Name	Genre	Detail	Image	ObjId	Width	Height	Intro	Price	CanSale	CanRemove	Stack	ShortKey
Huyn Tinh Khong Thch 	3	0	\spr\item\script\item_xuanjingkuangshi.spr	425	1	1	L 1 trong nhng vt liu quan trng  kch hot trang b mu xanh, khm nm, ch to Trang b Huyn Tinh v trang b Hong Kim.	2000	1	0	999	0
Huyn Thit Nguyn Khong	3	1	\spr\item\script\item_xuantiekuang.spr	425	1	1	Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh hin 1<color> trn trang b (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Khng Tc Nguyn Thch 	3	2	\spr\item\script\item_kongqueshi.spr	425	1	1	Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh n 1<color> trn trang b cng Ng hnh (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Mt Ngn Nguyn Khong	3	3	\spr\item\script\item_miyinkuang.spr	425	1	1	Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow> thuc tnh hin 2<color> trn trang b (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Ph Dung Nguyn Thch 	3	4	\spr\item\script\item_furongshi.spr	425	1	1	Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh n 2<color> trn trang b cng Ng hnh (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Chu Sa Nguyn Khong	3	5	\spr\item\script\item_zhushakuang.spr	425	1	1	Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh hin 3<color> trn trang b (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Chung Nh Nguyn Thch 	3	6	\spr\item\script\item_zhongrushi.spr	425	1	1	Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh n 3<color> trn trang b cng Ng hnh (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Huyn Thit khong	3	7	\spr\item\script\item_xuantiekuang.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh hin 1<color><enter> (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Khng Tc Thch	3	8	\spr\item\script\item_kongqueshi.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh n 1<color><enter> (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Mt Ngn khong	3	9	\spr\item\script\item_miyinkuang.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh hin 2<color><enter> (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Ph Dung Thch	3	10	\spr\item\script\item_furongshi.spr	425	1	1	Loi <color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh n 2<color><enter> (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Chu Sa khong	3	11	\spr\item\script\item_zhushakuang.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh hin 3<color><enter> (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Chung Nh Thch	3	12	\spr\item\script\item_zhongrushi.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow> thuc tnh n 3<color><enter> (Nhn chut phi xem chi tit) 	2000	1	0	999	0
Lam Thy Tinh	3	13	\spr\item\questkey\baoshi_zhuanxu.spr	333	1	1	Loi Thy tinh c th lm thay i ng hnh ca trang b 	2000	1	0	999	0
T Thy Tinh	3	14	\spr\item\questkey\baoshi_xingtian.spr	333	1	1	Loi Thy tinh c th nng cp trang b.  	2000	1	0	999	0
Lc Thy Tinh	3	15	\spr\item\questkey\baoshi_nvwa.spr	333	1	1	Loi thy tinh c th gip thay i cc thuc tnh ca trang b 	2000	1	0	999	0
Mt  thn b 	3	16	\spr\item\questkey\taskobj076.spr	368	2	1	Mt loi vt phm, cng nng thn b.	1	1	0	100	0
Kim Nguyn Bo	3	17	\spr\item\questkey\obj_item_cardg.spr	340	1	1	<color=yellow>Kim Nguyn Bo<color><enter>Dng  trao i kinh thng	2000	1	0	999	0
T Tinh Thch	3	18	\spr\item\script\seven_city_war\shenxingsuipian.spr	387	1	1	Dng  ch to trang b qu him  NPC Th Rn Thn B 164/199 Lm An	0	1	0	200	0
Hc Ngc	3	19	\spr\vng\item\hacngoc.spr	387	1	1	Mt loi ngc qu him c mu en	2000	1	0	999	0
Tinh Hng Bo Thch	3	20	\spr\item\obj_item_red.spr	333	1	1	Mt vin bo thch thn b, ngi luyn v c th dng   thng kinh mch.	2000	1	0	999	0
Tin ng	3	21	\spr\item\tongqian.spr	373	1	1	Dng  mua nhng vt phm c th.	2000	1	0	999	0
St Th Lnh 	3	22	\spr\item\questkey\taskobj126.spr	336	1	1	Phn thng cho nhim v git Boss <enter>5 ci ng cp i c 1 St Th gin.	1000	0	0	50	0
St Th Lnh 	3	23	\spr\item\questkey\taskobj126.spr	336	1	1	Phn thng cho nhim v git Boss <enter>5 ci ng cp i c 1 St Th gin.	1000	0	0	50	0
St Th Lnh 	3	24	\spr\item\questkey\taskobj126.spr	336	1	1	Phn thng cho nhim v git Boss <enter>5 ci ng cp i c 1 St Th gin.	1000	0	0	50	0
St Th Lnh 	3	25	\spr\item\questkey\taskobj126.spr	336	1	1	Phn thng cho nhim v git Boss <enter>5 ci ng cp i c 1 St Th gin.	1000	0	0	50	0
St Th Lnh 	3	26	\spr\item\questkey\taskobj126.spr	336	1	1	Phn thng cho nhim v git Boss <enter>5 ci ng cp i c 1 St Th gin.	1000	0	0	50	0
St Th Gin 	3	27	\spr\item\questkey\taskobj033.spr	336	1	2	Mang n gp Nhip Th Trn  nhn nhim v c bit.	1000	1	0	0	0
St Th Gin 	3	28	\spr\item\questkey\taskobj033.spr	336	1	2	Mang n gp Nhip Th Trn  nhn nhim v c bit.	1000	1	0	0	0
St Th Gin 	3	29	\spr\item\questkey\taskobj033.spr	336	1	2	Mang n gp Nhip Th Trn  nhn nhim v c bit.	1000	1	0	0	0
St Th Gin 	3	30	\spr\item\questkey\taskobj033.spr	336	1	2	Mang n gp Nhip Th Trn  nhn nhim v c bit.	1000	1	0	0	0
St Th Gin 	3	31	\spr\item\questkey\taskobj033.spr	336	1	2	Mang n gp Nhip Th Trn  nhn nhim v c bit.	1000	1	0	0	0
Bng Tm V Cc T 	3	32	\spr\item\questkey\bingcanwujisi.spr	371	1	1	Thin sn  Bng Tm T, sn phm cc him.<enter> c th dng  tng ng cp cc loi trang b.	0	1	0	0	0
 nng cp n	3	33	\spr\item\questkey\taskobj105.spr	41	1	1	<color=red>1 loi   p cho ph v nng cp n	2000	1	0	999	0
Lnh bi Phong Lng  	3	34	\spr\item\questkey\006.spr	352	1	1	Tn vt  i Phong Lng .	0	1	0	0	0
Lnh bi Vi Sn o 	3	35	\spr\item\questkey\006.spr	352	1	1	Tn vt  i Vi Sn o.	0	1	0	0	0
Vt phm k nng	3	36	\spr\item\questkey\taskobj017.spr	9	1	1	K nng i! K nng i!	100	0	0	0	0
Bo rng	3	37	\spr\item\script\item_goldenbox.spr	367	2	2	Bn trong cha 1 bo vt ngu nhin	2000	0	0	0	0
Trng Mnh hon	3	38	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, sinh lc tng ti a: 500 im	50	0	0	0	0
Gia Bo hon	3	39	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tc  di chuyn tng: 20%	50	0	0	0	0
i Lc hon	3	40	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, cng kch vt l tng: 100 im	50	0	0	0	0
Cao Thim hon	3	41	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tng  cng kch chnh xc: 500 im	50	0	0	0	0
Cao Trung hon	3	42	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tng  cng kch chnh xc: 500 im	50	0	0	0	0
Phi Tc hon	3	43	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tng tc c cng kch: 50%	50	0	0	0	0
Bng Phng hon	3	44	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tng phng ng: 50%	50	0	0	0	0
Li Phng hon	3	45	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tng phng Li: 50%	50	0	0	0	0
Ha Phng hon	3	46	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tng phng ha: 50%	50	0	0	0	0
c Phng hon	3	47	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni 5 pht, tng phng c: 50%	50	0	0	0	0
Pho Hoa	3	48	\spr\item\magic\icon_item_baozhu.spr	334	1	1	Vt phm khng th thiu trong nhng ngy l tit	50	0	0	0	0
Bn Nhc Tm Kinh	3	49	\spr\item\questkey\obj_item_lection.spr	341	1	1	Pht gia Bo in, thng xuyn tng nim s tr c cc im m kinh nghim.	100	0	0	0	0
i Hng Bao	3	50	\spr\item\questkey\obj_item_burseb.spr	342	1	1	Vt phm khng th thiu trong nhng ngy vui.	100000	0	0	0	0
Tiu Hng Bao	3	51	\spr\item\questkey\obj_item_burses.spr	343	1	1	Vt phm khng th thiu trong nhng ngy vui.	10000	0	0	0	0
Phi Phong	3	52	\spr\item\obj_item_mantle.spr	338	1	1	Loi o khoc trang tr, c th khoc ln bt c loi y phc no	1	0	0	0	0
Bao l x nm mi (ln) 	3	53	\spr\item\obj_item_giftb.spr	344	1	1	Vt phm khng th thiu trong nhng ngy vui	100000	0	0	0	0
Bao l x nm mi (nh) 	3	54	\spr\item\obj_item_gifts.spr	345	1	1	Vt phm khng th thiu trong nhng ngy vui	10000	0	0	0	0
Tm Tm Tng nh ph 	3	55	\spr\item\obj_item_heart.spr	346	1	1	S dng lp tc v bn cnh ngi tri k 	10000	0	0	0	0
Ct tng hng bao	3	56	\spr\item\obj_item_jixiang.spr	347	1	1	Ct tng hng bao	10000	0	0	0	0
Hoa hng	3	57	\spr\item\questkey\flower.spr	330	1	1	S to bn mt trn ma hoa hng	10000	0	0	0	0
Nga My Mt Tch	3	58	\spr\item\questkey\obj_item_lection.spr	341	1	1	B quyt v cng, c ch cho cc  t Nga Mi.	100	0	0	0	0
Ty Ty Kinh	3	59	\spr\item\questkey\obj_item_lection.spr	341	1	1	Pht gia bo in, nu c th c hiu s tng kinh nghim rt nhanh.	100	0	0	0	0
Thit La Hn	3	60	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt ngi st La Hn di ng, nh ng s thu c kinh nghim thc chin.	100	0	0	0	0
V ang Mt Tch 	3	61	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt Tch v cng V ang, rt c ch cho cc  t V ang.	100	0	0	0	0
ng Mn Mt Tch 	3	62	\spr\item\questkey\obj_item_lection.spr	341	1	1	B quyt v cng, c ch cho cc  t ng mn.	100	0	0	0	0
V Lm Mt Tch	3	63	\spr\item\questkey\obj_item_lection.spr	341	1	1	B quyt v cng, c ch cho cc hip khch V Lm.	100	0	0	0	0
T Tin thut. Bo V L Hoa	3	64	\spr\item\questkey\obj_item_lection.spr	341	1	1	Yu quyt Bo V L Hoa, sing luyn tp s thun thc k nng Bo V L Hoa.	100	0	0	0	0
Hm Tnh thut.Lon Hon Kch	3	65	\spr\item\questkey\obj_item_lection.spr	341	1	1	b truyn ca ng mn, sing luyn tp s thun thc k nng Lon Hon Kch.	100	0	0	0	0
Hn Thch Lit 	3	66	\spr\item\script\gc_npc_01.spr	336	2	2	S dng nhng vin  to cng ph thnh mn i phng	10000	0	0	0	0
Nghit Long Xung Xa	3	67	\spr\item\script\gc_npc_02.spr	336	2	2	S dng nhng thn g to cng ph thnh mn i phng	10000	0	0	0	0
Vn K Binh ph 	3	68	\spr\item\script\gc_npc_03.spr	336	2	2	Gi thm 1 NPC cm c, phc hi sinh lc cho cc ng i xung quanh	10000	0	0	0	0
Ngoan C Binh ph 	3	69	\spr\item\script\gc_npc_04.spr	336	2	2	Gi thm 1 NPC nh trng, tng thm tinh thn chin u cho ng i	10000	0	0	0	0
Thi Cc Quyn Ph. Quyn 3	3	70	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt Tch  V ang, xem t t c th hiu	100	0	0	0	0
Thi Cc Kim Ph. Quyn 2	3	71	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt Tch k nng V ang, thng xuyn luyn tp s thun thc	100	0	0	0	0
Vn Long Kch. Mu php	3	72	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ghi li chiu thc cao cp ca Thin Nhn mu php, hc xong s lnh hi c chiu thc <Vn Long Kch>.	100	0	0	0	0
Lu Tinh. ao php	3	73	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt Tch Thin Nhn, thng xuyn luyn tp s thun thc	100	0	0	0	0
Thin Vng Chy Php. Quyn 1	3	74	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt Tch Thin Vng bang, thng xuyn luyn tp s thun thc	100	0	0	0	0
Thin Vng Thng php. Quyn 2	3	75	\spr\item\questkey\obj_item_lection.spr	341	1	1	Bn trong ghi li nhng tuyt k Truy Tinh Trc Nguyt 	100	0	0	0	0
Thin Vng ao php.Quyn 3	3	76	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thin Vng Thng Php, Quyn 3, hc thuc s thun thc Truy phong Quyt	100	0	0	0	0
Thy Yn ao php	3	77	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt Tch Thy Yn mn, thng xuyn luyn tp s thun thc	100	0	0	0	0
Thy Yn Song ao	3	78	\spr\item\questkey\obj_item_lection.spr	341	1	1	Mt Tch  song ao, thng xuyn luyn tp s thun thc	100	0	0	0	0
Dit Kim Mt Tch	3	79	\spr\item\questkey\obj_item_lection.spr	341	1	1	Nga Mi Mt Tch, ghi li nhng chiu kim tuyt k ca Nga Mi 	100	0	0	0	0
Nga Mi  Pht Quang Chng Mt Tch	3	80	\spr\item\questkey\obj_item_lection.spr	341	1	1	Nga Mi Mt tch, hng dn luyn tp <Phong Sng Toi nh>.	100	0	0	0	0
Tim Thn hon	3	81	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng thi gian treo my 1 ci /gi. C th s dng ng thi 24 ci	6000	0	0	0	0
Phi ao thut. Nhip Hn Nguyt nh	3	82	\spr\item\questkey\obj_item_lection.spr	341	1	1	ng mn Phi ao thut, thng xuyn luyn tp s thun thc Nhip hn Nguyt nh	100	0	0	0	0
Phi Tiu thut. Cu Cung Phi Tinh	3	83	\spr\item\questkey\obj_item_lection.spr	341	1	1	ng mn Phi Tiu thut, thng xuyn luyn tp s thun thc	100	0	0	0	0
Ng c Chng Php. Quyn 1	3	84	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ng c Chng Php, thng xuyn luyn tp s thun thc m Phong Thc Ct	100	0	0	0	0
Ng c ao php. Quyn 2	3	85	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ng c ao Php, thng xuyn luyn tp s thun thc Huyn m Trm	100	0	0	0	0
Ng c Nhip Tm thut. Quyn 3	3	86	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ng c tm php, luyn tp s thun thc <on Cn H Ct >	100	0	0	0	0
Ng Phong thut	3	87	\spr\item\questkey\obj_item_lection.spr	341	1	1	Cn Ln ao Php, thng xuyn luyn tp s thun thc Ngo Tuyt Tiu Phong	100	0	0	0	0
Ng Li thut	3	88	\spr\item\questkey\obj_item_lection.spr	341	1	1	Cn Ln Kim Php, thng xuyn luyn tp s thun thc Li ng Cu Thin 	100	0	0	0	0
Ng Tm thut	3	89	\spr\item\questkey\obj_item_lection.spr	341	1	1	Cn Ln tm Php, thng xuyn luyn tp s thun thc Ty Tin T Ct	100	0	0	0	0
Nhip Hn. Ch thut	3	90	\spr\item\questkey\obj_item_lection.spr	341	1	1	Chiu thc ba ch cao cp ca Thin nhn, hc xong s lnh hi c <Nhip hn lon tm>.	100	0	0	0	0
Ci Bang Chng Php	3	91	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ci Bang Chng Php,luyn tp s thun thc <Phi Long Ti Thin>	100	0	0	0	0
Ci Bang Cn php	3	92	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ci Bang Cn php,luyn tp s thun thc <Thin H V Cu>.	100	0	0	0	0
Thiu Lm Quyn Php. Quyn 1	3	93	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thiu Lm Quyn Php, luyn tp s thun thc <t Ma  Giang>k nng.	100	0	0	0	0
Thiu Lm Cn php. Quyn 2	3	94	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thiu Lm Cn php, luyn tp s thun thc <Honh To Thin Qun>.	100	0	0	0	0
Thiu Lm ao php. Quyn 3	3	95	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thiu Lm ao php, luyn tp s thun thc <V Tng Trm>.	100	0	0	0	0
Ph  Mt Tch	3	96	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ph  Mt Tch, ghi ch chiu thc <Ph  Chng Sinh>	100	0	0	0	0
Bnh chng Ht d 	3	97	\spr\item\questkey\taskobj401.spr	366	1	1	Tng cho <color=yellow> NPC Bnh Ct Tng <color>s c phn thng <color=yellow>1.500.000 Exp<color>	100	0	0	0	0
Bnh chng Tht heo	3	98	\spr\item\questkey\taskobj402.spr	366	1	1	Tng cho <color=yellow> NPC Bnh Ct Tng <color>s c phn thng <color=yellow>2.500.000 Exp<color>	100	0	0	0	0
Bnh chng Tht b 	3	99	\spr\item\questkey\taskobj403.spr	366	1	1	Tng cho <color=yellow> NPC Bnh Ct Tng <color>s c phn thng <color=yellow>3.500.000 Exp<color>	100	0	0	0	0
Bnh chng Thp cm	3	100	\spr\item\questkey\taskobj404.spr	366	1	1	Tng cho <color=yellow> NPC Bnh Ct Tng <color>s c phn thng <color=yellow>5.000.000 Exp<color>	100	0	0	0	0
Bnh chng Thp cm Mt ong	3	101	\spr\item\questkey\taskobj404.spr	366	1	1	Lp tc tng 5.000 im kinh nghim	100	0	0	0	0
Bnh chng Thp cm Bt bu	3	102	\spr\item\questkey\taskobj404.spr	366	1	1	Lp tc tng 30.000 im kinh nghim	100	0	0	0	0
Bnh chng Thp cm Bch qu 	3	103	\spr\item\questkey\taskobj404.spr	366	1	1	Lp tc tng 100.000 im kinh nghim	100	0	0	0	0
Bnh chng Thp cm Thng hng	3	104	\spr\item\questkey\taskobj404.spr	366	1	1	Lp tc tng 500.000 im kinh nghim	100	0	0	0	0
Bnh chng Thp cm Khut Nguyn	3	105	\spr\item\questkey\taskobj405.spr	366	1	1	Tng 1 cp (kinh nghim tng 200 triu) . Sau khi n xong s d ng vi cc loi Bnh chng Thp cm khc	100	0	0	0	0
Hong Kim Bo Hp	3	106	\spr\item\script\item_goldenbox.spr	367	2	2	Bn trong cha 1 bo vt ngu nhin 	2000	0	0	0	0
Bnh chng May mn 	3	107	\spr\item\questkey\taskobj405.spr	366	1	1	Ni na gi, May mn tng 30 im. Ch pht huy tc dng ti ni  n	100	0	0	0	0
Tin Tho L 	3	108	\spr\item\medecine\xiancaolu.spr	370	1	1	Ni 1 gi, kinh nghim tng gp i (ti s dng v hiu) 	5	0	0	0	0
Thin sn  Bo L 	3	109	\spr\item\medecine\tianshanyulu.spr	370	1	1	Ni 1 gi, May mn tng 10 im. (ti s dng v hiu) 	5	0	0	0	0
Bch Qu L 	3	110	\spr\item\medecine\baiguolu.spr	370	1	1	Ni 1 gi, Phng th tng 15 im. (ti s dng v hiu) 	5	0	0	0	0
Bch Cu hon	3	111	\spr\item\medecine\baijuwan_small.spr	19	1	1	S dng thu c 8 ting y thc (tu luyn s nhn c kinh nghim vn c gp 1.5 )	5	0	0	0	0
Lnh bi Danh Hiu	3	112	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Dng  i danh hiu  c Bit.	0	1	0	100	0
V s Hong Kim	3	113	\spr\obj\item\huangjincaipiao.spr	38	1	1	C th i c trang b Hong Kim	0	0	0	0	0
Tng Kim Lun hi.Quyn 1	3	114	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tng cng 5 quyn "Kim Hip truyn thuyt". Nhn chut phi  c	800	0	0	0	0
Tng Kim Lun hi. Quyn 2	3	115	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Nhn chut phi  c	800	0	0	0	0
Tng Kim Lun hi.Quyn 3	3	116	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Nhn chut phi  c	800	0	0	0	0
Tng Kim Lun hi. Quyn 4	3	117	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Nhn chut phi  c	800	0	0	0	0
Tng Kim Lun hi. Quyn 5	3	118	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Nhn chut phi  c	800	0	0	0	0
S  Giang H. Quyn 1	3	119	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Nhn chut phi  c	800	0	0	0	0
S  Giang H Quyn 2	3	120	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn th yu quyt, Nhn chut phi  c	800	0	0	0	0
S  Giang H. Quyn 3	3	121	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn th yu quyt, Nhn chut phi  c	800	0	0	0	0
S  Giang H. Quyn 4	3	122	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn th yu quyt, Nhn chut phi  c	800	0	0	0	0
Mnh nh Quc Thanh Sa Trng Sam (1/4)	3	123	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Thanh Sa Trng Sam.	0	1	0	999	0
Mnh nh Quc Thanh Sa Trng Sam (2/4)	3	124	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Thanh Sa Trng Sam.	0	1	0	999	0
Mnh nh Quc Thanh Sa Trng Sam (3/4)	3	125	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Thanh Sa Trng Sam.	0	1	0	999	0
Mnh nh Quc Thanh Sa Trng Sam (4/4)	3	126	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Thanh Sa Trng Sam.	0	1	0	999	0
Mnh nh Quc Xch Quyn Nhuyn Ngoa (1/4)	3	127	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Xch Quyn Nhuyn Ngoa.	0	1	0	999	0
Mnh nh Quc Xch Quyn Nhuyn Ngoa (2/4)	3	128	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Xch Quyn Nhuyn Ngoa.	0	1	0	999	0
Mnh nh Quc Xch Quyn Nhuyn Ngoa (3/4)	3	129	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Xch Quyn Nhuyn Ngoa.	0	1	0	999	0
Mnh nh Quc Xch Quyn Nhuyn Ngoa (4/4)	3	130	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Xch Quyn Nhuyn Ngoa.	0	1	0	999	0
Mnh nh Quc T ng H uyn (1/4)	3	131	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i T ng H Uyn.	0	1	0	999	0
Mnh nh Quc T ng H uyn (2/4)	3	132	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i T ng H Uyn.	0	1	0	999	0
Mnh nh Quc T ng H uyn (3/4)	3	133	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i T ng H Uyn.	0	1	0	999	0
Mnh nh Quc T ng H uyn (4/4)	3	134	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i T ng H Uyn.	0	1	0	999	0
Mnh nh Quc Ngn Tm Yu i (1/4)	3	135	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Ngn Tm Yu i.	0	1	0	999	0
Mnh nh Quc Ngn Tm Yu i (2/4)	3	136	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Ngn Tm Yu i.	0	1	0	999	0
Mnh nh Quc Ngn Tm Yu i (3/4)	3	137	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Ngn Tm Yu i.	0	1	0	999	0
Mnh nh Quc Ngn Tm Yu i (4/4)	3	138	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Ngn Tm Yu i.	0	1	0	999	0
Mnh nh Quc  Sa Pht Qun (1/4)	3	139	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i  Sa Pht Qun.	0	1	0	999	0
Mnh nh Quc  Sa Pht Qun (2/4)	3	140	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i  Sa Pht Qun.	0	1	0	999	0
Mnh nh Quc  Sa Pht Qun (3/4)	3	141	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i  Sa Pht Qun.	0	1	0	999	0
Mnh nh Quc  Sa Pht Qun (4/4)	3	142	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i  Sa Pht Qun.	0	1	0	999	0
Mnh An Bang Tinh Thch Hng Lin (1/4)	3	143	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Tinh Thch Hng Lin.	0	1	0	999	0
Mnh An Bang Tinh Thch Hng Lin (2/4)	3	144	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Tinh Thch Hng Lin.	0	1	0	999	0
Mnh An Bang Tinh Thch Hng Lin (3/4)	3	145	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Tinh Thch Hng Lin.	0	1	0	999	0
Mnh An Bang Tinh Thch Hng Lin (4/4)	3	146	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Tinh Thch Hng Lin.	0	1	0	999	0
Mnh An Bang Cc Hoa Thch Ch Hon (1/4)	3	147	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Cc Hoa Thch Ch Hon.	0	1	0	999	0
Mnh An Bang Cc Hoa Thch Ch Hon (2/4)	3	148	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Cc Hoa Thch Ch Hon.	0	1	0	999	0
Mnh An Bang Cc Hoa Thch Ch Hon (3/4)	3	149	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Cc Hoa Thch Ch Hon.	0	1	0	999	0
Mnh An Bang Cc Hoa Thch Ch Hon (4/4)	3	150	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i Cc Hoa Thch Ch Hon.	0	1	0	999	0
Mnh An Bang in Hong Thch Ngc Bi (1/4)	3	151	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh An Bang in Hong Thch Ngc Bi (2/4)	3	152	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh An Bang in Hong Thch Ngc Bi (3/4)	3	153	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh An Bang in Hong Thch Ngc Bi (4/4)	3	154	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh An Bang K Huyt Thch Gii Ch (1/4)	3	155	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh An Bang K Huyt Thch Gii Ch (2/4)	3	156	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh An Bang K Huyt Thch Gii Ch (3/4)	3	157	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh An Bang K Huyt Thch Gii Ch (4/4)	3	158	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh p  Phi Phong Cp 4 (1/4)	3	159	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i p n V Phi Phong.	0	1	0	999	0
Mnh p  Phi Phong Cp 4 (2/4)	3	160	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i p n V Phi Phong.	0	1	0	999	0
Mnh p  Phi Phong Cp 4 (3/4)	3	161	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i p n V Phi Phong.	0	1	0	999	0
Mnh p  Phi Phong Cp 4 (4/4)	3	162	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i p n V Phi Phong.	0	1	0	999	0
Mnh p n  Cp 2 (1/4)	3	163	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i FIFONG V n.	0	1	0	999	0
Mnh p n Cp 2 (2/4)	3	164	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i FIFONG V n.	0	1	0	999	0
Mnh p n Cp 2 (3/4)	3	165	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i FIFONG V n.	0	1	0	999	0
Mnh p n Cp 2 (4/4)	3	166	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i CFIFONG V n.	0	1	0	999	0
Mnh p Phi Phong Cp 5 (1/4)	3	167	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh p  Phi Phong Cp 5 (2/4)	3	168	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh p  Phi Phong Cp 5 (3/4)	3	169	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh p  Phi Phong Cp 5 (4/4)	3	170	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i in Hong Thch Ngc Bi.	0	1	0	999	0
Mnh p n  Cp 3 (1/4)	3	171	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh p n  Cp 3 (2/4)	3	172	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh p n  Cp 3 (3/4)	3	173	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh p n  Cp 3 (4/4)	3	174	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  15 mnh n NPC Th Rn  i K Huyt Thch Gii Ch.	0	1	0	999	0
Mnh  n Phi Phong  Cp Cao (1/4)	3	175	\spr\item\citydefence\smallfragment.spr	352	1	1	Mang  4 loi mi loi 5 mnh n NPC Th Rn  i Hong Kim Mn Phi. 	0	1	0	999	0
Mnh  n Phi Phong  Cp Cao (2/4)	3	176	\spr\item\citydefence\smallfragment.spr	352	1	1	Mang  4 loi mi loi 5 mnh n NPC Th Rn  i Hong Kim Mn Phi. 	0	1	0	999	0
Mnh  n Phi Phong  Cp Cao (3/4)	3	177	\spr\item\citydefence\smallfragment.spr	352	1	1	Mang  4 loi mi loi 5 mnh n NPC Th Rn  i Hong Kim Mn Phi. 	0	1	0	999	0
Mnh  n Phi Phong  Cp Cao (4/4)	3	178	\spr\item\citydefence\smallfragment.spr	352	1	1	Mang  4 loi mi loi 5 mnh n NPC Th Rn  i Hong Kim Mn Phi. 	0	1	0	999	0
Ht Hoa Hng b h 	3	179	\spr\item\questkey\seed_rose.spr	380	1	1	Ht ny khng th em trng c na	50	0	0	0	0
Ht Thy Tinh b h 	3	180	\spr\item\questkey\seed_crystal.spr	380	1	1	Ht ny khng th em trng c na	50	0	0	0	0
Ht Hong Kim b h 	3	181	\spr\item\questkey\seed_gold.spr	380	1	1	Ht ny khng th em trng c na	50	0	0	0	0
L vt Ging Sinh 	3	182	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi vo s nhn c qu ca ng gi Nel	2000	0	0	0	0
Huyn Tinh Khong Thch 	3	183	\spr\item\script\item_xuanjingkuangshi.spr	425	1	1	L 1 trong nhng vt liu quan trng  kch hot trang b mu xanh, khm nm, ch to Trang b Huyn Tinhv trang b Hong Kim.	2000	0	0	0	0
L vt Hoa Hng	3	184	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi vo s nhn c qu dnh cho nhng i tnh l 	2000	0	0	0	0
Huyn Thit Nguyn Khong	3	185	\spr\item\script\item_xuantiekuang.spr	425	1	1	<color=yellow>Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh hin 1<color> trn trang b (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Khng Tc Nguyn Thch 	3	186	\spr\item\script\item_kongqueshi.spr	425	1	1	<color=yellow>Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh n 1<color> trn trang b cng Ng hnh (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Mt Ngn Nguyn Khong	3	187	\spr\item\script\item_miyinkuang.spr	425	1	1	<color=yellow>Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow> thuc tnh hin 2<color> trn trang b (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Ph Dung Nguyn Thch 	3	188	\spr\item\script\item_furongshi.spr	425	1	1	<color=yellow>Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh n 2<color> trn trang b cng Ng hnh (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Chu Sa Nguyn Khong	3	189	\spr\item\script\item_zhushakuang.spr	425	1	1	<color=yellow>Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh hin 3<color> trn trang b (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Chung Nh Nguyn Thch 	3	190	\spr\item\script\item_zhongrushi.spr	425	1	1	<color=yellow>Mt loi <color=yellow>Khong thch c thuc tnh<color>, c th lm thay i <color=yellow>thuc tnh n 3<color> trn trang b cng Ng hnh (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Phong Vn Chiu th 	3	191	\spr\item\songjin\rescript.spr	383	1	1	C th t la chn khu vc  n bo danh	100	0	0	0	0
Chin c 	3	192	\spr\item\songjin\wardrum.spr	384	1	1	Ni trong 3 pht, ng i xung quanh tng 30% Sinh lc+ Phng th 	100	0	0	0	0
Lnh bi	3	193	\spr\item\songjin\token.spr	385	1	1	Ni trong 3 pht, ng i xung quanh tng 30% di chuyn, xut chiu tng 50%.	100	0	0	0	0
Binh S hiu ph 	3	194	\spr\item\songjin\clarion.spr	386	1	1	Gi thm 2 NPC h tr chin u	100	0	0	0	0
C hiu 	3	195	\spr\item\songjin\warflag.spr	387	1	1	Sau khi chuyn Soi K n mc tiu, Nhn chut phi vo C hiu  hon thnh nhim v 	100	0	0	0	0
Kim Chi Chin Hn 	3	196	\spr\item\questkey\003.spr	388	1	1	Nht c s dng ngay	1	0	0	0	0
Mc Chi Chin Hn 	3	197	\spr\item\questkey\003.spr	389	1	1	Nht c s dng ngay	1	0	0	0	0
Thy Chi Chin Hn 	3	198	\spr\item\questkey\003.spr	390	1	1	Nht c s dng ngay	1	0	0	0	0
Ha Chi Chin Hn 	3	199	\spr\item\questkey\003.spr	391	1	1	Nht c s dng ngay	1	0	0	0	0
Th Chi Chin Hn 	3	200	\spr\item\questkey\003.spr	392	1	1	Nht c s dng ngay	1	0	0	0	0
Kim Chi H gip  	3	201	\spr\item\questkey\003.spr	393	1	1	Nht c s dng ngay	1	0	0	0	0
Mc Chi H gip  	3	202	\spr\item\questkey\003.spr	394	1	1	Nht c s dng ngay	1	0	0	0	0
Thy Chi H gip  	3	203	\spr\item\questkey\003.spr	395	1	1	Nht c s dng ngay	1	0	0	0	0
Ha Chi H gip  	3	204	\spr\item\questkey\003.spr	396	1	1	Nht c s dng ngay	1	0	0	0	0
Th Chi H gip  	3	205	\spr\item\questkey\003.spr	397	1	1	Nht c s dng ngay	1	0	0	0	0
Kim Chi Li Nhn	3	206	\spr\item\questkey\003.spr	398	1	1	Nht c s dng ngay	1	0	0	0	0
Mc Chi Li Nhn	3	207	\spr\item\questkey\003.spr	399	1	1	Nht c s dng ngay	1	0	0	0	0
Thy Chi Li Nhn	3	208	\spr\item\questkey\003.spr	400	1	1	Nht c s dng ngay	1	0	0	0	0
Ha Chi Li Nhn	3	209	\spr\item\questkey\003.spr	401	1	1	Nht c s dng ngay	1	0	0	0	0
Th Chi Li Nhn	3	210	\spr\item\questkey\003.spr	402	1	1	Nht c s dng ngay	1	0	0	0	0
Hnh qun n 	3	211	\spr\item\questkey\003.spr	403	1	1	Loi dc liu qun i thng dng. Nht c s dng ngay	1	0	0	0	0
Tiu hon n 	3	212	\spr\item\questkey\003.spr	404	1	1	Thiu Lm mt dc. Nht c s dng ngay	1	0	0	0	0
Ng Hoa L 	3	213	\spr\item\questkey\003.spr	405	1	1	Mt dc b truyn ca cc o gia Nht c s dng ngay	1	0	0	0	0
Phong Vn Ngoi Ph hon	3	214	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, st thng vt l h ngoi cng tng 50%.	100	0	0	0	0
Phong Vn Ngoi c hon	3	215	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, st thng vt l h c ngoi cng tng 50 im.	100	0	0	0	0
Phong Vn Ngoi Bng hon	3	216	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, st thng vt l h Bng ngoi cng tng 100 im.	100	0	0	0	0
Phong Vn Ni Ph hon	3	217	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, st thng vt l h Ni cng tng 100 im.	100	0	0	0	0
Phong Vn Ni c hon	3	218	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, st thng c h Ni cng tng 50 im.	100	0	0	0	0
Phong Vn Ni Bng hon	3	219	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, Bng st h Ni cng tng 100 im.	100	0	0	0	0
Phong Vn Ni Ha hon	3	220	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, Ho st h Ni cng tng 100 im.	100	0	0	0	0
Phong Vn Ni Li hon	3	221	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, Li st h Ni cng tng 100 im.	100	0	0	0	0
Phong Vn Trng Mnh hon	3	222	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, sinh mnh tng 500 im.	100	0	0	0	0
Phong Vn Gia Bo hon	3	223	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, tc  di chuyn tng 20%	100	0	0	0	0
Phong Vn Cao Thim hon	3	224	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, n trch tng 500 im.	100	0	0	0	0
Phong Vn Cao Trung hon	3	225	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, n trch tng 500 im.	100	0	0	0	0
Phong Vn Phi Tc hon	3	226	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, tc  cng kch tng 50%.	100	0	0	0	0
Phong Vn Ph Phng hon	3	227	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, phng Ng tng 50%.	100	0	0	0	0
Phong Vn Bng Phng hon	3	228	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, phng Bng tng 50%.	100	0	0	0	0
Chuyn dng cho Phong Vn Li phng hon	3	229	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, phng Li tng 50%.	100	0	0	0	0
Chuyn dng cho Phong Vn Ha phng hon	3	230	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, phng Ha tng 50%.	100	0	0	0	0
Chuyn dng cho Phong Vn c phng hon	3	231	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni trong 3 pht, phng c tng 50%.	100	0	0	0	0
Mt  thn b 	3	232	\spr\item\questkey\taskobj076.spr	368	2	1	Mt loi vt phm, cng nng thn b.	1	0	0	0	0
Thng Thin lnh	3	233	\spr\item\questkey\taskobj132.spr	41	1	1	Trong v lm mi ngi thng dng Thng Thin lnh, c tc dng c th. 	1	0	0	0	0
Pht c lnh 	3	234	\spr\item\questkey\taskobj126.spr	41	1	1	Trong v lm mi ngi thng dng Pht c lnh, c tc dng c th. 	1	0	0	0	0
L vt Hoa Hng	3	235	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi vo s nhn c qu dnh cho nhng i tnh l 	2000	0	0	0	0
Huyn Thit khong	3	236	\spr\item\script\item_xuantiekuang.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh hin 1<color><enter> (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Khng Tc Thch	3	237	\spr\item\script\item_kongqueshi.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh n 1<color><enter> (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Mt Ngn khong	3	238	\spr\item\script\item_miyinkuang.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh hin 2<color><enter> (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Ph Dung Thch	3	239	\spr\item\script\item_furongshi.spr	425	1	1	Loi <color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh n 2<color><enter> (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Chu Sa khong	3	240	\spr\item\script\item_zhushakuang.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow>thuc tnh hin 3<color><enter> (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Chung Nh thch	3	241	\spr\item\script\item_zhongrushi.spr	425	1	1	<color=yellow>Khong thch c thuc tnh<color>, c th khm ln Trang b Huyn Tinh cng ng hnh  thay i <color=yellow> thuc tnh n 3<color><enter> (Nhn chut phi xem chi tit) 	2000	0	0	0	0
Thn b  ch 	3	242	\spr\item\questkey\taskobj076.spr	424	1	1	Mt mnh bc a  Sn H X Tc	1000	0	0	0	0
Tt phong ngoa 	3	243	\spr\item\questkey\003.spr	406	1	1	Nht c s dng ngay 	1	0	0	0	0
Tam Thanh Chi Kh 	3	244	\spr\item\questkey\003.spr	407	1	1	Nht c s dng ngay	1	0	0	0	0
Bch Cu H uyn	3	245	\spr\item\questkey\003.spr	408	1	1	Nht c s dng ngay	1	0	0	0	0
Hu Ngh Chi Nhn 	3	246	\spr\item\questkey\003.spr	409	1	1	Nht c s dng ngay	1	0	0	0	0
Thn b vt phm 	3	247	\spr\item\questkey\003.spr	410	1	1	Nht c s dng ngay	1	0	0	0	0
B cu 	3	248	\spr\item\songjin\dove.spr	411	1	1	Dng thng bo cho ng i bit ta  ca mnh.	100	0	0	0	0
Thn B L Ch 	3	249	\spr\item\questkey\taskobj076.spr	424	1	1	Mt mnh bc a  Sn H X Tc	1000	0	0	0	0
Khng n Chi Gic 	3	250	\spr\item\songjin\clarion.spr	386	1	1	Ni trong 3 pht, cc i th xung quanh b gim kh nng phn n 20%.	100	0	0	0	0
Cn Khn To Ha an (i) 	3	251	\spr\item\medecine\obj-potion13.spr	311	1	1	Mi na giy sinh lc hi phc: 2000 im <enter>Mi na giy Ni lc hi phc: 2000 im	100	0	0	0	0
Cn Khn To Ha an (trung) 	3	252	\spr\item\medecine\obj-potion13.spr	311	1	1	Mi na giy sinh lc hi phc: 1000 im <enter>Mi na giy Ni lc hi phc: 1000 im	100	0	0	0	0
Cn Khn To Ha an (tiu) 	3	253	\spr\item\medecine\obj-potion13.spr	311	1	1	Mi na giy sinh lc hi phc: 500 im <enter>Mi na giy Ni lc hi phc: 500 im	100	0	0	0	0
Cng Tc hon	3	254	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng tc  xut chiu	100	0	0	0	0
Bo Tc hon	3	255	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng tc  di chuyn	100	0	0	0	0
Ph Phng hon	3	256	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng phng th 	100	0	0	0	0
c Phng hon	3	257	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng phng c	100	0	0	0	0
Bng Phng hon	3	258	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng phng Bng	100	0	0	0	0
Ha Phng hon	3	259	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng phng Ha	100	0	0	0	0
Li Phng hon	3	260	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng phng Li	100	0	0	0	0
Gim Thng hon	3	261	\spr\item\medecine\obj-potion15.spr	19	1	1	Lm gim hiu qu st thng ca i phng	100	0	0	0	0
Gim Hn hon	3	262	\spr\item\medecine\obj-potion15.spr	19	1	1	Lm gim hiu qu gy chong ca i phng	100	0	0	0	0
Gim c hon	3	263	\spr\item\medecine\obj-potion15.spr	19	1	1	Rt ngn thi gian trng c	100	0	0	0	0
Gim Bng hon	3	264	\spr\item\medecine\obj-potion15.spr	19	1	1	Rt ngn thi gian bng st	100	0	0	0	0
Ph Cng hon	3	265	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng hiu qu st thng Vt l (ni, ngoi cng) 	100	0	0	0	0
c Cng hon	3	266	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng hiu qu st thng c (ni, ngoi cng) 	100	0	0	0	0
Bng Cng hon	3	267	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng hiu qu Bng st (ni, ngoi cng) 	100	0	0	0	0
Ha Cng hon	3	268	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng hiu qu Ho st (ni, ngoi cng) 	100	0	0	0	0
Li Cng hon	3	269	\spr\item\medecine\obj-potion15.spr	19	1	1	Tng hiu qu Li st (ni, ngoi cng) 	100	0	0	0	0
Trng Mnh hon	3	270	\spr\item\medecine\obj-potion15.spr	19	1	1	Sinh lc tng ln cao nht	100	0	0	0	0
Trng Ni hon	3	271	\spr\item\medecine\obj-potion15.spr	19	1	1	Ni lc tng ln cao nht	100	0	0	0	0
Thip  Tnh nhn	3	272	\spr\item\questkey\card_mgk.spr	38	1	1	Nhn chut phi s dng	50	0	0	0	0
Uyn ng Mt 	3	273	\spr\item\questkey\003.spr	426	1	1	Nht c s dng ngay	1	0	0	0	0
Uyn ng Mt	3	274	\spr\item\questkey\003.spr	427	1	1	Nht c s dng ngay	1	0	0	0	0
 ph Hong Kim - Mng Long Chnh Hong Tng Mo	3	275	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Mng Long Kim Ti Chnh Hng C Sa	3	276	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Mng Long Huyn Ti Php i	3	277	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Mng Long Pht Php Huyn Bi	3	278	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Mng Long T Kim Bt Nh Gii	3	279	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Phc Ma T Kim Cn	3	280	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Phc Ma V Lng Kim Cang Uyn	3	281	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Phc Ma  Kim Nhuyn iu	3	282	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Phc Ma Pht Tm Nhuyn Khu	3	283	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Phc Ma Ph  Tng Hi	3	284	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Khng Ging Ma Gii ao	3	285	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Khng t Ma Tng Hi	3	286	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Khng H Php Yu i	3	287	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Khng Nhuyn B H Uyn	3	288	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Khng Gii Lut Php Gii	3	289	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Hm Thin Kim Hon i Nhn Thn Chy	3	290	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Hm Thin V Thn Tng Kim Gip	3	291	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Hm Thin Uy V Thc Yu i	3	292	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Hm Thin H u Khn Thc Uyn	3	293	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Hm Thin Tha Long Chin Ngoa	3	294	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - K Nghip Bn Li Ton Long Thng	3	295	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - K Nghip Huyn V Hong Kim Khi	3	296	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - K Nghip Bch H V Song Khu	3	297	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - K Nghip Ha Vn K Ln th 	3	298	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - K Nghip Chu Tc Lng Vn Ngoa	3	299	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ng Long Lng Ngn Bo ao	3	300	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph hong kim - Ng Long Chin Thn Qua Try	3	301	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ng Long Thin Mn Thc Yu Hon	3	302	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ng Long Tn Phong Pht C	3	303	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ng Long Tuyt Mnh Ch Hon	3	304	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Gian  Thin Kim	3	305	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V gian Thanh phong nhuyn l	3	306	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Gian Pht Vn Ti i	3	307	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Gian Cm Vn H Uyn	3	308	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Gian Bch Ngc Bn Ch 	3	309	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Ma Ma Ni Qun	3	310	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V ma thu thy lu quang ai	3	311	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Ma Bng Tinh Ch Hon	3	312	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Ma Ty Tng Ngc Khu	3	313	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Mnh Hng Truy Nhuyn Thp Hi 	3	314	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Trn Ngc N T Tm Qun	3	315	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Trn Thanh Tm Hng Thin Chu	3	316	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Trn T Bi Ngc Bn Ch 	3	317	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Trn Tnh nh Lu T	3	318	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph hong kim - V Trn Pht Quang Ch Hon	3	319	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Hong Phng Nghi ao	3	320	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Th Hong Hu Tm Trng Sinh Khu	3	321	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Hong Phong Tuyt Bch Vn Thc i	3	322	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Hong Bng Tung Cm Uyn	3	323	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - T Hong Thy Ngc Ch Hon	3	324	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bch Hi Uyn ng Lin Hon ao	3	325	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bch Hi Hon Chu Tuyn Thanh Cn	3	326	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bch Hi Hng Linh Kim Ti i	3	327	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bch Hi Hng Lng Ba	3	328	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bch Hi Khin T Ch Hon	3	329	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - U Lung Kim X Pht i	3	330	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - U Lung Xch Hit Mt Trang	3	331	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - U Lung Thanh Ng Trin Yu	3	332	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - U Lung Ngn Thim H Uyn	3	333	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - U Lung Mc Th Nhuyn L 	3	334	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Minh o T St c Nhn	3	335	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Minh o U C m Y	3	336	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Minh o Thanh Hit Ch Hon	3	337	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Minh o H Ct H Uyn	3	338	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Minh Hoan Song Hon X Khu	3	339	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ch Phc Ph Gip u Hon	3	340	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ch Phc Dit Li Cnh Ph 	3	341	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ch Phc U o Ch Hon	3	342	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ch Phc Xuyn Tm c Uyn	3	343	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ch Phc Thc Ct Ngc Bi	3	344	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bng Hn n Ch Phi ao	3	345	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bng Hn Huyn Y Thc Gip	3	346	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bng Hn Tm Tin Yu Khu	3	347	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bng Hn Huyn Thin Bng Ha Bi	3	348	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Bng Hn Nguyt nh Ngoa	3	349	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Thin Quang Hoa V Mn Thin	3	350	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Thin Quang nh Tm Ngng Thn ph 	3	351	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Thin Quang Sm La Thc Yu	3	352	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Thin Quang a Hnh Thin L Ngoa	3	353	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Thin Quang Thc Thin Phc a Hon	3	354	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sm Hoang Phi Tinh ot Hn	3	355	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sm Hoang Kim Tin Lin Hon Gip	3	356	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sm Hoang Hn Gio Yu Thc	3	357	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sm Hoang Huyn Thit Tng Ngc Bi	3	358	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sm Hoang Tinh Vn Phi L 	3	359	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - a Phch Ng Hnh Lin Hon Qun	3	360	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - a Phch Hc Dim Xung Thin Lin	3	361	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - a Phch Tch Lch Li Ha Gii	3	362	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - a Phch Khu Tm Trc	3	363	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - a Phch Phong Hn Thc Yu	3	364	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng Cu Ng Long Ngc Bi	3	365	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng Cu Ging Long Ci Y	3	366	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng Cu Tim Long Yu i	3	367	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng Cu Khng Long H Uyn	3	368	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng Cu Kin Long Ban Ch 	3	369	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ch Khi Lc Ngc Trng	3	370	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ch Khi Cu i Ci Y	3	371	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ch Khi Trin Mng Yu i	3	372	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ch Khi Cu Tch B H Uyn	3	373	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ch Khi Tho Gian Thch Gii	3	374	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma St Qu Cc U Minh Thng	3	375	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma St Tn Dng nh Huyt Gip	3	376	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma St Xch K Ta Yu Khu	3	377	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma St C Ha Liu Thin Hon	3	378	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma St Vn Long Th Chu Gii	3	379	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Th Lit Dim Qun Min	3	380	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Th L Ma Ph Tm i	3	381	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Th Nghip Ha U Minh Gii	3	382	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Th Huyt Ngc Tht St Bi	3	383	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Th sn  Hi Phi Hng L 	3	384	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Hong Kim Gip Khi	3	385	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Hong n Xut H Hng Khuyn	3	386	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Hong Kh Cc Thc Yu i	3	387	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Hong Huyt Y Th Trc	3	388	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Ma Hong Dung Kim on Nht Gii	3	389	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph hong kim - Lng Nhc Thi Cc Kim	3	390	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Lng Nhc V Ng Thc i	3	391	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph hong kim - Lng Nhc N Li Php Gii	3	392	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Lng Nhc V Cc Huyn Ngc Bi	3	393	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Lng Nhc Thin a Huyn Hong gii	3	394	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Cp Phong Chn V Kim	3	395	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Cp Phong Tam Thanh Ph 	3	396	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Cp Phong Huyn Ti Tam on Cm	3	397	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Cp Phong Thy NGc Huyn Hong Uyn	3	398	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Cp Phong Thanh Tng Php Gii	3	399	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sng Tinh Thin Nin Hn Thit	3	400	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sng Tinh Lu Tinh Cn Nguyt Khu	3	401	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sng Tinh Thanh Phong L i	3	402	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sng Tinh Thin Thanh Bng Tinh Th 	3	403	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Sng Tinh Phong Bo Ch Hon	3	404	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Li Khung Hn Tng Bng Bch Quan	3	405	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Li Khung Thin a H Ph 	3	406	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Li Khung Phong Li Thanh Cm i	3	407	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Li Khung Linh Ngc n Li	3	408	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - Li Khung Cu Thin Dn Li Gii	3	409	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V o Bc Minh o Qun	3	410	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V Hoan Thi Uyn chn V Lin	3	411	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V o Thc Tm Ch Hon	3	412	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V o Thanh nh Huyn Ngc Bi	3	413	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - V o Tung Phong Tuyt nh ngoa	3	414	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng St Bch Kim iu Long Gii	3	415	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng St Bch Ngc Cn Khn Bi	3	416	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng St Bch Kim T Phng Gii	3	417	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - ng St Ph Thy Ngc Hng Khuyn	3	418	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - nh Quc Thanh Sa Trng Sam	3	419	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - nh Quc  Sa Pht Qun	3	420	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - nh Quc Xch Quyn Nhuyn Ngoa	3	421	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - nh Quc T ng H uyn	3	422	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - nh Quc Ngn Tm Yu i	3	423	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - An Bang Bng Tinh Thch Hng Lin	3	424	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - An Bang Cc Hoa Thch Ch hon	3	425	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - An Bang in Hong Thch Ngc Bi	3	426	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
 ph Hong Kim - An Bang K Huyt Thch Gii Ch 	3	427	\spr\item\script\item_huangjintupu.spr	38	1	1	 ph Hong Kim	100	0	0	0	0
Tht ti	3	428	\spr\item\questkey\taskobj106.spr	364	1	1	C th mang n bn cho V S.	20	0	0	0	0
Xuyn Tm Lnh	3	429	\spr\item\songjin\token.spr	385	1	1	By ph cng. Chuyn dng cho Tng Kim.	100	0	0	0	0
c Thch lnh	3	430	\spr\item\songjin\token.spr	385	1	1	By c. Chuyn dng cho Tng Kim.	100	0	0	0	0
Hn Bng lnh	3	431	\spr\item\songjin\token.spr	385	1	1	By Bng. Chuyn dng cho Tng Kim.	100	0	0	0	0
a Ha lnh	3	432	\spr\item\songjin\token.spr	385	1	1	By Ha. Chuyn dng cho Tng Kim.	100	0	0	0	0
Li Kch lnh	3	433	\spr\item\songjin\token.spr	385	1	1	By Li. Chuyn dng cho Tng Kim.	100	0	0	0	0
Thn b khong thch	3	434	\spr\item\christmas\perfect.spr	425	1	1	<color=yellow>Dng  khm nm v nng cp Trang b Huyn Tinh hoc trang b Hong Kim	100	0	0	0	0
St Th lnh	3	435	\spr\item\questkey\006.spr	336	1	1	Phn thng cho nhim v git Boss <enter>5 ci ng cp i c 1 St Th gin.	100	0	0	0	0
St th gin	3	436	\spr\item\questkey\taskobj033.spr	9	1	2	Mang n gp Nhip Th Trn  nhn nhim v c bit.	100	0	0	0	0
S  thip	3	437	\spr\item\questkey\taskobj091.spr	38	1	1	Ngi chi di cp 80 dng  nhn s ph, trn cp 80 dng  nhn  t.	100	0	0	0	0
Thn b i Hng Bao	3	438	\spr\item\obj_item_jixiang.spr	347	1	1	Bn trong cha 1 bo vt ngu nhin.	100	0	0	0	0
Mt  nng cp Huyn Tinh	3	439	\spr\item\questkey\taskobj076.spr	368	2	1	C th ng thi nng cp cho 50 Huyn Tinh ng cp.	200000	0	0	0	0
Mt  nng cp l Vt nm Du	3	440	\spr\item\questkey\taskobj076.spr	368	2	1	C th bin 20 l vt nm Du bt k thnh 1 l vt thn b khc.	500	0	0	0	0
Mt  trao i khong thch	3	441	\spr\item\questkey\taskobj076.spr	368	2	1	Kt hp vi 10 l vt nm Du (cp 10, tim cht thn b: 10000)  i 1 Khong thch thn b.	500	0	0	0	0
Mt  ch to khi qun	3	442	\spr\item\questkey\taskobj076.spr	368	2	1	Kt hp vi 1 b trang b mu xanh  ch to 1 khi qun.	500	0	0	0	0
Thiu lm n u Lnh bi	3	443	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Thiu lm n u".	100	0	0	0	0
Thin Vng n u Lnh bi	3	444	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Thin Vng n u".	100	0	0	0	0
ng Mn n u Lnh bi	3	445	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "ng Mn n u".	100	0	0	0	0
Ng c n u Lnh bi	3	446	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Ng c n u".	100	0	0	0	0
Nga Mi n u Lnh bi	3	447	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Nga Mi n u".	100	0	0	0	0
Thy Yn n u Lnh bi	3	448	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Thy Yn n u".	100	0	0	0	0
Ci Bang n u Lnh bi	3	449	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Ci Bang n u".	100	0	0	0	0
Thin Nhn n u Lnh bi	3	450	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Thin Nhn n u".	100	0	0	0	0
V ang n u Lnh bi	3	451	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "V ang n u".	100	0	0	0	0
Cn Ln n u Lnh bi	3	452	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Cn Ln n u".	100	0	0	0	0
V lm Song u lnh bi	3	453	\spr\item\songjin\rescript.spr	383	1	1	Mang n gp V lm Quan vin  bo danh tham gia "V lm Song u" 	100	0	0	0	0
V lm Ng Hnh lnh bi	3	454	\spr\item\questkey\taskobj021.spr	41	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Ng hnh u" 	100	0	0	0	0
V lm thp phi lnh bi	3	455	\spr\item\questkey\taskobj023.spr	41	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Thp phi u" 	100	0	0	0	0
V lm thp lc lnh bi 	3	456	\spr\item\questkey\taskobj126.spr	41	1	1	Mang n gp V lm Quan vin  bo danh tham gia "Thp lc st u" 	100	0	0	0	0
V lm quan chng lnh	3	457	\spr\item\questkey\card_all.spr	41	1	1	S dng c th vo quan st cc trn u	100	0	0	0	0
Thuyn Rng nh 	3	458	\spr\item\questkey\dragonboat.spr	41	2	1	Mang i bo danh tham gia thi u thuyn rng hoc i Bnh chng nhn u.	100	0	0	0	0
Thuyn Rng truyn thng	3	459	\spr\item\questkey\dragonboat.spr	41	2	1	Mang i bo danh tham gia thi u thuyn rng hoc i Bnh chng nhn nm.	100	0	0	0	0
Thuyn Rng u nga	3	460	\spr\item\questkey\dragonboat.spr	41	2	1	Dng i ly Bnh chng nhn trng	100	0	0	0	0
 Thuyn Rng u Phng	3	461	\spr\item\questkey\dragonboat.spr	41	2	1	Dng  i Tin dc hoc Bo thch	100	0	0	0	0
Thuyn Rng u th 	3	462	\spr\item\questkey\dragonboat.spr	41	2	1	Dng  i khong thch thn b 	100	0	0	0	0
Thuyn Rng to	3	463	\spr\item\questkey\dragonboat.spr	41	2	1	Dng i trang b Hong Kim	100	0	0	0	0
Long u	3	464	\spr\item\questkey\dragonhead.spr	428	1	1	Mt b phn ca thuyn Rng <enter>Nhn chut phi xem chi tit	100	0	0	0	0
Thn Rng	3	465	\spr\item\questkey\dragonbody.spr	428	1	1	Mt b phn ca thuyn Rng <enter>Nhn chut phi xem chi tit	100	0	0	0	0
Xng Rng	3	466	\spr\item\questkey\keel.spr	428	1	1	Mt b phn ca thuyn Rng <enter>Nhn chut phi xem chi tit	100	0	0	0	0
ui Rng	3	467	\spr\item\questkey\dragontail.spr	428	1	1	Mt b phn ca thuyn Rng <enter>Nhn chut phi xem chi tit	100	0	0	0	0
Mi cho	3	468	\spr\item\questkey\oar.spr	428	1	1	Mt b phn ca thuyn Rng <enter>Nhn chut phi xem chi tit	100	0	0	0	0
Bnh li	3	469	\spr\item\questkey\helm.spr	428	1	1	Mt b phn ca thuyn Rng <enter>Nhn chut phi xem chi tit	100	0	0	0	0
Trng	3	470	\spr\item\songjin\wardrum.spr	428	1	1	Vt khng th thiu trong cc cuc so ti <enter>Nhn chut phi xem chi tit	100	0	0	0	0
Bnh chng nhn u	3	471	\spr\item\questkey\taskobj404.spr	366	1	1	Tng 1 vn hoc 2 vn hoc 5 vn im kinh nghim <enter>mi gi ch c n 1 ci, Ch c th n 20 triu im <enter>sau khi tng cp im d s b mt	100	0	0	0	0
Bnh chng nm hng	3	472	\spr\item\questkey\taskobj404.spr	366	1	1	Tng 5 vn hoc 10 vn hoc 25 vn im kinh nghim <enter>mi gi ch c n 1 ci, Ch c th n 20 triu im <enter>sau khi tng cp im d s b mt	100	0	0	0	0
Bnh chng trng	3	473	\spr\item\questkey\taskobj404.spr	366	1	1	Tng 15 vn hoc 30 vn hoc 75 vn im kinh nghim <enter>mi gi ch c n 1 ci, Ch c th n 20 triu im <enter>sau khi tng cp im d s b mt	100	0	0	0	0
Th a ph (s dng v hn) 	3	474	\spr\item\special\Obj_TownPortal.spr	38	1	1	Lp tc tr li ni va n trc  (S dng v hn) 	100	0	0	0	0
Tm Tm Tng nh Ph (s dng v hn) 	3	475	\spr\item\obj_item_heart.spr	346	1	1	S dng s lp tc n bn cnh ngi thng. (S dng v hn) 	100	0	0	0	0
Mnh Sn H X Tc (100) 	3	476	\spr\item\questkey\obj_item_shanhe.spr	351	1	1	Nhn chut phi s nhn c thm 100 tm 	100	0	0	0	0
S  thip hong kim	3	477	\spr\item\questkey\taskobj091.spr	38	1	1	Ngi di cp 80 dng  nhn S ph. Ngi trn cp 80 dng  nhn  t <enter><color=yellow>C  cc tnh nng ging nh S  thip thng<color> <enter>   s nhn c nhiu im kinh nghim t S ph 	100	0	0	0	0
V Lm t th quan chng lnh	3	478	\spr\item\questkey\obj_item_lection.spr	341	1	1	C th bit c tt c cc thng tin v nhng cuc thi u.	100	0	0	0	0
V lm quan chng lnh	3	479	\spr\item\questkey\card_all.spr	41	1	1	C th ng nhp c vo tt c cc Server thi u.	100	0	0	0	0
Hoa hng tnh i	3	480	\spr\item\questkey\flower.spr	330	1	1	Gip ngi chi tng 30 im may mn trong 1 gi.	100	0	0	0	0
SoCola tnh yu	3	481	\spr\item\obj_item_gifts.spr	345	1	1	S dng s tng im kinh nghim hoc nhn c bo thch bt k.	100	0	0	0	0
Nguyt H lo nhn	3	482	\spr\item\obj_item_gifts.spr	429	1	1	Nhn chut phi vo s nhn c SoCola tnh yu.	100	0	0	0	0
Mt  "ng hnh luyn cp" 1	3	483	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phng Tng git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 2	3	484	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phng Tng git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 3	3	485	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phng Tng git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 4	3	486	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hoa sn  git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 5	3	487	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hoa sn  git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 6	3	488	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hoa sn  git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 7	3	489	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Ty Bc git 50 con Si , ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 8	3	490	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Ty Bc git 100 con Si , ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 9	3	491	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Ty Bc git 150 con Si , ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 10	3	492	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Quang ng git 50 tn Tho Khu, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 11	3	493	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Quang ng git 100 tn Tho Khu, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 12	3	494	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Quang ng git 150 tn Tho Khu, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 13	3	495	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kinh Hong ng git 50 tn Th Ph, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 14	3	496	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kinh Hong ng git 100 tn Th Ph, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 15	3	497	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kinh Hong ng git 150 tn Th Ph, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 16	3	498	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ta Vn ng git 50 tn sn  Tc t, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 17	3	499	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ta Vn ng git 100 tn sn  Tc t, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 18	3	500	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ta Vn ng git 150 tn sn  Tc t, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 19	3	501	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tn Lng git 50 con nhm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 20	3	502	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tn Lng git 100 con nhm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 21	3	503	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tn Lng git 150 con nhm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 22	3	504	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Tn lng git 50 tn Thit Tro, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 23	3	505	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Tn lng git 100 tn Thit Tro, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 24	3	506	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Tn lng git 150 tn Thit Tro, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 25	3	507	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Tn lng git 50 con Di , ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 26	3	508	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Tn lng git 50 con Di , ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 27	3	509	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Tn lng git 50 con Di , ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 28	3	510	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Tn lng git 50 tn Mc Nhn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 29	3	511	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Tn lng git 100 tn Mc Nhn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 30	3	512	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Tn lng git 150 tn Mc Nhn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 31	3	513	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bng H ng git 50 tn Phi Lim, ng hnh t cp 75 tr 	100	0	0	0	0
Mt  "ng hnh luyn cp" 32	3	514	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bng H ng git 100 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 33	3	515	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bng H ng git150 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 34	3	516	\spr\item\script\item_huangjintupu.spr	38	1	1	n Vnh Lc trn git 50 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 35	3	517	\spr\item\script\item_huangjintupu.spr	38	1	1	n Vnh Lc trn git 100 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 36	3	518	\spr\item\script\item_huangjintupu.spr	38	1	1	n Vnh Lc trn git 150 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 37	3	519	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Giang Nguyn u git 50 c Ni, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 38	3	520	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Giang Nguyn u git 100 c Ni, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 39	3	521	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Giang Nguyn u git 150 c Ni, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 40	3	522	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nhn Thch ng git 50 tn Hc Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 41	3	523	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nhn Thch ng git 100 tn Hc Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 42	3	524	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nhn Thch ng git 150 tn Hc Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 43	3	525	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thnh  git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 44	3	526	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thnh  git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 45	3	527	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thnh  git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 46	3	528	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mt o Tn Tng t git 50 tn Hung Tng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 47	3	529	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mt o Tn Tng t git 100 tn Hung Tng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 48	3	530	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mt o Tn Tng t git 150 tn Hung Tng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 49	3	531	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nga Mi phi git 50 con kh nga, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 50	3	532	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nga Mi phi git 100 con kh nga, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 51	3	533	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nga Mi phi git 150 con kh nga, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 52	3	534	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mnh H ng git 50 con Bch St H, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 53	3	535	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mnh H ng git 100 con Bch St H, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 54	3	536	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mnh H ng git 150 con Bch St H, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 55	3	537	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Ty Nam git 50 con nhm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 56	3	538	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Ty Nam git 100 con nhm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 57	3	539	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Ty Nam git 150 con nhm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 58	3	540	\spr\item\script\item_huangjintupu.spr	38	1	1	n Giang Thn thn git 50 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 59	3	541	\spr\item\script\item_huangjintupu.spr	38	1	1	n Giang Thn thn git 100 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 60	3	542	\spr\item\script\item_huangjintupu.spr	38	1	1	n Giang Thn thn git 150 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 61	3	543	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Thnh sn  git 50 con Kim iu, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 62	3	544	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Thnh sn  git 100 con Kim iu, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 63	3	545	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Thnh sn  git 150 con Kim iu, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 64	3	546	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bch Vn ng git 50 tn Lu Lng, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 65	3	547	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bch Vn ng git 100 tn Lu Lng, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 66	3	548	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bch Vn ng git 150 tn Lu Lng, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 67	3	549	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thn Tin ng git 50 tn Trng ao, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 68	3	550	\spr\item\script\item_huangjintupu.spr	38	1	1	n ThnTin ng git 100 tn Trng ao, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 69	3	551	\spr\item\script\item_huangjintupu.spr	38	1	1	n ThnTin ng git 150 tn Trng ao, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 70	3	552	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hng Thy ng git 50 tn Lam Cn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 71	3	553	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hng Thy ng git 100 tn Lam Cn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 72	3	554	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hng Thy ng git 150 tn Lam Cn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 73	3	555	\spr\item\script\item_huangjintupu.spr	38	1	1	n ng Mn git 50 con kh nga, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 74	3	556	\spr\item\script\item_huangjintupu.spr	38	1	1	n ng Mn git 100 con kh nga, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 75	3	557	\spr\item\script\item_huangjintupu.spr	38	1	1	n ng Mn git 150 con kh nga, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 76	3	558	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ph Dung ng git 50 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 77	3	559	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ph Dung ng git 100 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 78	3	560	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ph Dung ng git 150 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 79	3	561	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bin Kinh git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 80	3	562	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bin Kinh git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 81	3	563	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bin Kinh git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 82	3	564	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Thit Thp git 50 tn ao Binh, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 83	3	565	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Thit Thp git 100 tn ao Binh, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 84	3	566	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Thit Thp git 150 tn ao Binh, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 85	3	567	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Thit Thp git 50 tn Thng Binh, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 86	3	568	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Thit Thp git 50 tn Thng Binh, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 87	3	569	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Thit Thp git 50 tn Thng Binh, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 88	3	570	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Ngu sn  git 50 con Si xanh, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 89	3	571	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Ngu sn  git 100 con Si xanh, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 90	3	572	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Ngu sn  git 150 con Si xanh, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 91	3	573	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Tm ng git 50 tn on Kch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 92	3	574	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Tm ng git 100 tn on Kch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 93	3	575	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Tm ng git 150 tn on Kch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 94	3	576	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Trung Nguyn git 50 con Si Xm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 95	3	577	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Trung Nguyn git 100 con Si Xm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 96	3	578	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kim Cc Trung Nguyn git 150 con Si Xm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 97	3	579	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Nhn Gio git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 98	3	580	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Nhn Gio git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 99	3	581	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Nhn Gio git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 100	3	582	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Nhn Gio tng 1 git 50 con Di, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 101	3	583	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Nhn Gio tng 1 git 100 con Di, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 102	3	584	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Nhn Gio tng 1 git 150 con Di, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 103	3	585	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tht St ng git 50 tn Mng Hn, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 104	3	586	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tht St ng git 100 tn Mng Hn, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 105	3	587	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tht St ng git 150 tn Mng Hn, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 106	3	588	\spr\item\script\item_huangjintupu.spr	38	1	1	n Chu Tin trn git 50 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 107	3	589	\spr\item\script\item_huangjintupu.spr	38	1	1	n Chu Tin trn git 100 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 108	3	590	\spr\item\script\item_huangjintupu.spr	38	1	1	n Chu Tin trn git 150 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 109	3	591	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ba Lng Huyn git 50 con Kim Miu.	100	0	0	0	0
Mt  "ng hnh luyn cp" 110	3	592	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ba Lng Huyn git 100 con Kim Miu.	100	0	0	0	0
Mt  "ng hnh luyn cp" 111	3	593	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ba Lng Huyn git 150 con Kim Miu.	100	0	0	0	0
Mt  "ng hnh luyn cp" 112	3	594	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nam Nhc trn git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 113	3	595	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nam Nhc trn git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 114	3	596	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nam Nhc trn git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 115	3	597	\spr\item\script\item_huangjintupu.spr	38	1	1	n o Hoa Vin git 50 con Hu m, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 116	3	598	\spr\item\script\item_huangjintupu.spr	38	1	1	n o Hoa Vin git 100 con Hu m, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 117	3	599	\spr\item\script\item_huangjintupu.spr	38	1	1	n o Hoa Vin git 150 con Hu m, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 118	3	600	\spr\item\script\item_huangjintupu.spr	38	1	1	n Honh sn  phi git 50 con Kim iu, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 119	3	601	\spr\item\script\item_huangjintupu.spr	38	1	1	n Honh sn  phi git 100 con Kim iu, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 120	3	602	\spr\item\script\item_huangjintupu.spr	38	1	1	n Honh sn  phi git 150 con Kim iu, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 121	3	603	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Vng sn  ng git 50 con Kim Miu,ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 122	3	604	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Vng sn  ng git 100 con Kim Miu,ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 123	3	605	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thin Vng sn  ng git 150 con Kim Miu,ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 124	3	606	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 ng nh H git 50 con c su, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 125	3	607	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 ng nh H git 100 con c su, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 126	3	608	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 ng nh H git 150 con c su, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 127	3	609	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Loa o git 50 tn Lam Cn, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 128	3	610	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Loa o git 100 tn Lam Cn, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 129	3	611	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Loa o git 150 tn Lam Cn, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 130	3	612	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Loa o sn  ng git 50 tn Thit Tro, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 131	3	613	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Loa o sn  ng git 100 tn Thit Tro, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 132	3	614	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thanh Loa o sn  ng git 150 tn Thit Tro, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 133	3	615	\spr\item\script\item_huangjintupu.spr	38	1	1	n V lng sn  git 50 con Thng ng, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 134	3	616	\spr\item\script\item_huangjintupu.spr	38	1	1	n V lng sn  git 100 con Thng ng, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 135	3	617	\spr\item\script\item_huangjintupu.spr	38	1	1	n V lng sn  git 150 con Thng ng, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 136	3	618	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bch Thy ng git 50 tn ng Chy, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 137	3	619	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bch Thy ng git 100 tn ng Chy, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 138	3	620	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bch Thy ng git 150 tn ng Chy, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 139	3	621	\spr\item\script\item_huangjintupu.spr	38	1	1	n i T ng git 50 tn ng Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 140	3	622	\spr\item\script\item_huangjintupu.spr	38	1	1	n i T ng git 100 tn ng Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 141	3	623	\spr\item\script\item_huangjintupu.spr	38	1	1	n i T ng git 150 tn ng Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 142	3	624	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Lu ng git 50 con c su, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 143	3	625	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Lu ng git 100 con c su, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 144	3	626	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Lu ng git 150 con c su, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 145	3	627	\spr\item\script\item_huangjintupu.spr	38	1	1	n Miu Lnh git 50 con Tru rng, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 146	3	628	\spr\item\script\item_huangjintupu.spr	38	1	1	n Miu Lnh git 100 con Tru rng, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 147	3	629	\spr\item\script\item_huangjintupu.spr	38	1	1	n Miu Lnh git 150 con Tru rng, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 148	3	630	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kho Lang ng git 50 tn Lang Bng, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 149	3	631	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kho Lang ng git 100 tn Lang Bng, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 150	3	632	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kho Lang ng git 150 tn Lang Bng, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 151	3	633	\spr\item\script\item_huangjintupu.spr	38	1	1	n Sn Bo ng git 50 con Ha Vim H, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 152	3	634	\spr\item\script\item_huangjintupu.spr	38	1	1	n Sn Bo ng git 100 con Ha Vim H, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 153	3	635	\spr\item\script\item_huangjintupu.spr	38	1	1	n Sn Bo ng git 150 con Ha Vim H, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 154	3	636	\spr\item\script\item_huangjintupu.spr	38	1	1	n Yn T ng git 50 con Di, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 155	3	637	\spr\item\script\item_huangjintupu.spr	38	1	1	n Yn T ng git 100 con Di, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 156	3	638	\spr\item\script\item_huangjintupu.spr	38	1	1	n Yn T ng git 150 con Di, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 157	3	639	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Lng ng git 50 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 158	3	640	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Lng ng git 100 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 159	3	641	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Lng ng git 150 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 160	3	642	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tng Dng git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 161	3	643	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tng Dng git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 162	3	644	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tng Dng git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 163	3	645	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tng Dng mt o git 50 tn ao Binh, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 164	3	646	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tng Dng mt o git 100 tn ao Binh, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 165	3	647	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tng Dng mt o git 150 tn ao Binh, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 166	3	648	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Chu git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 167	3	649	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Chu git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 168	3	650	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Chu git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 169	3	651	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ha Lang ng git 50 con Thng Hn, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 170	3	652	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ha Lang ng git 100 con Thng Hn, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 171	3	653	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ha Lang ng git 150 con Thng Hn, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 172	3	654	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Ngu sn  git 50 con Si xanh, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 173	3	655	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Ngu sn  git 100 con Si xanh, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 174	3	656	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phc Ngu sn  git 150 con Si xanh, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 175	3	657	\spr\item\script\item_huangjintupu.spr	38	1	1	n K Qun ng git 50 con Ha Vn H, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 176	3	658	\spr\item\script\item_huangjintupu.spr	38	1	1	n K Qun ng git 100 con Ha Vn H, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 177	3	659	\spr\item\script\item_huangjintupu.spr	38	1	1	n K Qun ng git 150 con Ha Vn H, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 178	3	660	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thc Cng n git 50 con Kh Xm, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 179	3	661	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thc Cng n git 100 con Kh Xm, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 180	3	662	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thc Cng n git 150 con Kh Xm, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 181	3	663	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tin Cc ng git 50 tn ao khch, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 182	3	664	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tin Cc ng git 100 tn ao khch, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 183	3	665	\spr\item\script\item_huangjintupu.spr	38	1	1	n Tin Cc ng git 150 tn ao khch, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 184	3	666	\spr\item\script\item_huangjintupu.spr	38	1	1	n Linh Cc ng git 50 con Gu nu, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 185	3	667	\spr\item\script\item_huangjintupu.spr	38	1	1	n Linh Cc ng git 100 con Gu nu, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 186	3	668	\spr\item\script\item_huangjintupu.spr	38	1	1	n Linh Cc ng git 150 con Gu nu, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 187	3	669	\spr\item\script\item_huangjintupu.spr	38	1	1	n o Hng thn git 50 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 188	3	670	\spr\item\script\item_huangjintupu.spr	38	1	1	n o Hng thn git 100 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 189	3	671	\spr\item\script\item_huangjintupu.spr	38	1	1	n o Hng thn git 150 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 190	3	672	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Nhn Hng git 50 tn Mc Nhn, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 191	3	673	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Nhn Hng git 100 tn Mc Nhn, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 192	3	674	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Nhn Hng git 150 tn Mc Nhn, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 193	3	675	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thiu Lm mt tht git 50 tn ng Nhn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 194	3	676	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thiu Lm mt tht git 100 tn ng Nhn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 195	3	677	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thiu Lm mt tht git 150 tn ng Nhn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 196	3	678	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phi Thin ng git 50 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 197	3	679	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phi Thin ng git 100 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 198	3	680	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phi Thin ng git 150 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 199	3	681	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phong lng  git 50 tn Thn T, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 200	3	682	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phong lng  git 100 tn Thn T, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 201	3	683	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phong lng  git 150 tn Thn T, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 202	3	684	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Tng Vn ng git 50 tn ao khch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 203	3	685	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Tng Vn ng git 100 tn ao khch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 204	3	686	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Tng Vn ng git 150 tn ao khch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 205	3	687	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Tng Vn ng git 50 tn sn  Tc, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 206	3	688	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Tng Vn ng git 100 tn sn  Tc, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 207	3	689	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Tng Vn ng git 150 tn sn  Tc, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 208	3	690	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Tng Vn ng git 50 tn Lang Bng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 209	3	691	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Tng Vn ng git 100 tn Lang Bng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 210	3	692	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Tng Vn ng git 150 tn Lang Bng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 211	3	693	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Tng Vn ng git 50 tn Ngc Din, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 212	3	694	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Tng Vn ng git 100 tn Ngc Din, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 213	3	695	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Tng Vn ng git 150 tn Ngc Din, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 214	3	696	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 5 Tng Vn ng git 50 tn n Ph, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 215	3	697	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 5 Tng Vn ng git 100 tn n Ph, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 216	3	698	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 5 Tng Vn ng git 150 tn n Ph, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 217	3	699	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Trung ng git 50 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 218	3	700	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Trung ng git 100 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 219	3	701	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Trung ng git 150 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 220	3	702	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Mn trn git 50 con Kim Miu.	100	0	0	0	0
Mt  "ng hnh luyn cp" 221	3	703	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Mn trn git 100 con Kim Miu.	100	0	0	0	0
Mt  "ng hnh luyn cp" 222	3	704	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Mn trn git 150 con Kim Miu.	100	0	0	0	0
Mt  "ng hnh luyn cp" 223	3	705	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hong H Nguyn u git 50 con Bch h, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 224	3	706	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hong H Nguyn u git 100 con Bch h, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 225	3	707	\spr\item\script\item_huangjintupu.spr	38	1	1	n Hong H Nguyn u git 150 con Bch h, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 226	3	708	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lo H ng git 50 tn Trng Thng, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 227	3	709	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lo H ng git 100 tn Trng Thng, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 228	3	710	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lo H ng git 150 tn Trng Thng, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 229	3	711	\spr\item\script\item_huangjintupu.spr	38	1	1	n Cn Vin ng git 50 con Voi Hong H, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 230	3	712	\spr\item\script\item_huangjintupu.spr	38	1	1	n Cn Vin ng git 100 con Voi Hong H, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 231	3	713	\spr\item\script\item_huangjintupu.spr	38	1	1	n Cn Vin ng git 150 con Voi Hong H, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 232	3	714	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lu Tin ng git 50 tn on Kch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 233	3	715	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lu Tin ng git 100 tn on Kch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 234	3	716	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lu Tin ng git 150 tn on Kch, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 235	3	717	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Lu Tin ng git 50 tn Ngc Din, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 236	3	718	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Lu Tin ng git 100 tn Ngc Din, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 237	3	719	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Lu Tin ng git 150 tn Ngc Din, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 238	3	720	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Lu Tin ng git 50 tn Lu Lng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 239	3	721	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Lu Tin ng git 100 tn Lu Lng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 240	3	722	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Lu Tin ng git 150 tn Lu Lng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 241	3	723	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Lu Tin ng git 50 tn Bnh Thng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 242	3	724	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Lu Tin ng git 100 tn Bnh Thng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 243	3	725	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Lu Tin ng git 150 tn Bnh Thng, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 244	3	726	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 5 Lu Tin ng git 50 tn K Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 245	3	727	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 5 Lu Tin ng git 100 tn K Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 246	3	728	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 5 Lu Tin ng git 150 tn K Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 247	3	729	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 6 Lu Tin ng git 50 tn Hnh Gi, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 248	3	730	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 6 Lu Tin ng git 100 tn Hnh Gi, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 249	3	731	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 6 Lu Tin ng git 150 tn Hnh Gi, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 250	3	732	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bng Huyt ng git 50 tn Tuyt Qui, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 251	3	733	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bng Huyt ng git 100 tn Tuyt Qui, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 252	3	734	\spr\item\script\item_huangjintupu.spr	38	1	1	n Bng Huyt ng git 150 tn Tuyt Qui, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 253	3	735	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kin Tnh Phong sn  ng git 50 tn n Ph, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 254	3	736	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kin Tnh Phong sn  ng git 100 tn n Ph, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 255	3	737	\spr\item\script\item_huangjintupu.spr	38	1	1	n Kin Tnh Phong sn  ng git 150 tn n Ph, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 256	3	738	\spr\item\script\item_huangjintupu.spr	38	1	1	n Sa Mc a Biu git 50 con B cp, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 257	3	739	\spr\item\script\item_huangjintupu.spr	38	1	1	n Sa Mc a Biu git 100 con B cp, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 258	3	740	\spr\item\script\item_huangjintupu.spr	38	1	1	n Sa Mc a Biu git 150 con B cp, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 259	3	741	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Sa Mc sn  ng git 50 tn Lu Vn, ng hnh t cp 85 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 260	3	742	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Sa Mc sn  ng git 100 tn Lu Vn, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 261	3	743	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Sa Mc sn  ng git 150 tn Lu Vn, ng hnh t cp 85 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 262	3	744	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Sa Mc sn  ng git 50 tn Lu Vn, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 263	3	745	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Sa Mc sn  ng git 100 tn Lu Vn, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 264	3	746	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Sa Mc sn  ng git 150 tn Lu Vn, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 265	3	747	\spr\item\script\item_huangjintupu.spr	38	1	1	n Khoi Hot lm git 50 tn ng Chy, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 266	3	748	\spr\item\script\item_huangjintupu.spr	38	1	1	n Khoi Hot lm git 100 tn ng Chy, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 267	3	749	\spr\item\script\item_huangjintupu.spr	38	1	1	n Khoi Hot lm git 150 tn ng Chy, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 268	3	750	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dc Vng cc git 50 con Linh Miu, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 269	3	751	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dc Vng cc git 100 con Linh Miu, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 270	3	752	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dc Vng cc git 150 con Linh Miu, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 271	3	753	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Dc Vng ng git 50 tn Thit Tro, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 272	3	754	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Dc Vng ng git 100 tn Thit Tro, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 273	3	755	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Dc Vng ng git 150 tn Thit Tro, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 274	3	756	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Dc Vng ng git 50 tn ng Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 275	3	757	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Dc Vng ng git 100 tn ng Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 276	3	758	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Dc Vng ng git 150 tn ng Chy, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 277	3	759	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Dc Vng ng git 50 tn Lam Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 278	3	760	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Dc Vng ng git 100 tn Lam Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 279	3	761	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Dc Vng ng git 150 tn Lam Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 280	3	762	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Dc Vng ng git 50 tn Xuyn sn, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 281	3	763	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Dc Vng ng git 100 tn Xuyn sn, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 282	3	764	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 4 Dc Vng ng git 150 tn Xuyn sn, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 283	3	765	\spr\item\script\item_huangjintupu.spr	38	1	1	n C Dng ng git 50 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 284	3	766	\spr\item\script\item_huangjintupu.spr	38	1	1	n C Dng ng git 100 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 285	3	767	\spr\item\script\item_huangjintupu.spr	38	1	1	n C Dng ng git 150 tn K Chy, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 286	3	768	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Cao Qut git 50 tn Phi Sa, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 287	3	769	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Cao Qut git 100 tn Phi Sa, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 288	3	770	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Cao Qut git 150 tn Phi Sa, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 289	3	771	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thch C trn git 50 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 290	3	772	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thch C trn git 100 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 291	3	773	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thch C trn git 150 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 292	3	774	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thy Yn mn git 50 con Hon Hng, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 293	3	775	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thy Yn mn git 100 con Hon Hng, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 294	3	776	\spr\item\script\item_huangjintupu.spr	38	1	1	n Thy Yn mn git 150 con Hon Hng, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 295	3	777	\spr\item\script\item_huangjintupu.spr	38	1	1	n Cm a m cung git 50 tn Hc Cn, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 296	3	778	\spr\item\script\item_huangjintupu.spr	38	1	1	n Cm a m cung git 100 tn Hc Cn, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 297	3	779	\spr\item\script\item_huangjintupu.spr	38	1	1	n Cm a m cung git 150 tn Hc Cn, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 298	3	780	\spr\item\script\item_huangjintupu.spr	38	1	1	n i L git 50 con Thn ln , ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 299	3	781	\spr\item\script\item_huangjintupu.spr	38	1	1	n i L git 100 con Thn ln , ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 300	3	782	\spr\item\script\item_huangjintupu.spr	38	1	1	n i L git 150 con Thn ln , ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 301	3	783	\spr\item\script\item_huangjintupu.spr	38	1	1	n c B Gia a o git 50 tn c b, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 302	3	784	\spr\item\script\item_huangjintupu.spr	38	1	1	n c B Gia a o git 100 tn c b, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 303	3	785	\spr\item\script\item_huangjintupu.spr	38	1	1	n c B Gia a o git 150 tn c b, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 304	3	786	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Thin Tm thp git 50 tn Mng Hn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 305	3	787	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Thin Tm thp git 100 tn Mng Hn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 306	3	788	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 Thin Tm thp git 150 tn Mng Hn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 307	3	789	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Thin Tm thp git 50 tn Lu Lng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 308	3	790	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Thin Tm thp git 100 tn Lu Lng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 309	3	791	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 Thin Tm thp git 150 tn Lu Lng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 310	3	792	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Thin Tm thp git 50 tn Song Phong, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 311	3	793	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Thin Tm thp git 100 tn Song Phong, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 312	3	794	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 Thin Tm thp git 150 tn Song Phong, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 313	3	795	\spr\item\script\item_huangjintupu.spr	38	1	1	n im Thng sn  git 50 con X L, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 314	3	796	\spr\item\script\item_huangjintupu.spr	38	1	1	n im Thng sn  git 100 con X L, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 315	3	797	\spr\item\script\item_huangjintupu.spr	38	1	1	n im Thng sn  git 150 con X L, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 316	3	798	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phng Nhn ng git 50 con Di , ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 317	3	799	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phng Nhn ng git 100 con Di , ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 318	3	800	\spr\item\script\item_huangjintupu.spr	38	1	1	n Phng Nhn ng git 150 con Di , ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 319	3	801	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Nhn ng git 50 tn Li Ph, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 320	3	802	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Nhn ng git 100 tn Li Ph, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 321	3	803	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Nhn ng git 150 tn Li Ph, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 322	3	804	\spr\item\script\item_huangjintupu.spr	38	1	1	n Th Ph ng git 50 tn Mng Hn, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 323	3	805	\spr\item\script\item_huangjintupu.spr	38	1	1	n Th Ph ng git 100 tn Mng Hn, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 324	3	806	\spr\item\script\item_huangjintupu.spr	38	1	1	n Th Ph ng git 150 tn Mng Hn, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 325	3	807	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 im Thng ng git 50 tn Mng Hn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 326	3	808	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 im Thng ng git 100 tn Mng Hn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 327	3	809	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 1 im Thng ng git 150 tn Mng Hn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 328	3	810	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 im Thng ng git 50 tn Ngc Din, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 329	3	811	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 im Thng ng git 100 tn Ngc Din, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 330	3	812	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 2 im Thng ng git 150 tn Ngc Din, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 331	3	813	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 im Thng ng git 50 tn Hc Cn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 332	3	814	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 im Thng ng git 100 tn Hc Cn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 333	3	815	\spr\item\script\item_huangjintupu.spr	38	1	1	n tng 3 im Thng ng git 150 tn Hc Cn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 334	3	816	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Danh ng git 50 tn Trng Thng, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 335	3	817	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Danh ng git 100 tn Trng Thng, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 336	3	818	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Danh ng git 150 tn Trng Thng, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 337	3	819	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Tuyn thn git 50 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 338	3	820	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Tuyn thn git 100 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 339	3	821	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Tuyn thn git 150 con Heo trng	100	0	0	0	0
Mt  "ng hnh luyn cp" 340	3	822	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lm An git 50 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 341	3	823	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lm An git 100 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 342	3	824	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lm An git 150 con nhm, ng hnh t cp 5 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 343	3	825	\spr\item\script\item_huangjintupu.spr	38	1	1	n La Tiu sn  git 50 con Si Xm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 344	3	826	\spr\item\script\item_huangjintupu.spr	38	1	1	n La Tiu sn  git 100 con Si Xm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 345	3	827	\spr\item\script\item_huangjintupu.spr	38	1	1	n La Tiu sn  git 150 con Si Xm, ng hnh t cp 15 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 346	3	828	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Cung ng git 50 tn Hc Cn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 347	3	829	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Cung ng git 100 tn Hc Cn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 348	3	830	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Cung ng git 150 tn Hc Cn, ng hnh t cp 35 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 349	3	831	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lng Thy ng git 50 tn nh Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 350	3	832	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lng Thy ng git 100 tn nh Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 351	3	833	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lng Thy ng git 150 tn nh Cn, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 352	3	834	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nghit Long ng git 50 tn Bnh Thng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 353	3	835	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nghit Long ng git 100 tn Bnh Thng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 354	3	836	\spr\item\script\item_huangjintupu.spr	38	1	1	n Nghit Long ng git 150 tn Bnh Thng, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 355	3	837	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Di sn  git 50 con Tuyt Bo, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 356	3	838	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Di sn  git 100 con Tuyt Bo, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 357	3	839	\spr\item\script\item_huangjintupu.spr	38	1	1	n V Di sn  git 150 con Tuyt Bo, ng hnh t cp 25 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 358	3	840	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ngc Hoa ng git 50 tn Lam Cn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 359	3	841	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ngc Hoa ng git 100 tn Lam Cn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 360	3	842	\spr\item\script\item_huangjintupu.spr	38	1	1	n Ngc Hoa ng git 150 tn Lam Cn, ng hnh t cp 45 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 361	3	843	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Gic ng git 50 tn K Chy, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 362	3	844	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Gic ng git 100 tn K Chy, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 363	3	845	\spr\item\script\item_huangjintupu.spr	38	1	1	n Dng Gic ng git 150 tn K Chy, ng hnh t cp 55 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 364	3	846	\spr\item\script\item_huangjintupu.spr	38	1	1	nThanh Kh ng git 50 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 365	3	847	\spr\item\script\item_huangjintupu.spr	38	1	1	nThanh Kh ng git 100 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 366	3	848	\spr\item\script\item_huangjintupu.spr	38	1	1	nThanh Kh ng git 150 tn Phi Lim, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 367	3	849	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lm Du Quan git 50 tn Bn Li, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 368	3	850	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lm Du Quan git 50 tn Bn Li, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 369	3	851	\spr\item\script\item_huangjintupu.spr	38	1	1	n Lm Du Quan git 50 tn Bn Li, ng hnh t cp 65 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 370	3	852	\spr\item\script\item_huangjintupu.spr	38	1	1	n Chn ni Trng Bch git 50 tn c B, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 371	3	853	\spr\item\script\item_huangjintupu.spr	38	1	1	n Chn ni Trng Bch git 100 tn c B, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 372	3	854	\spr\item\script\item_huangjintupu.spr	38	1	1	n Chn ni Trng Bch git 150 tn c B, ng hnh t cp 75 tr ln	100	0	0	0	0
Mt  "ng hnh luyn cp" 373	3	855	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Bch nam git 50 tn Sng ao, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 374	3	856	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Bch nam git 100 tn Sng ao, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 375	3	857	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Bch nam git 150 tn Sng ao, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 376	3	858	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Bch bc nh 50 tn ao Trm, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 377	3	859	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Bch bc nh 100 tn ao Trm, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 378	3	860	\spr\item\script\item_huangjintupu.spr	38	1	1	n Trng Bch bc nh 150 tn ao Trm, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 379	3	861	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Bc  git 50 tn Mng C V S, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 380	3	862	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Bc  git 100 tn Mng C V S, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mt  "ng hnh luyn cp" 381	3	863	\spr\item\script\item_huangjintupu.spr	38	1	1	n Mc Bc  git 150 tn Mng C V S, ng hnh t cp 85 tr ln.	100	0	0	0	0
Mnh Hong Kim 	3	864	\spr\item\obj_item_gifts.spr	430	1	1	Vt phm trong cc hot ng	100	0	0	0	0
Mt  nhim v gio dc	3	865	\spr\item\script\item_huangjintupu.spr	38	1	1	n Long Vng i nh cc g 30 ln	100	0	0	0	0
Nguyt Quang bo	3	866	\spr\item\script\zq_ygbh.spr	428	2	2	Vt phm hot ng, Nhn chut phi xem chi tit	100	0	0	0	0
V Lm i hng bao	3	867	\spr\item\obj_item_jixiang.spr	347	1	1	Nhn chut phi xem chi tit	100	0	0	0	0
Hoa hng tnh yu	3	868	\spr\item\questkey\flower.spr	431	1	1	Vt phm hot ng	100	0	0	0	0
Scla tnh yu	3	869	\spr\item\obj_item_gifts.spr	345	1	1	S dng s tng 1 s im kinh nghim <enter>Mang 9 ci n gp Nguyt lo  i thng	100	0	0	0	0
Kim Cang Bt Ph.ng hnh Mt tch 	3	870	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Gip ng hnh tng k nng "Kim Cang Bt Ph", tng phng th <enter>mi mt ng hnh hc c ti a 20 quyn.	100	0	0	0	0
Bch c Bt Xm. ng hnh Mt tch 	3	871	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Gip ng hnh tng k nng "Bch c Bt Xm", tng phng c <enter>mi mt ng hnh hc c ti a 20 quyn.	100	0	0	0	0
Bng Tuyt S Dung. ng hnh Mt tch 	3	872	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Gip ng hnh tng k nng "Bng Tuyt S Dung", tng phng bng <enter>mi mt ng hnh hc c ti a 20 quyn.	100	0	0	0	0
Chn Ha Khng Lc. ng hnh Mt tch 	3	873	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Gip ng hnh tng k nng "Chn Ha Khng Lc", tng phng ha <enter>mi mt ng hnh hc c ti a 20 quyn.	100	0	0	0	0
Li nh H Gip. ng hnh Mt tch 	3	874	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Gip ng hnh tng k nng "Li nh H Gip", tng phng Li <enter>mi mt ng hnh hc c ti a 20 quyn.	100	0	0	0	0
Trn Ngc Ph Thin. ng hnh Mt tch (Tuyt k) 	3	875	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Trn Ngc Ph Thin", rt nhn thi gian trng c.	100	0	0	0	0
i Bi Ch. ng hnh Mt tch (Tuyt k) 	3	876	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "i Bi Ch", tng phng c	100	0	0	0	0
Luyn Ngc H C. ng hnh Mt tch (Tuyt k) 	3	877	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Luyn Ngc H Ct", tng phng c	100	0	0	0	0
Thc Ct Huyt Nhn. ng hnh Mt tch (Tuyt k) 	3	878	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Thc Ct Huyt Nhn", tng thi gian hi phc	100	0	0	0	0
Nghch Chuyn Tm Kinh. ng hnh Mt tch (Tuyt k) 	3	879	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Nghch Chuyn Tm Kinh", tng tc  di chuyn	100	0	0	0	0
Huyn Bng m Kh. ng hnh Mt tch (Tuyt k) 	3	880	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Huyn Bng m Kh", tng phng ha	100	0	0	0	0
Trn Khng Phm Tn. ng hnh Mt tch (Tuyt k) 	3	881	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Trn Khng Phn Tn", tng phng th 	100	0	0	0	0
Ha Phng Khinh Ngm. ng hnh Mt tch (Tuyt k) 	3	882	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Ha Phng Khinh Ngm", tng tc  di chuyn	100	0	0	0	0
Thun Dng V Cc. ng hnh Mt tch (Tuyt k) 	3	883	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Thun Dng V Cc", tng thi gian hi phc	100	0	0	0	0
Vn Sinh Kt Hi. ng hnh Mt tch (Tuyt k) 	3	884	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Vn Sinh Kt Hi", tng phng bng	100	0	0	0	0
Bnh Ha Kh Quyt. ng hnh Mt tch (H tr) 	3	885	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Bnh Ha Kh Quyt", tng  chnh xc cng kch	100	0	0	0	0
H Khng Thim nh. ng hnh Mt tch (H tr) 	3	886	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "H Khng Thim nh", tng kh nng trnh n 	100	0	0	0	0
Hi Thn Tnh Tm. ng hnh Mt tch (H tr) 	3	887	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Hi Thn Tnh Tm", tng t l chnh xc	100	0	0	0	0
V Nim Tm Kinh. ng hnh Mt tch (Ch thut) 	3	888	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "V Nim Tm Kinh", tng phng li	100	0	0	0	0
Ng Hnh V Tng. ng hnh Mt tch (H tr) 	3	889	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Ng Hnh V Tng", tng ton b khng tnh	100	0	0	0	0
Di Kh Phiu Tung. ng hnh Mt tch (H tr) 	3	890	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Di Kh Phiu Tung", tng tc  di chuyn	100	0	0	0	0
Hoa Phi ip V. ng hnh Mt tch (H tr) 	3	891	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Hoa Phi ip V", tng tc c xut chiu h Ngoi cng	100	0	0	0	0
Lu Quang Phi V. ng hnh Mt tch (##) 	3	892	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Lu Quang Phi V", tng tc c xut chiu h Ni cng	100	0	0	0	0
Hon B Chi Thn. ng hnh Mt tch (H tr) 	3	893	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Hon B Chi Thn", tng kh nng phn n	100	0	0	0	0
o Hnh Nghch Thi. ng hnh Mt tch (H tr) 	3	894	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "o Hnh Nghch Thi", tng kh nng phn n xa	100	0	0	0	0
Tnh Ngo Tam ng. ng hnh Mt tch (H tr) 	3	895	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Tnh Ngo Tam ng", gim thi gian b thng 	100	0	0	0	0
im Huyt Tit Mch. ng hnh Mt tch (Ch thut) 	3	896	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "im Huyt Tit Mch", gim phng bng	100	0	0	0	0
Vn c Bt Phc. ng hnh Mt tch (H tr) 	3	897	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Vn c Bt Phc", nhanh chng hi phc khi trng c	100	0	0	0	0
Thn Khinh Nh Yn. ng hnh Mt tch (H tr) 	3	898	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Thn Khinh Nh Yn", lp tc hi phc tc  di chuyn	100	0	0	0	0
Ngng m Quy Nguyn. ng hnh Mt tch (H tr) 	3	899	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Ngng m Quy Nguyn", phc hi khi b chong	100	0	0	0	0
Dch Ct Kinh. ng hnh Mt tch (H tr) 	3	900	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Dch Ct Kinh", v hiu n ch mnh ca i phng	100	0	0	0	0
Thc Thn Thut. ng hnh Mt tch (Ch thut) 	3	901	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Thc Thn Thut", khng ch ng tc ca i phng	100	0	0	0	0
Hon Thn Thut. ng hnh Mt tch (Ch thut) 	3	902	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Hon Thn Thut" khng ch ng tc ca i phng	100	0	0	0	0
Huyn Mc nh Thn thut. ng hnh Mt tch (Ch thut) 	3	903	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Huyn Mc nh Thn thut", tng mc gy chong	100	0	0	0	0
ch Th m Dng. ng hnh Mt tch (H tr) 	3	904	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "ch Th m Dng", tng Sinh lc	100	0	0	0	0
An Ph Chi Ng. ng hnh Mt tch (H tr) 	3	905	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "An Ph Chi Ng", lp tc hi phc Sinh lc	100	0	0	0	0
Tam Sinh Hu Hnh. ng hnh Mt tch (H tr) 	3	906	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "Tam Sinh Hu Hnh", tng im may mn	100	0	0	0	0
Qu M M Hoc. ng hnh Mt tch (Ch thut) 	3	907	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Qu M M Hoc", v hiu n ch mnh ca i phng	100	0	0	0	0
ot Mnh Trin Nhiu. ng hnh Mt tch (Ch thut) 	3	908	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "ot Mnh Trin Nhiu", v hiu kh nng di chuyn ca i phng	100	0	0	0	0
Yu H Tri nh. ng hnh Mt tch (Ch thut) 	3	909	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Yu H Tri nh", v hiu  chnh xc ca i phng	100	0	0	0	0
Hoc Thn Lon Tm. ng hnh Mt tch (Ch thut) 	3	910	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Hoc Thn Lon Tm", v hiu n ch mnh ca i phng	100	0	0	0	0
C Thn Toi nh. ng hnh Mt tch (Ch thut) 	3	911	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "C Thn Toi nh", gim ton b khng tnh ca i phng	100	0	0	0	0
T Vong Ki Bn. ng hnh Mt tch (Ch thut) 	3	912	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "T Vong Ki Bn", v hiu kh nng di chuyn ca i phng	100	0	0	0	0
Thm Hn Nim Xng. ng hnh Mt tch (Ch thut) 	3	913	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Thm Hn Nim Xng", gim tc  xut chiu ca i phng	100	0	0	0	0
Cp Phch Chi Ch. ng hnh Mt tch (Ch thut) 	3	914	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Cp Phch Chi Ch", gim tc  xut chiu ca i phng	100	0	0	0	0
Ha Ty V . ng hnh Mt tch (Ch thut) 	3	915	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Ha Ty V ", v hiu kh nng phn n ca i phng	100	0	0	0	0
Dung Ct V Tung. ng hnh Mt tch (Ch thut) 	3	916	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Dung Ct V Tung", v hiu kh nng phn n ca i phng	100	0	0	0	0
m Triu Chi Kh. ng hnh Mt tch (Hy b) 	3	917	\spr\item\questkey\obj_item_lection.spr	341	1	1	Gip ng hnh tng k nng "m Triu Chi Kh", tng kh nng pht c	100	0	0	0	0
m c Chi Th. ng hnh Mt tch (Ch thut) 	3	918	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "m c Chi Th", tng kh nng pht c	100	0	0	0	0
Tam Phc Chi Kh. ng hnh Mt tch (Ch thut) 	3	919	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "Tam Phc Chi Kh", ko di trng thi gy chong cho i phng	100	0	0	0	0
Nam Minh Tam on Kch. ng hnh Mt tch (V cng) 	3	920	\spr\item\questkey\taskobj090.spr	374	1	1	Gip ng hnh tng k nng "Nam Minh Tam on Kch", tng tn cng Vt l 	100	0	0	0	0
Tn S Mc yu bi	3	921	\spr\item\task\item_xinshimu.spr	385	1	2	S dng s phc hi 10 im m	100	0	0	0	0
Tn S ng yu bi	3	922	\spr\item\task\item_xinshitong.spr	385	1	2	S dng s phc hi 15 im m	100	0	0	0	0
Tn S Ngn yu bi	3	923	\spr\item\task\item_xinshiyin.spr	385	1	2	S dng s phc hi 20 im m	100	0	0	0	0
Tn S Kim yu bi	3	924	\spr\item\task\item_xinshijin.spr	385	1	2	S dng s phc hi 25 im m	100	0	0	0	0
Ng T Tn S yu bi	3	925	\spr\item\task\item_xinshiyuci.spr	385	1	2	S dng s phc hi 30 im m	100	0	0	0	0
Bnh Trung Thu chy	3	926	\spr\item\special\Ԣ.spr	377	1	1	S dng s tng kinh nghim.	100	0	0	0	0
Bnh Trung Thu u Xanh	3	927	\spr\item\mid_autumn\yuebing.spr	377	1	1	C th i c mt Tin Tho L ti Minh Nguyt Lo Nhn	100	0	0	0	0
Bnh Trung thu ht sen 	3	928	\spr\item\mid_autumn\yuebing.spr	377	1	1	S dng s nhn c (20 vn, 30 vn, hoc 40 vn) kinh nghim.	100	0	0	0	0
Bnh Trung Thu u Trng	3	929	\spr\item\mid_autumn\yuebing.spr	377	1	1	C th i c mt Phc Duyn L ti Minh Nguyt Lo Nhn	100	0	0	0	0
Bnh Trung thu sen trng	3	930	\spr\item\mid_autumn\yuebing.spr	377	1	1	S dng s nhn c (50 vn,100 vn,150 vn) kinh nghim.	100	0	0	0	0
Bnh Trung Thu Qu Nhn	3	931	\spr\item\mid_autumn\yuebing.spr	377	1	1	C th i c mt Thn b i Hng Bao ti Minh Nguyt Lo Nhn.	100	0	0	0	0
Bnh Trung Thu thp cm	3	932	\spr\item\mid_autumn\yuebing.spr	377	1	1	C th i c Trang b Hong Kim "nh Quc An Bang " ti Minh Nguyt Lo Nhn.	100	0	0	0	0
L vt Trung Thu	3	933	\spr\item\mid_autumn\zhongqiuwupin.spr	432	1	1	C th c c nguyn liu lm Bnh Trung Thu.	1	0	0	0	0
B quyt gia truyn	3	934	\spr\item\questkey\taskobj075.spr	41	1	1	Mt loi b quyt lm bnh Trung Thu	1	0	0	0	0
Hp l phm Trung thu 	3	935	\spr\item\mid_autumn\zhongqiuwupin.spr	432	1	1	Bn trong cha bt m v bt sen	100	0	0	0	0
Ha Tt Mt Hm	3	936	\spr\item\questkey\taskobj075.spr	41	1	1	Bc mt hm cha nhiu b n	1	0	0	0	0
V Nhn V Ng. Mt tch ch thut ng hnh	3	937	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng k nng "V Nhn V Ng", v hiu phng ha ca i phng	100	0	0	0	0
Rng c 	3	938	\spr\item\oldbox\oldbox.spr	433	1	1	Khng bit bn trong Bo rng ny cha nhng vt qu g y?<enter><color = green> (C th l trang b Bc Kinh Chi Mng hoc Nh in Chi Hn. Nhn chut phi  m)<color>	10000	0	0	0	0
Mt  nhim v 	3	939	\spr\item\questkey\taskobj405.spr	366	1	1	Nhn chut phi xem chi tit	10000	0	0	0	0
Mt  nhim v 	3	940	\spr\item\questkey\random_taskbook.spr	341	1	1	\script\item\taskitem_show.lua	10000	0	0	0	0
Tng Bo 	3	941	\spr\item\questkey\treasuremap.spr	341	1	1	\script\item\treasuremap_show.lua	10000	0	0	0	0
Qu Huy Hong (thp) 	3	942	\spr\item\questkey\huihuangzhiguo.spr	377	1	1	n vo s tng gp i cng lc	10000	0	0	0	0
Qu Huy Hong (trung) 	3	943	\spr\item\questkey\huihuangzhiguo.spr	377	1	1	n vo s tng gp i cng lc	10000	0	0	0	0
Qu Huy Hong (cao) 	3	944	\spr\item\questkey\huihuangzhiguo.spr	377	1	1	n vo s tng gp i cng lc	10000	0	0	0	0
Qu Hong Kim	3	945	\spr\item\questkey\huangjinzhiguo.spr	377	1	1	n vo s tng gp i cng lc	10000	0	0	0	0
Bao Mt n 	3	946	\spr\item\script\item_chrismasbox.spr	377	1	1	Bn trong gm c10 Mt n: Thiu nin, Thanh nin ng hnh	10000	0	0	0	0
Bao Mt n 	3	947	\spr\item\script\item_chrismasbox.spr	377	1	1	Bn trong  cha 1 Mt n ngu nhin	10000	0	0	0	0
Bao Dc hon 	3	948	\spr\item\obj_item_jixiang.spr	377	1	1	Bn trong cha nhiu b dc	10000	0	0	0	0
Mt  Nhim v ngu nhin (Huyn Thit Kim) 	3	949	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c thanh Huyn Thit Kim (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (i Phong ao) 	3	950	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c thanh i Phong ao (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Kim C Bng) 	3	951	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c thanh Kim C Bng (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Ph Thin Kch) 	3	952	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c thanh Ph Thin Kch (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Ph Thin Chy) 	3	953	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c thanh Ph Thin Chy (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (B Vng Tiu) 	3	954	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c B Vng Tiu (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Ty Nguyt ao) 	3	955	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c thanh Ty Nguyt ao (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Khng Tc Linh) 	3	956	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Khng Tc Linh (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Long Phng Huyt Ngc Trc) 	3	957	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Long Phng Huyt Ngc Trc (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Thin Tm H Uyn) 	3	958	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Thin Tm H Uyn (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Thng Thin Pht Qun) 	3	959	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Thng Thin Pht Qun (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Ym Nht khi) 	3	960	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Ym Nht khi (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Bch Kim yu i) 	3	961	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Bch Kim yu i (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Thin Tm Ngoa) 	3	962	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Thin Tm Ngoa (Ng hnh ngu nhin) 	10000	0	0	0	0
Mt  Nhim v ngu nhin (Phi Phng Ngoa) 	3	963	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Phi Phng Ngoa (Ng hnh ngu nhin) 	10000	0	0	0	0
Hp ng hnh Mt tch (Kim Cang Bt ph) 	3	964	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Kim Cang Bt ph cp 2 n cp 5 (Tng c 4 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Bch c Bt Xm) 	3	965	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Bch c Bt Xm cp 2 n cp 5 (Tng c 4 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Bng Tuyt S Dung) 	3	966	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Bng Tuyt S Dung cp 2 n cp 5 (Tng c 4 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Chn Ha Khng Lc) 	3	967	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Chn Ha Khng Lc cp 2 n cp 5 (Tng c 4 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Li nh H gip) 	3	968	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Li nh H gip cp 2 n cp 5 (Tng c 4 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Bnh Ho Kh Quyt) 	3	969	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Bnh Ho Kh Quyt cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (H Khng Thim nh) 	3	970	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c H Khng Thim nh cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Hi Thn Tnh tm) 	3	971	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Hi Thn Tnh tm cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (V Nim V Kinh) 	3	972	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c V Nim V Kinh cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Ng Hnh V Tng) 	3	973	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Ng Hnh V Tng cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Di Kh Phiu Tung) 	3	974	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Di Kh Phiu Tung cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Hoa Phi ip V) 	3	975	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Hoa Phi ip V cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (V Nhn V Ng) 	3	976	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c V Nhn V Ng cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Tnh Ngo Tam ng) 	3	977	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Tnh Ngo Tam ng cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (im Huyt Tit Mch) 	3	978	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c im Huyt Tit Mch cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Vn c Bt Phc) 	3	979	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Vn c Bt Phc cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Thn Khinh Nh Yn) 	3	980	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Thn Khinh Nh Yn cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Ngng m Quy Nguyn) 	3	981	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Ngng m Quy Nguyn cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Dch Ct Kinh) 	3	982	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Dch Ct Kinh cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Thc Thn Thut) 	3	983	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Thc Thn Thut cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Hon Thn Thut) 	3	984	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Hon Thn Thut cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Huyn Mc nh Thn Thut) 	3	985	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Huyn Mc nh Thn Thut cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (ch Th m Dng) 	3	986	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c ch Th m Dng cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (An Ph Chi Ng) 	3	987	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c An Ph Chi Ng cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Tam Sinh Hu Hnh) 	3	988	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Tam Sinh Hu Hnh cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Qu M Ma Hoc) 	3	989	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Qu M Ma Hoc cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (ot Mnh Trin Nhiu) 	3	990	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c ot Mnh Trin Nhiu cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Yu H Tri nh) 	3	991	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Yu H Tri nh cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Hoc Thn Lon Tm) 	3	992	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Hoc Thn Lon Tm cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (C Thn Toi nh) 	3	993	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c C Thn Toi nh cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (T Vong Ki Bn) 	3	994	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c T Vong Ki Bn cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Thm Hn Nim Xng) 	3	995	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Thm Hn Nim Xng cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Cp Hn Ch) 	3	996	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Cp Hn Ch cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Ha Ty V ) 	3	997	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Ha Ty V  cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Dung Ct V Tung) 	3	998	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Dung Ct V Tung cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (m c Chi Th) 	3	999	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c m c Chi Th cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (Tam Phc Chi Kh) 	3	1000	\spr\item\obj_item_jixiang.spr	377	1	1	Trong c Tam Phc Chi Kh cp 1 n cp 5 (Tng c 5 quyn) 	10000	0	0	0	0
Hp ng hnh Mt tch (K nng khng tnh) 	3	1001	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha ngu nhin <enter><color=blue>Kim Cang Bt ph, Bch c Bt Xm, Bng Tuyt S Dung, Chn Ha Khng Lc, Li nh H gip<color><enter>	10000	0	0	0	0
Hp ng hnh Mt tch (K nng th gii) 	3	1002	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha ngu nhin <enter><color=blue>An Ph Chi Ng, Bnh Ho Kh Quyt, H Khng Thim nh, Ng Hnh V Tng, Di Kh Phiu Tung, Hoa Phi ip V, Dch Ct Kinh, ch Th m Dng, Tam Sinh Hu Hnh<color><enter>	10000	0	0	0	0
Hp ng hnh Mt tch (Kim) 	3	1003	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha ngu nhin <enter><color=blue>Hi Thn Tnh tm, V Nim V Kinh, Qu M Ma Hoc, ot Mnh Trin Nhiu, T Vong Ki Bn<color><enter>	10000	0	0	0	0
Hp ng hnh Mt tch (Mc) 	3	1004	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha ngu nhin <enter><color=blue>Tnh Ngo Tam ng, im Huyt Tit Mch, Cp Hn Ch, m c Chi Th<color><enter>	10000	0	0	0	0
Hp ng hnh Mt tch (Thy) 	3	1005	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha ngu nhin <enter><color=blue>Ngng m Quy Nguyn, Hon Thn Thut, C Thn Toi nh, Thm Hn Nim Xng<color><enter>	10000	0	0	0	0
Hp ng hnh Mt tch (Ha) 	3	1006	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha ngu nhin <enter><color=blue>Thn Khinh Nh Yn, Yu H Tri nh, Hoc Thn Lon Tm, Ha Ty V <color><enter>	10000	0	0	0	0
Hp ng hnh Mt tch (Th) 	3	1007	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha ngu nhin <enter><color=blue>V Nhn V Ng, Vn c Bt Phc, Huyn Mc nh Thn Thut, Dung Ct V Tung, Tam Phc Chi Kh<color><enter>	10000	0	0	0	0
Hp i Bch Cu Hon	3	1008	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong c 10 vin  i Bch Cu	10000	0	0	0	0
Hp i Bch Cu hon	3	1009	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong c 10 vin  i Bch Cu	10000	0	0	0	0
Bao Mt n 	3	1010	\spr\item\script\item_chrismasbox.spr	377	1	1	Cha ngu nhin Mt n Thiu Nin Kim Phong, Thanh Nin Kim Phong	10000	0	0	0	0
Bao Mt n 	3	1011	\spr\item\script\item_chrismasbox.spr	377	1	1	Cha ngu nhin Mt n Thiu Nin Hi ng, Thanh Nin Hi ng	10000	0	0	0	0
Bao Mt n 	3	1012	\spr\item\script\item_chrismasbox.spr	377	1	1	Cha ngu nhin Mt n Thiu Nin Tiu Sng, Thanh Nin Tiu Sng	10000	0	0	0	0
Bao Mt n 	3	1013	\spr\item\script\item_chrismasbox.spr	377	1	1	Cha ngu nhin Mt n Thiu Nin Ha Nhn, Thanh Nin Ha Nhn	10000	0	0	0	0
Bao Mt n 	3	1014	\spr\item\script\item_chrismasbox.spr	377	1	1	Cha ngu nhin Mt n  Thiu Nin Li Kim, Thanh Nin Li Kim	10000	0	0	0	0
i Bch Cu hon (K nng) 	3	1015	\spr\item\medecine\baijuwan_skill.spr	19	1	1	1 vin Bch Cu Hon k nng. S dng s nhn c 8 gi y thc v t ng tng  thc luyn k nng cp 90. <enter>Nng hiu qu ca Bch Cu Hon tng  thc luyn k nng gp 1.5	10000	0	0	0	0
Gia Tc hon	3	1016	\spr\item\medecine\obj-potion30.spr	369	1	1	S dng khin i phng gim tc  trong 10 giy	10000	0	0	0	0
Bng Sng Hiu gic 	3	1017	\spr\item\songjin\clarion.spr	386	1	1	S dng khin i phng gim tc  trong 10 giy	10000	0	0	0	0
Bo Li Hiu gic	3	1018	\spr\item\songjin\clarion.spr	386	1	1	S dng khin i phng b chong trong 5 giy	10000	0	0	0	0
Huyn Hun Hm Tnh	3	1019	\spr\item\songjin\token.spr	385	1	1	Nhp chut phi s dng  t by gy chong 5 giy.	10000	0	0	0	0
Huyn Thin Hm Tnh	3	1020	\spr\item\songjin\token.spr	385	1	1	Nhp chut phi s dng  t by gy chong 10 giy.	10000	0	0	0	0
Sng Ging Hm Tnh	3	1021	\spr\item\songjin\token.spr	385	1	1	Nhp chut phi s dng  t by gim tc 12 giy.	10000	0	0	0	0
Bng Phong Hm Tnh	3	1022	\spr\item\songjin\token.spr	385	1	1	Nhp chut phi s dng  t by gim tc 15 giy.	10000	0	0	0	0
Cn Khn Na Di ph 	3	1023	\spr\item\special\Obj_TownPortal.spr	38	1	1	Nhn chut phi  s dng, c th n bt c v tr no trn bn .	10000	0	0	0	0
Di Hnh Hon nh ph 	3	1024	\spr\item\special\Obj_TownPortal.spr	38	1	1	Nhn chut phi  s dng, c th n v tr mun n.	10000	0	0	0	0
n a ph 	3	1025	\spr\item\special\Obj_TownPortal.spr	38	1	1	Nhn chut phi  s dng, c th n bt c v tr no trn bn .	10000	0	0	0	0
Kinh nghim ph (cao cp) 	3	1026	\spr\item\questkey\taskobj126.spr	336	1	1	Ni trong 30 giy im kinh nghim tng gp bn.	10000	0	0	0	0
Kinh nghim ph 	3	1027	\spr\item\questkey\taskobj126.spr	336	1	1	Ni trong 30 giy im kinh nghim tng gp i.	10000	0	0	0	0
Li Tc hon	3	1028	\spr\item\medecine\obj-potion30.spr	369	1	1	S dng khin i phng gim tc  trong 20 giy	10000	0	0	0	0
Thin Li Ngc	3	1029	\spr\item\questkey\taskobj017.spr	372	1	1	Bo ngc thn k, nhp chut phi s dng  khin cho i phng b chong 3 giy.	10000	0	0	0	0
Huyn Bng Ngc	3	1030	\spr\item\questkey\taskobj056.spr	372	1	1	Bo ngc thn k, nhp chut phi s dng  khin cho i phng gim tc 15 giy.	10000	0	0	0	0
Li Thn Ngc	3	1031	\spr\item\questkey\taskobj089.spr	372	1	1	S dng khin i phng b chong trong 5 giy	10000	0	0	0	0
Hn Phong Ngc	3	1032	\spr\item\questkey\taskobj098.spr	372	1	1	S dng khin i phng gim tc  trong 10 giy	10000	0	0	0	0
Hp Li Tc hon	3	1033	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha  10 Li Tc hon.	10000	0	0	0	0
Hp Cn Khn Na Di	3	1034	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha  10 Cn Khn Na Di ph 	10000	0	0	0	0
Hp Di Hnh Hon nh	3	1035	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha 10 Di Hnh Hon nh ph.	10000	0	0	0	0
Hp Huyn Thin Hm Tnh	3	1036	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha 10 Huyn Thin Hm Tnh	10000	0	0	0	0
Hp Bng Phong Hm Tnh	3	1037	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha 10 Bng Phong Hm Tnh	10000	0	0	0	0
Hp Kinh nghim ph (cao cp) 	3	1038	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha  10  Kinh nghim ph (cao cp) 	10000	0	0	0	0
Hp Li Thn Ngc	3	1039	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha  10 Li Thn Ngc	10000	0	0	0	0
Hp Huyn Bng Ngc	3	1040	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha  10 Huyn Bng Ngc	10000	0	0	0	0
Hp Bng Sng Hiu gic 	3	1041	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha  10 Bng Sng Hiu gic 	10000	0	0	0	0
Hp Bo Li Hiu gic	3	1042	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha 10 Bo Li Hiu gic	10000	0	0	0	0
Ht May mn 	3	1043	\spr\item\questkey\seed_lucky.spr	380	1	1	nhn chut phi  trng, nu thnh cng s nhn c qu Noel.	50	0	0	0	0
Ht Hoa Hng  	3	1044	\spr\item\questkey\seed_rose.spr	380	1	1	nhn chut phi  trng, nu thnh cng s nhn c qu Noel.	50	0	0	0	0
Ht Thy Tinh	3	1045	\spr\item\questkey\seed_crystal.spr	380	1	1	nhn chut phi  trng, nu thnh cng s nhn c qu Noel.	50	0	0	0	0
Ht Hong Kim	3	1046	\spr\item\questkey\seed_gold.spr	380	1	1	nhn chut phi  trng, nu thnh cng s nhn c qu Noel.	50	0	0	0	0
Ma Ty Hiu gic	3	1047	\spr\item\songjin\clarion.spr	386	1	1	S dng khin i phng b chong trong 5 giy	10000	0	0	0	0
Cp ng Hiu gic	3	1048	\spr\item\songjin\clarion.spr	386	1	1	S dng khin i phng gim tc  trong 10 giy	10000	0	0	0	0
Chiu th V Lm Minh Ch 	3	1049	\spr\item\questkey\taskobj022.spr	41	1	1	Chiu th ca V Lm minh ch pht tng cho cc hip khch nhn ngy tt Nguyn n	1	0	0	0	0
Qu mu Xanh	3	1050	\spr\item\questkey\blueflower.spr	377	1	1	C th to nn mt trn ma hoa hng.	10000	0	0	0	0
Hoa Tuyt 	3	1051	\spr\item\questkey\snow.spr	377	1	1	Hoa tuyt ri rt p.	10000	0	0	0	0
Hp l vt Xanh	3	1052	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi  s dng	100	0	0	0	0
Hp Hoa Tuyt	3	1053	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong bao gm 10 bng.	100	0	0	0	0
Thip Nh  	3	1054	\spr\item\questkey\card_xnk.spr	38	1	1	Nhn chut phi  s dng.	50	0	0	0	0
Hoa	3	1055	\spr\item\magic\icon_item_baozhu.spr	334	1	1	Vt phm khng th thiu trong ngy vui.	50	0	0	0	0
Hp hoa	3	1056	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi  s dng.	100	0	0	0	0
Trn Bang Thch	3	1057	\spr\item\questkey\taskobj017.spr	41	1	1	Ti Binh Gip phng c th  <enter>Luyn khong thch thuc tnh, <enter>khm nm trang b huyn tinh.<enter>Khi ch to  Hong Kim<enter>t chng vo  tng k nng ca th rn, <enter>tng t l thnh cng.	0	0	0	0	0
Lnh bi 	3	1058	\spr\item\songjin\token.spr	385	1	1	\script\item\taskitem_show.lua	0	0	0	0	0
Bang Hi thn mt hng bao	3	1059	\spr\item\obj_item_jixiang.spr	347	1	1	S dng c th nhn c vt phm qu.	0	0	0	0	0
Boss Triu Hon Ph 	3	1060	\spr\item\questkey\taskobj119.spr	41	1	1	Chiu hon ph. C th gi c 1 hoc 2 Boss Hong Kim  t nh	0	0	0	0	0
Bnh chng Thp cm	3	1061	\spr\item\yn_chunjie\yn_chunbing_bei.spr	440	1	1	S dng s nhn c 10.000 hoc 15.000 hoc 20.000 im kinh nghim.	100	0	0	0	0
Bnh tt nhn u	3	1062	\spr\item\yn_chunjie\yn_chunbing_nan.spr	439	1	1	Ni trong 10 pht, Sinh lc v Ni lc s tng 50%.	100	0	0	0	0
Bnh tt thp cm	3	1063	\spr\item\yn_chunjie\yn_chunbing_nan.spr	439	1	1	n vo s tng 500.000 im kinh nghim.	100	0	0	0	0
Bnh Chng thng hng	3	1064	\spr\item\yn_chunjie\yn_chunbing_bei.spr	440	1	1	n vo s tng 3.000.000 im kinh nghim	100	0	0	0	0
Tiu Hng bao	3	1065	\spr\item\obj_item_jixiang.spr	347	1	1	Bn trong c 5 pho hoa +10 vn ngn lng	100	0	0	0	0
i Hng bao	3	1066	\spr\item\obj_item_jixiang.spr	347	1	1	Bn trong c 5 pho hoa +10 vn ngn lng+ 1 Phi phong	100	0	0	0	0
Bao l x nm mi (tiu) 	3	1067	\spr\item\obj_item_jixiang.spr	347	1	1	Nhp chut phi m. Trong c 88888 lng.	100	0	0	0	0
Bao l x nm mi (i) 	3	1068	\spr\item\obj_item_jixiang.spr	347	1	1	Nhp chut phi m. Trong c 888888 lng.	100	0	0	0	0
Pho	3	1069	\spr\item\ma_chunjie\firecracker.spr	41	1	1	Vt phm khng th thiu trong nhng ngy l tit.	100	0	0	0	0
Pho Phc Lc 	3	1070	\spr\item\ma_chunjie\firecracker.spr	41	1	1	Ni 30 pht tng 30 im may mn.	100	0	0	0	0
Pho Phc Th 	3	1071	\spr\item\ma_chunjie\firecracker.spr	41	1	1	Ni 30 pht tng gp i im kinh nghim luyn cng	100	0	0	0	0
Pho May mn	3	1072	\spr\item\ma_chunjie\firecracker.spr	41	1	1	Ni 30 pht mnh cng t i tng i kinh nghim + 30 im may mn	100	0	0	0	0
Bo Li C 	3	1073	\spr\item\questkey\taskobj005.spr	41	1	1	S dng khin cho i phng b chong 5 giy.	1000	0	0	0	0
Bng Sng C 	3	1074	\spr\item\questkey\taskobj005.spr	41	1	1	S dng khin i phng b chm 5 giy.	1000	0	0	0	0
a Phch C 	3	1075	\spr\item\questkey\taskobj005.spr	41	1	1	S dng khin i phng b chong 10 giy.	1000	0	0	0	0
Hn Thun C 	3	1076	\spr\item\questkey\taskobj046.spr	41	1	1	S dng khin cho cc i th b chuyn i mt khu vc bt k khc.	1000	0	0	0	0
Kim Thin C 	3	1077	\spr\item\questkey\taskobj046.spr	41	1	1	S dng trong 5 giy tng phng th tuyt i	1000	0	0	0	0
Li Thn C 	3	1078	\spr\item\questkey\taskobj047.spr	41	1	1	S dng khin cho i phng b chong 10 giy.	1000	0	0	0	0
Li Tc C 	3	1079	\spr\item\questkey\taskobj004.spr	41	1	1	S dng s tng tc  di chuyn trong 20 giy.	1000	0	0	0	0
Ma T C 	3	1080	\spr\item\questkey\taskobj005.spr	41	1	1	S dng khin cho i th xung quanh b chong 5 giy.	1000	0	0	0	0
M Hoc C 	3	1081	\spr\item\questkey\taskobj004.spr	41	1	1	By c, i phng gim trng by s b chong 15 giy.	1000	0	0	0	0
Thin Li C 	3	1082	\spr\item\questkey\taskobj047.spr	41	1	1	S dng khin i phng b chong 5 giy.	1000	0	0	0	0
Huyn Bng C 	3	1083	\spr\item\questkey\taskobj047.spr	41	1	1	S dng khin i phng b chong 20 giy.	1000	0	0	0	0
Pho	3	1084	\spr\item\magic\icon_item_baozhu.spr	41	1	1	Vt phm khng th thiu trong ngy vui.	1000	0	0	0	0
Pho Trung Thin	3	1085	\spr\item\magic\icon_item_baozhu.spr	41	1	1	Vt phm khng th thiu trong ngy vui.	1000	0	0	0	0
chut	3	1086	\spr\item\magic\icon_item_baozhu.spr	41	1	1	Vt phm khng th thiu trong ngy vui.	1000	0	0	0	0
Hp Thip  "Nh "	3	1087	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi  s dng.	100	0	0	0	0
L vt  li	3	1088	\spr\item\script\item_chrismasbox.spr	441	1	1	Vt phm khng th thiu trong nhng ngy l tit.	1000	0	0	0	0
Bao l x nh  	3	1089	\spr\item\questkey\obj_item_burseb.spr	342	1	1	Vt phm khng th thiu trong nhng ngy vui.	100000	0	0	0	0
Bao mng th 	3	1090	\spr\item\questkey\obj_item_burseb.spr	342	1	1	Vt phm khng th thiu trong nhng ngy vui.	100000	0	0	0	0
Thip mu	3	1091	\spr\item\questkey\card_mgk.spr	38	1	1	Nhn chut phi  s dng.	50	0	0	0	0
Thip pho hoa	3	1092	\spr\item\questkey\card_bpk.spr	38	1	1	Nhn chut phi  s dng.	50	0	0	0	0
Hp Thip mu	3	1093	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi  s dng.	100	0	0	0	0
Hp Thip pho hoa	3	1094	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi  s dng.	100	0	0	0	0
Bao ct tng nm Tut.	3	1095	\spr\item\obj_item_jixiang.spr	377	1	1	Nhn chut phi  s dng.	50	0	0	0	0
L vt tnh nhn	3	1096	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi  s dng.	100	0	0	0	0
Hoa Hng tnh  	3	1097	\spr\item\questkey\flower.spr	330	1	1	S dng s nhn c 100 vn im kinh nghim, ng thi ni na gi tng gp i im kinh nghim + 20 im may mn.	100	0	0	0	0
Tm  Xo Khc Lc	3	1098	\spr\item\obj_item_gifts.spr	345	1	1	S dng s nhn c 100 vn im kinh nghim, ng thi ni na gi tng gp i im kinh nghim + 20 im may mn.	100	0	0	0	0
Nguyn Thn an	3	1099	\spr\item\questkey\taskobj087.spr	372	1	1	Tin dc. S dng s tng cao hiu qu chim u	100	0	0	0	0
Th cho phng tn gu	3	1100	\spr\item\questkey\card_sdk.spr	38	1	1	Dng  <color=green>tng thi gian s dng phng tn gu c nhn<color> <enter><enter>, nhn chut phi s dng. Tng thm <color=yellow>72 gi<color> (3 ngy) .<enter>	1000	0	0	0	0
Tm Hu Linh T. Mt tch h tr ng hnh	3	1101	\spr\item\questkey\taskobj075.spr	375	1	1	Gip ng hnh tng cp k nng [Tm Hu Linh T [, trong 1 ngy c th pht hin ra nhiu khu vc bo 	100	0	0	0	0
Hoa cc vng	3	1102	\spr\item\qingming\mum_y.spr	41	1	1	Np cho NPC Tng i	100	0	0	0	0
Hoa cc trng	3	1103	\spr\item\qingming\mum_w.spr	41	1	1	Np cho NPC Tng i	100	0	0	0	0
Hoa cc tm	3	1104	\spr\item\qingming\mum_p.spr	41	1	1	Np cho NPC Tng i	100	0	0	0	0
Bch hp hoa	3	1105	\spr\item\questkey\taskobj002.spr	41	1	1	Nu nhn thy n th trong ngy s gp may mn!	100	0	0	0	0
V lm Song u lnh bi	3	1106	\spr\item\songjin\rescript.spr	383	1	1	Nhp chut phi s dng, c th thnh lp chin i song u. i trng c th i gp V Lm quan  bo danh	100	0	0	0	0
Lnh bi nhp trng tham gia V lm tam nhn u	3	1107	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Nhp chut phi s dng, c th thnh lp chin i tam nhn u. i trng c th i gp V Lm quan  bo danh	100	0	0	0	0
V lm Ng Hnh lnh bi	3	1108	\spr\item\questkey\taskobj021.spr	41	1	1	Nhp chut phi s dng, c th thnh lp chin i ng hnh u. i trng c th i gp V Lm quan  bo danh	100	0	0	0	0
V lm thp phi lnh bi	3	1109	\spr\item\questkey\taskobj023.spr	41	1	1	Nhp chut phi s dng, c th thnh lp chin i thp ton u. i trng c th i gp V Lm quan  bo danh	100	0	0	0	0
V Lm t th quan chng lnh	3	1110	\spr\item\questkey\obj_item_lection.spr	341	1	1	C th bit c tt c cc thng tin v nhng cuc thi u.	100	0	0	0	0
Hi bang chiu th	3	1111	\spr\item\special\Obj_TownPortal.spr	38	1	1	S dng s lp tc tr v bang hi	100	0	0	0	0
Hp l vt Hng bao thn b	3	1112	\spr\item\script\item_chrismasbox.spr	377	1	1	Bn trong cha 10 thn b i hng bao	100	0	0	0	0
Hp l vt [qu Huy Hong]	3	1113	\spr\item\script\item_chrismasbox.spr	377	1	1	Bn trong cha 10 qu Huy Hong	100	0	0	0	0
Mt ch Tu thn hon	3	1114	\spr\item\medecine\obj-potion29.spr	41	1	1	S dng s tng gp i im kinh nghim luyn cng trong na gi	0	0	0	0	0
Ch huyt tho	3	1115	\spr\item\questkey\taskobj097.spr	41	1	1	Cm mu rt cng hiu	100	0	0	0	0
Hong Linh chi	3	1116	\spr\item\questkey\taskobj103.spr	41	1	1	Loi tho dc c th ci t hon sinh	100	0	0	0	0
Tht th	3	1117	\spr\item\questkey\taskobj399.spr	365	1	1	Loi thc phm ngh n  thy thm	100	0	0	0	0
Da th	3	1118	\spr\item\questkey\taskobj111.spr	351	1	1	Dng may y phc rt p	100	0	0	0	0
Lnh bi chiu hon	3	1119	\spr\item\questkey\taskobj126.spr	41	1	1	Lp tc gi cc cao th quy xung quanh bo v mnh	100	0	0	0	0
Hi thnh ph (nh) 	3	1120	\spr\item\special\Obj_TownPortal.spr	38	1	1	S dng lp tc tr v thnh trn. S dng ti a 100 ln	100	0	0	0	0
Hi thnh ph (ln) 	3	1121	\spr\item\special\Obj_TownPortal.spr	38	1	1	S dng lp tc tr v thnh trn. S dng ti a 1000 ln	100	0	0	0	0
Ti Thn k	3	1122	\spr\item\obj_item_jixiang.spr	41	1	1	S dng c th sa cha cc trang b, thi hn s dng 1 tun.	0	0	0	0	0
Mc nhn	3	1123	\spr\item\questkey\taskobj006.spr	413	1	2	Gi 1 Mc nhn  luyn cng, s c nhiu im kinh nghim thc chin	0	0	0	0	0
Bo rng	3	1124	\spr\item\oldbox\oldbox.spr	433	1	1	Rng dng trong hot ng Tt oan Ng	2000	0	0	0	0
Bnh t ht d	3	1125	\spr\item\questkey\taskobj401.spr	366	1	1	Sau khi n tng 1.000.000 im kinh nghim	100	0	0	0	0
Bnh t nhn to	3	1126	\spr\item\questkey\taskobj402.spr	366	1	1	Sau khi n tng 500.000 im kinh nghim	100	0	0	0	0
Bnh t tht ti	3	1127	\spr\item\questkey\taskobj403.spr	366	1	1	Sau khi n tng 3.000.000 im kinh nghim	100	0	0	0	0
Bnh t Thp cm	3	1128	\spr\item\questkey\taskobj404.spr	366	1	1	Sau khi n tng 50.00.000 im kinh nghim	100	0	0	0	0
Thin C Lnh	3	1129	\spr\item\questkey\006.spr	41	1	1	Trong mt gi s nhn c hng dn  n ch c bu vt	100	0	0	0	0
Thip tc cu	3	1130	\spr\item\worldcup\huangjin_qiuka.spr	41	1	1	\script\event\worldcup\team_card_dec.lua	100	0	0	0	0
Thip Hong Kim i Lc Thn	3	1131	\spr\item\worldcup\dalishen_kace.spr	41	1	1	\script\event\worldcup\team_totalcard_dec.lua	100	0	0	0	0
Th Gi Chi n	3	1132	\spr\item\questkey\taskobj018.spr	41	1	1	Loi n kh gp m Boss Hong Kim v Boss tiu Hong Kim thng mang theo bn mnh, sau khi s dng s tng 40 im cng hin; gip tng 30 vn ngn sch kin thit, 20 vn ngn sch chin b, 7 im cng hin d tr cho bang hi.	100	0	0	0	0
Nn Vui v	3	1133	\spr\item\vitenambirthday\candle001.spr	442	1	1	Nhn i im kinh nghim luyn cng trong 10 pht (khng th dng chung vi Tin Tho L)	100	0	0	0	0
Nn Bnh an	3	1134	\spr\item\vitenambirthday\candle002.spr	442	1	1	Nhn i im kinh nghim luyn cng trong 20 pht (khng th dng chung vi Tin Tho L)	100	0	0	0	0
Nn May mn	3	1135	\spr\item\vitenambirthday\candle003.spr	442	1	1	Nhn i im kinh nghim luyn cng trong 30 pht (khng th dng chung vi Tin Tho L)	100	0	0	0	0
Nn Hnh phc	3	1136	\spr\item\vitenambirthday\candle004.spr	442	1	1	Nhn i im kinh nghim luyn cng cng ng i trong 30 pht (khng th dng chung vi Tin Tho L)	100	0	0	0	0
Hp qu Sinh nht	3	1137	\spr\item\script\item_chrismasbox.spr	377	1	1	C th nhn c nguyn liu lm bnh sinh nht	100	0	0	0	0
Bnh sinh nht	3	1138	\spr\item\vitenambirthday\birthdaycake001.spr	377	1	1	Tng 200000 im kinh nghim	100	0	0	0	0
Bnh Sinh nht thng hn	3	1139	\spr\item\vitenambirthday\birthdaycake002.spr	377	1	1	Tng 1000000 im kinh nghim	100	0	0	0	0
Lnh bi nhim v cp 1	3	1140	\spr\item\questkey\taskobj126.spr	377	1	1	Nhp chut phi s dng s nhn c nhim v cp 1	0	0	0	0	0
Lnh bi nhim v cp 2	3	1141	\spr\item\questkey\taskobj126.spr	377	1	1	Nhp chut phi s dng s nhn c nhim v cp 2	0	0	0	0	0
Lnh bi nhim v cp 3	3	1142	\spr\item\questkey\taskobj126.spr	377	1	1	Nhp chut phi s dng s nhn c nhim v cp 3	0	0	0	0	0
Phng Hong n	3	1143	\spr\item\questkey\001.spr	41	1	1	Loi  m phng hong tr ng trong truyn thuyt, dng  ch to trang b, c th nng cao xc sut thnh cng.	100	0	0	0	0
V Song St Trn	3	1144	\spr\item\questkey\009.spr	41	1	1	Trn php truyn k m Nhc V Mc  li cho hu th, gip mang mt n v gim tr PK cho tt c bang chng trong phm vi nht nh.	100	0	0	0	0
Hong Kim Lnh	3	1145	\spr\item\questkey\taskobj117.spr	41	1	2	S dng s triu hi c V s trn gi bo rng thn b, sau khi git c c th nhn c bo vt m hn ang canh gi.	100	0	0	0	0
Mt n T i	3	1146	\spr\item\script\teammask.spr	379	1	1	Do nhm trng hoc thnh vin s dng, gip thnh vin i ng ngy trang ging nhau trong mt khong thi gian.	0	0	0	0	0
Mt n Bang hi	3	1147	\spr\item\script\tongmask.spr	379	1	1	Do bang ch hoc trng lo s dng, gip cho nhng thnh vin bang hi trn mng ngy trang ging nhau trong mt khong thi gian.	0	0	0	0	0
Sm tu	3	1148	\spr\item\medecine\zq_icon_004.spr	377	1	1	Vi s ct gi nhn sm trm nm, m ra c th nhn c linh lc t loi nhn sm ny. Thi hn hiu lc trong 7 gi	10	0	0	0	0
Hp Tm Tm Tng n	3	1149	\spr\item\script\item_chrismasbox.spr	377	1	1	Hp thn b  kim tra Tm  ca ngi y	100	0	0	0	0
Kim thu	3	1150	\spr\item\qixi_2006\xiuhuazhen.spr	41	1	1	Mt trong nhng l vt trong ngy l Tht Tch	2000	0	0	0	0
Cu  Thc	3	1151	\spr\item\qixi_2006\maijieqiao.spr	41	1	1	Dng rm  kt thnh, l vt phm tt yu ca L Tht Tch	2000	0	0	0	0
Chim H Thc	3	1152	\spr\item\qixi_2006\buxique.spr	41	1	1	Kt t vi, cc k tinh xo	2000	0	0	0	0
Vng hoa	3	1153	\spr\item\qixi_2006\huahuan.spr	41	1	1	Kt t hoa ti	2000	0	0	0	0
Bnh sa	3	1154	\spr\item\qixi_2006\qiaoshi.spr	41	1	1	n vo chn tay s rt kho lo.	2000	0	0	0	0
Song Tht Thy	3	1155	\spr\item\qixi_2006\shuangqishui.spr	41	1	1	Loi nc thnh c th gip nh qui nhn i kinh nghim trong 8 gi (khng th dng chung vi Tin Tho L).	2000	0	0	0	0
Hoa qu	3	1156	\spr\item\qixi_2006\huagua.spr	41	1	1	Loi da, sau khi m s nhn c 1 mn vt phm ngu nhin.	2000	0	0	0	0
Bn  ni pht sinh s vic xa phu Bin Kinh	3	1157	\spr\item\task\treasure11.spr	341	1	1	Ghi li a im xa phu trn ng i ti Bin Kinh th xe b lc l d di.<enter>Xa phu tng ni l ni  khng hiu sao c mt m t ni ln, n  o xem bn di cha ng b mt g.	100	0	0	0	0
Mt Tch thn b	3	1158	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ti Honh Sn i in nh tro c <<V Lm Mt Tch>>.<enter>Rt cuc n cha iu g khc nhau, phi tm hiu xem thc h th no.	100	0	0	0	0
Quan ti thn b	3	1159	\spr\item\task\coffin.spr	341	1	1	 m t xa phu ch im, o ln th thy mt quan ti, np b kha cht.	100	0	0	0	0
Cha kha quan ti 1	3	1160	\spr\item\task\lockinfo.spr	341	1	1	Cha ng chic kha th 1 ca quan ti.	100	0	0	0	0
Bn  m kha quan ti_chic kha th 2	3	1161	\spr\item\task\lockinfo.spr	341	1	1	Cha ng chic kha th 2 ca quan ti.	100	0	0	0	0
Cng Thi	3	1162	\spr\item\task\corpse.spr	341	1	1	Ton thn en kt, thn th cng nh , nh b trng phi v cng g, lm che du i nguyn nhn ca ci cht.	100	0	0	0	0
B quyt k nng cp 120	3	1163	\spr\item\task\stunt.spr	341	1	1	Tuyt hc thng tha cp 120. Chuyn tm nghin cu s lnh hi c tuyt k v cng.	100	0	0	0	0
Kim Lin hoa 	3	1164	\spr\item\yulanpenjie\jinlianhua.spr	443	1	1	C th mang n D Tu  hp thnh vng hoa(n ngy 15 thng 8 nm 2006 ht hn).	20	0	0	0	0
Mc Lin Hoa	3	1165	\spr\item\yulanpenjie\mulianhua.spr	444	1	1	C th mang n D Tu  hp thnh vng hoa(n ngy 15 thng 8 nm 2006 ht hn).	20	0	0	0	0
Thy Lin Hoa	3	1166	\spr\item\yulanpenjie\shuilianhua.spr	445	1	1	C th mang n D Tu  hp thnh vng hoa(n ngy 15 thng 8 nm 2006 ht hn).	20	0	0	0	0
Ha Lin Hoa	3	1167	\spr\item\yulanpenjie\huolianhua.spr	446	1	1	C th mang n D Tu  hp thnh vng hoa(n ngy 15 thng 8 nm 2006 ht hn).	20	0	0	0	0
Th Lin Hoa	3	1168	\spr\item\yulanpenjie\tulianhua.spr	447	1	1	C th mang n D Tu  hp thnh vng hoa(n ngy 15 thng 8 nm 2006 ht hn).	20	0	0	0	0
Vng Kim Lin Hoa	3	1169	\spr\item\yulanpenjie\jinlianhuahuan.spr	41	2	1	C th mang n L Quan  i phn thng(n ngy 31 thng 8 nm 2006 ht hn).	20	0	0	0	0
Vng Mc Lin Hoa	3	1170	\spr\item\yulanpenjie\mulianhuahuan.spr	41	2	1	C th mang n L Quan  i phn thng(n ngy 31 thng 8 nm 2006 ht hn).	20	0	0	0	0
Vng Thy Lin Hoa	3	1171	\spr\item\yulanpenjie\shuilianhuahuan.spr	41	2	1	C th mang n L Quan  i phn thng(n ngy 31 thng 8 nm 2006 ht hn).	20	0	0	0	0
Vng Ha Lin Hoa	3	1172	\spr\item\yulanpenjie\huolianhuahuan.spr	41	2	1	C th mang n L Quan  i phn thng(n ngy 31 thng 8 nm 2006 ht hn).	20	0	0	0	0
Vng Th Lin Hoa	3	1173	\spr\item\yulanpenjie\tulianhuahuan.spr	41	2	1	C th mang n L Quan  i phn thng(n ngy 31 thng 8 nm 2006 ht hn).	20	0	0	0	0
Bao l x	3	1174	\spr\item\yulanpenjie\dafengbao.spr	347	1	1	M s ngu nhin nhn c mt bo vt	100	0	0	0	0
Bng Thch Kt Tinh L Hp	3	1175	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 bng thch kt tinh.	100	0	0	0	0
Cc Hoa Thch L Hp	3	1176	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 Cc Hoa Thch.	100	0	0	0	0
Vn Thit Toi Phin L Hp	3	1177	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 Vn Thit Toi Phin	100	0	0	0	0
Bng Thim T L Hp	3	1178	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 Bng Thim T	100	0	0	0	0
K Huyt Thch L Hp	3	1179	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 K Huyt Thch	100	0	0	0	0
M No L Hp	3	1180	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 M No	100	0	0	0	0
in Hong Thch L Hp	3	1181	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 in Hong Thch	100	0	0	0	0
Ti may mn (i)	3	1182	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	Thn b chuyn vn bao (i), s dng s c c 4 vt phm ngu nhin.	50	0	0	0	0
Ti may mn (tiu)	3	1183	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Thn b chuyn vn bao (tiu), s dng s c c 1 vt phm ngu nhin.	50	0	0	0	0
i m h l bao	3	1184	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	i m h l bao, nhp chut phi  s dng	50	0	0	0	0
Hng nh l bao	3	1185	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	Hng nh l bao, nhp chut phi  s dng	50	0	0	0	0
Thng cnh hot ct i l bao	3	1186	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	Thng cnh hot ct i l bao, nhp chut phi  s dng	50	0	0	0	0
Huyn Thit Nguyn Khong l bao (5 ci)	3	1187	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Huyn Thit Nguyn Khong l bao (5 ci), s dng s nhn c 5 ci Huyn Thit Khong.	50	0	0	0	0
Khng Tc Thch L Bao (5 ci)	3	1188	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Khng Tc Thch L Bao (5 ci), s dng s nhn c 5 vin Khng Tc Nguyn Thch y  ng hnh.	50	0	0	0	0
Mt Ngn Nguyn Khong l bao (5 ci)	3	1189	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Mt Ngn Nguyn Khong l bao (5 ci), s dng s nhn c 5 vin Mt Ngn Nguyn Khong.	50	0	0	0	0
Ph Dung Nguyn Thch l bao (5 ci)	3	1190	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Ph Dung Nguyn Thch l bao (5 ci), s dng s nhn c 5 vin Ph Dung Nguyn Thch y  ng hnh.	50	0	0	0	0
Chu Sa Nguyn Khong l bao (5 ci)	3	1191	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Chu Sa Nguyn Khong l bao (5 ci), s dng s nhn c 5 vin Chu Sa Nguyn Khong.	50	0	0	0	0
Chung Nh Nguyn Thch l bao (5 ci)	3	1192	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Chung Nh Nguyn Thch l bao (5 ci), s dng s nhn c 5 vin Chung Nh Nguyn Thch y  ng hnh.	50	0	0	0	0
Qu Quc Khnh	3	1193	\spr\item\obj_item_gifts.spr	345	1	1	Hy mang Qu Quc Khnh em n gp L Quan  i ngn lng (thi gian hot ng ko di n 07.09.2006)	100	0	0	0	0
L hp m rng rng	3	1194	\spr\item\obj_item_gifts.spr	345	1	1	Mang theo rng m rng	100	0	0	0	0
Bch Cu Hon c bit	3	1195	\spr\item\medecine\baijuwan_special.spr	19	1	1	Mt vin bch cu hon c bit, s dng thu c 8 ting y thc ri mng . <enter> Nhn c kinh nghim gp 2 ln bch cu hon thng . (Cp 130 nhn c gp 4 ln bch cu hon thng)	5	0	0	0	0
S  lnh	3	1196	\spr\item\questkey\006.spr	41	1	1	Sau khi s dng c th thu nhn 1  t	100	0	0	0	0
Lnh bi y thc nhn i	3	1197	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi ton khng	3	1198	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi sinh ni lc	3	1199	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi ty ty o	3	1200	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi may mn	3	1201	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi boss tng bo 	3	1202	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi khu vc cao cp	3	1203	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi huyn tinh	3	1204	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi nhn i Tng Kim	3	1205	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lam Trang Tu Phc Tinh Thch	3	1206	\spr\item\christmas\high_blue.spr	333	1	1	Vt liu dng  sa trang b tn hi ca Thn b thng nhn  Lm An. C th phc hi trang b c  bn l 0  trang b xanh.	100	0	0	0	0
T Trang Tu Phc Tinh Thch	3	1207	\spr\item\christmas\high_purple.spr	333	1	1	Vt liu dng  sa trang b tn hi ca Thn b thng nhn  Lm An. C th phc hi trang b c  bn l 0  trang b tm.	100	0	0	0	0
Hong Trang Tu Phc Tinh Thch	3	1208	\spr\item\christmas\high_yellow.spr	333	1	1	Vt liu dng  sa trang b tn hi ca Thn b thng nhn  Lm An. C th phc hi trang b c  bn l 0  trang b Hong Kim.	100	0	0	0	0
Cm nang nh Quc	3	1209	\spr\item\obj_item_jixiang.spr	41	1	1	 i thoi vi L quan ti tn th thn  s dng, c th nhn c 1 b trang b nh Quc, thuc tnh ngu nhin.	100	0	0	0	0
Cm nang An Bang	3	1210	\spr\item\obj_item_jixiang.spr	41	1	1	 i thoi vi L quan ti tn th thn  s dng, c th nhn c 1 b trang b An Bang, thuc tnh ngu nhin.	100	0	0	0	0
Phc Lc L Bao	3	1211	\spr\item\script\item_chrismasbox.spr	377	1	1	Khi thu hoch, ngu nhin nhn c 1 trong 4 loi vt liu l bt go, ng, u xanh, to .	20	0	0	0	0
Th H L Bao	3	1212	\spr\item\script\item_chrismasbox.spr	377	1	1	L vt sinh nht ba nm v Lm 3, s dng  ngu nhinnhn c 1 o c.	20	0	0	0	0
Bt go	3	1213	\spr\item\script\mianfen.spr	41	1	1	Vt liu cn thit  lm o vn th	20	0	0	0	0
ng ct	3	1214	\spr\item\script\satang.spr	41	1	1	Vt liu cn thit  lm o vn th	20	0	0	0	0
u xanh	3	1215	\spr\item\mid_autumn\dousha.spr	41	1	1	Vt liu cn thit  lm o vn th	20	0	0	0	0
To 	3	1216	\spr\item\questkey\taskobj394.spr	41	1	1	Vt liu cn thit  lm o vn th	20	0	0	0	0
o vn th u xanh	3	1217	\spr\item\script\doushaoshoutao.spr	41	1	1	L vt sinh nht 3 nm V lm 3. Sau khi s dng, cng lc s gia tng bi phn	20	0	0	0	0
o vn th nhn to	3	1218	\spr\item\script\zaonishoutao.spr	41	1	1	L vt sinh nht 3 nm V lm 3. Sau khi s dng s nhn i kinh nghim trong 8 gi (khng dng chung vi Tin Tho L).	20	0	0	0	0
Tin Tho L c bit	3	1219	\spr\item\medecine\xiancaolu_sp.spr	370	1	1	Tin Tho L c hiu qu c bit, c tc dng nhn i kinh nghim trong 8 gi (s dng nhiu ci mt lc s khng c tc dng).	5	0	0	0	0
Bch Cu Hon k nng c bit	3	1220	\spr\item\medecine\baijuwan_skillsp.spr	19	1	1	1 vin Bch Cu Hon k nng c bit, s dng s nhn c 8 gi y thc tng k nng cp 90. <enter> Hiu qu gp i so vi Bch Cu Hon k nng thng.	5	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1221	\spr\item\midautumn06\yunyou_1.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1222	\spr\item\midautumn06\yunyou_2.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1223	\spr\item\midautumn06\yunyou_3.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1224	\spr\item\midautumn06\yunyou_4.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1225	\spr\item\midautumn06\yunyou_5.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1226	\spr\item\midautumn06\yunyou_6.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1227	\spr\item\midautumn06\yunyou_7.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1228	\spr\item\midautumn06\yunyou_8.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1229	\spr\item\midautumn06\yunyou_9.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1230	\spr\item\midautumn06\yunyou_10.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1231	\spr\item\midautumn06\yunyou_11.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Vn Du	3	1232	\spr\item\midautumn06\yunyou_12.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Vn Du m Vn S Thng ang tm	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1233	\spr\item\midautumn06\xianwu_1.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1234	\spr\item\midautumn06\xianwu_2.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1235	\spr\item\midautumn06\xianwu_3.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1236	\spr\item\midautumn06\xianwu_4.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1237	\spr\item\midautumn06\xianwu_5.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1238	\spr\item\midautumn06\xianwu_6.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1239	\spr\item\midautumn06\xianwu_7.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1240	\spr\item\midautumn06\xianwu_8.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1241	\spr\item\midautumn06\xianwu_9.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1242	\spr\item\midautumn06\xianwu_10.spr	351	1	2	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1243	\spr\item\midautumn06\xianwu_11.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Hng Nga Tin V	3	1244	\spr\item\midautumn06\xianwu_12.spr	351	2	1	Mt trong nhng mnh tranh Hng Nga Tin V m Vn S Thng ang tm.	100	0	0	0	0
Mnh tranh Vn Du	3	1245	\spr\item\vietnam\midautumn06\yunyou_1.spr	351	1	2	Mt mnh tranh Vn Du m Hoa vin ngoi ti Lm An ang tm (Hn s dng trc 31-10-2007).	4000	0	0	0	0
Mnh tranh Vn Du	3	1246	\spr\item\vietnam\midautumn06\yunyou_2.spr	351	1	2	Mt mnh tranh Vn Du m Hoa vin ngoi ti Lm An ang tm (Hn s dng trc 31-10-2007).	4000	0	0	0	0
Mnh tranh Vn Du	3	1247	\spr\item\vietnam\midautumn06\yunyou_3.spr	351	2	1	Mt mnh tranh Vn Du m Hoa vin ngoi ti Lm An ang tm (Hn s dng trc 31-10-2007).	4000	0	0	0	0
Mnh tranh Vn Du	3	1248	\spr\item\vietnam\midautumn06\yunyou_4.spr	351	1	2	Mt mnh tranh Vn Du m Hoa vin ngoi ti Lm An ang tm (Hn s dng trc 31-10-2007).	4000	0	0	0	0
Mnh tranh Vn Du	3	1249	\spr\item\vietnam\midautumn06\yunyou_5.spr	351	1	2	Mt mnh tranh Vn Du m Hoa vin ngoi ti Lm An ang tm (Hn s dng trc 31-10-2007).	4000	0	0	0	0
Mnh tranh Vn Du	3	1250	\spr\item\vietnam\midautumn06\yunyou_6.spr	351	2	1	Mt mnh tranh Vn Du m Hoa vin ngoi ti Lm An ang tm (Hn s dng trc 31-10-2007).	4000	0	0	0	0
Mnh tranh Tin V 1	3	1251	\spr\item\vietnam\midautumn06\xianwu_1.spr	351	1	2	Mt mnh tranh Tin V m Hng Nga ang tm.	0	0	0	0	0
Mnh tranh Tin V 2	3	1252	\spr\item\vietnam\midautumn06\xianwu_2.spr	351	2	1	Mt mnh tranh Tin V m Hng Nga ang tm.	0	0	0	0	0
Mnh tranh Tin V 3	3	1253	\spr\item\vietnam\midautumn06\xianwu_3.spr	351	2	1	Mt mnh tranh Tin V m Hng Nga ang tm.	0	0	0	0	0
Mnh tranh Tin V 4	3	1254	\spr\item\vietnam\midautumn06\xianwu_4.spr	351	2	1	Mt mnh tranh Tin V m Hng Nga ang tm.	0	0	0	0	0
Mnh tranh Tin V 5	3	1255	\spr\item\vietnam\midautumn06\xianwu_5.spr	351	2	1	Mt mnh tranh Tin V m Hng Nga ang tm.	0	0	0	0	0
Mnh tranh Tin V 6	3	1256	\spr\item\vietnam\midautumn06\xianwu_6.spr	351	1	2	Mt mnh tranh Tin V m Hng Nga ang tm.	0	0	0	0	0
Mnh tranh thn b	3	1257	\spr\item\questkey\obj_item_shanhe.spr	351	1	1	dng  rp thnh tranh Vn Du hoc Tin V	4000	0	0	0	0
Hp vt liu lng n	3	1258	\spr\item\mid_autumn\zhongqiuwupin.spr	432	1	1	Trong cha cc vt liu lm lng n	1000	0	0	0	0
Giy king vng (Vt liu lm lng n)	3	1259	\spr\item\vietnam\midautumn06\paper_yello.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	1000	0	0	0	0
Giy king lam (Vt liu lm lng n)	3	1260	\spr\item\vietnam\midautumn06\paper_blue.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	2000	0	0	0	0
Giy king lc (Vt liu lm lng n)	3	1261	\spr\item\vietnam\midautumn06\paper_green.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	3000	0	0	0	0
Giy king  (Vt liu lm lng n)	3	1262	\spr\item\vietnam\midautumn06\paper_red.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	10000	0	0	0	0
Giy king cam (Vt liu lm lng n)	3	1263	\spr\item\vietnam\midautumn06\paper_orange.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	20000	0	0	0	0
Thanh tre (Vt liu lm lng n)	3	1264	\spr\item\vietnam\midautumn06\bamboo.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	1000	0	0	0	0
Dy ci (Vt liu lm lng n)	3	1265	\spr\item\vietnam\midautumn06\tiesi.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	1000	0	0	0	0
Nn	3	1266	\spr\item\vitenambirthday\candle004.spr	432	1	1	Mang  vt liu n Th rn trong thnh  hp thnh lng n (n 13.10.2006 ht hn).	1000	0	0	0	0
 	3	1267	\spr\item\vietnam\midautumn06\lantern_yello.spr	451	1	1	Lng n bm bmdng trang tr Trung Thu	0	0	0	0	0
 	3	1268	\spr\item\vietnam\midautumn06\lantern_blue.spr	452	1	1	Lng n ngi sao dng trang tr Trung Thu	0	0	0	0	0
 	3	1269	\spr\item\vietnam\midautumn06\lantern_green.spr	453	1	1	Lng n ng dng trang tr Trung Thu	0	0	0	0	0
 	3	1270	\spr\item\vietnam\midautumn06\lantern_red.spr	454	1	1	Lng n trn dng trang tr Trung Thu	0	0	0	0	0
 	3	1271	\spr\item\vietnam\midautumn06\lantern_orange.spr	455	1	1	Lng n c chp dng trang tr Trung Thu	0	0	0	0	0
 	3	1272	\spr\item\vietnam\midautumn06\lantern_full.spr	456	2	2	Lng n ko qun dng trang tr Trung Thu	0	0	0	0	0
Bnh trung thu thng	3	1273	\spr\item\vietnam\midautumn06\mooncake_1.spr	430	1	1	S dng s tng 2 vn im kinh nghim (n 17.11.2006 ht hn)	1500	0	0	0	0
Bnh Trung Thu u Xanh	3	1274	\spr\item\vietnam\midautumn06\mooncake_2.spr	430	1	1	S dng nhn c 1 triu im kinh nghim.	0	0	0	0	0
Bnh Trung Thu Nhn Trng	3	1275	\spr\item\vietnam\midautumn06\mooncake_3.spr	430	1	1	S dng nhn c 2 triu im kinh nghim.	0	0	0	0	0
Bnh Trung Thu Thp Cm	3	1276	\spr\item\vietnam\midautumn06\mooncake_4.spr	430	1	1	S dng nhn c ngu nhin im kinh nghim v mnh tranh.	0	0	0	0	0
Bnh trung thu ht sen	3	1277	\spr\item\vietnam\midautumn06\mooncake_5.spr	430	1	1	S dng s tng 100 vn im kinh nghim (n 17.11.2006 ht hn)	30000	0	0	0	0
Bnh trung thu con heo	3	1278	\spr\item\vietnam\midautumn06\mooncake_6.spr	430	2	1	S dng s tng 200 vn im kinh nghim (n 17.11.2006 ht hn)	60000	0	0	0	0
Lng n bm bm	3	1279	\spr\item\vietnam\midautumn06\lantern_yello.spr	451	1	1	Thp ln s nhn i kinh nghim trong 10 pht (khng dng chung vi Tin Tho L).	1500	0	0	0	0
Lng n ngi sao	3	1280	\spr\item\vietnam\midautumn06\lantern_blue.spr	452	1	1	Thp ln s nhn i kinh nghim trong 20 pht (khng dng chung vi Tin Tho L).	3000	0	0	0	0
Lng n ng	3	1281	\spr\item\vietnam\midautumn06\lantern_green.spr	453	1	1	Thp ln s nhn i kinh nghim trong 30 pht (khng dng chung vi Tin Tho L).	5000	0	0	0	0
Lng n trn	3	1282	\spr\item\vietnam\midautumn06\lantern_red.spr	454	1	1	Thp ln s nhn i kinh nghim trong 40 pht (khng dng chung vi Tin Tho L).	15000	0	0	0	0
Lng n c chp	3	1283	\spr\item\vietnam\midautumn06\lantern_orange.spr	455	1	1	Thp ln s nhn i kinh nghim trong 50 pht (khng dng chung vi Tin Tho L).	30000	0	0	0	0
Lng n ko qun	3	1284	\spr\item\vietnam\midautumn06\lantern_full.spr	456	2	2	Thp ln s nhn i kinh nghim trong 60 pht (khng dng chung vi Tin Tho L).	60000	0	0	0	0
La Bn	3	1285	\spr\obj\item\huangjincaipiao.spr	430	1	1	Loi La Bn dng thut phong thy thng dng o t phng v.	100	0	0	0	0
Long Mch 	3	1286	\spr\item\questkey\treasuremap.spr	341	1	1	\script\task\lord\dragon_map_dec.lua	100	0	0	0	0
Long huyt thch ()	3	1287	\spr\item\questkey\taskobj053.spr	333	1	1	\script\task\lord\dragon_stone_dec.lua	100	0	0	0	0
Long huyt thch (lam)	3	1288	\spr\item\questkey\taskobj054.spr	333	1	1	\script\task\lord\dragon_stone_dec.lua	100	0	0	0	0
Long huyt thch (lc)	3	1289	\spr\item\questkey\taskobj055.spr	333	1	1	\script\task\lord\dragon_stone_dec.lua	100	0	0	0	0
Bch Luyn Nguyn Thn an	3	1290	\spr\item\questkey\taskobj087.spr	372	1	1	Tin an hi t t ton thn cng lc ca cao th v lm. Ngi chi cp di 100 s dng s t n cp 100 trong nhy mt.	100	0	0	0	0
Huyn Tinh Cm Nang	3	1291	\spr\item\obj_item_jixiang.spr	41	1	1	Bn trong c cha 1 vin Huyn Tinh Khong Thch	100	0	0	0	0
Hip Ct Cm Nang	3	1292	\spr\item\obj_item_jixiang.spr	41	1	1	(IB)i thoi vi L Quan  s dng, s nhn c 1 b trang b Hip Ct, thuc tnh ngu nhin.	100	0	0	0	0
Nhu Tnh Cm Nang	3	1293	\spr\item\obj_item_jixiang.spr	41	1	1	(IB) i thoi vi L Quan  s dng, s nhn c 1 b trang b Nhu Tnh, thuc tnh ngu nhin.	100	0	0	0	0
Thng C Lnh Bi	3	1294	\spr\item\questkey\taskobj132.spr	385	1	1	Mang n Liu t thng nhn  Tng Dng  i phn thng (n 13.10.2006 ht hn).	2000000	0	0	0	0
Thin Nhn Ph	3	1295	\spr\item\questkey\006.spr	41	1	1	 chim IB	100	0	0	0	0
Lnh bi vinh d Hong Kim	3	1296	\spr\item\vietnam\leaguematch\icon_league_gold.spr	385	1	1	S dng s nhn c 500 im vinh d	500	0	0	0	0
Lnh bi vinh d Bch Ngn	3	1297	\spr\item\vietnam\leaguematch\icon_league_silver.spr	385	1	1	S dng s nhn c 100 im vinh d	100	0	0	0	0
Lnh bi vinh d Thanh ng	3	1298	\spr\item\vietnam\leaguematch\icon_league_iron.spr	385	1	1	S dng s nhn c 50 im vinh d	50	0	0	0	0
Lnh bi vinh d Hn thit	3	1299	\spr\item\vietnam\leaguematch\icon_league_copper.spr	385	1	1	S dng s nhn c 10 im vinh d	10	0	0	0	0
Hnh Vn Phc i	3	1300	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	S dng s ngu nhin nhn c 1 vin Huyn tinh khong thch (cp 7 n 10).	50	0	0	0	0
Kinh nghim l hp	3	1301	\spr\item\obj_item_gifts.spr	345	1	1	L hp kinh nghim, s dng s ngu nhin nhn c 50 vn n 500 vn im kinh nghim.	100	0	0	0	0
nh Quc Cm Nang	3	1302	\spr\item\obj_item_jixiang.spr	41	1	1	(IB)i thoi vi L Quan  s dng, s nhn c 1 b trang b nh Quc, thuc tnh ngu nhin.	100	0	0	0	0
An Bang Cm Nang	3	1303	\spr\item\obj_item_jixiang.spr	41	1	1	(IB)i thoi vi L Quan  s dng, s nhn c 1 b trang b An Bang, thuc tnh ngu nhin.	100	0	0	0	0
Th k gi	3	1304	\spr\item\obj_item_jixiang.spr	41	1	1	(IB) sau khi s dng s nhn c 1 gi by bn ri mng.	100	0	0	0	0
Th k gi cao cp	3	1305	\spr\item\obj_item_jixiang.spr	41	1	1	(IB) sau khi s dng s nhn c 10 gi by bn ri mng.	100	0	0	0	0
V thn t phc	3	1306	\spr\item\questkey\taskobj025.spr	41	1	1	Sau khi s dng, trong 2 gi phn thng s nhn i khi tham gia cc hot ng Tng Kim, Tn S, Thch thc thi gian,<enter>V lm lin u, nhim v d tu, m huy hong.	10	0	0	0	0
Thin l truyn m	3	1307	\spr\item\whelk.spr	41	1	1	Sau khi s dng c th chat 10 ln  tn s thnh, th gii	100	0	0	0	0
Thn Hnh Ph	3	1308	\spr\item\special\Obj_TownPortal.spr	38	1	1	Thn Hnh Thut, lm cho i hip i bt c thnh th thn trn ch nh no	100	0	0	0	0
L bao trang b ng hnh (Huyn Thit Kim)	3	1309	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Huyn Thit Kim<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (i Phong ao)	3	1310	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>i Phong ao<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Kim C Bng)	3	1311	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Kim C Bng<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Ph Thin Kch)	3	1312	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Kim C Bng<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Ph Thin Chy)	3	1313	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Ph Thin Chy<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (B Vng Tiu)	3	1314	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>B Vng Tiu<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Toi Nguyt ao)	3	1315	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Toi Nguyt ao<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Khng Tc Linh)	3	1316	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Khng Tc Linh<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Long Phng Huyt Ngc Trc)	3	1317	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Long Phng Huyt Ngc Trc<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Thin Tm H Uyn)	3	1318	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Thin Tm H Uyn<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Thng Thin Pht Qun)	3	1319	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Thng Thin Pht Qun<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Ym Nht Khi)	3	1320	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Ym Nht Khi<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Huyn T Din Tro)	3	1321	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Huyn T Din Tro<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Thanh Tinh Xoa)	3	1322	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Thanh Tinh Xoa<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Bch Kim Yu i)	3	1323	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Bch Kim Yu i<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Thin Tm Yu i)	3	1324	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Thin Tm Yu i<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Thin Tm Ngoa)	3	1325	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Thin Tm Ngoa<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
L bao trang b ng hnh (Phi Phng Ngoa)	3	1326	\spr\item\obj_item_jixiang.spr	377	1	1	S dng s nhn c <color=green>Phi Phng Ngoa<color> c ng hnh mc, thy,  ha, th.	10000	0	0	0	0
Thin l truyn m cao cp	3	1327	\spr\item\whelk_h.spr	41	1	1	Sau khi s dng c th chat 100 ln  tn s thnh, th gii	100	0	0	0	0
X Thit Tho	3	1328	\spr\item\questkey\taskobj097.spr	41	1	1	Loi c thng thy, c tc dng gii c rt hiu qu.	100	0	0	0	0
Ht V	3	1329	\spr\item\questkey\taskobj399.spr	365	1	1	ui b cp c, dng  lm thuc.	100	0	0	0	0
Hp l phm	3	1330	\spr\item\mid_autumn\zhongqiuwupin.spr	432	1	1	Cha ngu nhin 1 trong 4 ch Nht; T; Vi; S	1000	0	0	0	0
Nht	3	1331	\spr\item\teacherday06\nhat.spr	432	2	1	 t (di cp 80) dnh tng S ph. (Trc ngy 31/12/2006)	100	0	0	0	0
T	3	1332	\spr\item\teacherday06\tu.spr	432	2	1	 t (di cp 80) dnh tng S ph. (Trc ngy 31/12/2006)	100	0	0	0	0
Vi	3	1333	\spr\item\teacherday06\vi.spr	432	2	1	 t (di cp 80) dnh tng S ph. (Trc ngy 31/12/2006)	100	0	0	0	0
S	3	1334	\spr\item\teacherday06\su.spr	432	2	1	 t (di cp 80) dnh tng S ph. (Trc ngy 31/12/2006)	100	0	0	0	0
Th n S	3	1335	\spr\item\questkey\card_mgk.spr	38	1	1	em n chng mn bn phi  nhn thng. (Trc ngy 31/12/2006)	100	0	0	0	0
Lnh bi vinh d	3	1336	\spr\item\leaguematch\icon_league_wood.spr	385	1	1	S dng c th nhn c 20 im vinh d	10	0	0	0	0
Th Cao 	3	1337	\spr\item\questkey\card_xnk.spr	38	1	1	em n chng mn bn phi  nhn thng. (Trc ngy 31/12/2006)	100	0	0	0	0
Ti k nng	3	1338	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	S dng s ngu nhin nhn c bo vt, c th hc c k nng cp 120.	1000	0	0	0	0
Thanh ng nh Cm Hp	3	1339	\spr\item\script\item_chrismasbox.spr	377	1	1	Bn trong c cha 10 Thanh ng nh, l tn vt cng thnh vnh cu	100	0	0	0	0
Ng hoa ngc l hon - cng thnh chin.	3	1340	\spr\item\medecine\obj-potion13.spr	311	1	1	Loi thuc thng c s dng khi cng thnh.<enter>Tin n diu dc, c th ng thi phc hi 5000 im sinh lc v ni lc.<enter>Mi na giy hi phc sinh lc: tng 500 im<enter>Mi na giy hi phc ni lc: tng 500 im.	20	0	0	0	0
Cu chuyn hon hn n - cng thnh chin	3	1341	\spr\item\medecine\obj-potion03.spr	310	1	1	Loi thuc thng c s dng khi cng thnh.<enter>Ci t hon an. Hi phc 5000 im sinh lc.<enter>Mi na giy hi phc sinh lc: Tng 500 im.	20	0	0	0	0
Th  hon hn n - cng thnh chin	3	1342	\spr\item\medecine\obj-potion08.spr	312	1	1	Loi thuc thng c s dng khi cng thnh.<enter>i b thn an, gip phc hi 5000 im ni lc.<enter>Mi na giy hi phc ni lc: Tng 500 im.	20	0	0	0	0
Long din ha c n - cng thnh chin	3	1343	\spr\item\medecine\obj-potion27.spr	19	1	1	Loi thuc thng c s dng khi cng thnh.<enter>Gii c diu n<enter>c st: gim 1200 im.	20	0	0	0	0
Hp thuc Cng Thnh Chin (Ng Hoa Ngc L Hon)	3	1344	\spr\item\obj_item_jixiang.spr	377	1	1	Vt phm chuyn dng cng thnh chin<enter>S dng s nhn c 20 vin Ng Hoa Ngc L Hon chuyn dng	20	0	0	0	0
Hp thuc Cng Thnh Chin (Cu Chuyn Hon Hn an)	3	1345	\spr\item\obj_item_jixiang.spr	377	1	1	Vt phm chuyn dng cng thnh chin<enter>S dng s nhn c 20 vin Cu Chuyn Hon Hn an chuyn dng.	20	0	0	0	0
Hp thuc Cng Thnh Chin (Th  Hon Thn an)	3	1346	\spr\item\obj_item_jixiang.spr	377	1	1	Vt phm chuyn dng cng thnh chin<enter>S dng s nhn c 20 vin Th  Hon Thn an chuyn dng.	20	0	0	0	0
Hp thuc Cng Thnh Chin (Long Din Ha c an)	3	1347	\spr\item\obj_item_jixiang.spr	377	1	1	Vt phm chuyn dng cng thnh chin<enter>S dng s nhn c 20 vin Long Din Ha c an chuyn dng.	20	0	0	0	0
Qun Hu Chi n	3	1348	\spr\item\questkey\obj_item_herokey3.spr	352	1	1	o c thnh ch Lm An s dng  ha thnh hnh tng c th.<enter>Nhn c trng thi Khng tt c +10 im, sinh lc ni lc tng 20%.	20	0	0	0	0
Hiu Hng Chi n	3	1349	\spr\item\questkey\obj_item_herokey3.spr	352	1	1	o c thnh ch Bin Kinh s dng  ha thnh hnh tng c th.<enter>Nhn c trng thi Khng tt c +10 im, sinh lc ni lc tng 20%.	20	0	0	0	0
Mnh B Thin Thch (tiu)	3	1350	\spr\item\magic\butianshi_xiao.spr	372	1	1	Vt phm dng  ch to trang b Bch Kim.<enter>Mt mnh  truyn thuyt m N Oa dng  v tri.	20	0	0	0	0
Mnh B Thin Thch (trung)	3	1351	\spr\item\magic\butianshi_zhong.spr	372	1	1	Vt phm dng  ch to trang b Bch Kim.<enter>Mt mnh  truyn thuyt m N Oa dng  v tri.	20	0	0	0	0
Mnh B Thin Thch (i)	3	1352	\spr\item\magic\butianshi_da.spr	372	1	1	Vt phm dng  ch to trang b Bch Kim.<enter>Mt mnh  truyn thuyt m N Oa dng  v tri.	20	0	0	0	0
Hp qu ging sinh	3	1353	\spr\item\obj_item_gifts.spr	345	1	1	Nhp chut phi  ly nguyn liu lm ngi tuyt.	1000	0	0	0	0
Hoa tuyt	3	1354	\spr\item\christmas2006\snowflake.spr	41	1	1	Nguyn liu lm ngi tuyt.	1000	0	0	0	0
C rt	3	1355	\spr\item\christmas2006\carrot.spr	41	1	1	Nguyn liu lm ngi tuyt.	1000	0	0	0	0
Cnh thng	3	1356	\spr\item\christmas2006\xmasbranch.spr	41	1	1	Nguyn liu lm ngi tuyt.	1000	0	0	0	0
Nn ging sinh	3	1357	\spr\item\christmas2006\xmascap.spr	41	1	1	Nguyn liu lm ngi tuyt.	1000	0	0	0	0
Khn chong (xanh)	3	1358	\spr\item\christmas2006\greenscarf.spr	41	1	1	Nguyn liu lm ngi tuyt.	1000	0	0	0	0
Khn chong ()	3	1359	\spr\item\christmas2006\redscarf.spr	41	1	1	Nguyn liu lm ngi tuyt.	1000	0	0	0	0
Cy thng 	3	1360	\spr\item\christmas2006\xmastree.spr	41	1	1	Nguyn liu lm ngi tuyt.	1000	0	0	0	0
Ngi tuyt chong khn xanh (c bit)	3	1361	\spr\item\christmas2006\snowman_greenscarf.spr	461	1	1	Ngi tuyt c bit, dng i qu ti ng gi Noen	1000	0	0	0	0
Ngi tuyt chong khn  (c bit)	3	1362	\spr\item\christmas2006\snowman_redscarf.spr	461	1	1	Ngi tuyt c bit, dng i qu ti ng gi Noen	1000	0	0	0	0
Ngi tuyt c bit	3	1363	\spr\item\christmas2006\snowman_normal.spr	461	1	1	Ngi tuyt c bit, dng i qu ti ng gi Noen	1000	0	0	0	0
Ngi tuyt chong khn xanh (thng)	3	1364	\spr\item\christmas2006\snowman_greenscarf.spr	461	1	1	Ngi tuyt thng. Nhn i kinh nghim khi luyn cng trong 30 pht.	1000	0	0	0	0
Ngi tuyt chong khn  (thng)	3	1365	\spr\item\christmas2006\snowman_redscarf.spr	461	1	1	Ngi tuyt thng. Nhn i kinh nghim khi luyn cng trong 60 pht.	1000	0	0	0	0
Ngi tuyt thng	3	1366	\spr\item\christmas2006\snowman_normal.spr	461	1	1	Ngi tuyt thng. Nhn i kinh nghim ca t i khi luyn cng trong 60 pht.	1000	0	0	0	0
Bnh b 	3	1367	\spr\item\christmas2006\pumpkinpie.spr	458	1	1	Nhp chut phi s dng. C th nhn c 100 000 kinh nghim.	1000	0	0	0	0
Bnh kem	3	1368	\spr\item\christmas2006\xmascake.spr	459	1	1	Nhp chut phi s dng. C th nhn c 500 000 kinh nghim.	1000	0	0	0	0
G li	3	1369	\spr\item\christmas2006\turkey.spr	460	1	1	Nhp chut phi s dng. C th nhn c 1 triu kinh nghim.	1000	0	0	0	0
Thip ging sinh 1	3	1370	\spr\item\christmas2006\xmascard1.spr	38	1	1	Nhn chut phi  m 	1000	0	0	0	0
Thip ging sinh 2	3	1371	\spr\item\christmas2006\xmascard2.spr	38	1	1	Nhn chut phi  m 	1000	0	0	0	0
Thip ging sinh 3	3	1372	\spr\item\christmas2006\xmascard3.spr	38	1	1	Nhn chut phi  m 	1000	0	0	0	0
Thip ging sinh 4	3	1373	\spr\item\christmas2006\xmascard4.spr	38	1	1	Nhn chut phi  m 	1000	0	0	0	0
Thip ging sinh 5	3	1374	\spr\item\christmas2006\xmascard5.spr	38	1	1	Nhn chut phi  m 	1000	0	0	0	0
Qu Ng Hoa Ngc L	3	1375	\spr\item\obj_item_jixiang.spr	347	1	1	Trong cha 60<enter> Ng Hoa Ngc L hon (c bit, cng hiu 5 ngy)	20	0	0	0	0
Bch Kim bi	3	1376	\spr\item\leaguematch\icon_league_platina.spr	385	1	1	Lnh bi vinh d. S dng s nhn c <color=green>1000<color> im vinh d.	500	0	0	0	0
Ch tn lnh bi	3	1377	\spr\item\leaguematch\icon_league_top.spr	385	1	1	Lnh bi vinh d ti cao, s dng s nhn c <color=green>3000<color> im vinh d.	500	0	0	0	0
Rng D Tu	3	1378	\spr\item\script\item_goldenbox.spr	367	2	2	Rng ca D Tu, khm rt nhiu bo thch. Bn trong cha nhiu b n	5000	0	0	0	0
N Nhi Hng	3	1379	\spr\item\questkey\taskobj072.spr	41	1	1	Loi ru D Tu rt thch.<enter><color=greeen>Dng  nh D Tu ra khi thnh<color><enter>.	1000	0	0	0	0
Bao l vt o k nng cp 120	3	1380	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha <color=green>5 ti hnh phc, 2 bao may mn (ln), 1 Huyn tinh khong thch cp 9, 1 hp i Bch Cu Hon k nng<color>.	100	0	0	0	0
Thnh ch L bao	3	1381	\spr\item\script\item_chrismasbox.spr	377	1	1	Phn thng ca Thi th, trong cha1000 vn lng.	100	0	0	0	0
Thnh ch L phm	3	1382	\spr\item\script\item_chrismasbox.spr	377	1	1	S nhn c mt bo vt ngu nhin	100	0	0	0	0
Xng	3	1383	\spr\item\script\spring2007\tieqiao.spr	41	1	1	o c o bo vt vo dp Tt (chut phi s dng)	100	0	0	0	0
Bnh thp cm Ph Dung	3	1384	\spr\item\questkey\taskobj072.spr	41	1	1	n vo s tng 1.500.000 im kinh nghim.<enter>(kinh nghim khng cng dn)<enter><color=blue>S dng n: 06/03/2007<color>	100	0	0	0	0
Bnh thp cm Qu Hoa	3	1385	\spr\item\script\item_chrismasbox.spr	377	1	1	n vo s tng 3.000.000 im kinh nghim.<enter>(kinh nghim khng cng dn)<enter><color=blue>S dng n: 06/03/2007<color>	100	0	0	0	0
Bnh C Chp	3	1386	\spr\item\script\item_chrismasbox.spr	377	1	1	<<δ>>	100	0	0	0	0
Pho hoa ngy Tt	3	1387	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	t pho hoa trong 5 pht.<enter>Trong thi gian ny, cc nhm tp trung xung quanh s lin tc nhn c im kinh nghim.<enter>C th nhn c ti a 100 triu im.<enter><color=blue>S dng n: 06/03/2007<color>	100	0	0	0	0
Thip chc Tt 1	3	1388	\spr\item\christmas2006\xmascard2.spr	38	1	1	Nhn chut phi  m 	20	0	0	0	0
Thip chc Tt 2	3	1389	\spr\item\christmas2006\xmascard3.spr	38	1	1	Nhn chut phi  m 	20	0	0	0	0
Thip chc Tt 3	3	1390	\spr\item\christmas2006\xmascard4.spr	38	1	1	Nhn chut phi  m 	20	0	0	0	0
Thip chc Tt 4	3	1391	\spr\item\christmas2006\xmascard5.spr	38	1	1	Nhn chut phi  m 	20	0	0	0	0
Bao l x	3	1392	\spr\item\script\spring2007\chunjie_hongbao.spr	342	1	1	Trong cha ngu nhin 1 vin pho.	20	0	0	0	0
Pho tiu	3	1393	\spr\item\script\spring2007\bianpao_small.spr	462	1	1	Gp vui ngy Tt.<enter>Thu thp tht nhiu v mang n th rn ti Minh Nguyt trn  lm pho cp cao hn..	20	0	0	0	0
Pho trung	3	1394	\spr\item\script\spring2007\bianpao_middle.spr	462	1	2	Gp vui ngy Tt.<enter>Thu thp tht nhiu v mang n th rn ti Minh Nguyt trn  lm pho cp cao hn..	20	0	0	0	0
Pho i	3	1395	\spr\item\script\spring2007\bianpao_big.spr	462	1	2	Gp vui ngy Tt.<enter>Thu thp tht nhiu v mang n th rn ti Minh Nguyt trn  lm pho cp cao hn..	20	0	0	0	0
phong pho tiu c bit	3	1396	\spr\item\script\spring2007\bianpaochuan_small.spr	463	1	1	Gp vui ngy Tt.<enter>S dng s nhn c 150.000 im kinh nghim v 1 Huyn Tinh Khong Thch cp 3.<enter>S dng n: 24h00 ngy 31/03/2007.	20	0	0	0	0
Phong pho trung c bit	3	1397	\spr\item\script\spring2007\bianpaochuan_middle.spr	463	1	2	Gp vui ngy Tt.<enter>S dng s nhn c 1.200.000 im kinh nghim v 1 Huyn Tinh Khong Thch cp 5.<enter>S dng n: 24h00 ngy 31/03/2007.	20	0	0	0	0
Phong pho i c bit	3	1398	\spr\item\script\spring2007\bianpaochuan_big.spr	463	1	2	Gp vui ngy Tt.<enter>S dng s nhn c 30.000.000 im kinh nghim v 1 Huyn Tinh Khong Thch cp 7 hoc 8.<enter>S dng n: 24h00 ngy 31/03/2007.	20	0	0	0	0
phong pho tiu thng	3	1399	\spr\item\script\spring2007\bianpaochuan_small.spr	463	1	1	Gp vui ngy Tt.<enter>S dng s nhn c 150.000 im kinh nghim.<enter>S dng n: 24h00 ngy 31/03/2007.	20	0	0	0	0
Phong pho trung thng	3	1400	\spr\item\script\spring2007\bianpaochuan_middle.spr	463	1	2	Gp vui ngy Tt.<enter>S dng s nhn c 1.000.000 im kinh nghim.<enter>S dng n: 24h00 ngy 31/03/2007.	20	0	0	0	0
Phong pho i thng	3	1401	\spr\item\script\spring2007\bianpaochuan_big.spr	463	1	2	Gp vui ngy Tt.<enter>S dng s nhn c 8.000.000 im kinh nghim.<enter>S dng n: 24h00 ngy 31/03/2007.	20	0	0	0	0
Pho	3	1402	\spr\item\magic\icon_item_baozhu.spr	41	1	1	Gp vui ngy Tt, c th dng  tn cng ngi chi khc (nhp chut phi  s dng)	1000	0	0	0	0
Ht Hoa Hng Nhn	3	1403	\spr\item\questkey\seed_rose.spr	330	1	1	Nhp chut phi  s dng, bt u trng 1 cy hoa hng. <enter>Khu vc thch hp: 7 i thnh th, 8 tn th thn v 4 khu vc ngm cnh.<enter>Ngi chi cp 80 tr ln  np th.<enter><color=blue>Hn s dng: 23/02/2007<color>	20	0	0	0	0
Hoa hng  c bit	3	1404	\spr\item\script\vanlentine2007\pure_rose.spr	330	1	1	Nhp chut phi  s dng, s nhn c 150 vn im kinh nghim. <enter>Ngi chi cp 80 tr ln  np th.<enter><color=blue>Hn s dng: 06/03/2007<color>	20	0	0	0	0
Hoa hng  thng	3	1405	\spr\item\script\vanlentine2007\normal_rose.spr	330	1	1	Nhp chut phi  s dng, s nhn c 100 vn im kinh nghim. <enter>Ngi chi cp 80 tr ln  np th.<enter><color=blue>Hn s dng: 06/03/2007<color>	20	0	0	0	0
N hoa hng 	3	1406	\spr\item\script\vanlentine2007\red_rose.spr	330	1	1	Nhp chut phi  s dng, s nhn c 50 vn im kinh nghim. <enter>Ngi chi cp 80 tr ln  np th.<enter><color=blue>Hn s dng: 06/03/2007<color>	20	0	0	0	0
V s V Lm IB	3	1407	\spr\item\worldcup\huangjin_qiuka.spr	41	1	1	\script\event\lottery\one_lottery_dec.lua	100	0	0	0	0
V s V Lm (5 tm)IB	3	1408	\spr\item\worldcup\huangjin_qiuka.spr	41	1	1	\script\event\lottery\one_lottery_dec.lua	100	0	0	0	0
Lc v s V Lm IB	3	1409	\spr\item\worldcup\dalishen_kace.spr	41	1	1	\script\event\lottery\total_lottery_dec.lua	0	0	0	0	0
H co bt tin	3	1410	\spr\item\questkey\seed_rose.spr	41	1	1	Mn n thng s dng trong ngy Tt, s dng nhn c 50 vn im kinh nghim.	20	0	0	0	0
Bnh kem Hong Kim	3	1411	\spr\item\questkey\seed_rose.spr	41	1	1	Mn n thng s dng trong ngy Tt, s dng nhn c 500 vn im kinh nghim.	20	0	0	0	0
V s V Lm (50 tm) IB	3	1412	\spr\item\worldcup\huangjin_qiuka.spr	41	1	1	\script\event\lottery\one_lottery_dec.lua	100	0	0	0	0
Cha kha c	3	1413	\spr\item\questkey\taskobj092.spr	41	1	1	Cha kha  m Bch Bo Rng, rt d gy, cn phi gi gn cn thn.	100	0	0	0	0
Cha kha g st	3	1414	\spr\item\questkey\taskobj092.spr	41	1	1	Cha kha  m Bch Bo Rng,  g st.<enter>Khng c nhiu hi vng  m rng.	200	0	0	0	0
Cha kha ph thng	3	1415	\spr\item\questkey\taskobj092-1.spr	41	1	1	Cha kha  m Bch Bo Rng,cn b ra mt t cng sc th s m c rng.	500	0	0	0	0
Cha kha Nh 	3	1416	\spr\item\questkey\taskobj092-1.spr	41	1	1	Cha kha  m Nh  Bo Hp, lm t st tt.<enter>Nhn b ngoi rt chc chn, xem ra c nhiu kh nng  m rng.	1000	0	0	0	0
Cha kha maps VIP MCQ	3	1417	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Bch Cu Hon k nng	3	1418	\spr\item\medecine\baijuwan_skillsl.spr	19	1	1	1 vin Bch Cu Hon knng, s dng s nhn c 8 gi y thc, tng  thc luyn k nng cp 90.	10000	0	0	0	0
L bao Bch Cu Hon	3	1419	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha 5 vin Bch Cu Hon	10000	0	0	0	0
L bao Bch Cu Hon k nng	3	1420	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha 5 vin Bch Cu Hon k nng	10000	0	0	0	0
Th c x triu nh	3	1421	\spr\item\ib\chaotingzhaoshu.spr	341	1	1	Sau khi s dng s xa b tt c PK trn mnh.	2000	0	0	0	0
Kim Thch	3	1422	\spr\item\questkey\golden_stone.spr	347	1	1	Mang km vi 10 tm mt  thn b giao cho Mc Lo  i ly Rng vng	1000	0	0	0	0
Hong Kim Bo Hp	3	1423	\spr\item\script\item_goldenbox.spr	367	2	2	Rng vng c khm nhiu hoa vn rt p. Trong cha cc vt phm qu gi. <enter>Xin sp xp li hnh trang trc. <enter><color=blue>Thi hn n 31/03/2007	1000	0	0	0	0
Rng bc	3	1424	\spr\item\script\item_silverbox.spr	367	2	2	Rng bc c khm nhiu hoa vn rt p. Trong cha cc vt phm qu gi. <enter>Xin sp xp li hnh trang trc. <enter><color=blue>Thi hn n 31/03/2007	1000	0	0	0	0
Cm nang cu chuyn hon hn an c hiu	3	1425	\spr\item\obj_item_jixiang.spr	347	1	1	S dng s nhn c 10 ci<enter>Hn s dng trong vng 7 ngy.	20	0	0	0	0
Mnh B Thin Thch(c bit)	3	1426	\spr\item\magic\butianshi_teda.spr	372	1	1	Vt phm dng  ch to trang b.<enter>Mt vin  kh tm, N Oa dng  v tri.	20	0	0	0	0
L bao i Bch Cu Hon c bit	3	1427	\spr\item\obj_item_giftb.spr	344	1	1	Bn trong cha 10 vin i Bch Cu Hon c bit	5	0	0	0	0
L bao i Bch Cu Hon k nng c bit	3	1428	\spr\item\obj_item_giftb.spr	344	1	1	Bn trong cha 10 vin i Bch Cu Hon c bit	5	0	0	0	0
Bao nguyn liu An Bang hon ho	3	1429	\spr\item\obj_item_giftb.spr	344	1	1	Bn trong cha 10 vin i Bch Cu Hon c bit	5	0	0	0	0
Bch bo rng	3	1430	\spr\item\script\item_baibaoxiang.spr	41	1	1	S dng s nhn c 1 Bch Bo Rng	1000	0	0	0	0
Qu thanh minh	3	1431	\spr\item\questkey\huihuangzhiguo.spr	377	1	1	Mn n l Thanh Minh, ngi chi trn cp 80 s dng s nhn c 50 vn im kinh nghim. (Hn s dng: 30-4-2007)	10000	0	0	0	0
H co thanh minh	3	1432	\spr\item\questkey\seed_rose.spr	41	1	1	Mn n l Thanh Minh, ngi chi trn cp 80 s dng s nhn c 100 vn im kinh nghim. (Hn s dng: 30-4-2007)	20	0	0	0	0
Bnh chng thanh minh	3	1433	\spr\item\questkey\taskobj404.spr	366	1	1	Mn n l Thanh Minh, ngi chi trn cp 80 s dng s nhn c 150 vn im kinh nghim. (Hn s dng: 30-4-2007)	100	0	0	0	0
V Lm lnh	3	1434	\spr\item\questkey\006.spr	336	1	1	Giao cho cc V Lm truyn nhn  tch ly s lng cho bang hi ca mnh	100	0	0	0	0
Hnh nm	3	1435	\spr\item\script\tisheng.spr	41	1	1	Loi giy dng lm hnh nm tiu nhn, c th gip bn chng  c 1 ln ch mng. Khng th s dng khi lin u.	100000	0	0	0	0
<Bc u Trng Sinh Thut - C S Thin>	3	1436	\spr\item\questkey\obj_item_lection.spr	341	1	1	y l tuyt nh v cng trong truyn thuyt, bm chut phi  lnh ng Bc u Trng Sinh Thut.<enter>Cp 160 tr ln c th s dng.	100	0	0	0	0
Tc Cn Tip Mch Tn Cm Nang	3	1437	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Bn trong c 20 <enter>Tc cn tip mch tn c thi hn s dng 7 ngy.	100	0	0	0	0
Hp l vt vt i	3	1438	\spr\item\obj_item_giftb.spr	344	1	1	S nhn c mt bo vt ngu nhin	100	0	0	0	0
Ti hng ha	3	1439	\spr\item\script\item_daizi.spr	344	1	1	Mang n NPC bn hng rong  cc thnh th  i ly bao nguyn liu.	100	0	0	0	0
Nguyn liu lm bnh	3	1440	\spr\item\mid_autumn\mianfen.spr	41	1	1	Nhp chut phi  bt u nu bnh.<enter>Khu vc lm bnh: Ti 7 thnh th, 8 tn th thn v 4 khu vc phong cnh.<enter>Ti khon cp trn 50  np th mi c th s dng.<enter><color=blue>Thi hn s dng: 24/4/2007<color>	100	0	0	0	0
Bnh chay c bit	3	1441	\spr\item\script\item_shaobing_pure.spr	41	1	1	Nhp chut phi s dng, nhn c 800000 im kinh nghim.<enter>Ti khon cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 06/05/2007<color>	100	0	0	0	0
Bnh chay thng	3	1442	\spr\item\script\item_shaobing_norm.spr	41	1	1	Nhp chut phi s dng, nhn c 500000 im kinh nghim.<enter>Ti khon cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 06/05/2007<color>	100	0	0	0	0
Bnh chay cha chn	3	1443	\spr\item\script\item_shaobing_unbk.spr	41	1	1	Nhp chut phi s dng, nhn c 300000 im kinh nghim.<enter>Ti khon cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 06/05/2007<color>	100	0	0	0	0
i b thn an	3	1444	\spr\item\script\bushendan.spr	372	1	1	Nhp chut phi s dng, nhn c 1 triu im kinh nghim.	100	0	0	0	0
Thp ton i b thn an	3	1445	\spr\item\script\shiquan_bushendan.spr	372	1	1	Nhp chut phi s dng, nhn c 10 triu im kinh nghim.	100	0	0	0	0
Bang hi tinh anh lnh	3	1446	\spr\item\questkey\taskobj087.spr	372	1	1	Nhp chut phi s dng, nhn c 10 triu im kinh nghim.	100	0	0	0	0
Lin Thi Tin Tho L	3	1447	\spr\item\medecine\penglaixiancao.spr	370	1	1	S dng s nhn c hiu qu nhn i kinh nghim thc qun trong 24 gi. <enter>Tnh theo thi gian tch ly, khng dng chung vi Tin Tho L.	100	0	0	0	0
Thn Cng i Thnh Bao	3	1448	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c <enter><color=green>5 ti k nng, 2 Ti may mn (i), 1 Huyn Tinh Khong Thch cp 9<enter>1 L hp i bch cu hon k nng, 1 i bch cu hon c bit, 1 Th Tc Ton Gii<color>.	100	0	0	0	0
 ph Hong Kim - Hin Ct Thit Huyt Sam	3	1449	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Hin Ct Thit Huyt Sam.<enter><color=yellow>Vt liu yu cu: <enter>1 mnh B Thin Thch (trung)<enter>3 mnh B Thin Thch (tiu)	100	0	0	0	0
 ph Hong Kim - Hin Ct a Tnh Hon	3	1450	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Hin Ct a Tnh Hon.<enter><color=yellow>Vt liu yu cu: <enter>3 mnh B Thin Thch (tiu)	100	0	0	0	0
 ph Hong Kim - Hin Ct an Tm Gii	3	1451	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Hin Ct an Tm Gii.<enter><color=yellow>Vt liu yu cu: <enter>3 mnh B Thin Thch (tiu)	100	0	0	0	0
 ph Hong Kim - Hin Ct Tnh  Kt	3	1452	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Hin Ct Tnh  Kt.<enter><color=yellow>Vt liu yu cu: <enter>3 mnh B Thin Thch (trung)<enter>3 mnh B Thin Thch (tiu)	100	0	0	0	0
 ph Hong Kim - Nhu Tnh Cn Quc Ngh Thng	3	1453	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Nhu Tnh Cn Quc Ngh Thng.<enter><color=yellow>Vt liu yu cu: <enter>1 mnh B Thin Thch (i)<enter>1 mnh B Thin Thch (trung)<enter>1 mnh B Thin Thch (tiu)	100	0	0	0	0
 ph Hong Kim - Nhu Tnh Thc N Hng Lin	3	1454	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Nhu Tnh Thc N Hng Lin.<enter><color=yellow>Vt liu yu cu: <enter>3 mnh B Thin Thch (tiu)	100	0	0	0	0
 ph Hong Kim - Nhu Tnh Phng Nghi Gii Ch	3	1455	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Nhu Tnh Phng Nghi Gii Ch.<enter><color=yellow>Vt liu yu cu: <enter>3 mnh B Thin Thch (tiu)	100	0	0	0	0
 ph Hong Kim - Nhu Tnh Tu Tm Ngc Bi	3	1456	\spr\item\script\item_huangjintupu.spr	38	1	1	Ti Liu t ch to c Nhu Tnh Tu Tm Ngc Bi.<enter><color=yellow>Vt liu yu cu: <enter>1 mnh B Thin Thch (trung)<enter>3 mnh B Thin Thch (tiu)	100	0	0	0	0
Cng trng lnh	3	1457	\spr\item\questkey\006.spr	336	1	1	Mang 1 Cng trng lnh v 1 Huy chng Tng Kim n V Lm Minh Ch  i ly Ti qu may mn.	100	0	0	0	0
Huy chng Tng Kim	3	1458	\spr\item\nanfangjiefangri_2007\songjinxunzhang.spr	41	1	1	Mang 1 Cng trng lnh v 1 Huy chng Tng Kim n V Lm Minh Ch  i ly Ti qu may mn.	100	0	0	0	0
Ti qu may mn	3	1459	\spr\item\obj_item_jixiang.spr	347	1	1	S dng s ngu nhin nhn c 1 bo vt. <enter>Ch c ngi chi cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 13/5/2007<color>	100	0	0	0	0
Bng hoa chin cng	3	1460	\spr\item\qixi_2006\huahuan.spr	41	1	1	S dng s nhn c 1500000 im kinh nghim. <enter>Dnh cho ngi chi cp trn 50  np th. <enter>Ch nhn c ti a l 300 triu im kinh nghim. <enter><color=blue>Hn s dng: 31/5/2007<color>	2000	0	0	0	0
V Di Hng Bo	3	1461	\spr\item\mayday07\wuyihongpao.spr	41	1	1	Loi danh tr c trng ti V Di Sn, dng hin cho triu nh, c th dng  i 'Bnh tr ho hng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	100	0	0	0	0
im Thng Ph Nh	3	1462	\spr\item\mayday07\diancangpuer.spr	41	1	1	Loi danh tr c trng ti im Thng Sn, dng hin cho triu nh, c th dng  i 'Bnh tr ho hng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	100	0	0	0	0
Thanh Thnh Tuyt Nha	3	1463	\spr\item\mayday07\qingchengxueya.spr	41	1	1	Loi danh tr c trng ti Thanh Thnh Sn, dng hin cho triu nh, c th dng  i 'Bnh tr ho hng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	100	0	0	0	0
Hoa Sn Ngn Ho	3	1464	\spr\item\mayday07\huashanyinhao.spr	41	1	1	Loi danh tr c c trng ti Hoa Sn, dng hin cho triu nh, c th dng  i 'Bnh tr ho hng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	100	0	0	0	0
Hng tr 	3	1465	\spr\item\mayday07\hongcha.spr	41	1	1	Loi danh tr c trng bn ngoi cc thnh th, c th dng  i 'Bnh tr ph thng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	60	0	0	0	0
Lc tr 	3	1466	\spr\item\mayday07\lvcha.spr	41	1	1	Loi danh tr c trng bn ngoi cc thnh th, c th dng  i 'Bnh tr ph thng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	60	0	0	0	0
 Long tr. 	3	1467	\spr\item\mayday07\wulongcha.spr	41	1	1	Loi danh tr c trng bn ngoi cc thnh th, c th dng  i 'Bnh tr ph thng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	60	0	0	0	0
Bch Tr	3	1468	\spr\item\mayday07\baicha.spr	41	1	1	Loi danh tr c trng bn ngoi cc thnh th, c th dng  i 'Bnh tr ph thng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	60	0	0	0	0
Hc Tr	3	1469	\spr\item\mayday07\heicha.spr	41	1	1	Loi danh tr c trng bn ngoi cc thnh th, c th dng  i 'Bnh tr ph thng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	60	0	0	0	0
Hoong Tr	3	1470	\spr\item\mayday07\huangcha.spr	41	1	1	Loi danh tr c trng bn ngoi cc thnh th, c th dng  i 'Bnh tr ph thng', nhn c im kinh nghim nht nh.<enter> (Thi hn s dng 24h00 ngy 7-5-2007, Ch c ngi chi cp trn 80 mi c th s dng).	60	0	0	0	0
Bnh tr ph thng	3	1471	\spr\item\mayday07\putongchabing.spr	377	1	1	Vt liu cn thit  pha tr, tinh ch t <color=yellow>L tr ph thng<color>, sau khi pha s nhn c im kinh nghim.<enter>Hn s dng l 24h00 ngy 7-5-2007, dnh cho ngi chi cp trn 80)	60	0	0	0	0
Bnh tr ho hng	3	1472	\spr\item\mayday07\youzhichabing.spr	377	1	1	Vt liu cn thit  pha tr, tinh ch t <color=yellow>L tr ho hng<color>, sau khi pha s nhn c im kinh nghim.<enter>Hn s dng l 24h00 ngy 7-5-2007, dnh cho ngi chi cp trn 80)	60	0	0	0	0
T Mu Lnh	3	1473	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Dng  khai m v duy tr ti hnh trang t mu. <enter>Mi t mu lnh gip duy tr thi gian s dng ti hnh trang thm 7 ngy.	0	0	0	0	0
V Song Lnh	3	1474	\spr\item\questkey\006.spr	336	1	1	Dng  i vt liu cn thit cho V Song St Trn	0	0	0	0	0
Cy tr	3	1475	\spr\item\christmas2006\xmasbranch.spr	467	1	1	Lp H Tn Tr	20	0	0	0	0
T Sa Bi	3	1476	\spr\item\mayday07\zishabei.spr	41	1	1	Ly tr c ch t loi ct tm, dng  ng tr trong ti hnh trang<enter>Gip nhn i kinh nghim. Chuyn dng cho hot ng quc t lao ng, khng th giao dch.	20	0	0	0	0
Thin Sn Tuyt Lin	3	1477	\spr\item\script\tianshanxuelian.spr	41	1	1	n vo cng lc s gia tng gp bi, dnh cho cp t 90 tr xung.	25	0	0	0	0
Bang hi tinh anh lnh	3	1478	\spr\item\questkey\taskobj126.spr	41	1	1	Dng lnh bi ny  bo danh chin i tham gia bang hi tinh anh.	100	0	0	0	0
Thch Trc Hoa	3	1479	\spr\item\script\shizhuhua.spr	41	1	1	Mt loi hoa Trc Thch thm ngt, mang giao cho Tng B B  Dng Chu (212, 186)  i ly phn thng bt ng.<enter>Thi hn s dng: 24h00 ngy 14-5-2007	25	0	0	0	0
i bch cu trng hiu	3	1480	\spr\item\script\baijuwan_changxiao.spr	19	1	1	Bch Cu Hon trng hiu, s dng s nhn c 80 gi y thc, hiu qu ging nh i Bch Cu Hon kinh nghim.	1	0	0	0	0
Kim Tr Hong Kim Bao	3	1481	\spr\item\twzhuanyun\zhuanyunbao_small.spr	19	1	1	S dng s nhn c phn thng bt ng	1	0	0	0	0
Giy gi hoa	3	1482	\spr\item\script\bolizhi.spr	41	1	1	Vt phm hot ng mng sinh nht v lm <enter>Ngi chi c th mang hoa hng , n  v giy gi hoa n gp S gi v lm  i nhng phn qu gi tr.	25	0	0	0	0
N 	3	1483	\spr\item\script\hongse_hudiejie.spr	41	1	1	Vt phm hot ng mng sinh nht v lm <enter>Ngi chi c th mang hoa hng , n  v giy gi hoa n gp S gi v lm  i nhng phn qu gi tr.	25	0	0	0	0
Hoa hng 	3	1484	\spr\item\script\hongse_meiguihua.spr	41	1	1	Vt phm hot ng mng sinh nht v lm <enter>Ngi chi c th mang hoa hng , n  v giy gi hoa n gp S gi v lm  i nhng phn qu gi tr.	25	0	0	0	0
Hp qu trng	3	1485	\spr\item\script\baise_lipinhe.spr	41	1	1	S dng s nhn c vt phm bn trong. <enter><color=blue>Thi hn s dng: 11-07-2007<color>	25	0	0	0	0
Hp qu vng	3	1486	\spr\item\script\huangse_lipinhe.spr	41	1	1	S dng s nhn c vt phm bn trong. <enter><color=blue>Thi hn s dng: 11-07-2007<color>	25	0	0	0	0
Hp qu xanh	3	1487	\spr\item\script\lanse_lipinhe.spr	41	1	1	S dng s nhn c vt phm bn trong. <enter><color=blue>Thi hn s dng: 11-07-2007<color>	25	0	0	0	0
Bnh bng lan	3	1488	\spr\item\script\putong_dangaobing.spr	41	1	1	n vo s nhn c 200.000 im kinh nghim.<enter><color=blue>Thi hn s dng: 31-07-2007<color>	25	0	0	0	0
Bnh kem	3	1489	\spr\item\script\zhongdeng_dangaobing.spr	41	1	1	n vo s nhn c 500.000 im kinh nghim.<enter><color=blue>Thi hn s dng: 31-07-2007<color>	25	0	0	0	0
Bnh kem c bit	3	1490	\spr\item\script\teshu_dangaobing.spr	41	1	1	n vo s nhn c 1 triu im kinh nghim.<enter><color=blue>Thi hn s dng: 31-07-2007<color>	25	0	0	0	0
Trng sinh l cao cp	3	1491	\spr\item\script\gaoji_changshenglu.spr	19	1	1	Ngi chi ng cp t 155-159 cha phc sinh, sau khi s dng lp tc tng ln 1 cp.	25	0	0	0	0
Trng sinh l ph thng	3	1492	\spr\item\script\putong_changshenglu.spr	19	1	1	Ngi chi ng cp t 150-154 cha phc sinh, sau khi s dng lp tc tng ln 1 cp.	25	0	0	0	0
T Mu i Tm Bao	3	1493	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c im phc duyn v 1 vt phm qu him.	100	0	0	0	0
Mc Bc Truyn Tng Lnh	3	1494	\spr\item\questkey\quyuanmifang.spr	368	1	1	S dng s trc tip c a n Mc Bc Tho Nguyn	100	0	0	0	0
Thch Hc Lan	3	1495	spr\item\script\shihulan.spr	19	1	1	Nhp chut phi s dng c th ngu nhin nhn c 300 vn / 500 vn /800 vn im kinh nghim<enter><color=blue>Hn s dng n 24h00 ngy 30-06-2007<color>	25	0	0	0	0
Tim Long Bo Rng	3	1496	\spr\item\oldbox\oldbox.spr	433	1	1	Hong gia chi bo, ban tng cho ngi c cng, dng cha kha Th Phng s m c rng cha k trn d bo ny.<enter><color=green>(C kh nng m ra Bc Kinh Chi Mng v Nh in Chi Hn)<color>	10000	0	0	0	0
Cha kha Th Phng	3	1497	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha kha c ch, dng  m Tim Long Bo Rng.	2000	0	0	0	0
Bnh chng u xanh hng nhan	3	1498	\spr\item\questkey\taskobj405.spr	366	1	1	n vo nhn c 10000 im kinh nghim.<enter><color=yellow>Ch c ngi chi cp 80 tr ln mi c th s dng.<color><enter><color=blue>Hn s dng: 24h00 ngy 21-7-2007<color>	25	0	0	0	0
Bnh ph dung to ngt	3	1499	\spr\item\questkey\taskobj405.spr	366	1	1	n vo nhn c 20000 im kinh nghim.<enter><color=yellow>Ch c ngi chi cp 80 tr ln mi c th s dng.<color><enter><color=blue>Hn s dng: 24h00 ngy 21-7-2007<color>	25	0	0	0	0
Bnh ng c nh 	3	1500	\spr\item\questkey\taskobj405.spr	366	1	1	n vo nhn c 50000 im kinh nghim.<enter><color=yellow>Ch c ngi chi cp 80 tr ln mi c th s dng.<color><enter><color=blue>Hn s dng: 24h00 ngy 21-7-2007<color>	25	0	0	0	0
Bnh ht sen	3	1501	\spr\item\questkey\taskobj405.spr	366	1	1	n vo nhn c 100000 im kinh nghim.<enter><color=yellow>Ch c ngi chi cp 80 tr ln mi c th s dng.<color><enter><color=blue>Hn s dng: 24h00 ngy 21-7-2007<color>	25	0	0	0	0
Bnh l trc	3	1502	\spr\item\questkey\taskobj405.spr	366	1	1	n vo nhn c 200000 im kinh nghim.<enter><color=yellow>Ch c ngi chi cp 80 tr ln mi c th s dng.<color><enter><color=blue>Hn s dng: 24h00 ngy 21-7-2007<color>	25	0	0	0	0
Bnh bc h	3	1503	\spr\item\questkey\taskobj405.spr	366	1	1	n vo nhn c 300000 im kinh nghim.<enter><color=yellow>Ch c ngi chi cp 80 tr ln mi c th s dng.<color><enter><color=blue>Hn s dng: 24h00 ngy 21-7-2007<color>	25	0	0	0	0
Bnh bt bu	3	1504	\spr\item\questkey\taskobj405.spr	366	1	1	n vo nhn c 500000 im kinh nghim.<enter><color=yellow>Ch c ngi chi cp 80 tr ln mi c th s dng.<color><enter><color=blue>Hn s dng: 24h00 ngy 21-7-2007<color>	25	0	0	0	0
By chong (bao)	3	1505	\spr\item\songjin\token.spr	385	1	1	S dng s nhn c 20 By chong<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
By bng (bao)	3	1506	\spr\item\songjin\token.spr	385	1	1	S dng s nhn c 20 By bng<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
Li Minh Lnh (bao)	3	1507	\spr\item\questkey\006.spr	385	1	1	S dng s nhn c 20 Li Minh Lnh<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
Cung Sa Lnh (bao)	3	1508	\spr\item\questkey\006.spr	385	1	1	S dng s nhn c 20 Cung Sa Lnh<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
Cung Sa Lnh	3	1509	\spr\item\questkey\006.spr	385	1	1	Sau khi s dng s khin cho tt c ngi chi trong khu vc b gim tc trong 5 giy. Ch c th s dng trong khu vc hot ng.<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
Hi Hn Phn (bao)	3	1510	\spr\item\songjin\clarion.spr	385	1	1	S dng s nhn c 20 Hi Hn Phn<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
Hi Hn Phn	3	1511	\spr\item\songjin\clarion.spr	385	1	1	S dng s lm tiu hao hiu qu lm chong v gim tc ca <color=yellow>Li Minh Lnh, Cung Sa Lnh<color> v trong 3 giy s min dch vi Li Minh Lnh v Cung Sa Lnh. Ch s dng c trong khu vc hot ng.<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
oan Ng Hnh Vn Ph	3	1512	\spr\item\special\Obj_TownPortal.spr	385	1	1	Sau khi s dng th mi ln tham gia hot ng tm bo vt s nhn c 2 hp l phm. Ch c th s dng ngoi khu vc hot ng.<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
oan Ng Din Thi Th	3	1513	\spr\item\questkey\taskobj022.spr	385	1	1	Sau khi s dng s lm tng 1 c hi tm bo vt, trong thi gian hot ng c th s dng c 6 ln. Ch c th s dng ngoi khu vc hot ng.<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
oan Ng L Bao	3	1514	\spr\item\questkey\obj_item_burseb.spr	385	1	1	S dng s ngu nhin nhn c mt trong nhng o c: By chong, By bng, Li Minh Lnh, Cung Sa Lnh, Hi Hn Phn, s lng 20 ci<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
Li Minh Lnh	3	1515	\spr\item\questkey\006.spr	385	1	1	S dng s lm cho tt c ngi chi trong khu vc b chong trong 3 giy. Ch c th s dng trong khu vc hot ng<enter><color=blue>Thi hn s dng<enter><color=blue>Hn s dng: 24h00 ngy 21-6-2007<color>	6	0	0	0	0
Pho hoa oan Ng	3	1516	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	S dng s t pho hoa trong 5 pht.<enter>Trong thi gian ny, nhng i ng nm trong phm vi pho hoa s nhn c im kinh nghim.<enter>Gii hn kinh nghim nhn c l 100 triu im.<enter><color=blue>Hn s dng: 2007#7#21#<color><enter><color=yellow>80############.<color>	6	0	0	0	0
T Kinh Hoa	3	1517	\spr\item\script\zijinghua.spr	385	1	1	S dng nhn c 24 gi nhn i kinh nghim khi <color=red>nh qui hay y thc, <color>c th dng chung vi Tin Tho L nhng khng dng chung vi Bt Trn Phc Nguyt.<enter><color=blue>Hn s dng: 24h00 ngy 31-7-2007<color>	25	0	0	0	0
V Lm Tin Th	3	1518	\spr\item\questkey\010.spr	385	1	1	Vt liu cn thit ca hot ng Tin c ngi	25	0	0	0	0
Li Trch Chy	3	1519	\spr\item\questkey\taskobj030.spr	385	1	1	Dng  nng cp trang b Hong kim thnh trang b Bch Kim ti thn b thng nhn  Lm An	25	0	0	0	0
Tch Tr	3	1520	\spr\item\script\liangcha.spr	41	1	1	S dng s c gia tng gii hn s dng Bnh Trung Thu Thp Cm thm 1 t im kinh nghim.	0	0	0	0	0
Tch ly D Tu	3	1521	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	im tch ly D Tu, nhp chut phi s dng s nhn c im kinh nghim.	0	0	0	0	0
Bao hong kim	3	1522	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	S dng s c xc sut nhn c mt trong nhng vt phm sau: v kh hoc trang b Hong Kim, Thn b khong thch, Huyn tinh khong thch cp 8 v ti may mn (i).	6	0	0	0	0
V Lm Mt Th	3	1523	\spr\item\questkey\taskobj119.spr	41	1	1	Nguyn liu ch to lnh bi ti Bch Hiu Lo Nhn	0	0	0	0	0
Mc Bi	3	1524	\spr\item\script\mupai_haozhao.spr	41	1	1	Triu hi Boss st th t cp 20 n 90	0	0	0	0	0
ng Bi	3	1525	\spr\item\script\tongpai_haozhao.spr	41	1	1	Triu hi Boss Thy Tc u Lnh	0	0	0	0	0
Ngn Bi	3	1526	\spr\item\script\yinpai_haozhao.spr	41	1	1	Triu hi Boss tiu Hong Kim	0	0	0	0	0
Kim Bi	3	1527	\spr\item\script\jinpai_haozhao.spr	41	1	1	Triu Hi Boss Kim Quang Tng Qun	0	0	0	0	0
Ngc Bi	3	1528	\spr\item\script\yupai_haozhao.spr	41	1	1	Triu hi Kim Quang Tng Qun v T i v danh Boss	0	0	0	0	0
Nc to 	3	1529	\spr\item\script\liangcha.spr	41	1	1	Nc lm t to  v sng l.	0	0	0	0	0
Qu song t	3	1530	\spr\item\mid_autumn\huasheng.spr	41	1	1	B ngoi nhn ging vi u phng, dng  cu phc t Ngu Lang Chc N.	0	0	0	0	0
Canh ht sen	3	1531	\spr\item\qixi_2006\qiaoshi.spr	41	1	1	Canh lm t ht sen ngn nh, v ngt, b t v.	0	0	0	0	0
Hoa hng xanh	3	1532	\spr\item\questkey\blueflower.spr	41	1	1	Loi hoa hng mu xanh nc bin rt p, hng thm ngt.	0	0	0	0	0
Tm Hu Linh T L Hp	3	1533	\spr\item\script\item_chrismasbox.spr	41	1	1	o c L Tht Tch, dng tng cho ngi mnh yu thng.<enter>Ngi chi cp 99 tr ln mi c th s dng.<enter><color=blue>Hn s dng: 24h00 24-8-2007<color>	0	0	0	0	0
T Dc Song Phi L Hp	3	1534	\spr\item\script\biyishuangfei.spr	41	1	1	o c L Tht Tch, dng tng cho ngi mnh yu thng.<enter>Ngi chi cp 99 tr ln mi c th s dng.<enter><color=blue>Hn s dng: 24h00 24-8-2007<color>	0	0	0	0	0
Tinh cht hoa hng	3	1535	\spr\item\script\putong_changshenglu.spr	41	1	1	Mi thm v nht, li gan nhun trng. S dng nhn c 100 vn im kinh nghim.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng<enter><color=blue>Hn s dng: 24h00 ngy 31-8-2007<color>	0	0	0	0	0
Vn Min	3	1536	\spr\item\script\yunmian.spr	41	1	1	Lm t nc sng tinh khit. S dng nhn c 100 vn im kinh nghim.<enter>Ngi chi cp 99 tr ln mi c th s dng<enter><color=blue>Hn s dng: 24h00 ngy 31-8-2007<color>	0	0	0	0	0
Tinh cht bng lam	3	1537	\spr\item\questkey\taskobj073.spr	41	1	1	Tinh cht hoa hng, mi v thm nng. S dng nhn c 200 vn im kinh nghim.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng<enter><color=blue>Hn s dng: 24h00 ngy 31-8-2007<color>	0	0	0	0	0
B ngt	3	1538	\spr\item\script\qiaoshu.spr	41	1	1	Loi b ngt ch to bnh bng lan. S dng nhn c 200 vn im kinh nghim.<enter>Ngi chi cp 99 tr ln mi c th s dng<enter><color=blue>Hn s dng: 24h00 ngy 31-8-2007<color>	0	0	0	0	0
L bao tnh nhn l Tht Tch	3	1539	\spr\item\obj_item_giftb.spr	347	1	1	S dng s nhn c 1 cp Tht tch tnh nhn ch hon.	0	0	0	0	0
Ngi sao chin thng	3	1540	\spr\item\vietnam\shengli_wujiaoxing.spr	41	1	1	i hp qu Quc Khnh. <enter><color=blue>Ngy ht hn: 24h00 ngy 09-09-2007<color>	100	0	0	0	0
Qu Quc Khnh	3	1541	\spr\item\vietnam\guoqing_lihe.spr	41	1	1	S dng s ngu nhin nhn c 1 Huy chng Quc Khnh hoc 1 mnh Tng Bo .<enter><color=blue>Hn s dng: 24h00 ngy 23-09-2007<color>	100	0	0	0	0
Huy chng Quc Khnh	3	1542	\spr\item\vietnam\guoqing_huizhang.spr	41	1	1	S dng s nhn c im kinh nghim. Ch c th nhn ti a 400 triu im kinh nghim thng qua s dng o c ny<enter><color=blue>Hn s dng: 24h00 ngy 23-09-2007<color>	100	0	0	0	0
L bao trang b ng hnh	3	1543	\spr\item\obj_item_libaolan.spr	41	1	1	S dng s nhn c 1 trang b ng hnh.	100	0	0	0	0
 ph th ci - Du Huy	3	1544	\spr\item\horse_yuhuitupu.spr	41	1	1	C th dng  ph  thay i th ci cao cp - Du Huy. Ch c ngi chi hc c Gi Nng Thn Cng tm php mi c th s dng.	100	0	0	0	0
Khiu chin lnh	3	1545	\spr\item\vietnam\tiaozhanling.spr	41	1	1	Tn vt cng thnh chin.	1	0	0	0	0
n S Truyn o Th	3	1546	\spr\item\ib\chaotingzhaoshu.spr	41	1	1	Nhp chut phi s dng c th ngu nhin nhn c 400 vn / 600 vn im kinh nghim t n s<enter><color=blue>Hn s dng n 24h00 ngy 17-09-2007<color>	1	0	0	0	0
n S Gii Hoc Lnh	3	1547	\spr\item\questkey\obj_item_herokey3.spr	41	1	1	S dng  ngoi thnh s triu hi c mt cao th v lm<enter><color=blue>Hn s dng: 24h00 ngy 17-9-2007<color>	1	0	0	0	0
Ti nguyn liu	3	1548	\spr\item\script\mianfen.spr	468	1	1	Nguyn liu hot ng Trung Thu<enter><color=blue>Hn s dng: 24h00 ngy 14-10-2007<color>	0	0	0	0	0
Bt	3	1549	\spr\item\script\mianfen.spr	41	1	1	Mt trong nhng nguyn liu khng th thiu trong vic lm bnh	0	0	0	0	0
Ti ng	3	1550	\spr\item\script\shatang.spr	41	1	1	Ti ng dng  lm bnh Trung Thu<enter><color=blue>Hn s dng: 24h00 ngy 14-10-2007<color>	0	0	0	0	0
Trng	3	1551	\spr\item\questkey\taskobj136.spr	41	1	1	Mt trong nhng nguyn liu khng th thiu trong vic lm bnh	0	0	0	0	0
u xanh	3	1552	\spr\item\script\lvdou.spr	41	1	1	Mt trong nhng nguyn liu khng th thiu trong vic lm bnh	0	0	0	0	0
Ti ht sen	3	1553	\spr\item\script\lianzi.spr	41	1	1	Ti ht sen dng  lm bnh Trung Thu<enter><color=blue>Hn s dng: 24h00 ngy 14-10-2007<color>	0	0	0	0	0
Ti tht g	3	1554	\spr\item\questkey\taskobj106.spr	41	1	1	Ti tht g dng  lm bnh Trung Thu<enter><color=blue>Hn s dng: 24h00 ngy 14-10-2007<color>	0	0	0	0	0
Tht	3	1555	\spr\item\questkey\taskobj399.spr	41	1	1	Mt trong nhng nguyn liu khng th thiu trong vic lm bnh	0	0	0	0	0
Bnh u xanh	3	1556	\spr\item\vietnam\midautumn07\lvdoumooncake.spr	41	1	1	S dng nhn c 500000 im kinh nghim, cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 24h00 ngy 31-10-2007<color>	0	0	0	0	0
Bnh ht sen	3	1557	\spr\item\vietnam\midautumn07\lianzimooncake.spr	41	1	1	S dng nhn c 1000000 im kinh nghim, cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 24h00 ngy 31-10-2007<color>	0	0	0	0	0
Bnh Trung Thu g nng	3	1558	\spr\item\vietnam\midautumn06\mooncake_4.spr	41	1	1	S dng nhn c 2000000 im kinh nghim, cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 24h00 ngy 31-10-2007<color>	0	0	0	0	0
Bnh Trung Thu heo quay	3	1559	\spr\item\vietnam\midautumn06\mooncake_6.spr	41	2	1	S dng nhn c 3000000 im kinh nghim, cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 24h00 ngy 31-10-2007<color>	0	0	0	0	0
Hp bnh Trung Thu	3	1560	\spr\item\script\baise_lipinhe.spr	41	1	1	Mang n L Quan  i ly 8000000 im kinh nghim, nu may mn c th nhn c mt mnh tranh, cc nhn s cp trn 50  np th mi c th s dng.<enter><color=blue>Hn s dng: 24h00 ngy 31-10-2007<color>	0	0	0	0	0
Bao vt liu hoa ng	3	1561	\spr\item\mid_autumn07\obj_zhongqiulihe.spr	468	1	1	Bao vt liu hoa ng	1	0	0	0	0
Giy king vng	3	1562	\spr\item\vietnam\midautumn06\paper_yello.spr	41	1	1	Mt trong nhng vt liu  lm hoa ng.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 31-10-2007	1	0	0	0	0
Giy king lam	3	1563	\spr\item\vietnam\midautumn06\paper_blue.spr	41	1	1	Mt trong nhng vt liu  lm hoa ng.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 31-10-2007	1	0	0	0	0
Giy king lc	3	1564	\spr\item\vietnam\midautumn06\paper_green.spr	41	1	1	Mt trong nhng vt liu  lm hoa ng.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 31-10-2007	1	0	0	0	0
Giy king 	3	1565	\spr\item\vietnam\midautumn06\paper_red.spr	41	1	1	Mt trong nhng vt liu  lm hoa ng.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 31-10-2007	1	0	0	0	0
Trc hoa ng	3	1566	\spr\item\vietnam\midautumn06\bamboo.spr	41	1	1	Mt trong nhng vt liu  lm hoa ng.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 31-10-2007	1	0	0	0	0
Dy km	3	1567	\spr\item\vietnam\midautumn06\tiesi.spr	41	1	1	Mt trong nhng vt liu  lm hoa ng.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 31-10-2007	1	0	0	0	0
Nn 	3	1568	\spr\item\vitenambirthday\candle004.spr	41	1	1	Mt trong nhng vt liu  lm hoa ng.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 31-10-2007	1	0	0	0	0
n bm bm	3	1569	\spr\item\mid_autumn07\caidiedeng.spr	41	1	1	Nhn chut phi s dng s nhn c 1 n mu bn cnh. <enter>ng thi nhn c hiu qu nhn i kinh nghim trong 1 gi khi <color=red>nh qui hoc y thc<color>. <enter>C th dng km vi Tin Tho L v bnh Bt Trn Phc Nguyt<color=yellow><color><enter><color=blue>Hn s dng: 24h00 ngy 31-10-2007<color>	1	0	0	0	0
Doanh Nguyt ng	3	1570	\spr\item\mid_autumn07\yingyuedeng.spr	41	1	1	S dng s lm xut hin mt hoa ng mu vng bn cnh, ng thi nhn c 200000 im kinh nghim.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 24h00 ngy 31-10-2007	1	0	0	0	0
Triu L ng	3	1571	\spr\item\mid_autumn07\zhaoludeng.spr	41	1	1	S dng s lm xut hin mt hoa ng mu lam bn cnh, ng thi nhn c 400000 im kinh nghim.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 24h00 ngy 31-10-2007	1	0	0	0	0
Bch Vn ng	3	1572	\spr\item\mid_autumn07\biyundeng.spr	41	1	1	S dng s lm xut hin mt hoa ng mu lc bn cnh, ng thi nhn c 1000000 im kinh nghim.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 24h00 ngy 31-10-2007	1	0	0	0	0
Cm H ng	3	1573	\spr\item\mid_autumn07\jinxiadeng.spr	41	1	1	S dng s lm xut hin mt hoa ng mu  bn cnh, ng thi nhn c 5000000 im kinh nghim.<enter>Ch c ngi chi cp 99 tr ln mi c th s dng. Hn s dng: 24h00 ngy 31-10-2007	1	0	0	0	0
Bnh trung thu Bch Ngc Hn Hng	3	1574	\spr\item\mid_autumn07\baiyuhanxiang.spr	41	1	1	Loi bnh thng c lm  chn cung nh, s dng s gip tng 1 im k nng. Gii hn: cp 99 tr ln v mi ngi ch c n ti a 3 ci.	1	0	0	0	0
Bnh trung thu thp cm	3	1575	\spr\item\mid_autumn07\baihuashijin.spr	41	1	1	Loi bnh thng c lm  chn cung nh, s dng s gip tng 5 im tim nng. Gii hn: cp 99 tr ln v mi ngi ch c n ti a 3 ci.	1	0	0	0	0
 ph Hong Kim - Nh in Chi Hn	3	1576	\spr\item\script\item_yadiantupu.spr	38	1	1	Ti NPC Ph Li Th  Long Tuyn Thn nhn c Nh in Chi Hn.<enter><color=yellow>Vt liu yu cu: <enter>10 mnh B Thin Thch (c bit)<enter>10 ngn vn lng	100	0	0	0	0
 ph Hong Kim - Bc Kinh Chi Mng	3	1577	\spr\item\script\item_beijingtupu.spr	38	1	1	Ti NPC Ph Li Th  Long Tuyn Thn nhn c Bc Kinh Chi Mng.<enter><color=yellow>Vt liu yu cu: <enter>10 mnh B Thin Thch (c bit)<enter>10 vn lng	100	0	0	0	0
H Qu	3	1578	\spr\item\script\shangshixiguo.spr	41	1	1	S dng nhn c 5000 vn im kinh nghim.	100	0	0	0	0
L Hoa	3	1579	\spr\item\script\shangshilihua.spr	41	1	1	S dng gip cho cc thnh vin cp trn 80 trong t i nhn c kinh nghim gia tng trong 5  pht.	100	0	0	0	0
D Danh Ph	3	1580	\spr\item\script\yimingfu.spr	41	1	1	S dng s lp tc nhn c c hi thay i tn trn mng.<enter><color=blue>Hn s dng: 24h00 ngy 28-10-2007<color>	100	0	0	0	0
Thnh th i hng bao	3	1581	\spr\item\script\chengshidahongbao.spr	347	1	1	Bn trong cha 1 bo vt ngu nhin.	100	0	0	0	0
 ph Hong Kim - Toi Nhn Xch Huyt Nguyn V Gip	3	1582	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn Thit Khong: Tng mc sinh lc cp 8 tr ln<enter>Huyn Thit Khong: Gim thi gian phc hi cp 8 tr ln<enter>Mt Ngn Khong: Tng mc ni lc cp 8 tr ln<enter>Ph Dung Thch: Tng khng ha cp 8 tr ln<enter>Chu Sa Khong: Tng % STVL ngoi cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Toi Nhn Bch Luyn Khi	3	1583	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn Thit Khong: Tng Tng mc sinh lc cp 8 tr ln<enter>Khng Tc Thch: Tng khng ha cp 8 tr ln<enter>Mt Ngn Khong: Tng mc ni lc cp 8 tr ln<enter>Ph Dung Thch: Gim thi gian lm chm cp 8 tr ln<enter>Chu Sa Khong: Tng % STVL ngoi cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Toi Nhn Tht Tinh Lu Quang Yu Khu	3	1584	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Toi Nhn Trc Thin Ngoa	3	1585	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn Thit Khong: Tng Tng mc sinh lc cp 8 tr ln<enter>Huyn Thit Khong: Tng tc  di chuyn cp 8 tr ln<enter>Mt Ngn Khong: Tng mc ni lc ti a cp 8 tr ln<enter>Khng Tc Thch: Tng im PTVL cp 8 tr ln<enter>Ph Dung Thch: Tng li st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Toi Nhn Kim L Nhuyn Vi H Uyn	3	1586	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng khng bng cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Gim chong cp 8 tr ln<enter>Ph dung thch: Tng ha st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Toi Nhn on Thng	3	1587	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Toi Nhn V Lm Linh	3	1588	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Toi Nhn Bt Nh Ngc Ban Ch	3	1589	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Toi Nhn Thin Pht Ngc Ban Ch	3	1590	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Toi Nhn Huyn Kim Lu Ly Bi	3	1591	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Phc Hi Hn n Ng Linh Y	3	1592	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Phc Hi Th H Mo	3	1593	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Phc Hi Phng Phi Ngc Lung Yu Hon	3	1594	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Phc Hi Hoan nh Kch	3	1595	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Huyn thit khong: Tng tc  di chuyn cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Khng tc thch: Tng khng bng cp 8 tr ln<enter>Chu sa khong: Tng STVL ngoi cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Phc Hi V Lng Tch T Th	3	1596	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng khng bng cp 8 tr ln<enter>Mt ngn khong: Tng ni lc cp 8 tr ln<enter>Ph dung thch: Gim chong cp 8 tr ln<enter>Ty Ty Kinh<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Phc Hi Toi Tm	3	1597	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu:<color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng khng c cp 8 tr ln<enter>Mt ngn khong: Tng ni lc cp 8 tr ln<enter>Ph dung thch: Gim thi gian trng c cp 8 tr ln<enter>Ph dung thch: Tng im c st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Phc Hi Khc Du Xun	3	1598	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Phc Hi Bi Tinh Gii Ch	3	1599	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Phc Hi Loi Nguyt Gii Ch	3	1600	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Phc Hi H Phch H Ph	3	1601	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - N Oa Bch Tch Nhuyn H Cu	3	1602	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - N Oa Hng Nhan Pht i	3	1603	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu:<color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng PTVL cp 8 tr ln<enter>Mt ngn khong: Tng ni lc cp 8 tr ln<enter>Ph dung thch: Gim chong cp 8 tr ln<enter>Chu sa khong: Tng % STVL ngoi cng cp 8 tr ln <enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - N Oa Lc Ngh Ngh Thng Pht i	3	1604	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch tng khng li cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Gim thi gian trng c cp 8 tr ln<enter>Ph dung thch: % CHSTTNL cp 8 tr ln, h thy <enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - N Oa p Lng L	3	1605	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - N Oa B  Tnh Tm Cm Uyn	3	1606	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - N Oa Hn Tng	3	1607	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng khng bng cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Gim thi gian trng c cp 8 tr ln<enter>Ph dung thch: Tng im bng st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - N Oa Nim N Kiu	3	1608	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - N Oa Dt Thi Ch Hon	3	1609	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - N Oa Tiu Tng Ch Hon	3	1610	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - N Oa m Hng Thu Thy Kt	3	1611	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Chc Dung Lit Dim N Phong Trang	3	1612	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Huyn thit khong: Gim thi gian phc hi cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Tng PTVL cp 8 tr ln<enter>Ph dung thch: % CHSTTNL cp 8 tr ln, h ha<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Chc Dung Phn Dng Qun	3	1613	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Chc Dung Thin Vim Lu Yn Cm i	3	1614	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Chc Dung Tuyt Trn Ngoa	3	1615	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Chc Dung Kinh Chch Bt Dit Tro	3	1616	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng sinh lc cp 8 tr ln<enter>Khng tc thch: Tng PTVL cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Gim thi gian phc hi cp 8 tr ln<enter>Ph dung thch: Tng im bng st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Chc Dung Ph Nht	3	1617	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng khng ha cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Gim thi gian lm chm cp 8 tr ln<enter>Ph dung thch: Tng im ha st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Chc Dung Ty Thi Bnh	3	1618	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Chc Dung Bch Lit Ban Ch	3	1619	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Chc Dung Thin on Ban Ch	3	1620	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Chc Dung Tam Tin Trn Ty Ph	3	1621	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Thn Nng Tiu Dng a Hong Y	3	1622	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Huyn thit khong: Gim thi gian phc hi cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Tng PTVL cp 8 tr ln<enter>Chu sa khong: Tng % STVL ngoi cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Thn Nng N Li u Hon	3	1623	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng khng li cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Gim thi gian lm chm cp 8 tr ln<enter>Ph dung thch: % CHSTTNL cp 8 tr ln, h th<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Thn Nng Mc Ln Trin Yu	3	1624	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Thn Nng Ng Phong L	3	1625	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Huyn thit khong: Tng tc  di chuyn cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Khng tc thch: Tng khng bng cp 8 tr ln<enter>Khng tc thch: Tng ha st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Thn Nng Thng Mng Cn Long Uyn	3	1626	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Thn Nng Trm Nhc	3	1627	\spr\item\script\item_huangjintupu.spr	38	1	1	Nguyn liu yu cu: <color=yellow><enter>Huyn thit khong: Tng mc sinh lc cp 8 tr ln<enter>Khng tc thch: Tng khng c cp 8 tr ln<enter>Mt ngn khong: Tng mc ni lc cp 8 tr ln<enter>Ph dung thch: Gim chong cp 8 tr ln<enter>Khng tc thch: Tng li st ni cng cp 8 tr ln<enter>V Lm Mt Tch	100	0	0	0	0
 ph Hong Kim - Thn Nng Thin Tnh Sa	3	1628	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Thn Nng Nhip Hn Ct Tng Gii	3	1629	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Thn Nng Cu Phch Nh  Gii	3	1630	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
 ph Hong Kim - Thn Nng m Dng St Tm Kt	3	1631	\spr\item\script\item_huangjintupu.spr	38	1	1	.	100	0	0	0	0
Nc mt b dng	3	1632	\spr\item\script\liangcha.spr	41	1	1	Mt loi tr gii nhit hiu qu.	100	0	0	0	0
Nc mt an thn	3	1633	\spr\item\script\liangcha.spr	41	1	1	Mt loi tr gii nhit hiu qu.	100	0	0	0	0
Thip chc s ph	3	1634	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n s ph	4	0	0	0	0
Thip chc  t	3	1635	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n  t	4	0	0	0	0
Thip chc ho hu	3	1636	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n ho hu	4	0	0	0	0
Thip chc cu nhn	3	1637	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n cu nhn	4	0	0	0	0
Thip chc bang hi	3	1638	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n bang hi	4	0	0	0	0
Thip chc gio ch	3	1639	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n gio ch	4	0	0	0	0
Thip chc s mui	3	1640	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n s mui	4	0	0	0	0
Thip chc bang ch	3	1641	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n bang ch	4	0	0	0	0
Thip chc s 	3	1642	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n s 	4	0	0	0	0
Thip chc s huynh	3	1643	\spr\item\questkey\card_all.spr	41	1	1	Dng  gi li chc n s huynh	4	0	0	0	0
Hp qu ngy Nh gio Vit Nam	3	1644	\spr\item\script\jiaoshijielihe_YN.spr	41	1	1	M ra s nhn c 1 trong 4 ch ghp, hoc 1 hoa hng	4	0	0	0	0
Tn	3	1645	\spr\item\script\zunzi_YN.spr	41	2	1	Dng  ghp thnh cu 'Tn S Trng o', chc mng ngy Nh gio Vit Nam	4	0	0	0	0
S	3	1646	\spr\item\script\shizi_YN.spr	41	2	1	Dng  ghp thnh cu 'Tn S Trng o', chc mng ngy Nh gio Vit Nam	4	0	0	0	0
Trng	3	1647	\spr\item\script\zhongzi_YN.spr	41	2	1	Dng  ghp thnh cu 'Tn S Trng o', chc mng ngy Nh gio Vit Nam	4	0	0	0	0
o	3	1648	\spr\item\script\daozi_YN.spr	41	2	1	Dng  ghp thnh cu 'Tn S Trng o', chc mng ngy Nh gio Vit Nam	4	0	0	0	0
B kp gia truyn	3	1649	\spr\item\script\chuanjiadaoshu_YN.spr	41	1	1	V cng tm php gia truyn ca v s	4	0	0	0	0
Anh Hng Thip	3	1650	\spr\item\questkey\obj_item_lection02.spr	41	1	1	Vt phm dng  tham gia hot ng bo tng Vim .	100	0	0	0	0
Hnh nhn	3	1651	\spr\item\task\corpse.spr	41	1	1	o c bo tng Vim , ch dng  hi sinh trong bn  hot ng.	100	0	0	0	0
Vim   ng	3	1652	\spr\item\questkey\taskobj051-1.spr	41	1	1	Mt trong nhng phn thng Vim  bo tng, c th i c nhng vt phm c th.	100	0	0	0	0
Vim  trng mnh hon	3	1653	\spr\item\medecine\obj-potion15.spr	19	1	1	Mc sinh lc tng 500 im trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  gia bo hon	3	1654	\spr\item\medecine\obj-potion15.spr	19	1	1	Tc  di chuyn tng 20% trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  i lc hon	3	1655	\spr\item\medecine\obj-potion15.spr	19	1	1	Tn cng vt l tng 100 im trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  cao thim hon	3	1656	\spr\item\medecine\obj-potion15.spr	19	1	1	N trnh tng 500 im trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  cao trung hon	3	1657	\spr\item\medecine\obj-potion15.spr	19	1	1	 chnh xc tng 500 im trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  phi tc hon	3	1658	\spr\item\medecine\obj-potion15.spr	19	1	1	Tc  tn cng tng 50% trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  bng phng hon	3	1659	\spr\item\medecine\obj-potion15.spr	19	1	1	Khng bng tng 50% trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  li phng hon	3	1660	\spr\item\medecine\obj-potion15.spr	19	1	1	Khng li tng 50% trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  ha phng hon	3	1661	\spr\item\medecine\obj-potion15.spr	19	1	1	Khng ha tng 50% trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  c phng hon	3	1662	\spr\item\medecine\obj-potion15.spr	19	1	1	Khng c tng 50% trong vng 5 pht. Ri khi bn  s mt tc dng.	50	0	0	0	0
Vim  Lnh	3	1663	\spr\item\questkey\taskobj021.spr	41	1	1	Dng  tham gia hot ng vt i Vim . <enter>C c hi nhn phn thng nhn i kinh nghim v 50% c hi nhn Vim   ng.	100	0	0	0	0
Huyn Thin D Qu	3	1664	\spr\item\script\shangshixiguo.spr	41	1	1	S dng nhn c hiu qu nhn i mc sinh lc v ni lc (s dng kp v hiu).	100	0	0	0	0
Tuyt Nhng Linh Chi Tu	3	1665	\spr\item\script\xuenianglingzhijiu.spr	41	1	1	S dng nhn c 500 triu im kinh nghim. Dnh cho cp 160 tr ln.	400	0	0	0	0
Ti  ph Hong Kim - V danh gii ch	3	1666	\spr\item\obj_item_libaolan.spr	41	1	1	Ngu nhin nhn c  ph trang b Hong Kim mn phi,  ph V danh gii ch,  ph V danh ch hon.	100	0	0	0	0
Ti Huyn Tinh B Thin	3	1667	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	Ngu nhin nhn c 1 Huyn Tinh Khong Thch cao cp, cc loi mnh B Thin Thch.	100	0	0	0	0
Ko ging sinh (b xu)	3	1668	\spr\item\vnxmas2007\sdtjx_christmas.spr	41	1	1	S dng nhn c 15000 im kinh nghim.<enter>Hn s dng: 24:00 ngy 24-12-2007	0	0	0	0	0
Ko ging sinh (nh)	3	1669	\spr\item\vnxmas2007\sdtx_christmas.spr	41	1	1	S dng nhn c 25000 im kinh nghim.<enter>Hn s dng: 24:00 ngy 24-12-2007	0	0	0	0	0
Ko ging sinh (va)	3	1670	\spr\item\vnxmas2007\sdtz_christmas.spr	41	1	2	S dng nhn c 40000 im kinh nghim.<enter>Hn s dng: 24:00 ngy 24-12-2007	0	0	0	0	0
Ko ging sinh (ln)	3	1671	\spr\item\vnxmas2007\sdtd_christmas.spr	41	1	2	S dng nhn c 50000 im kinh nghim.<enter>Hn s dng: 24:00 ngy 24-12-2007	0	0	0	0	0
Ko ging sinh (c bit)	3	1672	\spr\item\vnxmas2007\sdtjd_christmas.spr	41	2	2	S dng nhn c 100000 im kinh nghim.<enter>Hn s dng: 24:00 ngy 24-12-2007	0	0	0	0	0
Hp qu ging sinh	3	1673	\spr\item\vnxmas2007\shengdanglihe.spr	41	1	1	S dng s nhn c cc loi Bng Tinh.<enter><color=green>Hn s dng: 24:00 ngy 13-01-2008<color>	0	0	0	0	0
Kim Bng Tinh	3	1674	\spr\item\vnxmas2007\jin_bingjin.spr	41	1	1	Nguyn liu to Ngi Tuyt.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Mc Bng Tinh	3	1675	\spr\item\vnxmas2007\mu_bingjin.spr	41	1	1	Nguyn liu to Ngi Tuyt.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Thy Bng Tinh	3	1676	\spr\item\vnxmas2007\shui_bingjin.spr	41	1	1	Nguyn liu to Ngi Tuyt.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Ha Bng Tinh	3	1677	\spr\item\vnxmas2007\huo_bingjin.spr	41	1	1	Nguyn liu to Ngi Tuyt.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Th Bng Tinh	3	1678	\spr\item\vnxmas2007\tu_bingjin.spr	41	1	1	Nguyn liu to Ngi Tuyt.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Ng Sc Bng Tinh	3	1679	\spr\item\vnxmas2007\wuse_bingjin.spr	41	1	1	Nguyn liu to Ngi Tuyt.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Hong Tuyt Nhn	3	1680	\spr\item\vnxmas2007\huang_xueren.spr	41	1	1	S dng nhn c im kinh nghim v phn thng ngu nhin, ng thi c kh nng gi ra Hong Tuyt Nhn.<enter>Ngi chi cp trn 50  np th mi c th s dng vt phm ny.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
T Tuyt Nhn	3	1681	\spr\item\vnxmas2007\zi_xueren.spr	41	1	1	S dng nhn c im kinh nghim, ng thi c kh nng gi ra T Tuyt Nhn.<enter>Ngi chi cp trn 50  np th mi c th s dng vt phm ny.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Lc Tuyt Nhn	3	1682	\spr\item\vnxmas2007\lv_xueren.spr	41	1	1	S dng nhn c im kinh nghim v phn thng ngu nhin, ng thi c kh nng gi ra Lc Tuyt Nhn.<enter>Ngi chi cp trn 50  np th mi c th s dng vt phm ny.<enter><color=green>Hn s dng: 24:00 ngy 31-01-2008<color>	0	0	0	0	0
Ko bc h ging sinh	3	1683	\spr\item\script\shengdantang_bohe.spr	468	1	1	S dng nhn c 500.000 im kinh nghim. Dnh cho nhn vt cp 100 tr ln  np th. <enter>Hn s dng: 24:00 ngy 30-01-2008	0	0	0	0	0
Ko du ging sinh	3	1684	\spr\item\script\shengdantang_caomei.spr	468	1	1	S dng nhn c 1 triu im kinh nghim. Dnh cho nhn vt cp 100 tr ln  np th. <enter>Hn s dng: 24:00 ngy 30-01-2008	0	0	0	0	0
Ko sa ging sinh	3	1685	\spr\item\script\shengdantang_naiyou.spr	468	1	1	S dng nhn c 2.000.000 im kinh nghim. Dnh cho nhn vt cp 100 tr ln  np th. <enter>Hn s dng: 24:00 ngy 30-01-2008.	0	0	0	0	0
Lnh bi chuyn th u i	3	1686	\spr\item\questkey\taskobj021.spr	41	1	1	C c hi tham gia hot ng chuyn th, chuyn th trc tip thng n cp 50 hoc cp 80. <enter><color=green>Hn s dng: 24:00 30-01-2008<color>	0	0	0	0	0
Thin c qu	3	1687	\spr\item\script\shangshixiguo.spr	41	1	1	Loi qu n vo chnh t kh phn. <enter>Nhp chut phi  i phe. (Ch dng c trn  thuyn, v thnh vin trong nhm khng th s dng).	0	0	0	0	0
Cy con	3	1688	\spr\item\springfestival08\shumiao.spr	41	1	1	C th trng bn ngoi tht i thnh th v tn th thn.<enter>Nhp phi s dng	0	0	0	0	0
Bc u Mn - Thin Xu Lnh	3	1689	\spr\item\springfestival08\beidou_tianqu.spr	41	1	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Bc u Mn - Thin Ton Lnh	3	1690	\spr\item\springfestival08\beidou_tianquan.spr	41	1	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Bc u Mn - Thin C Lnh	3	1691	\spr\item\springfestival08\beidou_tianji.spr	41	1	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Bc u Mn - Thin Quyn Lnh	3	1692	\spr\item\springfestival08\beidou_tianquanli.spr	41	1	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Bc u Mn - Ngc Honh Lnh	3	1693	\spr\item\springfestival08\beidou_yuheng.spr	41	1	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Bc u Mn - Khai Dng Lnh	3	1694	\spr\item\springfestival08\beidou_kaiyang.spr	41	1	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Bc u Mn - Dao Quang Lnh	3	1695	\spr\item\springfestival08\beidou_yaoguang.spr	41	1	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Bc u Mn - Tht Tinh Lnh	3	1696	\spr\item\springfestival08\beidou_qixing.spr	41	2	2	Mt trong nhng tn vt ca Bc u Mn	0	0	0	0	0
Hp gm	3	1697	\spr\item\script\cangbaotujinhe.spr	41	1	1	Nhp chut phi s dng nhn c 12 mnh tng bo 	0	0	0	0	0
Ti mng xun	3	1698	\spr\item\newyear2008\yingchundai.spr	470	1	1	n cha nguyn liu lm bnh chng thm ngon.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
L bnh	3	1699	\spr\item\newyear2008\zongyue.spr	41	1	1	Mt trong nhng nguyn liu lm bnh chng thm ngon.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
Go np	3	1700	\spr\item\newyear2008\nuomi.spr	41	1	1	Mt trong nhng nguyn liu lm bnh chng thm ngon.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
u xanh	3	1701	\spr\item\newyear2008\lvdou.spr	41	1	1	Mt trong nhng nguyn liu lm bnh chng thm ngon.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
Tht heo 	3	1702	\spr\item\newyear2008\zhurou.spr	41	1	1	Mt trong nhng nguyn liu lm bnh chng thm ngon.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
Phc	3	1703	\spr\item\newyear2008\fu.spr	41	2	1	Mt trong nhng nguyn liu trang tr,  b Phc - Lc - Th s nhn c phn thng hp dn.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
Lc	3	1704	\spr\item\newyear2008\lu.spr	41	2	1	Mt trong nhng nguyn liu trang tr,  b Phc - Lc - Th s nhn c phn thng hp dn.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
Th	3	1705	\spr\item\newyear2008\shou.spr	41	2	1	Mt trong nhng nguyn liu trang tr,  b Phc - Lc - Th s nhn c phn thng hp dn.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
B quyt lm bnh chng thng hng	3	1706	\spr\item\newyear2008\shangdengzongzimijue.spr	41	1	1	Sch dy lm bnh chng thm ngon.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
B quyt lm bnh chng ho hng	3	1707	\spr\item\newyear2008\zongzimijue.spr	41	1	1	Sch dy lm bnh chng thm ngon.<enter><color=blue>Hn s dng: 24:00 ngy 02-03-2015<color>	0	0	0	0	0
Bnh chng thng hng	3	1708	\spr\item\newyear2008\shangdengzongbing.spr	41	1	1	Tng <color=red>NPC Bnh Ct Tng<color> s xc sut nhn c vt phm qu gi. (Ngi chi ng cp trn 80  np th)<enter><color=blue>Hn s dng: 24:00 ngy 31-03-2015<color>	0	0	0	0	0
Bnh chng ho hng	3	1709	\spr\item\newyear2008\zhongdengzongbing.spr	41	1	1	Tng <color=red>NPC Bnh Ct Tng<color> s xc sut nhn c vt phm qu gi. (Ngi chi ng cp trn 80  np th)<enter><color=blue>Hn s dng: 24:00 ngy 31-03-2015<color>	0	0	0	0	0
Bnh chng thng	3	1710	\spr\item\newyear2008\putongzongbing.spr	41	1	1	Tng <color=red>NPC Bnh Ct Tng<color> s xc sut nhn c vt phm qu gi. (Ngi chi ng cp trn 80  np th)<enter><color=blue>Hn s dng: 24:00 ngy 31-03-2015<color>	0	0	0	0	0
Thit La Hn L Bao	3	1711	\spr\item\obj_item_jixiang.spr	377	1	1	Nhp phi nhn c 10 cun Thit La Hn	0	0	0	0	0
Khn Uyn ng	3	1712	\spr\item\questkey\taskobj068.spr	41	1	1	Trc 24:00 ngy 29-02-2008 giao cho Nguyt h lo nhn nhn phn thng.	0	0	0	0	0
H ip trm	3	1713	\spr\item\questkey\taskobj001.spr	41	1	1	Trc 24:00 ngy 29-02-2008 giao cho Nguyt h lo nhn nhn phn thng.	0	0	0	0	0
Kim th phc lc bao	3	1714	\spr\item\questkey\obj_item_burses.spr	41	1	1	Mang may mn n cho mi ngi.<enter>Nhp phi s dng ngu nhin nhn c <color=yellow>1 triu, 2 triu, 3.5 triu, 5 triu<color> im kinh nghim. (Nhn vt ng cp trn 100  np th)<enter><color=blue>Hn s dng: 31-03-2008<color>	0	0	0	0	0
Kim th ct tng bao	3	1715	\spr\item\questkey\obj_item_burses.spr	41	1	1	C c hi nhn c  ph trang sc Vim 	0	0	0	0	0
Tn vt mn phi	3	1716	\spr\item\script\zhuanzhiling.spr	41	1	1	Vt phm cn thit  chuyn mn phi	0	0	0	0	0
Tn vt Dng Anh	3	1717	\spr\item\script\nvtianwangling.spr	41	1	1	Vt phm cn thit  nhn vt n gia nhp Thin Vng Bang	0	0	0	0	0
Bc u truyn cng thut	3	1718	\spr\item\script\beidouchuangongshu.spr	41	1	1	Mt trong Thin H Tht i K Thut ca Bc u Mn  b tht truyn	0	0	0	0	0
Tht tinh tho	3	1719	\spr\item\script\qixingcao.spr	41	1	1	Loi d dc qu him dng  luyn Bch Chn n	0	0	0	0	0
Bch nin tht tinh tho	3	1720	\spr\item\script\bainianqixingcao.spr	41	1	1	Loi d dc qu him trm nm  luyn Huyt Chn n	0	0	0	0	0
Thin nin tht tinh tho	3	1721	\spr\item\script\qiannianqixingcao.spr	41	1	1	Loi d dc qu him ngn nm dng  luyn Huyn Chn n	0	0	0	0	0
Bch Chn n	3	1722	\spr\item\script\baizhendan.spr	41	1	1	C mu trng nh tuyt, hp th cng lc ca cc Cao Th. Khi s dng s gia tng ba thnh cng lc	0	0	0	0	0
Huyt Chn n	3	1723	\spr\item\script\xuezhendan.spr	41	1	1	C mu  nh mu,  hp th cng lc ca cc V Lm Cao Th. Khi s dng s gia tng by thnh cng lc	0	0	0	0	0
Huyn Chn n	3	1724	\spr\item\script\xuanzhendan.spr	41	1	1	C mu en tuyn, hp th cng lc ca cc Tuyt Th Cao Th. Khi s dng s gia tng mi thnh cng lc	0	0	0	0	0
Cnh hoa hng	3	1725	\spr\item\funvjie_jieri\200803\meiguizhi.spr	330	1	1	Mang n L Quan  gi li thnh b hoa hng. (Ngi chi ng cp trn 50  np th)<enter><color=blue>Hn s dng: 24:00 ngy 16-03-2008<color>	0	0	0	0	0
Cnh hoa cc	3	1726	\spr\item\funvjie_jieri\200803\jihuazhi.spr	330	1	1	Mang n L Quan  gi li thnh b hoa cc. (Ngi chi ng cp trn 50  np th) <enter><color=blue>Hn s dng: 24:00 ngy 16-03-2008<color>	0	0	0	0	0
B hoa hng	3	1727	\spr\item\funvjie_jieri\200803\shumeigui.spr	330	1	2	Nhn ngy quc t ph n 8/3, dng tng b hoa hng thm ngt cho cc ch em. (Ngi chi ng cp trn 50  np th) <enter><color=blue>Hn s dng: 24:00 ngy 31-03-2008<color>	0	0	0	0	0
B hoa cc	3	1728	\spr\item\funvjie_jieri\200803\shujuhua.spr	330	1	2	Nhn ngy quc t ph n 8/3, dng tng b hoa cc thm ngt cho cc ch em. (Ngi chi ng cp trn 50  np th) <enter><color=blue>Hn s dng: 24:00 ngy 31-03-2008<color>	0	0	0	0	0
N Oa V Tri Bao	3	1729	\spr\item\obj_item_jixiang.spr	41	1	1	Dng chut phi  s dng, c th thu c cc mnh ln ca  v tri v cng cc loi mnh  v tri v cc loi o c.	0	0	0	0	0
Tin Tho Bao	3	1730	\spr\item\obj_item_jixiang.spr	41	1	1	Dng chut phi  s dng c th thu c  ph, bch cu hon c bit, tin tho l c bit cung vi cc loi o c khc.	0	0	0	0	0
Mnh  ng Vim 	3	1731	\spr\item\yanditutengsuipian.spr	41	1	1	Sau khi tp hp 9 mnh  ng vim  c th n Bin Kinh gp Bnh Bnh  hp li thnh 1 ci  ng Vim 	0	0	0	0	0
Kim Chi Chin Hn 	3	1732	\spr\item\questkey\003.spr	388	1	1	Nht c s dng ngay	1	0	0	0	0
Mc Chi Chin Hn 	3	1733	\spr\item\questkey\003.spr	389	1	1	Nht c s dng ngay	1	0	0	0	0
Thy Chi Chin Hn 	3	1734	\spr\item\questkey\003.spr	390	1	1	Nht c s dng ngay	1	0	0	0	0
Ha Chi Chin Hn 	3	1735	\spr\item\questkey\003.spr	391	1	1	Nht c s dng ngay	1	0	0	0	0
Th Chi Chin Hn 	3	1736	\spr\item\questkey\003.spr	392	1	1	Nht c s dng ngay	1	0	0	0	0
Kim Chi H gip  	3	1737	\spr\item\questkey\003.spr	393	1	1	Nht c s dng ngay	1	0	0	0	0
Mc Chi H gip  	3	1738	\spr\item\questkey\003.spr	394	1	1	Nht c s dng ngay	1	0	0	0	0
Thy Chi H gip  	3	1739	\spr\item\questkey\003.spr	395	1	1	Nht c s dng ngay	1	0	0	0	0
Ha Chi H gip  	3	1740	\spr\item\questkey\003.spr	396	1	1	Nht c s dng ngay	1	0	0	0	0
Th Chi H gip  	3	1741	\spr\item\questkey\003.spr	397	1	1	Nht c s dng ngay	1	0	0	0	0
Kim Chi Li Nhn	3	1742	\spr\item\questkey\003.spr	398	1	1	Nht c s dng ngay	1	0	0	0	0
Mc Chi Li Nhn	3	1743	\spr\item\questkey\003.spr	399	1	1	Nht c s dng ngay	1	0	0	0	0
Thy Chi Li Nhn	3	1744	\spr\item\questkey\003.spr	400	1	1	Nht c s dng ngay	1	0	0	0	0
Ha Chi Li Nhn	3	1745	\spr\item\questkey\003.spr	401	1	1	Nht c s dng ngay	1	0	0	0	0
Th Chi Li Nhn	3	1746	\spr\item\questkey\003.spr	402	1	1	Nht c s dng ngay	1	0	0	0	0
Hnh qun n 	3	1747	\spr\item\questkey\003.spr	403	1	1	Loi dc liu qun i thng dng. Nht c s dng ngay	1	0	0	0	0
Tiu hon n 	3	1748	\spr\item\questkey\003.spr	404	1	1	Thiu Lm mt dc. Nht c s dng ngay	1	0	0	0	0
Ng Hoa L 	3	1749	\spr\item\questkey\003.spr	405	1	1	Mt dc b truyn ca cc o gia Nht c s dng ngay	1	0	0	0	0
Trn phi linh n	3	1750	\spr\item\script\zhenpailingdan.spr	41	1	1	y l Linh n ca cc i mn phi mt ch thnh, sau khi s dng tng 1 im k nng. <enter>(Sau khi vo mn phi mi s dng c, nhiu nht ch s dng 15 vin).	0	0	0	0	0
Trn phi linh dc	3	1751	\spr\item\script\zhenpailingyao.spr	41	1	1	L loi linh dc c cc i mn phi mt ch, sau khi s dng tng thm 5 im tim nng <enter>(vo mn phi mi s dng c, ch s dng nhiu nht 15 vin)	0	0	0	0	0
<<δ>>	3	1752	\spr\item\questkey\taskobj022.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1753	\spr\item\questkey\taskobj022.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1754	\spr\item\leaguematch\icon_league_iron.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1755	\spr\item\leaguematch\icon_league_copper.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1756	\spr\item\leaguematch\icon_league_silver.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1757	\spr\item\leaguematch\icon_league_gold.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1758	\spr\item\script\youlongsuiyu.spr	41	1	1	<<δ>>	0	0	0	0	0
Trng vng may mn	3	1759	\spr\item\script\gold_luckyegg.spr	41	1	1	Mt loi trng mu vng pht sng, p v ra thu c phn thng bt ng.	40	0	0	0	0
Trng nhiu mu may mn	3	1760	\spr\item\script\color_luckyegg.spr	41	1	1	Mt loi trng c 5 mu sc s, p v ra thu c nng cp nng lc.	40	0	0	0	0
Qu thanh minh	3	1761	\spr\item\magicscript\qingming07\qingmingguo.spr	41	1	1	m thc tt thanh minh, ngi chi cp 100 tr ln sau khi s dng c 50 vn kinh nghim.	4	0	0	0	0
H co thanh minh	3	1762	\spr\item\magicscript\qingming07\qingmingjiao.spr	41	1	1	m thc tt thanh minh, ngi chi cp 100 tr ln sau khi s dng c 100 vn kinh nghim.	4	0	0	0	0
Bnh chng thanh minh	3	1763	\spr\item\magicscript\qingming07\qingmingzong.spr	41	1	1	m thc tt thanh minh, ngi chi cp 100 tr ln sau khi s dng c 150 vn kinh nghim.	4	0	0	0	0
Tin m ph	3	1764	\spr\item\script\qingming_jieri\200803\zhiqian.spr	41	1	1	y l vt phm dnh cho nhng ngy cng bi,	4	0	0	0	0
Hng nn	3	1765	\spr\item\script\qingming_jieri\200803\xiangzhu.spr	41	1	1	y l vt phm dnh cho nhng ngy cng bi,	4	0	0	0	0
 cng t	3	1766	\spr\item\script\qingming_jieri\200803\jipin.spr	41	1	1	y l vt phm dnh cho nhng ngy cng bi,	4	0	0	0	0
Hoa ti	3	1767	\spr\item\script\qingming_jieri\200803\xianhua.spr	41	1	1	y l loi hoa ti hi  ni cao.	4	0	0	0	0
<<δ>>	3	1768	\spr\item\newyear2008\shangdengzongzimijue.spr	41	1	1	<<δ>>	4	0	0	0	0
<<δ>>	3	1769	\spr\item\lottery\baxianjiaozi.spr	41	1	1	<<δ>>	4	0	0	0	0
<<δ>>	3	1770	spr\item\yn_chunjie\yn_yezi.spr	41	1	1	<<δ>>	4	0	0	0	0
<<δ>>	3	1771	\spr\item\questkey\taskobj404.spr	41	1	1	<<δ>>	4	0	0	0	0
<<δ>>	3	1772	\spr\item\obj_item_jixiang.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1773	\spr\item\obj_item_jixiang.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1774	\spr\item\obj_item_jixiang.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1775	\spr\item\questkey\taskobj087.spr	41	1	1	<<δ>>	0	0	0	0	0
Hp i Bch cu hon c bit	3	1776	\spr\item\script\item_chrismasbox.spr	41	1	1	Bn trong c cha 10 vin i Bch cu hon c bit.	0	0	0	0	0
Hp i Bch cu hon k nng c bit	3	1777	\spr\item\script\item_chrismasbox.spr	41	1	1	Bn trong c cha 10 vin i Bch cu hon k nng c bit.	0	0	0	0	0
Ngn phiu chin b	3	1778	\spr\item\questkey\yinpiao.spr	41	1	1	Ngn sch chin b bn bang tng 10.000 im.	0	0	0	0	0
Thit Ngu Lang Nha Bi	3	1779	\spr\item\equip\waist\obj-waist20.spr	36	1	2	Ngc bi ca sn tc vng Thit Ngu lun mang theo bn mnh.	0	0	0	0	0
Hp qu may mn	3	1780	\spr\item\script\jiefang_jieri\200804\luckybox.spr	41	1	1	Hp qu may mn, bn trong cha nhng mnh c qu him<enter>Thi hn s dng: 24h00 ngy 18-05-2008	0	0	0	0	0
Mnh c 1	3	1781	\spr\item\script\jiefang_jieri\200804\qisuipian1.spr	41	1	1	Nguyn liu  ghp thnh L C Chin Thng, mng ngy 30-04<enter>S dng s nhn c 304 im kinh nghim.<enter><color=green>Thi hn s dng: 24h00 ngy 31-05-2008<color>	0	0	0	0	0
Mnh c 2	3	1782	\spr\item\script\jiefang_jieri\200804\qisuipian2.spr	41	1	1	Nguyn liu  ghp thnh L C Chin Thng, mng ngy 30-04<enter>S dng s nhn c 304 im kinh nghim.<enter><color=green>Thi hn s dng: 24h00 ngy 31-05-2008<color>	0	0	0	0	0
Mnh c 3	3	1783	\spr\item\script\jiefang_jieri\200804\qisuipian3.spr	41	1	1	Nguyn liu  ghp thnh L C Chin Thng, mng ngy 30-04<enter>S dng s nhn c 304 im kinh nghim.<enter><color=green>Thi hn s dng: 24h00 ngy 31-05-2008<color>	0	0	0	0	0
Mnh c 4	3	1784	\spr\item\script\jiefang_jieri\200804\qisuipian4.spr	41	1	1	Nguyn liu  ghp thnh L C Chin Thng, mng ngy 30-04<enter>S dng s nhn c 304 im kinh nghim.<enter><color=green>Thi hn s dng: 24h00 ngy 31-05-2008<color>	0	0	0	0	0
L C Chin Thng	3	1785	\spr\item\script\jiefang_jieri\200804\zhanshengqi.spr	41	2	2	L C Chin Thng mng ngy 30-04<enter>S dng s nhn c 2.000.000 im kinh nghim.<enter><color=green>Thi hn s dng: 24h00 ngy 31-05-2008<color>	0	0	0	0	0
Hn n nh	3	1786	\spr\item\questkey\taskobj081.spr	41	1	1	y l o c cn thit  to mn th 4 bch kim	0	0	0	0	0
<<δ>>	3	1787	\spr\item\script\item_chrismasbox.spr	41	1	1	<<δ>>	0	0	0	0	0
X Thy ng	3	1788	\spr\item\magic\shesuitong.spr	41	1	1	Con ngi pht minh ra cng c ny, bm chut phi  bn nc vo con Ma Vng gn nht, Ma Vng khi bn trng th tc  s gim trong 3 giy.	1000	0	0	0	0
Hp Bng Lai Tin Tho	3	1789	\spr\item\script\item_chrismasbox.spr	41	1	1	Bm chut phi  m, c th thu c 10 Bng Lai Tin Tho	0	0	0	0	0
<<δ>>	3	1790	\spr\item\obj_item_jixiang.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1791	\spr\item\script\item_chrismasbox.spr	41	1	1	<<δ>>	0	0	0	0	0
Phng Minh Chy	3	1792	\spr\item\questkey\fengmingcui.spr	41	1	1	Phng Minh Chy: To ra m thanh nh ting phng hong ku (y l nguyn liu cn thit  trng luyn trang b hong kim Vim )	400	0	0	0	0
Thin Bo Rng	3	1793	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Dng chut phi  s dng  dc 1 ci Thin Bo Rng.	1000	0	0	0	0
Ti i H Xun	3	1794	\spr\item\script\pingzi\200805\chuntiandalibao.spr	41	1	1	Tam Nin i Ct, Bch Nin i Li, Xun H Thu ng, V Lm i H <enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Ti i H H	3	1795	\spr\item\script\pingzi\200805\xiatiandalibao.spr	41	1	1	Tam Nin i Ct, Bch Nin i Li, Xun H Thu ng, V Lm i H <enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Ti i H Thu	3	1796	\spr\item\script\pingzi\200805\qiutiandalibao.spr	41	1	1	Tam Nin i Ct, Bch Nin i Li, Xun H Thu ng, V Lm i H <enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Ti i H ng	3	1797	\spr\item\script\pingzi\200805\dongtiandalibao.spr	41	1	1	Tam Nin i Ct, Bch Nin i Li, Xun H Thu ng, V Lm i H <enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Mng	3	1798	\spr\item\script\pingzi\200805\qingzhu.spr	41	2	1	Chc mng sinh nht V Lm Truyn K ln th ba.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
VLTK	3	1799	\spr\item\script\pingzi\200805\yuenanjianxiayi.spr	41	2	1	Chc mng sinh nht V Lm Truyn K ln th ba.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
3	3	1800	\spr\item\script\pingzi\200805\3.spr	41	2	1	Chc mng sinh nht V Lm Truyn K ln th ba.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Tui	3	1801	\spr\item\script\pingzi\200805\zhounian.spr	41	2	1	Chc mng sinh nht V Lm Truyn K ln th ba.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Phong	3	1802	\spr\item\script\pingzi\200805\feng.spr	41	2	1	n cho phin bn Phong Ha Lin Thnh.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Ha	3	1803	\spr\item\script\pingzi\200805\huo.spr	41	2	1	n cho phin bn Phong Ha Lin Thnh.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Lin	3	1804	\spr\item\script\pingzi\200805\lian.spr	41	2	1	n cho phin bn Phong Ha Lin Thnh.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
thnh 	3	1805	\spr\item\script\pingzi\200805\cheng.spr	41	2	1	n cho phin bn Phong Ha Lin Thnh.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
i H L Bao	3	1806	\spr\item\script\pingzi\200805\daxilibao.spr	41	1	1	l x chc mng sinh nht V Lm Truyn K ln th ba.<enter><color=blue>Hn s dng: 24:00 ngy 13-07-2008<color>	0	0	0	0	0
Bnh Kem Nh 	3	1807	\spr\item\script\pingzi\200805\ruyidanggao.spr	41	1	1	Bnh kem mng V Lm Truyn K trn 3 tui.<enter><color=blue>Hn s dng: 24:00 ngy 31-07-2008<color>	0	0	0	0	0
Bnh Kem Ct Tng	3	1808	\spr\item\script\pingzi\200805\jixidanggao.spr	41	1	1	Bnh kem mng V Lm Truyn K trn 3 tui.<enter><color=blue>Hn s dng: 24:00 ngy 31-07-2008<color>	0	0	0	0	0
Ha thch	3	1809	\spr\item\questkey\taskobj087.spr	372	1	1	Tng Kim chuyn dng, dng  t xe lng i phng.	0	0	0	0	0
<<δ>>	3	1810	\spr\item\script\item_chrismasbox.spr	41	1	1	Nhn chut phi  m, c th ngu nhin nhn c mt vin Huyn Tinh cp cao.	0	0	0	0	0
Tin Tho L c bit	3	1811	\spr\item\medecine\xiancaolu_sp.spr	370	1	1	Tin Tho L c hiu qu c bit, c tc dng nhn i kinh nghim trong 8 gi (s dng nhiu ci mt lc s khng c tc dng).	5	0	0	0	0
i Bch Cu hon	3	1812	\spr\item\medecine\baijuwan.spr	19	1	1	S dng s c 8h ri mng m vn tng kinh nghim	5	0	0	0	0
<<δ>>	3	1813	\spr\item\obj_item_jixiang.spr	41	1	1	Nhn chut phi  m, c th nhn c[Ng Thi] Kim Phong Thanh Dng Khi v nhng l phm qu gi.	0	0	0	0	0
Ha Tr	3	1814	\spr\item\songjin\sjzh_huo.spr	41	2	2	Tng Kim chuyn dng, dng  gi ra Tr ha h tr cho phe mnh.	0	0	0	0	0
Bng Tr	3	1815	\spr\item\songjin\sjzh_shui.spr	41	2	2	Tng Kim chuyn dng, dng  gi ra Tr kim h tr cho phe mnh.	0	0	0	0	0
c Tr	3	1816	\spr\item\songjin\sjzh_mu.spr	41	2	2	Tng Kim chuyn dng, dng  gi ra Tr c h tr cho phe mnh.	0	0	0	0	0
Li Tr	3	1817	\spr\item\songjin\sjzh_tu.spr	41	2	2	Tng Kim chuyn dng, dng  gi ra Tr li h tr cho phe mnh.	0	0	0	0	0
Kim Tr	3	1818	\spr\item\songjin\sjzh_jin.spr	41	2	2	Tng Kim chuyn dng, dng  gi ra Tr li h tr cho phe mnh.	0	0	0	0	0
Hun cng bi Tng Kim	3	1819	\spr\item\questkey\taskobj021.spr	41	1	1	S dng s nhn c 200 vn/300 vn/500 vn im kinh nghim, khng cng dn.	0	0	0	0	0
<<δ>>	3	1820	\spr\item\script\item_chrismasbox.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1821	\spr\item\script\item_chrismasbox.spr	41	1	1	<<δ>>	0	0	0	0	0
Chu Qu	3	1822	\spr\item\script\caiyao\zhuguo.spr	41	1	1	Nguyn liu ch dc phm	0	0	0	0	0
Nhn sm nghn nm	3	1823	\spr\item\script\caiyao\qiannianrensen.spr	41	1	1	Nguyn liu ch dc phm	0	0	0	0	0
u qu.	3	1824	\spr\item\script\caiyao\shouwu.spr	41	1	1	Nguyn liu ch dc phm	0	0	0	0	0
Mt gu	3	1825	\spr\item\script\caiyao\xiongdan.spr	41	1	1	Nguyn liu ch dc phm	0	0	0	0	0
Dc vng nh	3	1826	\spr\item\script\caiyao\yaowanding.spr	41	1	1	Cng c cn thit  ch thuc	0	0	0	0	0
Cm nang thay i tri t	3	1827	\spr\item\script\caiyao\htzzjn.spr	41	1	1	Cm nang c cha thay i tri t n dc, bm chut phi  ly.	0	0	0	0	0
<<δ>>	3	1828	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1829	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1830	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1831	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1832	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1833	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1834	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1835	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1836	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	<<δ>>	0	0	0	0	0
Dng sinh b ph	3	1837	\spr\item\yangshengmipu.spr	41	1	1	C ngi ni, nu kh cng tuy luyn th c th nhn c rt nhiu im kinh nghim.<enter><color=blue>Thi hn s dng: 24:00 27-08-2008<color>	0	0	0	0	0
Chim a tnh	3	1838	\spr\item\songjin\dove.spr	411	1	1	C th tng ngi chi khc cu chc c mu sc sc s l thng, v ng thi tng i phng t 600 vn n 800 vn im kinh nghim, bm chut phi  s dng. <enter> (i phng cn phi ln mng v ch thu c nhiu nht l 5000 vn kinh nghim)	0	0	0	0	0
<<δ>>	3	1839	\spr\item\questkey\006.spr	336	1	1	<<δ>>	0	0	0	0	0
Hp Vn Du	3	1840	\spr\item\script\yunyoulihe.spr	41	1	1	Bn trong c cha 4 loi lng n trung thu<enter>Ngi chi phi t cp 50 tr ln v  np th mi c th m hp<enter><color=green>Hn s dng: 24:00 ngy 05-10-2008<color>.	0	0	0	0	0
Hp Tin V	3	1841	\spr\item\script\xianwulihe.spr	41	1	1	Bn trong c cha 4 loi lng n trung thu<enter>Ngi chi phi t cp 50 tr ln v  np th mi c th m hp<enter><color=green>Hn s dng: 24:00 ngy 05-10-2008<color>.	0	0	0	0	0
Lng n bm bm	3	1842	\spr\item\vietnam\midautumn06\lantern_yello.spr	451	1	1	Mt trong nhng o c khng th thiu trong ngy tt Trung thu<enter><color=green>Hn s dng: 24:00 ngy 05-10-2008<color>	0	0	0	0	0
Lng n ngi sao	3	1843	\spr\item\vietnam\midautumn06\lantern_blue.spr	452	1	1	Mt trong nhng o c khng th thiu trong ngy tt Trung thu<enter><color=green>Hn s dng: 24:00 ngy 05-10-2008<color>	0	0	0	0	0
Lng n ng	3	1844	\spr\item\vietnam\midautumn06\lantern_green.spr	453	1	1	Mt trong nhng o c khng th thiu trong ngy tt Trung thu<enter><color=green>Hn s dng: 24:00 ngy 05-10-2008<color>	0	0	0	0	0
Lng n trn	3	1845	\spr\item\vietnam\midautumn06\lantern_red.spr	454	1	1	Mt trong nhng o c khng th thiu trong ngy tt Trung thu<enter><color=green>Hn s dng: 24:00 ngy 05-10-2008<color>	0	0	0	0	0
Nn thng nguyt	3	1846	\spr\item\script\zhongqiu_jieri\sanyuelazhu.spr	41	1	1	Tt trung thu, ngm nh trng<enter><color=green>Hn s dng: 24:00 ngy 05-10-2008<color>	0	0	0	0	0
Bnh trung thu Vng Nguyt	3	1847	\spr\item\script\zhongqiu_jieri\wanyueyuebing.spr	41	1	1	Mt loi bnh trung thu bnh thng<enter><color=green>Hn s dng: 24 gi 31-10-2008<color>	0	0	0	0	0
Bnh trung thu Kin Nguyt	3	1848	\spr\item\script\zhongqiu_jieri\jianyueyuebing.spr	41	1	1	Tt trung thu ngm trng n mt loi bnh trung thu c bit<enter><color=green>Hn s dng: 24:00 ngy 31-10-2008<color>	0	0	0	0	0
Bnh trung thu Thng Nguyt	3	1849	\spr\item\script\zhongqiu_jieri\sanyueyuebing.spr	41	1	1	Mt loi bnh trung thu c bit, mang n mt cm gic m p, on t <enter><color=green>Hn s dng: 24:00 ngy 31-10-2008<color>	0	0	0	0	0
Minh Nguyt tu	3	1850	\spr\item\script\zhongqiu_jieri\mingyuejiu.spr	41	1	1	Mt loi ru gip nhn i gii hn kinh nghim c th nhn c trong hot ng Trung Thu <enter><color=green>Hn s dng: 24:00 ngy 31-10-2008<color>	0	0	0	0	0
Nn Vn Du	3	1851	\spr\item\script\zhongqiu_jieri\yunyoulazhu.spr	41	1	1	Gip nhn i kinh nghim trong vng 1 gi, <enter><color=green>Hn s dng: 24:00 ngy 31-10-2008<color>	0	0	0	0	0
Nn Tin V	3	1852	\spr\item\script\zhongqiu_jieri\xianwulazhu.spr	41	1	1	Gip nhn i kinh nghim trong vng 8 gi, <enter><color=green>Hn s dng: 24:00 ngy 31-10-2008<color>	0	0	0	0	0
Ng sc long chu (Kim)	3	1853	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	Tng truyn nu nh c ngi no thu thp  mt b Ng Sc Long Chu s gp c may mn	0	0	0	0	0
Ng sc long chu (Mc)	3	1854	\spr\item\script\zhongqiu_jieri\longzhu1.spr	41	1	1	Tng truyn nu nh c ngi no thu thp  mt b Ng Sc Long Chu s gp c may mn	0	0	0	0	0
Ng sc long chu (Thy)	3	1855	\spr\item\script\zhongqiu_jieri\longzhu2.spr	41	1	1	Tng truyn nu nh c ngi no thu thp  mt b Ng Sc Long Chu s gp c may mn	0	0	0	0	0
Ng sc long chu (Ha)	3	1856	\spr\item\script\zhongqiu_jieri\longzhu3.spr	41	1	1	Tng truyn nu nh c ngi no thu thp  mt b Ng Sc Long Chu s gp c may mn	0	0	0	0	0
Ng sc long chu (Th)	3	1857	\spr\item\script\zhongqiu_jieri\longzhu4.spr	41	1	1	Tng truyn nu nh c ngi no thu thp  mt b Ng Sc Long Chu s gp c may mn	0	0	0	0	0
Ng sc phng v (Kim)	3	1858	\spr\item\script\zhongqiu_jieri\fengwu0.spr	41	1	1	Tng truyn nu nh ngi no thu thp  mt b Ng Sc Phng V s cu c c thy	0	0	0	0	0
Ng sc phng v (Mc)	3	1859	\spr\item\script\zhongqiu_jieri\fengwu1.spr	41	1	1	Tng truyn nu nh ngi no thu thp  mt b Ng Sc Phng V s cu c c thy	0	0	0	0	0
Ng sc phng v (Thy)	3	1860	\spr\item\script\zhongqiu_jieri\fengwu2.spr	41	1	1	Tng truyn nu nh ngi no thu thp  mt b Ng Sc Phng V s cu c c thy	0	0	0	0	0
Ng sc phng v (Ha)	3	1861	\spr\item\script\zhongqiu_jieri\fengwu3.spr	41	1	1	Tng truyn nu nh ngi no thu thp  mt b Ng Sc Phng V s cu c c thy	0	0	0	0	0
Ng sc phng v (Th)	3	1862	\spr\item\script\zhongqiu_jieri\fengwu4.spr	41	1	1	Tng truyn nu nh ngi no thu thp  mt b Ng Sc Phng V s cu c c thy	0	0	0	0	0
Nn Bt trn phc nguyt	3	1863	\spr\item\script\zhongqiu_jieri\bazhenfuyuelazhu.spr	41	1	1	Trong vng 30 pht, nhn i kinh nghim cho ton b thnh vin trong t i.	0	0	0	0	0
Huy chng chin cng	3	1864	\spr\item\script\zhongqiu_jieri\zhangonghuizhang.spr	41	1	1	Chin cng hin hch, dng danh thin h<enter><color=green>Hn s dng: 24:00 ngy 31-10-2008<color>.	0	0	0	0	0
Cng trng lnh bi	3	1865	\spr\item\script\zhongqiu_jieri\gongxuanlingpai.spr	41	1	1	X thn git ch, cng trng hin hch<enter><color=green>Hn s dng: 24:00 ngy 31-10-2008<color>.	0	0	0	0	0
Nn 	3	1866	\spr\item\script\zhongqiu_jieri\hongzhu.spr	41	1	1	Loi nn dng  thp n ko qun	0	0	0	0	0
V lm minh bo rng	3	1867	\spr\item\script\yunyoulihe.spr	433	1	1	i bo rng (t)	0	0	0	0	0
<<δ>>	3	1868	\spr\item\script\zhuanzhiling.spr	41	1	1	<<δ>>	0	0	0	0	0
Ng hoa ngc l dc rng	3	1869	\spr\item\obj_item_jixiang.spr	41	1	1	Bn trong rng c cha dc phm	0	0	0	0	0
<<δ>>	3	1870	\spr\item\script\jxol_hongbao.spr	41	1	1	<<δ>>	0	0	0	0	0
Long Vn Ngc Bch	3	1871	\spr\item\script\jxol_longwenyupei.spr	41	1	1	<<δ>>	0	0	0	0	0
Bao l x ZingPlay	3	1872	\spr\item\obj_item_jixiang.spr	347	1	1	Phn thng ln t ZingPlay, hy tham gia  nhn ngay phn thng.<enter><color=green>Hn s dng n 24:00 25-10-2008<color>	0	0	0	0	0
Tu luyn chu	3	1873	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	1 vin tu luyn chu c th gip ngi gia tng im tim nng.	0	0	0	0	0
Cha kha huyn thit	3	1874	\spr\item\script\xuantieyaoshi.spr	41	1	1	Cha kha c ch  m bo rng huyn thit.	0	0	0	0	0
<<δ>>	3	1875	\spr\item\script\jiudijinzhun.spr	471	1	1	<<δ>>	0	0	0	0	0
Mt tch nng cp bch kim	3	1876	\spr\item\baijinjuanzou.spr	41	1	1	y l vt phm c tch t trang b bch kim, c th lm trang b hong kim thnh trang b bch kim	0	0	0	0	0
Huyn thit bo rng	3	1877	\spr\item\script\xuantiebaoxian.spr	433	1	1	Bo hp phn thng D Tu, dng cha kha huyn thit  m s nhn c tuyt tht chn bo.	0	0	0	0	0
Cm nang hong kim	3	1878	\spr\item\script\huangjinjinnang.spr	41	1	1	Bm chut phi  c th thu c ngu nhin 1 lng nht nh ngn lng hoc kinh nghim.	0	0	0	0	0
Cm nang s kin	3	1879	\spr\item\script\jingniangshijian.spr	41	1	1	Sau khi s dng cun cm nang thn k ny c th trc tip tham gia cc hot ng l tt!	0	0	0	0	0
B Kp Gia Truyn	3	1880	\spr\item\script\chuanjiadaoshu_YN.spr	41	1	1	y l phn thng ca n S tng cho nhng  t xut sc v hiu thun.	0	0	0	0	0
Phc Duyn Tinh Thch	3	1881	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	y l vt phm khng th thiu trong cc dp l tt.	0	0	0	0	0
Bch Ngn Bi	3	1882	\spr\script\item\shengdan_jieri\200811\baiyinpei.spr	41	1	1	Qu tng xng ng cho nhng nhn s t nhiu thnh tch trong qu trnh bn tu giang h	0	0	0	0	0
Hong Kim Bi	3	1883	\spr\script\item\shengdan_jieri\200811\huangjinpei.spr	41	1	1	Qu tng xng ng cho nhng nhn s t nhiu thnh tch trong qu trnh bn tu giang h	0	0	0	0	0
Bch Kim Bi	3	1884	\spr\script\item\shengdan_jieri\200811\baijinpei.spr	41	1	1	Qu tng xng ng cho nhng nhn s t nhiu thnh tch trong qu trnh bn tu giang h	0	0	0	0	0
Bnh Kem Bng Tuyt	3	1885	\spr\script\item\shengdan_jieri\200811\xuehuadangao.spr	41	1	1	Qu tng ng Gi Tuyt	0	0	0	0	0
i Bng Tinh	3	1886	\spr\script\item\shengdan_jieri\200811\dabingjing.spr	41	1	1	C th nng cao gii hn kinh nghim cao nht n 3 t.	0	0	0	0	0
Hp Qu Xanh	3	1887	\spr\script\item\shengdan_jieri\200811\lihe_green.spr	41	1	1	Bn trong c cha nhng vt phm trang tr cho cy thng ging sinh.	0	0	0	0	0
Hp Qu 	3	1888	\spr\script\item\shengdan_jieri\200811\lihe_red.spr	41	1	1	Bn trong c cha nhng vt phm trang tr cho cy thng ging sinh.	0	0	0	0	0
Nn Ging Sinh	3	1889	\spr\script\item\shengdan_jieri\200811\shengdanlazhu.spr	41	1	1	Bn trong c cha nhng vt phm trang tr cho cy thng ging sinh.	0	0	0	0	0
Chung Ging Sinh	3	1890	\spr\script\item\shengdan_jieri\200811\shengdanfengling.spr	41	1	1	Bn trong c cha nhng vt phm trang tr cho cy thng ging sinh.	0	0	0	0	0
V Ging Sinh	3	1891	\spr\script\item\shengdan_jieri\200811\shengdanwa.spr	41	1	1	Bn trong c cha nhng vt phm trang tr cho cy thng ging sinh.	0	0	0	0	0
Thip Ging Sinh	3	1892	\spr\script\item\shengdan_jieri\200811\shengdanka.spr	41	1	1	Bn trong c cha nhng vt phm trang tr cho cy thng ging sinh.	0	0	0	0	0
Ngi Sao Ging Sinh	3	1893	\spr\script\item\shengdan_jieri\200811\shengdanxing.spr	41	1	1	Bn trong c cha nhng vt phm trang tr cho cy thng ging sinh.	0	0	0	0	0
Bnh Kem Du	3	1894	\spr\script\item\shengdan_jieri\200811\caomeidangao.spr	41	1	1	Bnh kem c mi Du, rt thm ngon v c s dng rt nhiu trong l Ging Sinh	0	0	0	0	0
Bnh Kem Socola	3	1895	\spr\script\item\shengdan_jieri\200811\qiaokelidangao.spr	41	1	1	Bnh kem socola l loi bnh c bit, thng dng  lm qu tng.	0	0	0	0	0
Tiu Bng Tinh	3	1896	\spr\script\item\shengdan_jieri\200811\xiaobingjing.spr	41	1	1	Nng cao mc gii hn kinh nghim ln 2 t.	0	0	0	0	0
Nn Trng	3	1897	\spr\script\item\shengdan_jieri\200811\bailazhu.spr	41	1	1	Gip bn gia tng cng lc trong 1 gi	0	0	0	0	0
Nn Xanh	3	1898	\spr\script\item\shengdan_jieri\200811\lanlazhu.spr	41	1	1	Gip bn gia tng cng lc trong 8 gi	0	0	0	0	0
Hp qu ln cp nhn thng	3	1899	\spr\item\script\item_chrismasbox.spr	41	1	1	Nhn hp qu ln cp nhn thng t L Quan	0	0	0	0	0
<<δ>>	3	1900	\spr\item\script\other\anniversary20\huanjinxinyunguo.spr	41	1	1	Qu May Mn kim quang lp lnh, c th em n L Quan  i phn thng.	0	0	0	0	0
<<δ>>	3	1901	\spr\item\script\other\anniversary20\xueshanbingjin.spr	41	1	1	Thy Tinh Ngn Nm ca ni Cn Ln l nguyn liu ch to K Phc Thn Thy.	0	0	0	0	0
<<δ>>	3	1902	\spr\item\script\other\anniversary20\xinyunhuagao.spr	41	1	1	C th mang li Hoa Cao may mn, sau khi s dng c th nhn c im kinh nghim nht nh v mt s phn thng ngu nhin.	0	0	0	0	0
<<δ>>	3	1903	\spr\item\script\other\anniversary20\qifushenshui.spr	41	1	1	Thn Thy trong truyn thuyt, em n di gc cyNguyn c Giang Tn   s dng khi cu nguyn.	0	0	0	0	0
<<δ>>	3	1904	\spr\item\script\other\anniversary20\xinyuntangqiu.spr	41	1	1	Mt vin ng Cu c th em li may mn, au khi s dng s nhn c gp I gii hn kinh nghim trong hot ng Chc Mng Kingsoft Pht Trin Trn 20 Nm.	0	0	0	0	0
<<δ>>	3	1905	\spr\item\script\lipinquan_20.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1906	\spr\item\script\lipinhe_20.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1907	\spr\item\script\yaoshi_20.spr	41	1	1	Cha Kha dng  m Hp L Phm, ti <color=yellow>L Quan<color> s dng cng vi Hp L Phm.	0	0	0	0	0
<<δ>>	3	1908	\spr\item\obj_item_jixiang.spr	347	1	1	<<δ>>	0	0	0	0	0
Hoa Tuyt 	3	1909	\spr\item\christmas2006\snowflake.spr	41	1	1	<<δ>>	0	0	0	0	0
C rt	3	1910	\spr\item\christmas2006\carrot.spr	41	1	1	<<δ>>	0	0	0	0	0
Cnh thng	3	1911	\spr\item\christmas2006\xmasbranch.spr	41	1	1	<<δ>>	0	0	0	0	0
Nn ging sinh	3	1912	\spr\item\christmas2006\xmascap.spr	41	1	1	<<δ>>	0	0	0	0	0
Khn chong xanh	3	1913	\spr\item\christmas2006\greenscarf.spr	41	1	1	<<δ>>	0	0	0	0	0
Khn chong 	3	1914	\spr\item\christmas2006\redscarf.spr	41	1	1	<<δ>>	0	0	0	0	0
Cy thng 	3	1915	\spr\item\christmas2006\xmastree.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1916	\spr\item\christmas2006\snowman_greenscarf.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1917	\spr\item\christmas2006\snowman_redscarf.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1918	\spr\item\christmas2006\snowman_normal.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1919	\spr\item\christmas2006\pumpkinpie.spr	458	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1920	\spr\item\christmas2006\xmascake.spr	459	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1921	\spr\item\christmas2006\turkey.spr	460	1	1	<<δ>>	0	0	0	0	0
Hp qu ging sinh	3	1922	\spr\item\obj_item_gifts.spr	345	1	1	<<δ>>	0	0	0	0	0
Hong Kim Nguyn Bo	3	1923	\spr\item\questkey\obj_item_cardg.spr	41	1	1	Kim nguyn bo lp lnh nh vng, bm chut phi s dng c th nhn c s lng ln ngn lng.	0	0	0	0	0
<<δ>>	3	1924	\spr\item\xuehuashalou.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1925	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1926	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1927	\spr\item\obj_item_gifts.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1928	\spr\item\script\lipinquan_20.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1929	\spr\item\script\lipinhe_20.spr	41	1	1	<<δ>>	0	0	0	0	0
Lam Bo Rng	3	1930	\spr\item\newyear0901\lanbaoxiang.spr	41	1	1	Bo rng cha b quyt ca s may mn v thnh vng	0	0	0	0	0
Hng Bo Rng	3	1931	\spr\item\newyear0901\hongbaoxiang.spr	41	1	1	Bo rng cha b quyt ca thnh cng v hnh phc	0	0	0	0	0
Mng Cu	3	1932	\spr\item\yn_chunjie\yn_manqiuguo.spr	41	1	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
Da	3	1933	\spr\item\yn_chunjie\yn_yezi.spr	41	1	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
u 	3	1934	\spr\item\yn_chunjie\yn_mugua.spr	41	1	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
Xoi	3	1935	\spr\item\yn_chunjie\yn_mangguo.spr	41	1	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
Sung	3	1936	\spr\item\yn_chunjie\yn_chengqunguo.spr	41	1	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
Lc Bo Chu	3	1937	\spr\item\newyear0901\liubaozhu.spr	41	1	1	Loi ngc qu m cc Tin ng thng hay s dng	0	0	0	0	0
Thnh Vng Hng Bao	3	1938	\spr\item\newyear0901\wangshenghongbao.spr	41	1	1	Vn s nh , nm mi pht ti, an khang thnh vng	0	0	0	0	0
Pht Ti Hng Bao	3	1939	\spr\item\newyear0901\facaihongbao.spr	41	1	1	Vn s nh , nm mi pht ti, an khang thnh vng	0	0	0	0	0
Bnh chng thng hng	3	1940	\spr\item\newyear0901\texiaozongzi.spr	41	1	1	C th nng cao gii hn kinh nghim cao nht n 3 t.	0	0	0	0	0
<<δ>>	3	1941	\spr\item\newyear2008\yingchundai.spr	470	1	1	<<δ>>	0	0	0	0	0
 Bt m 	3	1942	\spr\item\script\mianfen.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1943	\spr\item\script\shatang.spr	41	1	1	<<δ>>	0	0	0	0	0
Tht heo 	3	1944	\spr\item\questkey\taskobj399.spr	365	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1945	\spr\item\script\liangcha.spr	41	1	1	<<δ>>	0	0	0	0	0
h 	3	1946	\spr\item\newyear2008\fu.spr	41	1	1	<<δ>>	0	0	0	0	0
Pht	3	1947	\spr\item\newyear2008\lu.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1948	\spr\item\newyear2008\shou.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1949	\spr\item\newyear2008\shangdengzongzimijue.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1950	\spr\item\newyear2008\zongzimijue.spr	41	1	1	<<δ>>	0	0	0	0	0
Kim Nguyn bo	3	1951	\spr\item\newyear2009\zongzimijue.spr	41	1	1	Nguyn Bo chc mng Nm Mi, nhn chut phI s dng c th nhn c 250 vn kinh nghim v nhng phn thng o c ngu nhin.	0	0	0	0	0
Ngn Nguyn bo	3	1952	\spr\item\newyear2010\zongzimijue.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1953	\spr\item\newyear2011\zongzimijue.spr	41	1	1	<<δ>>	0	0	0	0	0
Pho	3	1954	\spr\item\ma_chunjie\firecracker.spr	41	1	1	Sau khi n xong s b chong 10 giy	0	0	0	0	0
Huyn Hun Hm Tnh	3	1955	\spr\item\songjin\token.spr	41	1	1	Ngi p phi s b chong 3 giy	0	0	0	0	0
Bng Phong Hm Tnh	3	1956	\spr\item\songjin\token.spr	41	1	1	Ngi p phi s b gim tc  chy 10 giy	0	0	0	0	0
<<δ>>	3	1957	\spr\item\questkey\taskobj119.spr	41	1	1	<<δ>>	0	0	0	0	0
Phc	3	1958	\spr\item\newyear0901\fu.spr	41	2	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
Lc	3	1959	\spr\item\newyear0901\lu.spr	41	2	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
Th	3	1960	\spr\item\newyear0901\shou.spr	41	2	1	y l mt trong nhng vt phm cn thit  i thnh phn thng  Thn Ti	0	0	0	0	0
Nn Ct Tng	3	1961	\spr\item\script\zhongqiu_jieri\yunyoulazhu.spr	41	1	1	Nhn i kinh nghim trong vng 1 gi.	0	0	0	0	0
Nn Nh 	3	1962	\spr\item\script\zhongqiu_jieri\xianwulazhu.spr	41	1	1	Nhn i kinh nghim trong vng 8 gi.	0	0	0	0	0
Cy o	3	1963	\spr\item\christmas2006\xmastree.spr	472	1	1	Cy o	0	0	0	0	0
Cy Mai	3	1964	\spr\item\christmas2006\xmastree.spr	473	1	1	Cy Mai	0	0	0	0	0
Tht Thi Toi Ngc	3	1965	\spr\item\script\qicaisuiyu.spr	333	1	1	<<δ>>	0	0	0	0	0
Ti Lc Mng Xun	3	1966	\spr\item\chunjie_jieri\200901\xinnianhongbao.spr	41	1	1	.	0	0	0	0	0
Qu pho tiu	3	1967	\spr\item\chunjie_jieri\200901\xiaobianpao.spr	41	1	1	.	0	0	0	0	0
Qu pho trung	3	1968	\spr\item\chunjie_jieri\200901\zhongbianpao.spr	41	1	1	.	0	0	0	0	0
Qu pho i	3	1969	\spr\item\chunjie_jieri\200901\dabianpao.spr	41	1	1	.	0	0	0	0	0
Phong pho tiu	3	1970	\spr\item\chunjie_jieri\200901\xiaobianpao_chuan.spr	41	1	1	.	0	0	0	0	0
Phong pho trung	3	1971	\spr\item\chunjie_jieri\200901\zhongbianpao_chuan.spr	41	1	1	.	0	0	0	0	0
Phong pho i	3	1972	\spr\item\chunjie_jieri\200901\dabianpao_chuan.spr	41	1	1	.	0	0	0	0	0
Ht cy tnh nhn	3	1973	\spr\item\qingren_jieri\200902\qingrenzhongzi.spr	41	1	1	Ht cy s nhanh chng  bin thnh Cy Tnh Nhn hnh phc	0	0	0	0	0
Thin Tin Thy	3	1974	\spr\item\qingren_jieri\200902\tianxianshui.spr	41	1	1	Loi nc tinh khit dng  ti cho cy tnh nhn	0	0	0	0	0
Pho Hoa Mng Xun	3	1975	\spr\item\newyear0901\xinnianyanhua.spr	41	1	1	Vt phm ny s mang li s vui v v hnh phc trong nm mi.	0	0	0	0	0
<<δ>>	3	1976	\spr\item\script\other\anniversary20\xinyuntangqiu.spr	41	1	1	<<δ>>	0	0	0	0	0
Bnh thp cm Ph Dung	3	1977	\spr\item\script\spring2007\lianrongshijin_niangao.spr	41	1	1	<<δ>>	0	0	0	0	0
Bnh thp cm Qu Hoa	3	1978	\spr\item\script\spring2007\guihuabaiguo_niangao.spr	41	1	1	<<δ>>	0	0	0	0	0
Bnh C Chp	3	1979	\spr\item\script\spring2007\liyuxiangmi_niangao.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1980	\spr\item\script\spring2009\putaojiujiubei.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1981	\spr\item\script\spring2009\wannianqingjiubei.spr	41	1	1	<<δ>>	0	0	0	0	0
Pho Hoa Mng Xun	3	1982	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1983	\spr\item\script\spring2009\xinnianruzhu.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1984	\spr\item\questkey\obj_item_burseb.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1985	\spr\item\script\other\anniversary20\xinyunhuagao.spr	41	1	1	<<δ>>	0	0	0	0	0
Dy Hng	3	1986	\spr\item\qingren_jieri\200902\hongxian.spr	41	1	1	T Hng Thin L Nhn Duyn	0	0	0	0	0
Tn nin anh hng thip	3	1987	\spr\item\questkey\taskobj021.spr	41	1	1	<<δ>>	0	0	0	0	0
u Tng T	3	1988	\spr\item\questkey\seed_rose.spr	380	1	1	<<δ>>	0	0	0	0	0
Ht Hoa Hng Nhn	3	1989	\spr\item\questkey\seed_crystal.spr	380	1	1	<<δ>>	0	0	0	0	0
L Hp Tng T	3	1990	\spr\item\obj_item_gifts.spr	345	1	1	<<δ>>	0	0	0	0	0
L Hp Hoa Hng	3	1991	\spr\item\script\item_chrismasbox.spr	377	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1992	\spr\item\script\jiaoshi_jieri\200810\zhenxinsuipian.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1993	\spr\item\newyear0901\hongbaoxiang.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1994	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	<<δ>>	0	0	0	0	0
Ht 	3	1995	\spr\item\questkey\seed_rose.spr	380	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1996	\spr\item\qixi_2006\shuangqishui.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1997	\spr\item\script\item_chrismasbox.spr	377	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1998	\spr\item\questkey\seed_gold.spr	380	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	1999	\spr\item\script\other\anniversary20\qifushenshui.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2000	\spr\item\script\item_huangjintupu.spr	38	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2001	\spr\item\questkey\obj_item_lection02.spr	374	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2002	\spr\item\script\caiyao\htzzjn.spr	41	1	1	<<δ>>	0	0	0	0	0
Hnh Qun n c bit	3	2003	\spr\item\medecine\obj-potion13.spr	41	1	1	Mi na giy sinh lc hi phc: 500 im <enter>Mi na giy Ni lc hi phc: 500 im	0	0	0	0	0
Thip Hoa Hng	3	2004	\spr\item\questkey\card_mgk.spr	41	1	1	Thip dng  gi li chc n ngi thn v bn b	0	0	0	0	0
Hp Trang Sc	3	2005	\spr\item\script\funv_jieri\200903\zhuangshihe.spr	41	2	1	Hp cha 1 trong cc loi dng c trang im dnh cho n gii	0	0	0	0	0
Thi Son	3	2006	\spr\item\script\funv_jieri\200903\kouhong.spr	41	1	1	Mt loi dng c m L Thu Thy ang cn	0	0	0	0	0
Kp Tc	3	2007	\spr\item\script\funv_jieri\200903\fajia.spr	41	1	1	Mt loi dng c m L Thu Thy ang cn	0	0	0	0	0
Gng	3	2008	\spr\item\script\funv_jieri\200903\jingzi.spr	41	1	1	Mt loi dng c m L Thu Thy ang cn	0	0	0	0	0
Lc	3	2009	\spr\item\script\funv_jieri\200903\shuzi.spr	41	1	1	Mt loi dng c m L Thu Thy ang cn	0	0	0	0	0
Dy chuyn	3	2010	\spr\item\script\funv_jieri\200903\xianglian.spr	41	1	1	Mt loi trang sc m phi n thng dng  trang im	0	0	0	0	0
Th Trc	3	2011	\spr\item\script\funv_jieri\200903\shouzuo.spr	41	1	1	Mt loi trang sc m phi n thng dng  trang im	0	0	0	0	0
Hoa tai 	3	2012	\spr\item\script\funv_jieri\200903\erhuan.spr	41	1	1	Mt loi trang sc m phi n thng dng  trang im	0	0	0	0	0
Nhn	3	2013	\spr\item\script\funv_jieri\200903\jiezhi.spr	41	1	1	Mt loi trang sc m phi n thng dng  trang im	0	0	0	0	0
Khn Qung C	3	2014	\spr\item\script\funv_jieri\200903\weijin.spr	41	1	1	Mt loi trang sc m phi n thng dng  trang im	0	0	0	0	0
Nc Hoa	3	2015	\spr\item\script\funv_jieri\200903\xiangshui.spr	41	1	1	Mt loi trang sc m phi n thng dng  trang im	0	0	0	0	0
Bc u Tin n	3	2016	\spr\item\metempsychosis\beidouxiandan.spr	41	1	1	Bc u Tin n	0	0	0	0	0
<<δ>>	3	2017	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2018	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2019	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2020	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2021	\spr\item\script\caiyao\htzzjn.spr	41	1	1	<<δ>>	0	0	0	0	0
Hoa Cc	3	2022	\spr\item\script\qingming_jieri\200903\juhua.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
Hoa Lan	3	2023	\spr\item\script\qingming_jieri\200903\lanhua.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
Bch Hp	3	2024	\spr\item\script\qingming_jieri\200903\baihe.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
<<δ>>	3	2025	\spr\item\script\qingming_jieri\200903\dujuan.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
<<δ>>	3	2026	\spr\item\script\qingming_jieri\200903\shaoyao.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
<<δ>>	3	2027	\spr\item\script\qingming_jieri\200903\yujinxiang.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
<<δ>>	3	2028	\spr\item\script\qingming_jieri\200903\yuqingganlu.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2029	\spr\item\script\qingming_jieri\200903\baihuafudai.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2030	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	<<δ>>	0	0	0	0	0
Hong Kim Bo Hp	3	2031	\spr\item\script\item_goldenbox.spr	367	2	2	Bo rng Hong Kim, m ra s nhn c nhiu nim vui v may mn	0	0	0	0	0
Bo rng Bch Kim	3	2032	\spr\item\script\item_silverbox.spr	367	2	2	Bo rng Bch Kim, giang h n rng ai m c n s nhn c nhiu vt phm qu, him	0	0	0	0	0
Bc u Thun M Thut	3	2033	\spr\item\script\chuanjiadaoshu_YN.spr	41	1	1	Nhn gian kho nhau rng: y l bo vt  tng gip Tn Thy Hong thun ha c nga qu	0	0	0	0	0
Thin Tinh Thch	3	2034	\spr\item\questkey\taskobj105.spr	41	1	1	Bo vt thn k, c kh nng thin bin vn ha mi vt	0	0	0	0	0
Kim 	3	2035	\spr\item\script\event\chongzhicuxiao\200903\jian.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2036	\spr\item\script\event\chongzhicuxiao\200903\xia.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2037	\spr\item\script\event\chongzhicuxiao\200904\qing_1.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2038	\spr\item\script\event\chongzhicuxiao\200905\yuan.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2039	\spr\item\script\event\chongzhicuxiao\200906\qing_2.spr	41	1	1	<<δ>>	0	0	0	0	0
Tun	3	2040	\spr\item\script\event\chongzhicuxiao\200907\zhou.spr	41	1	1	<<δ>>	0	0	0	0	0
nm	3	2041	\spr\item\script\event\chongzhicuxiao\200908\nian.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2042	\spr\item\script\event\chongzhicuxiao\200909\ji.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2043	\spr\item\script\event\chongzhicuxiao\200910\qing.spr	41	1	1	<<δ>>	0	0	0	0	0
Minh	3	2044	\spr\item\script\event\chongzhicuxiao\200911\ming.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2045	\spr\item\script\item_chrismasbox.spr	41	4	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2046	\spr\item\script\item_chrismasbox.spr	41	4	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2047	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2048	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2049	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2050	\spr\item\twzhuanyun\zhuanyunbao_big.spr	41	1	1	<<δ>>	0	0	0	0	0
Tng Kim l bao	3	2051	\spr\item\event\jiefang_jieri\200904\zhanshenglibao.spr	41	1	1	Phn thng xng ng cho s hy sinh v nhit huyt chin u	0	0	0	0	0
Khiu chin L bao	3	2052	\spr\item\obj_item_jixiang.spr	347	1	1	Bn trong c cha mt loi vt phm qu	0	0	0	0	0
Nho ti	3	2053	\spr\item\event\jiefang_jieri\200904\xianputao.spr	41	1	1	1 loi tri cy rt tt cho sc khe	0	0	0	0	0
Thit Tm Bi	3	2054	\spr\item\event\jiefang_jieri\200904\tiexinbei.spr	41	1	1	Tu phng tri k thin bi thiu	0	0	0	0	0
Ti mng chin thng	3	2055	\spr\item\event\jiefang_jieri\200904\zhanshengbao.spr	41	1	1	Cha nhng vt liu mng ngy gii phng dn tc	0	0	0	0	0
Bao go	3	2056	\spr\item\event\jiefang_jieri\200904\damidai.spr	41	1	1	Rt gn gi v thn thit vi ngi dn	0	0	0	0	0
Nc tinh khit	3	2057	\spr\item\event\jiefang_jieri\200904\chunjieshui.spr	41	1	1	Mt phn tt yu ca cuc sng	0	0	0	0	0
Men ru	3	2058	\spr\item\event\jiefang_jieri\200904\jiuqu.spr	41	1	1	Cha nhiu vi sinh vt gip cho qu trnh ln men ru	0	0	0	0	0
Bu ru	3	2059	\spr\item\event\jiefang_jieri\200904\jiusuzi.spr	41	1	1	Hng v dn d thn thuc,tn hng men say chin thng	0	0	0	0	0
Ru nho	3	2060	\spr\item\event\jiefang_jieri\200904\putaojiu.spr	41	1	1	Mu sc hp dn, bi b kh huyt	0	0	0	0	0
Truy cng lnh	3	2061	\spr\item\questkey\taskobj132.spr	41	1	1	Tn vt nhm chng t bn  c nhiu thnh tch trong vic tiu dit Thy Tc	0	0	0	0	0
Ti vt dng c nhn	3	2062	\spr\item\event\jiefang_jieri\200904\yongpindai.spr	41	1	1	Cha cc vt dng cn thit cho mi thnh vin tham gia Chinh phc nh Fansipan	0	0	0	0	0
Ti Y T	3	2063	\spr\item\event\jiefang_jieri\200904\yiyaobao.spr	347	1	1	Cha cc loi thuc thng dng v cc dng c Y t  h tr cc thnh vin tham gia Chinh phc nh Fansipan	0	0	0	0	0
Ti thc n	3	2064	\spr\item\event\jiefang_jieri\200904\shipinbao.spr	41	1	1	Cha thc n cho mi thnh vin tham gia hnh trnh Chinh phc nh Fansipan	0	0	0	0	0
Bnh nc	3	2065	\spr\item\event\jiefang_jieri\200904\shuiping.spr	41	1	1	Hnh trnh Chinh phc nh Fansipan rt kh khn v cn rt nhiu nc ung	0	0	0	0	0
<<δ>>	3	2066	\spr\item\songjin\token.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
<<δ>>	3	2067	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	10  Cu Chu Cng Hun Lnh + 1 Cu Thin Tinh Thch th c th em n ch Nha Dch  i ly 1 ' Cu Chu Bo Rng'	0	0	0	0	0
<<δ>>	3	2068	\spr\item\script\item_goldenbox.spr	367	2	2	Sau khi s dng c th nhn c phn thng ngu nhin	0	0	0	0	0
Lin Tm n	3	2069	\spr\item\medecine\hulu.spr	370	1	1	Phn thng ln t V lm web, hy tham gia  nhn thm phn thng	0	0	0	0	0
Ru go nguyn cht	3	2070	\spr\item\obj_item_jixiang.spr	41	1	1	Hng v dn d thn thuc,tn hng men say chin thng	1	0	0	0	0
Ru nho thng hng	3	2071	\spr\item\obj_item_jixiang.spr	41	1	1	Mu sc hp dn,bi b kh huyt	2	0	0	0	0
<<δ>>	3	2072	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2073	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2074	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2075	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2076	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2077	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2078	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2079	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2080	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2081	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2082	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2083	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2084	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2085	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2086	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2087	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2088	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2089	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2090	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2091	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2092	\spr\item\questkey\taskobj097.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2093	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2094	\spr\item\questkey\bingcanwujisi.spr	371	1	1	V 'Ng Thi Linh T' cng lc giao np cho ng Ch Tim Tp Ha c th i ly 'Dng Thn Hng Try'.	0	0	0	0	0
<<δ>>	3	2095	\spr\item\questkey\taskobj396.spr	41	1	1	<<δ>>	0	0	0	0	0
Go np	3	2096	\spr\item\questkey\taskobj397.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2097	\spr\item\christmas2006\pumpkinpie.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2098	\spr\item\christmas2006\pumpkinpie.spr	41	1	1	<<δ>>	0	0	0	0	0
Bnh chng	3	2099	\spr\item\questkey\taskobj404.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2100	\spr\item\questkey\taskobj405.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2101	\spr\item\medecine\zq_icon_004.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2102	\spr\item\questkey\taskobj075.spr	41	1	1	<<δ>>	0	0	0	0	0
Quc chin lnh bi (TNG)	3	2103	\spr\item\questkey\taskobj132.spr	41	1	1	y l lnh bi tin vo phe tng ca quc chin tng kim	0	0	0	0	0
Quc chin lnh bi (KIM)	3	2104	\spr\item\questkey\taskobj126.spr	41	1	1	y l lnh bi tin vo phe kim ca quc chin tng kim	0	0	0	0	0
Thin T Ngc T	3	2105	\spr\item\tianziyuxi.spr	41	1	1	Nhn mnh tri ban, trng tn vnh vin	0	0	0	0	0
Long Phng V	3	2106	\spr\item\birthday_jieri\200905\longfengwei.spr	41	1	1	ng bt i n u, nt ch nh rng bay phng ma n 	0	0	0	0	0
Thin T Bo Rng	3	2107	\spr\item\birthday_jieri\200905\tiancibaoxiang.spr	41	1	1	Bo rng c tri ban, bn trong cha nhiu iu thn k	0	0	0	0	0
Hng	3	2108	\spr\item\birthday_jieri\200905\xiong.spr	41	2	1	Cho mng phin bn mi, Hng B Thin H	0	0	0	0	0
B	3	2109	\spr\item\birthday_jieri\200905\ba.spr	41	1	1	Cho mng phin bn mi, Hng B Thin H	0	0	0	0	0
Thin	3	2110	\spr\item\birthday_jieri\200905\tian.spr	41	1	1	Cho mng phin bn mi, Hng B Thin H	0	0	0	0	0
H	3	2111	\spr\item\birthday_jieri\200905\xia.spr	41	1	1	Cho mng phin bn mi, Hng B Thin H	0	0	0	0	0
Hong K	3	2112	\spr\item\birthday_jieri\200905\huangqi.spr	41	1	1	Cn c vng chc, c th to thm ch trn Hong K	0	0	0	0	0
ng C	3	2113	\spr\item\birthday_jieri\200905\tonggu.spr	41	1	1	Tinh xo vi nhiu hoa vn,  c th to thm ch trn mt trng	0	0	0	0	0
Tn Bn C	3	2114	\spr\item\birthday_jieri\200905\xinbangu.spr	41	1	1	Trn mt trng c 4 ch Hng B Thin H. Khi ting trng ct ln, cc v anh hng si tro nhit huyt	0	0	0	0	0
Tn Bn K	3	2115	\spr\item\birthday_jieri\200905\xinbanqi.spr	41	1	1	C bay php phi, trn l c c 4 ch Hng B Thin H	0	0	0	0	0
Hng Tm Kim	3	2116	\spr\item\birthday_jieri\200905\xiongxinjian.spr	41	1	2	Mt trong bn binh kh trong truyn thuyt (np l quan s c phn thng gi tr)	0	0	0	0	0
B Vng Thng	3	2117	\spr\item\birthday_jieri\200905\bawangqiang.spr	41	1	2	Mt trong bn binh kh trong truyn thuyt (np l quan s c phn thng gi tr)	0	0	0	0	0
Thin Tn ao	3	2118	\spr\item\birthday_jieri\200905\tiancandao.spr	41	1	2	Mt trong bn binh kh trong truyn thuyt (np l quan s c phn thng gi tr)	0	0	0	0	0
H Nht Cung	3	2119	\spr\item\birthday_jieri\200905\xiarigong.spr	41	1	2	Mt trong bn binh kh trong truyn thuyt (np l quan s c phn thng gi tr)	0	0	0	0	0
Thin Nin H Th 	3	2120	\spr\item\questkey\taskobj097.spr	41	1	1	Linh dc ngn nm, gip gia tng cng lc. <enter> Ch c nhn vt  chuyn sinh mi c th s dng.	0	0	0	0	0
K Nghip Kim Bi	3	2121	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Mng Long Kim Bi	3	2122	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Minh o Kim Bi	3	2123	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
a Phch Kim Bi	3	2124	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
V Trn Kim Bi	3	2125	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Bch Hi Kim Bi	3	2126	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
V o Kim Bi	3	2127	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Ma Th Kim Bi	3	2128	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Bo hp vn may	3	2129	\spr\item\script\lipinhe_20.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2130	\spr\item\script\qingtianwawa.spr	41	1	1	Quyn T Thin Thng Th Tr Chu, QuI Hng m Khng Tin Diu Th, treo trn Cy o  Tn Th Thn hoc Cy Mai  Thnh Th ( c th nhn chut phi s dng nhn c kinh nghim)	0	0	0	0	0
<<δ>>	3	2131	\spr\item\christmas2006\redscarf.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2132	\spr\item\medecine\tianshanyulu.spr	370	1	1	Ni 1 gi, May mn tng 10 im. (ti s dng v hiu) 	5	0	0	0	0
Ch 'Qun'	3	2133	\spr\item\word\jun.spr	41	1	1	Chc mng phin bn miQun Lm Thin H	0	0	0	0	0
Ch 'Lm'	3	2134	\spr\item\word\lin.spr	41	1	1	Chc mng phin bn miQun Lm Thin H	0	0	0	0	0
Ch 'Thin'	3	2135	\spr\item\word\tian.spr	41	1	1	Chc mng phin bn miQun Lm Thin H	0	0	0	0	0
Ch 'H'	3	2136	\spr\item\word\xia.spr	41	1	1	Chc mng phin bn miQun Lm Thin H	0	0	0	0	0
Kim Hip Cc	3	2137	\spr\item\birthday_jieri\200905\xinbangu.spr	41	1	1	Chc mng phin bn miQun Lm Thin H	0	0	0	0	0
Long Phng Bo Rng	3	2138	\spr\item\script\item_baibaoxiang.spr	41	1	1	Chc mng phin bn miQun Lm Thin H, m ra s nhn c Bo Vt Thn B	0	0	0	0	0
Kim Hip Lnh Bi	3	2139	\spr\item\questkey\taskobj119.spr	41	1	1	Sau khi s dng c th nhn c 180 im tch ly ca hot ng Chc Mng Phin Bn Mi, xin hy s dng trc 24:00/3/8/2011.	0	0	0	0	0
Kha Tnh	3	2140	\spr\item\questkey\taskobj092-4.spr	41	1	1	Hot ng'Kim Hip tnh Duyn' sinh ra dng  m Long Phng Bo Rng, cp 150 tr ln hoc  trng sinh mi ngy ch c s dng nhiu nht 3 ci	0	0	0	0	0
Kha Duyn	3	2141	\spr\item\questkey\taskobj092-2.spr	41	1	1	Nhn chut phi s dng c th m Long Phng Bo Rng. Xin hy s dng trc 24:00/3/8/2011.	0	0	0	0	0
Tnh Ngha Ch Hun	3	2142	\spr\item\equip\ring\obj-ring01.spr	37	1	1	Mt chic nhn c phc v hoa,  gn kt bao nhiu tnh ngha kh qun ca nong anh hng hip ngha. Sau khi s dng s tng cho nhng ngi t i xung quanh non c Kha Tnh, ng thi bn thn cng nhn c phn thng.	0	0	0	0	0
Chic m tai bo	3	2143	\spr\item\script\cap\taiyanmao.spr	41	1	1	Gi nh n qu kh ho hng ca dn tc ta trong thi k khng chin	0	0	0	0	0
Chic m ha bnh	3	2144	\spr\item\script\cap\hepinmao.spr	41	1	1	Khi t nc c ha bnh, ngi dn s chung tay xy dng li qu hng	0	0	0	0	0
Chic m t do	3	2145	\spr\item\script\cap\ziyoumao.spr	41	1	1	Tt c mi ngi  sinh ra u c quyn bnh ng, t do v mu cu hnh phc	0	0	0	0	0
Chic m hnh phc	3	2146	\spr\item\script\cap\xinfumao.spr	41	1	1	Giang h tng truyn rng ai i chc m ny ln s lun lun c hnh phc	0	0	0	0	0
Hng bao S nhp	3	2147	\spr\item\questkey\obj_item_burseb.spr	41	1	1	Ung nc nh ngun	0	0	0	0	0
Hng bao May mn	3	2148	\spr\item\questkey\obj_item_burseb.spr	41	1	1	Ung nc nh ngun	0	0	0	0	0
Hng bao Ph qu	3	2149	\spr\item\questkey\obj_item_burseb.spr	41	1	1	Ung nc nh ngun	0	0	0	0	0
Hng bao Sum vy	3	2150	\spr\item\questkey\obj_item_burseb.spr	41	1	1	Ung nc nh ngun	0	0	0	0	0
Hng bao An khang	3	2151	\spr\item\questkey\obj_item_burseb.spr	41	1	1	Ung nc nh ngun	0	0	0	0	0
Bch Hoa L	3	2152	\spr\item\script\caihualu\200908\baihualu.spr	41	1	1	Hi bch hoa l, long lanh nh ht sng ban mai. Khi mt tri chiu xung th s ngay lp tc s bin mt. Trong vng 10 giy phi b vo cc lu ly c ch.	0	0	0	0	0
Bt m trn mt ong	3	2153	\spr\item\script\mianfen.spr	41	1	1	Nguyn liu dng  ch to bnh.	0	0	0	0	0
Xo qu	3	2154	\spr\item\magicscript\qingming07\qingmingguo.spr	41	1	1	############??#####??##?####?#?##??###?#####??##?#10##?##09######?###	0	0	0	0	0
###	3	2155	\spr\item\script\other\anniversary20\qifushenshui.spr	41	1	1	#########???#??######	0	0	0	0	0
#######	3	2156	\spr\item\mid_autumn\zhongqiuwupin.spr	41	1	1	####?#7#########09######?###	0	0	0	0	0
######	3	2157	\spr\item\questkey\taskobj021.spr	41	1	1	#?#######?##?###########09######?###	0	0	0	0	0
Thng nh 	3	2158	\spr\item\script\caihualu\200908\canger.spr	41	1	1	#?##?##########?###?###?######?####	0	0	0	0	0
Thn Nng Chn n	3	2159	\spr\item\change_destiny\zhendan.spr	41	1	1	Nhng ai sing nng v cn c s gt hi c thnh cng	0	0	0	0	0
Nghch thin ci mnh quyt	3	2160	\spr\item\change_destiny\gaimingjue.spr	41	1	1	Phng php tp luyn i ngc li quy lut ca thin a, xo ot to ha.	0	0	0	0	0
Hi long chu	3	2161	\spr\item\medecine\obj-potion30.spr	41	1	1	Theo li hiu triu ca bin c, cc v anh hng hy nhanh chng ging bum ra khi	0	0	0	0	0
Thin Nin Linh Dc	3	2162	\spr\item\medecine\obj-potion15.spr	41	1	1	Bo ch t hng trm loi tho dc qu him. Bn trong cha 20.000.000 im kinh nghim	0	0	0	0	0
Long Huyt Hon	3	2163	\spr\item\questkey\taskobj018.spr	41	1	1	C tc dng  thng kinh mch, y li c t, gip luyn cng hiu qu hn	0	0	0	0	0
<<δ>>	3	2164	\spr\item\script\item_huangjintupu.spr	38	1	1	<<δ>>	0	0	0	0	0
####	3	2165	\spr\item\questkey\obj_item_lection.spr	341	1	1	<<δ>>	0	0	0	0	0
#?##	3	2166	\spr\item\questkey\obj_item_lection02.spr	374	1	1	<<δ>>	0	0	0	0	0
###?	3	2167	\spr\item\medecine\penglaixiancao.spr	370	1	1	<<δ>>	0	0	0	0	0
###?	3	2168	\spr\item\newyear0901\xinnianyanhua.spr	41	1	1	##??########?#########?#####?##	0	0	0	0	0
m tr Long Tnh	3	2169	\spr\item\script\zhongqiu_jieri\200909\longtangjinghu.spr	41	1	1	Cn g bng khi va thng thc hng v tr v bnh trung thu cng mt lc	0	0	0	0	0
Qun trang Tng Kim	3	2170	\spr\item\script\zhongqiu_jieri\200909\songjinjunzhuang .spr	41	1	1	Vt bt ly thn ca nhng ngi lnh xng pha ni chin trng	0	0	0	0	0
Ng Hnh K Thch	3	2171	\spr\item\vnxmas2007\wuse_bingjin.spr	41	1	1	Mt loi  gm nm yu t, mu sc lp lnh, ai trng thy cng u thch th	0	0	0	0	0
Nht K Cn Khn Ph	3	2172	\spr\item\script\zhongqiu_jieri\gongxuanlingpai.spr	41	1	1	Nhn s v lm no c c bu vt ny s nh h thm cnh	0	0	0	0	0
Bc u Luyn Kim Thut (Quyn 1)	3	2173	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn  thng cp trang b Bch Kim t cp 6 ln cp 7.	0	0	0	0	0
Lng n Kim Ngu	3	2174	\spr\item\script\zhongqiu_jieri\200909\jnniudenglong.spr	41	1	1	Hnh tng con tru gn lin vi nhn dn ta, s sng lung linh trong m	0	0	0	0	0
Hon M Kim Bi	3	2175	\spr\item\questkey\obj_item_lection02.spr	41	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Cc phm chi nguyn	3	2176	\spr\item\script\zhongqiu_jieri\200909\jipinzhiyuan.spr	41	1	1	Bn trong cha nhiu loi nguyn liu cn thit  lm bnh trung thu ngon	0	0	0	0	0
Tht truyn b php	3	2177	\spr\item\questkey\taskobj075.spr	41	1	1	Phng php lm bnh trung thu cc phm  tht truyn nhiu nm	0	0	0	0	0
Nht nguyt song hnh	3	2178	\spr\item\script\zhongqiu_jieri\200909\riyueshuangxing.spr	41	1	1	Nm mt ming bnh s cm nhn hng v ngt ngo thm vo u li	0	0	0	0	0
Song ngu t nguyt	3	2179	\spr\item\script\zhongqiu_jieri\200909\shuangniuqiyue.spr	41	1	1	Hy th mt ming bnh  c thm nhiu vn may trong nm	0	0	0	0	0
Lc din k hp	3	2180	\spr\item\script\zhongqiu_jieri\200909\liumianqihe.spr	41	1	1	1 ci hp c 6 mt, n cha iu k diu bn trong	0	0	0	0	0
Tam Sc Chi Bo	3	2181	\spr\item\script\zhongqiu_jieri\200909\sansezhibao.spr	41	1	1	Tng hp nhiu loi nguyn liu c bit, c ba mu hp dn	0	0	0	0	0
Thin L Nhn	3	2182	\spr\item\script\item_goldenbox.spr	41	1	1	Tm nhn tri rng khp ni ni	0	0	0	0	0
Rng nguyn liu hn hp	3	2183	\spr\item\magic\icon_item_baozhu.spr	41	1	1	Bn trong c cha thanh tre, dy ci, nn, giy king thng thng	0	0	0	0	0
Giy king ng sc	3	2184	\spr\item\questkey\obj_item_lection.spr	41	1	1	Nm mu sc s, dng  ch to lng n. Lng n s sng rc r trong m 	0	0	0	0	0
Thng Thy Tiu Ng	3	2185	\spr\item\medecine\obj-potion13.spr	41	1	1	Lng n hnh c chp mu , lung linh trong m	0	0	0	0	0
Ng Sc Du Long	3	2186	\spr\item\questkey\flower.spr	41	1	1	Lng n hnh rng c nm mu, rc r trong m	0	0	0	0	0
Nhnh cy tiu	3	2187	\spr\item\script\xiaoshuzhi.spr	41	1	1	S mang li hnh phc v bnh an cho gia nh khi s dng  trang tr cy Ging Sinh	0	0	0	0	0
Nhnh cy trung	3	2188	\spr\item\script\zhongshuzhi.spr	41	1	1	S mang li hnh phc v bnh an cho gia nh khi s dng  trang tr cy Ging Sinh	0	0	0	0	0
Nhnh cy i	3	2189	\spr\item\script\dashuzhi.spr	41	1	1	S mang li hnh phc v bnh an cho gia nh khi s dng  trang tr cy Ging Sinh	0	0	0	0	0
####	3	2190	\spr\item\questkey\flower.spr	41	1	1	#######?########??######	0	0	0	0	0
?#	3	2191	\spr\item\questkey\flower.spr	41	1	1	####???##	0	0	0	0	0
#####?	3	2192	\spr\item\questkey\flower.spr	41	1	1	###########?	0	0	0	0	0
#######	3	2193	\spr\item\questkey\flower.spr	41	1	1	############?#######?######	0	0	0	0	0
Mnh chin cng lnh 1	3	2194	\spr\item\script\zhongqiu_jieri\200909\diyizhangonglingsuipian.spr	41	1	1	Mnh chin cng lnh tht lc tri	0	0	0	0	0
Mnh chin cng lnh 2	3	2195	\spr\item\script\zhongqiu_jieri\200909\dierzhangonglingsuipian.spr	41	1	1	Mnh chin cng lnh tht lc phi	0	0	0	0	0
Bnh trung thu n Tnh	3	2196	\spr\item\script\zhongqiu_jieri\200909\enqingzhongqiuyuebing.spr	41	1	1	Mn qu ca nhn dn dnh tng cho cc chin s, nhng ngi khng qun nhim v ca h i vi t nc	0	0	0	0	0
Giy Ng Sc	3	2197	\spr\item\script\zhongqiu_jieri\200909\wusezhizhang.spr	41	1	1	Mt t giy c nhiu mu sc, c th dng  lm L Hp long trng.	0	0	0	0	0
Th Du	3	2198	\spr\item\questkey\taskobj097.spr	41	1	1	Hi Th Du i ln u, s tr i t yu v mang li hnh phc.	0	0	0	0	0
Cc Hoa Tu	3	2199	\spr\item\script\xuenianglingzhijiu.spr	41	1	1	Tu Nng Kh Bch Bnh, Cc Nng Ch i Linh', thng ung Cc Hoa Tu, s trng th.	0	0	0	0	0
Trng Dng L Hp	3	2200	\spr\item\script\item_chrismasbox.spr	41	1	1	L Hp Tinh M, em tng cho ngi gi  by t lng cung knh.	0	0	0	0	0
Ti Hng Tr T	3	2201	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	S dng Th Du  lm Ti Hng Nh, c th dng  tr t ma.	0	0	0	0	0
Trng Dng Cao	3	2202	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	S dng Th Du  lm Ti Hng Nh, c th dng  tr t ma.	0	0	0	0	0
Vn Bo Rng	3	2203	\spr\item\script\wanbaoxiang.spr	41	1	1	n cha bn trong l v vn bu vt m nhn s v lm hng ao c	0	0	0	0	0
Vn Bo Rng	3	2204	\spr\item\script\wanbaoxiang.spr	41	1	1	n cha bn trong l v vn bu vt m nhn s v lm hng ao c	0	0	0	0	0
Bnh ht sen	3	2205	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Sau khi s dng s thu c 30.000.000 im kinh nghim	0	0	0	0	0
Bc u luyn kim thut (Quyn 2)	3	2206	\spr\item\script\item_huangjintupu.spr	41	1	1	L mt loi nguyn liu cn thit  nng cp trang b bch kim	49996	0	0	0	0
Bc u luyn kim thut (Quyn 3)	3	2207	\spr\item\script\item_huangjintupu.spr	41	1	1	L mt loi nguyn liu cn thit  nng cp trang b bch kim	49996	0	0	0	0
Bc u luyn kim thut (Quyn 4)	3	2208	\spr\item\script\item_huangjintupu.spr	41	1	1	L mt loi nguyn liu cn thit  nng cp trang b bch kim	49996	0	0	0	0
Thit Huyt n	3	2209	\spr\item\script\tiexuedan.spr	41	1	1	Vt phm dng  sa trang b bch kim +6	49996	0	0	0	0
Bng en	3	2210	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Cha nhng kin thc qu bu v cn thit trong cuc sng	0	0	0	0	0
Bng lau bng	3	2211	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Dng c hc tp v ging dy thng dng	0	0	0	0	0
Vin phn	3	2212	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Khi thy vit bng, bi phn ri ri	0	0	0	0	0
Vin phn khng bi	3	2213	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Thy, c s c sc khe tt hn khi s dng vt phm ny	0	0	0	0	0
Bi hc	3	2214	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Bi hc ca thy, c truyn t cho hc tr	0	0	0	0	0
Bi hc hay	3	2215	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Tch t nhng kin thc ca thy, c	0	0	0	0	0
Bi hc tuyt vi	3	2216	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Tch t nhng kin thc, kinh nghim sng tuyt vi ca thy, c	0	0	0	0	0
K sch	3	2217	\spr\item\script\shujia.spr	41	1	1	Kho tng kin thc v gi	0	0	0	0	0
Sch a l	3	2218	\spr\item\script\dilishu.spr	41	1	1	Bin hc mnh mng	0	0	0	0	0
Quyn tp	3	2219	\spr\item\script\keben.spr	41	1	1	Cng c ghi chp li kinh nghim sng	0	0	0	0	0
Cy bt	3	2220	\spr\item\script\maobi.spr	41	1	1	Cng c ghi chp li kinh nghim sng	0	0	0	0	0
L mc	3	2221	\spr\item\script\moshui.spr	41	1	1	Cng c ghi chp li kinh nghim sng	0	0	0	0	0
L mc xanh	3	2222	\spr\item\script\lansemoshui.spr	41	1	1	Cng c ghi chp li kinh nghim sng	0	0	0	0	0
Sch o c	3	2223	\spr\item\script\daodeshu.spr	41	1	1	Tin hc l hu hc vn	0	0	0	0	0
Sch lch s	3	2224	\spr\item\script\lishishu.spr	41	1	1	Cha nhng kin thc qu bu v cn thit trong cuc sng	0	0	0	0	0
Sch vn hc	3	2225	\spr\item\script\wenxueshu.spr	41	1	1	Cha nhng kin thc qu bu v cn thit trong cuc sng	0	0	0	0	0
Sch ton hc	3	2226	\spr\item\script\shuxueshu.spr	41	1	1	Cha nhng kin thc qu bu v cn thit trong cuc sng	0	0	0	0	0
 sch sinh hc	3	2227	\spr\item\script\shengwushu.spr	41	1	1	Cha nhng kin thc qu bu v cn thit trong cuc sng	0	0	0	0	0
T in ting Vit	3	2228	\spr\item\script\yuenanchidian.spr	41	1	1	Rt b ch trong vic cng c vn t vng ting Vit	0	0	0	0	0
Thin tinh bch cu hon	3	2229	\spr\item\script\tianxingbaijuwan.spr	41	1	1	S dng thu c 8 ting y thc, cp 130 thu c kinh nghim gp 5 ln bch cu hon thng, nhn vt  chuyn sinh v cp 50 tr ln mi c th s dng	0	0	0	0	0
Tn Vt Trng Ca Sn Trang	3	2230	\spr\item\script\zhuanzhiling.spr	352	1	1	Da theo tn vt ny c th khin cho Mn Nhn ca Trng Ca Mn em ngi i Trng Ca Sn Trang tu luyn 2 ting ng h. Cng c th tng gp i im kinh nghim Trng Ca Sn Trang ca ngi	0	0	0	0	0
Trng Ca Sn Trang Lnh Tin	3	2231	\spr\item\questkey\taskobj132.spr	385	1	1	S dng Lnh Tin ny c th xem c thi gian tu luyn Trng Ca Sn Trang ca mno v i ng tu luyn ca mno	0	0	0	0	0
Bao qu ging sinh	3	2232	\spr\item\vietnam\christmas2009\shengdanlibao.spr	377	1	1	o c ng Gi Noel s dng  i tng qu cho tr em	0	0	0	0	0
Nn ging sinh	3	2233	\spr\item\vietnam\christmas2009\shengdanmao.spr	41	1	1	o c ng Gi Noel s dng  i tng qu cho tr em	0	0	0	0	0
o ging sinh	3	2234	\spr\item\vietnam\christmas2009\shengdanyi.spr	338	1	1	o c ng Gi Noel s dng  i tng qu cho tr em	0	0	0	0	0
Bnh ho hng	3	2235	\spr\item\vietnam\christmas2009\jipinbing.spr	458	1	1	Loi bnh c hnh cy ci, tng trng cho tp tc nhm ci trong ng khi nh nhn ngy Noel	0	0	0	0	0
Bnh thng hng	3	2236	\spr\item\vietnam\christmas2009\shangpinbing.spr	458	1	1	Loi bnh c hnh cy ci, tng trng cho tp tc nhm ci trong ng khi nh nhn ngy Noel	0	0	0	0	0
Bnh c bit	3	2237	\spr\item\vietnam\christmas2009\tebiebing.spr	458	1	1	Loi bnh c hnh cy ci, tng trng cho tp tc nhm ci trong ng khi nh nhn ngy Noel	0	0	0	0	0
 Kim Bo Rng	3	2238	\spr\item\vietnam\christmas2009\wujinbaoxiang.spr	41	1	1	Cha ngu nhin cc vt phm trang tr Cy ging sinh	0	0	0	0	0
Tng Mc Bo Rng	3	2239	\spr\item\vietnam\christmas2009\songmubaoxiang.spr	41	1	1	Cha ngu nhin cc vt phm trang tr Cy ging sinh	0	0	0	0	0
Qu to 	3	2240	\spr\item\vietnam\christmas2009\hongpingguo.spr	41	1	1	Vt phm thng c dng  trang tr Cy ging sinh	0	0	0	0	0
Ko chic gy	3	2241	\spr\item\vietnam\christmas2009\shengdantangguo.spr	41	1	1	Vt phm thng c dng  trang tr Cy ging sinh	0	0	0	0	0
Ngi sao c vng	3	2242	\spr\item\vietnam\christmas2009\xinyuanxingxing.spr	41	1	1	Vt phm thng c dng  trang tr Cy ging sinh	0	0	0	0	0
Hp qu m p	3	2243	\spr\item\vietnam\christmas2009\wennuanlihe.spr	41	1	1	Qu ging sinh c bit ng Gi Noel dnh tng cho mi ngi	0	0	0	0	0
Hp qu an lnh	3	2244	\spr\item\vietnam\christmas2009\pinganlihe.spr	41	1	1	Qu ging sinh c bit ng Gi Noel dnh tng cho mi ngi	0	0	0	0	0
Hp qu hnh phc	3	2245	\spr\item\vietnam\christmas2009\xingfulihe.spr	41	1	1	Mn qu c bit c dng  tng nhau nhn dp ging sinh	0	0	0	0	0
Hp qu ging sinh	3	2246	\spr\item\vietnam\christmas2009\shengdanlihe.spr	41	1	1	C th cha tht nhiu qu ging sinh	0	0	0	0	0
Hoa Tuyt 	3	2247	\spr\item\vietnam\christmas2009\xuehua.spr	377	1	1	Nhn tuyt ri lt pht, cao th c th lnh ng v cng	0	0	0	0	0
Cc phm kim bi	3	2248	\spr\item\questkey\taskobj021.spr	41	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	0	0	0	0	0
Tng mo kim bi	3	2249	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
U lung kim bi	3	2250	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Ma st kim bi	3	2251	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
ch khi kim bi	3	2252	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Ht Ging sinh 	3	2253	\spr\item\vietnam\christmas2009\shengdanzhongzi.spr	41	1	1	Hy c gng trang tr Cy ging sinh thm p s nhn c phn thng hp dn<enter>Bm chut phi s c th trng cy ging sinh	0	0	0	0	0
Vn trt tuyt	3	2254	\spr\item\script\huaxueban.spr	41	1	1	Gip cho vic di chuyn trn a hnh y tuyt c d dng hn	0	0	0	0	0
<<δ>>	3	2255	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	<<δ>>	0	0	0	0	0
<<δ>>	3	2256	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	<<δ>>	0	0	0	0	0
Kim Hip Thnh Tu Lnh	3	2257	\spr\item\zhongqiu\wulinlingpai.spr	41	1	2	Phn thng Kim Hip Thnh T Lnh, nhn chut phi s dng.	0	0	0	0	0
Huyt Chin Lnh K	3	2258	\spr\item\zhongqiu\wulinlingpai.spr	41	1	2	Th hin tinh thn chin u mnh m, khng mi mt ca ngi luyn v	49996	0	0	0	0
Khai Quang Chn Kinh	3	2259	\spr\item\leaguematch\kaiguangzhenjin.spr	41	1	1	Ngi luyn v lun mong mun tin vo nhng cnh gii cao hn v mu cu trng sinh bt lo	0	0	0	0	0
Tch Cc Chn Kinh	3	2260	\spr\item\leaguematch\piguzhenjin.spr	41	1	1	Ngi luyn v lun mong mun tin vo nhng cnh gii cao hn v mu cu trng sinh bt lo	0	0	0	0	0
Dung Hp Chn Kinh	3	2261	\spr\item\leaguematch\ronghezhenjin.spr	41	1	1	Ngi luyn v lun mong mun tin vo nhng cnh gii cao hn v mu cu trng sinh bt lo	0	0	0	0	0
Tm ng Chn Kinh	3	2262	\spr\item\leaguematch\xindongzhenjin.spr	41	1	1	Ngi luyn v lun mong mun tin vo nhng cnh gii cao hn v mu cu trng sinh bt lo	0	0	0	0	0
Kim n Chn Kinh	3	2263	\spr\item\leaguematch\jindanzhenjin.spr	41	1	1	Ngi luyn v lun mong mun tin vo nhng cnh gii cao hn v mu cu trng sinh bt lo	0	0	0	0	0
Hng nh Bo Rng	3	2264	\spr\item\leaguematch\hongyinbaoxiang.spr	41	1	1	Ngi luyn v lun mong mun tin vo nhng cnh gii cao hn v mu cu trng sinh bt lo	0	0	0	0	0
Cn Khn Song Tuyt Bi	3	2265	\spr\item\leaguematch\qiankunshuangjuepei.spr	41	1	1	c C V ch	0	0	0	0	0
Kim n Bo Rng	3	2266	\spr\item\questkey\taskobj132.spr	458	1	1	Bn trong cha 1 Kim n Chn Kinh v 1 b Hng nh Hon M 120%	0	0	0	0	0
Bao l x	3	2267	\spr\item\script\spring2010\hongbao.spr	41	1	1	Vn s nh 	0	0	0	0	0
Thip chc xun	3	2268	\spr\item\script\spring2010\chunjieheka.spr	41	1	1	An Khang Thnh Vng	0	0	0	0	0
Ti Lc Hng Bao	3	2269	\spr\item\script\spring2010\cailuhongbao.spr	41	1	1	Nm mi Pht Ti, Pht Lc	0	0	0	0	0
Ba bt qui	3	2270	\spr\item\script\spring2010\baguafu.spr	41	1	1	Dng  treo ln cy nu vi mc ch xua ui ma qu	0	0	0	0	0
Ti ct tng	3	2271	\spr\item\script\spring2010\jixiangbao.spr	41	1	1	Cung chc tn xun	0	0	0	0	0
Ti Ti Lc	3	2272	\spr\item\script\spring2010\cailubao.spr	41	1	1	Cung chc tn xun	0	0	0	0	0
Ti ng	3	2273	\spr\item\script\spring2010\tangbao.spr	41	1	1	Cung chc tn xun	0	0	0	0	0
Gng	3	2274	\spr\item\script\spring2010\jiang.spr	41	1	1	Cung chc tn xun	0	0	0	0	0
B	3	2275	\spr\item\script\spring2010\donggua.spr	41	1	1	Cung chc tn xun	0	0	0	0	0
Da	3	2276	\spr\item\script\spring2010\yezi.spr	41	1	1	Cung chc tn xun	0	0	0	0	0
Mt gng	3	2277	\spr\item\script\spring2010\jiangguojiang.spr	41	1	1	Chc mng nm mi	0	0	0	0	0
Mt b	3	2278	\spr\item\script\spring2010\dongguajiang.spr	41	1	1	Chc mng nm mi	0	0	0	0	0
Mt da	3	2279	\spr\item\script\spring2010\yezijiang.spr	41	1	1	Chc mng nm mi	0	0	0	0	0
Cy nu	3	2280	\spr\item\script\spring2010\fanqi.spr	41	1	1	Cp  cng cao th hiu qu xua ui ma qu cng r rt	0	0	0	0	0
Nn Ct Tng	3	2281	\spr\item\script\zhongqiu_jieri\yunyoulazhu.spr	41	1	1	iu k diu s n vi bn trong sut 1 gi	0	0	0	0	0
Nn Nh 	3	2282	\spr\item\script\zhongqiu_jieri\xianwulazhu.spr	41	1	1	iu k diu s n vi ton t i trong sut 1 gi	0	0	0	0	0
Hm Thin Kim Bi	3	2283	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Thin Quang Kim Bi	3	2284	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Tn Bch Hi Kim Bi	3	2285	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
V Ma Kim Bi	3	2286	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Lng Nhc Kim Bi	3	2287	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Sng Tinh Kim Bi	3	2288	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Tn vt ca V Lm Minh Ch. Ai kin tr v nhn ni s c nhng phn thng v cng qu gi	50000	0	0	0	0
Linh Thch	3	2289	\spr\item\script\lingshi.spr	41	1	1	Un Hm Thin a Linh Kh. Nguyn liu nng cp bch kim	0	0	0	0	0
Than Ng Sc	3	2290	\spr\item\script\wusetang.spr	41	1	1	Dn pht Tam Mui Chn Ha, c th t chy vn vt. Dng  c to.	0	0	0	0	0
Ngc Nh Y	3	2291	\spr\item\script\yuruyi.spr	41	1	1	C th n Th Rn  i ly trang b Hong Kim.	0	0	0	0	0
Hp l phm hong kim	3	2292	\spr\item\script\item_chrismasbox.spr	41	1	1	M ra c ngu nhin mt trang b hong kim	0	0	0	0	0
V Lm Hng Bao	3	2293	\spr\item\script\lingshi.spr	41	1	1	Nhn chut phi s dng, c th ngu nhin non c cc loi nguyn liu vt phm.	0	0	0	0	0
Ng T Kim Bi	3	2294	\spr\item\script\lingshi.spr	41	1	1	Kim Bi K Nim Thin H  Nht Bang, sau khi s dng c th non c hiu qu non i kinh nghim no qui trong vng 30 pht, mi ngy ch c s dng mt ln,.	0	0	0	0	0
Ti Lc Hng Bao	3	2295	\spr\item\hongbao\cailuhongbao.spr	41	1	1	Bn trong cha 2 Canh Dn Hng Bao	0	0	0	0	0
Canh Dn Hng Bao	3	2296	\spr\item\hongbao\gengyinhongbao.spr	41	1	1	Nm mi Pht Ti, Pht Lc	0	0	0	0	0
Nhnh mai	3	2297	\spr\item\script\spring2010\meishuzhi.spr	41	1	1	Mai vng rc r khoe sc trong nng xun	0	0	0	0	0
Mn im tm	3	2298	\spr\item\christmas2006\xmascake.spr	459	1	1	Mn im tm, c th dng lm l vt tng cho Thn Ti.	0	0	0	0	0
Ti Bt Bo	3	2299	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	Dng  ng cc mn im tm ngon. C th ng c 6 mn im tm sau  dng tng Thn Ti.	0	0	0	0	0
Thn Ti Bo Rng	3	2300	\spr\item\oldbox\oldbox.spr	41	1	1	Bo rng qu him m Thn Ti tng cho mi ngi	0	0	0	0	0
Bch Ct Lnh	3	2301	\spr\item\questkey\006.spr	41	1	1	Gip gia tng cng lc, tng thm 60 pht luyn cng  cc bn  luyn cng c bit	0	0	0	0	0
Thin Long Lnh	3	2302	\spr\item\questkey\taskobj126.spr	41	1	1	Gip gia tng cng lc, tng thm 60 pht luyn cng  cc bn  luyn cng c bit	0	0	0	0	0
L Vt Nm Dn	3	2303	\spr\item\twzhuanyun\zhuanyunbao_small.spr	19	1	1	Chc Mng Nm Mi, non chut phi s dng s nhn c cc loi l vt	0	0	0	0	0
Trc K	3	2304	\spr\item\vietnam\midautumn06\bamboo.spr	432	1	1	Nguyn liu  ch to Tm Lin ng Lng	0	0	0	0	0
Giy Mu	3	2305	\spr\item\script\zhongqiu_jieri\200909\wusezhizhang.spr	41	1	1	Nguyn liu  ch to Tm Lin ng Lng	0	0	0	0	0
ng Tm Ph	3	2306	\spr\item\obj_item_heart.spr	41	1	1	n Nguyn Qun tm T Ng Tm. c th dng  ch to 'Tm Lin ng Lng'. S dng trc 6/3/2011.	0	0	0	0	0
Hp qu hnh phc	3	2307	\spr\item\script\item_chrismasbox.spr	377	1	1	Hu Tnh Nhn Chung Thnh Quyn Thuc. Giao cho Chng ng Cung N  Lm An c th i ly l vt.	0	0	0	0	0
Tm Lin ng Lng	3	2308	\spr\item\script\zhongqiu_jieri\lianhuadenglong.spr	41	1	1	Tm Tm Tng nh. Ngi chi khng cng gii tnh cng nhau t i c th ra ngoi bn  ngoi thnh nhn chut phi s dng.	0	0	0	0	0
T Kim Chn n	3	2309	\spr\item\script\zijinzhendan.spr	41	1	1	Hp th cng lc ca cc Tuyt Th Cao Th. S dng s gia tng 12 thnh cng lc	0	0	0	0	0
Hong Chn n	3	2310	\spr\item\script\huangzhendan.spr	41	1	1	Hp th cng lc ca cc Tuyt Th Cao Th. S dng s gia tng 12 thnh cng lc	0	0	0	0	0
Vn Nin Ng Thi Hoa	3	2311	\spr\item\script\wannianwutaihua.spr	41	1	1	Loi hoa qu him vn nm dng  tinh luyn T Kim Chn n	0	0	0	0	0
Bch Nin Trn L	3	2312	\spr\item\script\zhenlu_avd1.spr	41	1	1	Sau khi s dng i nht qu s c c duyn nht c "Bch nin huy hong qu"	0	0	0	0	0
Thin Nin Trn L	3	2313	\spr\item\script\zhenlu_avd2.spr	41	1	1	Sau khi s dng i nht qu s c c duyn nht c "Thin nin huy hong qu"	0	0	0	0	0
Vn Nin Trn L	3	2314	\spr\item\script\zhenlu_avd3.spr	41	1	1	Sau khi s dng i nht qu s c c duyn nht c "Vn nin huy hong qu"	0	0	0	0	0
Bch Nin Huy Hong qu	3	2315	\spr\item\script\huihuangzhiguo_avd1.spr	377	1	1	Bch nin huy hong qu, s dng s gia tng cng lc	0	0	0	0	0
Thin Nin Huy Hong qu	3	2316	\spr\item\script\huihuangzhiguo_avd2.spr	377	1	1	Thin nin huy hong qu, s dng s gia tng nhiu ln cng lc	0	0	0	0	0
Vn Nin Huy Hong qu	3	2317	\spr\item\script\huihuangzhiguo_avd3.spr	377	1	1	Vn nin huy hong qu, s dng s gia tng nhiu ln cng lc	0	0	0	0	0
Xu May Mn	3	2318	\spr\item\script\xingyunjinbi.spr	41	1	1	C th mang li Xu May Mn cho mi ngi, c th n Chng ng Cung N  tm hiu r hn	0	0	0	0	0
Thng Thanh Th Chi	3	2319	\spr\item\script\spring2010\meishuzhi.spr	41	1	1	Xun Non Hoa Khai, nhn chut phi s dng, c th n Chng ng Cung N  tm hiu r hn	0	0	0	0	0
Hong Kim Th Chi	3	2320	\spr\item\script\huangjinshuzhi.spr	41	1	1	Trng loi Hong Kim Mai Th Chi, c th em li cho bn nhng thu hoch bt ng, c th n Chng ng Cung N  tm hiu r hn	0	0	0	0	0
Th Chi May Mn	3	2321	\spr\item\christmas2006\xmasbranch.spr	41	1	1	Trng loi Th Chi Mai May Mn c th em li cho bn nhng thu hoch bt ng, c th n Chng ng Cung N  tm hiu r hn	0	0	0	0	0
Thng Thanh Hoa	3	2322	\spr\item\questkey\taskobj093.spr	41	1	1	M L Thng Thanh Hoa, c th n Chng ng Cung N  tm hiu r hn	0	0	0	0	0
Hong Kim Hoa	3	2323	\spr\item\yulanpenjie\jinlianhua.spr	41	1	1	Hoa l Hong Kim Hoa, c th n Chng ng Cung N  tm hiu r hn	0	0	0	0	0
Hoa May Mn	3	2324	\spr\item\script\shizhuhua.spr	41	1	1	C th em li cho bn thn Hoa May Mn bt ng, c th n Chng ng Cung N  i ly phn thng	0	0	0	0	0
Tinh luyn thch nguyn thch	3	2325	\spr\item\script\item_kongqueshi.spr	41	1	1	Vt phm cn thit  ch luyn tinh luyn thch	0	0	0	0	0
Tinh Luyn Thch	3	2326	\spr\item\script\item_furongshi.spr	41	1	1	Bo thch thn b, dng   cc loi thn binh	0	0	0	0	0
Bch linh Hng L	3	2327	\spr\item\magicscript\qingming2010\bailingxianglu1.spr	41	1	1	Thanh San Mai Trung Ct, Thin Nin Ho Kh Tn. Trong bn  chin u sau khi nhn chut phi s dng s xut hin mt Hng L. Thi hn s dng 0:00/12/4/2010. cp 120 tr ln hoc  trng sinh mi c s dng, mi ngy mi ngi s dng nhiu nht 10 ci.	0	0	0	0	0
Thanh Minh Liu	3	2328	\spr\item\magicscript\qingming2010\qmliu.spr	41	1	1	Thanh Chi Liu ca Tit Thanh Minh, dng  by t lng tn knh i vi ngi qu c.	0	0	0	0	0
Thanh Minh Hng	3	2329	\spr\item\magicscript\qingming2010\qmxiang.spr	41	1	1	Nht Tr Hng Niu Niu, Vn Chng T Du Du, dng  by t lng tn knh i vi ngi qu c.	0	0	0	0	0
Thanh on	3	2330	\spr\item\magicscript\qingming07\qingmingguo.spr	464	1	1	Mt loi dng nc sinh t  lm thnh Cao on sc mu, thc phm c bit ca Tit Thanh Minh.	0	0	0	0	0
n Hng Mc Hp	3	2331	\spr\item\magicscript\qingming2010\tanxiangmuxia.spr	41	1	1	Dng n Hng Mc lm thnh mt ci Hp.	0	0	0	0	0
Trm Hng Mc Hp	3	2332	\spr\item\magicscript\qingming2010\chenxiangmuxia.spr	41	1	1	Dng Trm Hng Mc lm thnh ci hp.	0	0	0	0	0
n Hng Mc Hp pht sng	3	2333	\spr\item\magicscript\qingming2010\tanxiangmuxia2.spr	41	1	1	Trong Mc Hp ng mt Lnh Bi Binh S V Danh, pht ra nhng nh sng lung linh.	0	0	0	0	0
Trm Hng Mc Hp pht quang	3	2334	\spr\item\magicscript\qingming2010\chenxiangmuxia2.spr	41	1	1	Trong Mc Hp ng mt Bi Kim ca Tng Lnh V Danh, pht ra nhng nh sng lung linh.	0	0	0	0	0
Lnh Bi Binh S	3	2335	\spr\item\questkey\taskobj132.spr	41	1	1	Lnh Bi ca binh s v danh no , c th nhn thy vt mu m m nhng khng th nhn ra c tn c khc trn , nhn chut phi c th a vo n Hng Mc Hp.	0	0	0	0	0
Bi Kim Tng Qun	3	2336	\spr\item\questkey\taskobj049.spr	41	1	1	Bi Kim ca mt v tng qun no , c th nhn thy vt mu m m nhng khng th nhn ra c tn c khc trn , nhn chut phi c th a vo Trm Hng Mc Hp.	0	0	0	0	0
L Bao Nm Dn	3	2337	\spr\item\obj_item_jixiang.spr	377	1	1	Thn cng ci th, v ngh siu qun. M ra s nhn c cc loi phn thng. Thi hn s dng n 24:00/20/5/2010	0	0	0	0	0
Hm Kim Hp	3	2338	\spr\item\jiefang2010\hanjinhe.spr	41	1	1	Bao gm 8 thp tinh luyn (cp 1)	0	0	0	0	0
Thp Tinh Luyn	3	2339	\spr\item\jiefang2010\jinniantie.spr	41	1	1	Cp  thp cng cao th kh ti qun s ca dn tc ta thm li hi	0	0	0	0	0
Ht Thin Tu	3	2340	\spr\item\script\jiefang_jieri\201004\qiansuizhong.spr	41	1	1	T do, hnh phc mi mi trng tn	0	0	0	0	0
Ti Phn Bn	3	2341	\spr\item\script\jiefang_jieri\201004\feiliaodai.spr	41	1	1	Gip cy tng trng vi tc  rt nhanh	0	0	0	0	0
Thng Nc	3	2342	\spr\item\script\jiefang_jieri\201004\shuitong.spr	41	1	1	Gip cy tng trng nhanh	0	0	0	0	0
Thuc Tr Su	3	2343	\spr\item\script\jiefang_jieri\201004\shachongji.spr	41	1	1	Hy cn thn khi s dng	0	0	0	0	0
Chic gy Trng Sn	3	2344	\spr\item\script\jiefang_jieri\201004\changshangun.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Ti Dng C	3	2345	\spr\item\script\jiefang_jieri\201004\daojudai.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Hp Kim Ch	3	2346	\spr\item\script\jiefang_jieri\201004\zhenxianhe.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Cun Vi	3	2347	\spr\item\script\jiefang_jieri\201004\bujuan.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Cun Vi Ho Hng	3	2348	\spr\item\script\jiefang_jieri\201004\shangpinbujuan.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Cun Vi Thng Hng	3	2349	\spr\item\script\jiefang_jieri\201004\jipinbujuan.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Chic M Chin S	3	2350	\spr\item\script\jiefang_jieri\201004\zhanshimao.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
i Giy B i	3	2351	\spr\item\script\jiefang_jieri\201004\buduixie.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Tm o Chin S	3	2352	\spr\item\script\jiefang_jieri\201004\zhanshiyi.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Chic vng Trng Sn	3	2353	\spr\item\script\jiefang_jieri\201004\changshandiaochuang.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Ba l Con Cc	3	2354	\spr\item\script\jiefang_jieri\201004\waxingbeibao.spr	41	1	1	Cho mng ngy t nc c gii phng	0	0	0	0	0
Trng Khi Hon	3	2355	\spr\item\jiefang2010\kaixuangu.spr	41	1	1	Ting trng khi hon vang ln mng t nc c hon ton gii phng	0	0	0	0	0
Hoa Sen Cn	3	2356	\spr\item\jiefang2010\huangjinnian.spr	41	1	1	Th hin lng yu nc ca con ngi Vit Nam	0	0	0	0	0
Ngc Qun	3	2357	\spr\item\jingli\yuguan.spr	41	1	1	Bn trong ngc qun cha y linh kh, c th ln o hoa o thu thp linh l.	0	0	0	0	0
Hn Nguyn Linh L	3	2358	\spr\item\jingli\hunyuanlinglu.spr	41	1	1	Hi t linh l ca tinh hoa thin a, bm chut phi s dng s nhn c 100 im tinh lc	0	0	0	0	0
Qu Ngn Nm	3	2359	\spr\item\script\qiannianzhiguo.spr	41	1	1	Qu trn cy  ngn nm, bn trong n du bo vt thn b, nhng qu ny v cng cng chc, ch c th s dng Huyn Bng Chy   K Trn Cc mi m ra c	0	0	0	0	0
Huyn Bng Chy	3	2360	\spr\item\script\qiannianxuanbingchui.spr	41	1	1	Huyn Bng Ngn Nm lm thnh ci chy, v kin bt ta. Nhn chut phi s dng c th m ra Qu Ngn Nm, sau khi s dng s b tan chy	0	0	0	0	0
Ph triu hon th luyn ng	3	2361	\spr\item\questkey\taskobj119.spr	38	1	1	S dng trong th luyn ng, ba ch c th triu tp v iu phi bang th	0	0	0	0	0
Linh Ngc ( phin bn min ph )	3	2362	\spr\item\script\jiefang_jieri\201004\qiansuizhong.spr	41	1	1	Linh Thch	0	0	0	0	0
Th Luyn Thip	3	2363	\spr\item\questkey\obj_item_lection02.spr	38	1	1	Th luyn thip, giy chng nhn tham gia th luyn ng.	0	0	0	0	0
Mc Ch Bo Hp	3	2364	\spr\item\script\baoxiang_mu.spr	367	1	1	Mt loi bo rng xem ra rt c k, bm chut phi s dng	0	0	0	0	0
ng Ch Bo Hp	3	2365	\spr\item\script\baoxiang_tong.spr	367	1	1	Mt loi bo rng ng rt nng, bm chut phi s dng	0	0	0	0	0
Ngn Ch Bo Hp	3	2366	\spr\item\script\baoxiang_yin.spr	367	1	1	Mt loi bo rng c lm t bc, bm chut phi s dng	0	0	0	0	0
Hong Kim Bo Hp	3	2367	\spr\item\script\baoxiang_jin.spr	367	1	1	Mt loi bo rng c lm t vng rng, bm chut phi s dng	0	0	0	0	0
Bo rng Bch Kim	3	2368	\spr\item\script\baoxiang_baijin.spr	367	1	1	Mt loi bo rng lm t bch kim ng nh, minh chng cho vic vt hon ton i th luyn, bm chut phi s dng	0	0	0	0	0
Tn S Kim Yu Bi L Bao	3	2369	\spr\item\obj_item_jixiang.spr	347	1	1	Nhn chut phi s dng, c th nhn c 1 Tn S Kim Yu Bi	0	0	0	0	0
[Tinh Ch] ng St Bch Kim iu Long Gii L Hp	3	2370	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng c th nhn c 1 [Tinh T] ng St Bch Kim iu Long Gii	0	0	0	0	0
[Tinh Ch] ng St Bch Kim T Phng Gii L Hp	3	2371	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng nhn c [Tinh Ch] ng St Bch Kim T Phng Gii	0	0	0	0	0
[Tinh Ch] ng St Bch Ngc Cn Khn Bi L Hp	3	2372	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng nhn c [Tinh Ch] ng St Bch Ngc Cn Khn Bi	0	0	0	0	0
[Tinh Ch] ng St Ph Thy Ngc Hng Khuyn L Hp	3	2373	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng nhn c [Tinh Ch] ng St Ph Thy Ngc Hng Khuyn	0	0	0	0	0
M bi - Xch th	3	2374	\spr\item\songjin\token.spr	385	1	1	Bm chut phi s dng  nhn c 1 Xch Th	0	0	0	0	0
M bi - ch L	3	2375	\spr\item\songjin\token.spr	385	1	1	Bm chut phi s dng  nhn c 1 ch L	0	0	0	0	0
M bi - Tuyt nh	3	2376	\spr\item\songjin\token.spr	385	1	1	Bm chut phi s dng  nhn c 1 Tuyt nh	0	0	0	0	0
M bi -  Vn p Tuyt	3	2377	\spr\item\songjin\token.spr	385	1	1	Bm chut phi  s dng  nhn c 1  Vn p Tuyt	0	0	0	0	0
M bi - Chiu D Ngc S T	3	2378	\spr\item\songjin\token.spr	385	1	1	Bm chut phi  s dng  nhn c 1 Chiu D Ngc S T	0	0	0	0	0
M bi - Bn Tiu	3	2379	\spr\item\songjin\token.spr	385	1	1	Bm chut phi  nhn c 1 Bn Tiu	0	0	0	0	0
M bi - Phin V	3	2380	\spr\item\songjin\token.spr	385	1	1	Bm chut phi  nhn c 1 Phin V	0	0	0	0	0
Thanh Tuyt Y l hp	3	2381	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng  nhn c 1 Thanh Tuyt Y	0	0	0	0	0
Bng Tinh Qun l hp	3	2382	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng  nhn c 1 Bng Tinh Qun	0	0	0	0	0
Kinh Thin Gip l hp	3	2383	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng  nhn c 1 Kinh Thin Gip	0	0	0	0	0
Khp a Qun l hp	3	2384	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng  nhn c 1 Khp a Qun	0	0	0	0	0
St Th Gin l hp	3	2385	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 2 st th gin	0	0	0	0	0
Nhc Vng Kim l bao	3	2386	\spr\item\obj_item_jixiang.spr	347	1	1	Bm chut phi s dng  nhn c 1 Nhc Vng Kim	0	0	0	0	0
Hp bnh chng	3	2387	\spr\item\oldbox\oldbox.spr	433	1	1	Bn trong ng rt nhiu Bnh 	0	0	0	0	0
Hng Bao oan Ng	3	2388	\spr\item\magic\icon_item_baozhu.spr	41	1	1	Nhn chut phi s dng trn mt t s xut hin mt Phong Pho.	0	0	0	0	0
Tiu Hng Hoa oan Ng	3	2389	\spr\item\script\shizhuhua.spr	41	1	1	Mt a hoa nh rt p. Nhn chut phi s dng s c chuyn i cho ngi khc.	0	0	0	0	0
L Hp oan Ng	3	2390	\spr\item\script\item_chrismasbox.spr	377	1	1	L hp nhn c khi tham gia Tit oan Ng, bn trong cha ng nong mn  rt qu gi. Nhn chut phi  m.	0	0	0	0	0
Cha Kha L Hp oan Ng	3	2391	\spr\item\questkey\taskobj092-6.spr	41	1	1	Cha kha dng  m L Hp oan Ng.	0	0	0	0	0
Th Gi Yu Bi	3	2392	\spr\item\script\shizheyaopai.spr	385	1	1	Tn vt c nhn t nhim v st th cao cp  Nhip Th Trn	0	0	0	0	0
St Th B Bo	3	2393	\spr\item\script\shashoumibao.spr	377	1	1	Phn thng khi hon thnh nhim v st th. <enter>Cn 6 Huyn Thin Chy mi c th m.	0	0	0	0	0
Huyn Thin Chy	3	2394	\spr\item\script\xuantianchui.spr	41	1	1	Dng  m bo rng c bit.	0	0	0	0	0
Kim  Lnh	3	2395	\spr\item\script\jinwuling.spr	385	1	1	Lnh bi b Kim , c th n th rn thn b i ly 1 mn trong b  Kim	0	0	0	0	0
T Mng Lnh	3	2396	\spr\item\script\zimangling.spr	385	1	1	Lnh bi b T Mng, C th n th rn thn b i ly 1 mn trong b T Mng	0	0	0	0	0
Huyn Vin Lnh	3	2397	\spr\item\script\xuanyuanling.spr	385	1	1	Lnh bi b Huyn Vin, c th n th rn thn b  i ly 1 mn trong b Huyn Vin	0	0	0	0	0
Thng Lang Lnh	3	2398	\spr\item\script\canglangling.spr	385	1	1	Lnh bi b Thng Lang, c th n th rn thn b i ly 1 mn trong b Thng Lang	0	0	0	0	0
Vn Lc Lnh	3	2399	\spr\item\script\yunluling.spr	385	1	1	Lnh bi b Vn Lc, c th n th rn thn b i 1 mn trong b Vn Lc	0	0	0	0	0
i Lc Thn T L Bao	3	2400	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	L bao thn b, m ra nhn c v vn vt phm qu. Thi hn s dng 24:00 07-07-2010	0	0	0	0	0
Huyn Thin Cm Nang	3	2401	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	Dng chut phi s dng c th nhn c 5 Huyn Thin Chy	0	0	0	0	0
Hn Thch	3	2402	\spr\item\script\lingshi.spr	41	1	1	Vin  thn k c cha tinh lc, nhng khng th ly ra. t n s lng nht nh c th n th rn thn b i thnh lnh bi b trang b tng ng	0	0	0	0	0
Bch H Lnh	3	2403	\spr\item\script\baihuling.spr	385	1	1	Nguyn liu hp thnh trang b Bch H	0	0	0	0	0
V bng hong kim	3	2404	\spr\item\worldcup\huangjinqiutai.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
V bng bch kim	3	2405	\spr\item\worldcup\baijinqiutai.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Ti nguyn liu	3	2406	\spr\item\worldcup\yuanliaodai.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Rut cao su	3	2407	\spr\item\worldcup\xiangjiao.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Cht do	3	2408	\spr\item\worldcup\suliao.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Bng da	3	2409	\spr\item\worldcup\zuqiu.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Bng hong kim	3	2410	\spr\item\worldcup\huangjinzuqiu.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Bng bch kim	3	2411	\spr\item\worldcup\baijinzuqiu.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
B huyt n	3	2412	\spr\item\worldcup\buxuedan.spr	41	1	1	Bi b sc khe, tng cng th lc	0	0	0	0	0
Tiu Cu chi y	3	2413	\spr\item\worldcup\xiaoqiuzhiyi.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Tiu tc chi ngoa	3	2414	\spr\item\worldcup\xiaozuzhixue.spr	41	1	1	B mt ca mn bng  l nm  qu bng	0	0	0	0	0
Thanh Cu Lnh	3	2415	\spr\item\script\qingjuling.spr	385	1	1	Lnh bi b Thanh Cu, c th n th rn thn b i ly 1 mn ca b Thanh Cu	0	0	0	0	0
Xch Ln Lnh	3	2416	\spr\item\script\chilinling.spr	385	1	1	Lnh bi b Xch Ln, c th n th rn thn b i 1 mn trong b Xch Ln	0	0	0	0	0
Minh Phng Lnh	3	2417	\spr\item\script\mingfengling.spr	385	1	1	Lnh bi b Minh Phng, c th n th rn thn b i 1 mn trong b Minh Phng.	0	0	0	0	0
ng Long Lnh	3	2418	\spr\item\script\tenglongling.spr	385	1	1	Lnh bi b ng Long, c th n th rn thn b i 1 mn trong b ng Long	0	0	0	0	0
Phong Ha Cm Nang	3	2419	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	Cm nang nhn c  chin trng, bm chut phi s dng	0	0	0	0	0
Bo rng thn b ca D Tu	3	2420	\spr\item\script\xuantiebaoxian.spr	41	1	1	Bo rng nhn c  ch D Tu.<enter> Cn 6 Huyn Thin Chy mi c th m	0	0	0	0	0
Ch Tn B Bo	3	2421	\spr\item\newyear0901\hongbaoxiang.spr	41	1	1	B bo trn ngi ca tuyt th cao th.<enter>Cn 12 Huyn Thin Chy  m	0	0	0	0	0
Ti Bo Thy Tc	3	2422	\spr\item\script\item_baibaoxiang.spr	41	1	1	Ti bo nh cp ca bn thy tc, bm chut phi s dng	0	0	0	0	0
Cng Thnh Chin L Bao	3	2423	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	Phn thng ca ngi lp cng trong cng thnh chin, bm chut phi s dng	0	0	0	0	0
T Hi Tiu Diu n	3	2424	\spr\item\script\xiaoyaodan.spr	41	1	1	Giang H Nhm Tiu Diu	0	0	0	0	0
Cu Thin Vn Du n	3	2425	\spr\item\script\yunyoudan.spr	41	1	1	Ni lc thm hu, chu du khp chn tng tri	0	0	0	0	0
Thip tht sc l hoa	3	2426	\spr\item\questkey\card_bpk.spr	38	1	1	 chc mng phin bn mi, tng thip l hoa cho cung n cm n s c nhng bt ng.	0	0	0	0	0
Tht sc l hoa	3	2427	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	Nhp chut phi  s dng pho hoa	0	0	0	0	0
Tht sc l bao	3	2428	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Chc mng phin bn mi, bm chut phi s c cc loi qu	0	0	0	0	0
i Thch u	3	2429	\spr\item\script\item_zhushakuang.spr	41	1	1	Mt phin  rt ln	0	0	0	0	0
Dc Bao	3	2430	\spr\item\script\caiyao\htzzjn.spr	41	1	1	n cha nhiu iu bt ng	0	0	0	0	0
Bi Kim Bao Thp Bt	3	2431	\spr\item\questkey\taskobj049.spr	41	1	1	Bi kim tht lc ca Bao Thp Bt	0	0	0	0	0
Tu Luyn Bo Rng	3	2432	\spr\item\script\item_baibaoxiang.spr	41	1	1	n cha nhiu iu bt ng	0	0	0	0	0
Trng Hiu Cu Mnh Hon	3	2433	\spr\item\medecine\obj-potion05.spr	41	1	1	Sau khi s dng nhiu nht ch hi phc tng cng 54000 sinh lc ni lc.	0	0	0	0	0
Trng Hiu Cu Cng Hon	3	2434	\spr\item\medecine\obj-potion10.spr	41	1	1	Sau khi s dng nhiu nht ch hi phc tng cng 108000 sinh lc ni lc.	0	0	0	0	0
Trng Hiu Ngc L Hon	3	2435	\spr\item\medecine\obj-potion14.spr	41	1	1	Sau khi s dng nhiu nht ch hi phc tng cng 216000 sinh lc ni lc.	0	0	0	0	0
Bch Ngc	3	2436	\spr\item\script\baiyu.spr	41	1	1	Np cho xa phu tht i thnh th  c c hi tin vo o ty ty ty im k nng.	0	0	0	0	0
T Ngc	3	2437	\spr\item\script\ziyu.spr	41	1	1	Np cho xa phu tht i thnh th  c c hi tin vo o ty ty ty im tim nng.	0	0	0	0	0
Tiu Bt Nh Tm Kinh	3	2438	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Pht gia bo in, c th xa mt na im kinh nghim m.	0	0	0	0	0
i Bt Nh Tm Kinh	3	2439	\spr\item\questkey\obj_item_lection01.spr	375	1	1	Pht gia bo in, c th xa ht ton b im kinh nghim m.	0	0	0	0	0
Rng Thn B	3	2440	\spr\item\oldbox\oldbox.spr	433	1	1	n cha nhiu iu bt ng	0	0	0	0	0
Lnh bi tht thnh i chin	3	2441	\spr\item\songjin\token.spr	385	1	1	Lnh bi ca tht thnh i chin, dng  m tht thnh i chin.	100	0	0	0	0
M bi - Phi Vn	3	2442	\spr\item\songjin\token.spr	385	1	1	Bm chut phi s dng  nhn c 1 Phi Vn	0	0	0	0	0
Ng Chu Lng Khng n	3	2443	\spr\item\script\lingkongdan.spr	41	1	1	Hp th tinh hoa ca to ha, to nn sc mnh phi thng	0	0	0	0	0
T Hi Tiu Diu n L Hp	3	2444	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng  nhn c 10 T Hi Tiu Diu n	0	0	0	0	0
Ng Chu Lng Khng n L Hp	3	2445	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng  nhn c 10 Ng Chu Lng Khng n	0	0	0	0	0
Cu Thin Vn Du n L Hp	3	2446	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng nhn c 10 Cu Thin Vn Du n	0	0	0	0	0
Huyt Chin Lnh K L Hp	3	2447	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s dng nhn c 1 huyt chin lnh k	0	0	0	0	0
Ph Qu Cm Hp	3	2448	\spr\item\script\fuguijinhe.spr	433	1	1	May mn s mm ci vi bn	0	0	0	0	0
i H Bo Hp	3	2449	\spr\item\script\seven_city_war\daxibaoxiang.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
i Ct Bo Hp	3	2450	\spr\item\script\seven_city_war\dajibaoxiang.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Tht	3	2451	\spr\item\script\seven_city_war\qi.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Thnh	3	2452	\spr\item\script\seven_city_war\cheng.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
i	3	2453	\spr\item\script\seven_city_war\da.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Chin	3	2454	\spr\item\script\seven_city_war\zhan.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Mnh thin th	3	2455	\spr\item\script\seven_city_war\tianshusuipian.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Thn Hnh Toi Phin	3	2456	\spr\item\script\seven_city_war\shenxingsuipian.spr	41	1	1	Thm Cu tin bi ang cn thu thp chn ln chn tm mt mnh Thn Hnh Toi Phin  trao i chin m mi	0	0	0	0	0
Thnh  Huyt Chin Lnh	3	2457	\spr\item\script\seven_city_war\chengduxuezhanling.spr	41	1	1	Huyt Chin Lnh t cc thnh ch, ku gi nhn s V Lm Trung Nguyn cng gp sc  gi bnh yn cho b tnh!	0	0	0	0	0
i L Huyt Chin Lnh	3	2458	\spr\item\script\seven_city_war\dalixuezhanling.spr	41	1	1	Huyt Chin Lnh t cc thnh ch, ku gi nhn s V Lm Trung Nguyn cng gp sc  gi bnh yn cho b tnh!	0	0	0	0	0
Phng Tng Huyt Chin Lnh	3	2459	\spr\item\script\seven_city_war\fengxiangxuezhanling.spr	41	1	1	Huyt Chin Lnh t cc thnh ch, ku gi nhn s V Lm Trung Nguyn cng gp sc  gi bnh yn cho b tnh!	0	0	0	0	0
Tng Dng Huyt Chin Lnh	3	2460	\spr\item\script\seven_city_war\xiangyangxuezhanling.spr	41	1	1	Huyt Chin Lnh t cc thnh ch, ku gi nhn s V Lm Trung Nguyn cng gp sc  gi bnh yn cho b tnh!	0	0	0	0	0
Bin Kinh Huyt Chin Lnh	3	2461	\spr\item\script\seven_city_war\bianjingxuezhanling.spr	41	1	1	Huyt Chin Lnh t cc thnh ch, ku gi nhn s V Lm Trung Nguyn cng gp sc  gi bnh yn cho b tnh!	0	0	0	0	0
Lm An Huyt Chin Lnh	3	2462	\spr\item\script\seven_city_war\linanxuezhanling.spr	41	1	1	Huyt Chin Lnh t cc thnh ch, ku gi nhn s V Lm Trung Nguyn cng gp sc  gi bnh yn cho b tnh!	0	0	0	0	0
Dng Chu Huyt Chin Lnh	3	2463	\spr\item\script\seven_city_war\yangzhouxuezhanling.spr	41	1	1	Huyt Chin Lnh t cc thnh ch, ku gi nhn s V Lm Trung Nguyn cng gp sc  gi bnh yn cho b tnh!	0	0	0	0	0
Tiu T Khung	3	2464	\spr\item\script\seven_city_war\xiaozikuang.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Khung Tranh	3	2465	\spr\item\script\seven_city_war\zhongzikuang.spr	41	1	1	Khung tranh Tin V m Hng Nga ang tm.	0	0	0	0	0
Tht Tinh Bi	3	2466	\spr\item\script\seven_city_war\qixingpei.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Thnh Vng Khi	3	2467	\spr\item\script\seven_city_war\chengyangkui.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
i Thnh Gip	3	2468	\spr\item\script\seven_city_war\dashengjia.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
Chin Thn Ngoa	3	2469	\spr\item\script\seven_city_war\zhanshenxue.spr	41	1	1	Cho mng phin bn mi Tht Thnh i Chin	0	0	0	0	0
i Thnh B Kp 90	3	2470	\spr\item\questkey\quyuanmifang.spr	368	1	1	S dng c th hc c mt k nng 90 c ng cp 20.	0	0	0	0	0
i Thnh B Kp 120	3	2471	\spr\item\questkey\quyuanmifang.spr	368	1	1	S dng c th hc c mt k nng 120 c ng cp 20.	0	0	0	0	0
Sch k nng cp 90	3	2472	\spr\item\questkey\quyuanmifang.spr	368	1	1	nhn chut phi s dng, c th non c mt cun sch k nng cp 90 ca mn phi bn thn	0	0	0	0	0
Cha Kha Thn B	3	2473	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha kha khng r lai lch, c l c lin quan vi Bao Thp Bt	0	0	0	0	0
L Bao Mt N Tn Th	3	2474	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi s dng, c th non c mt mt n ngu nhin	0	0	0	0	0
Thip l hoa ng khnh ph thin	3	2475	\spr\item\worldcup\dalishen_kace.spr	41	1	1	 chc mng phin bn mi, tng thip l hoa cho cung n cm n s c nhng bt ng.	0	0	0	0	0
L hoa ng khnh ph thin	3	2476	\spr\item\magic\icon_item_baozhu.spr	41	1	1	Nhp chut phi  s dng pho hoa	0	0	0	0	0
L bao ng khnh ph thin	3	2477	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	Chc mng phin bn mi, bm chut phi s c cc loi qu	0	0	0	0	0
Lnh bi Vi Sn o	3	2478	\spr\item\questkey\006.spr	336	1	1	Giy thng hnh ca Vi Sn o	0	0	0	0	0
Hnh Hip K[1]	3	2479	\spr\item\songjin\warflag.spr	387	1	1	Hnh hip trng ngha, danh trn v lm	0	0	0	0	0
Hnh Hip K[2]	3	2480	\spr\item\songjin\warflag.spr	387	1	1	Hnh hip trng ngha, danh trn v lm	0	0	0	0	0
Hnh Hip K[3]	3	2481	\spr\item\songjin\warflag.spr	387	1	1	Hnh hip trng ngha, danh trn v lm	0	0	0	0	0
Hnh Hip K[4]	3	2482	\spr\item\songjin\warflag.spr	387	1	1	Hnh hip trng ngha, danh trn v lm	0	0	0	0	0
Hnh Hip K[5]	3	2483	\spr\item\songjin\warflag.spr	387	1	1	Hnh hip trng ngha, danh trn v lm	0	0	0	0	0
<<δ>>	3	2484	\Ui3\online_award\gift.spr	41	1	1	Bo rng thn b, khng bit c th g bn trong	0	0	0	0	0
Ch lnh bi 'Phong'	3	2485	\spr\item\script\fengzilingpai.spr	385	1	1	Trn lnh bi vit mt ch 'Phong'	0	0	0	0	0
Ch lnh bi 'Vn'	3	2486	\spr\item\script\yunzilingpai.spr	385	1	1	Trn lnh bi vit mt ch 'Vn'	0	0	0	0	0
Ch lnh bi 'Ti'	3	2487	\spr\item\script\zaizilingpai.spr	385	1	1	Trn lnh bi vit mt ch 'Ti'	0	0	0	0	0
Ch lnh bi 'Khi'	3	2488	\spr\item\script\qizilingpai.spr	385	1	1	Trn lnh bi vit mt ch 'Khi'	0	0	0	0	0
Hip Khch Lnh	3	2489	\spr\item\script\xiakeling.spr	385	1	1	Chng nhn hip khch, tp hp  4 lnh bi ch 'Phong' 'Vn' 'Ti' 'Khi' cng thm Hip Khch Lnh c th n Chng ng Cung N  i ly Thng Thng Thip	0	0	0	0	0
Danh T Lnh	3	2490	\spr\item\script\mingsuling.spr	385	1	1	Chng nhn V Lm Minh T, tp hp  4 lnh bi ch 'Phong' 'Vn' 'Ti' 'Khi' cng thm Danh T Lnh c th n Chng ng Cung N  i ly Kim Cng Thip	0	0	0	0	0
i Lc Thip	3	2491	\spr\item\questkey\taskobj021.spr	38	1	1	Chut phi s dng  triu hi i lc th v, sau khi  bi s nhn c phn thng ca th v ny	0	0	0	0	0
Thng Thng Thip	3	2492	\spr\item\worldcup\dalishen_kace.spr	38	1	1	Chut phi s dng  triu hi thng thng th v, sau khi  bi s nhn c phn thng ca th v ny	0	0	0	0	0
Kim Cng Thip	3	2493	\spr\item\questkey\obj_item_lection02.spr	38	1	1	Chut phi s dng  triu hi kim cng th v, sau khi  bi s nhn c phn thng ca th v ny	0	0	0	0	0
Cu Dng Chn Kh n	3	2494	\spr\item\medecine\jiuyangzhengqidan.spr	41	1	1	n dc thn k, hi t nhng linh kh ca tri t, sau khi s dng s lm cho cng l tng ln gp bi, trc tip tng ln cp 120 cho nhn vt, ch c nhn vt t cp 100 n 120 mi c s dng.	0	0	0	0	0
Ph Qu i L Hp	3	2495	\spr\item\script\lipinhe_20.spr	41	1	1	Ph Qu i L Hp, m ra s nhn c phn thng qu him	0	0	0	0	0
L Hp Mc Bc Truyn Tng	3	2496	\spr\item\obj_item_jixiang.spr	41	1	1	Bn trong c 10 cun Mc Bc Truyn Tng Lnh	0	0	0	0	0
Tn Vt Bang Ch Vinh D	3	2497	\spr\item\questkey\obj_item_lection02.spr	38	1	1	S dng tn vt ny c th gip cho i hip sm c ngy khai tn lp phi  tr thnh mt bang ch tn knh!	0	0	0	0	0
L bao mt n ngu nhin	3	2498	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi s dng, c th ngu nhin non c 1 ci mt n kha c thuc tnh ng hnh Thiu Nin v Thanh Nin( mt n ny ch s dng mt ln).	0	0	0	0	0
Ho Hip Lnh Bi L Bao	3	2499	\spr\item\obj_item_giftb.spr	344	1	1	Bn trong c 10 ci lnh bi cc loi 'Phong', 'Vn', 'Ti', 'Khi', hn s dng lnh bi n 24:00/23/8/2010	0	0	0	0	0
Vng Hoa Tht Tch	3	2500	\spr\item\qixi_2006\huahuan.spr	41	1	1	Mt vng hoa tuyt p, tng cho Ngu Nhi  Lm An	0	0	0	0	0
L Bao Vng Hoa Tht Tch	3	2501	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Nhn chut phi s dng c th nhn c 10 'Vng Hoa Tht Tch' ( s dng trc 0:00/1/9)	0	0	0	0	0
Bao nguyn liu bnh trung thu	3	2502	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Mt l bao ng nguyn liu lm bnh trung thu	0	0	0	0	0
Bt m 	3	2503	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
ng Cng	3	2504	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Nguyn liu cn thit  lm bnh trung thu nhn ng, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Nhn To	3	2505	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Nguyn liu cn thit  lm bnh trung thu nhn to, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Bt da 	3	2506	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Nguyn liu cn thit  lm bnh trung thu nhn da, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Bnh Trung Thu Nhn ng bnh thng	3	2507	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Bnh Trung Thu Nhn ng bnh thng	0	0	0	0	0
Bnh Trung Thu Nhn ng thm ngon	3	2508	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Bnh Trung Thu Nhn ng thm ngon	0	0	0	0	0
Bnh Trung Thu Nhn To bnh thng	3	2509	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Bnh Trung Thu Nhn To bnh thng	0	0	0	0	0
Bnh Trung Thu Nhn To mm do	3	2510	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Bnh Trung Thu Nhn To mm do	0	0	0	0	0
Bnh Trung Thu Nhn Da bnh thng	3	2511	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Bnh Trung Thu Nhn Da bnh thng	0	0	0	0	0
Cu Nguyt Chi Chng	3	2512	\spr\item\script\jiefang_jieri\201004\qiansuizhong.spr	41	1	1	Nhn chut phi s dng c th trng mt ht ging. C th s dng li. Mi ngi mi ngy s dng nhiu nht 3 ln, sau khi s dng Qunh Tng Ngc Dch c bn trong K Trn Cc c th tng thm s ln s dng Cu Nguyt Chi Chng.	0	0	0	0	0
Bch Hng Phn	3	2513	\spr\item\script\qingming_jieri\200903\baihuafudai.spr	41	1	1	Dng  vi ln cy nh, sau khi cy nh ln ln s cho ra Bch Hng Qu, mi ln s dng mt bao Bch Hng Phn s cho ra mt Bch Hng Qu, mi cy nhiu nht c th dng 5 bao Bch Hng Phn. Xin hy s dng trc 24:00/20/9/2010.	0	0	0	0	0
Cu Thin Mt Phn	3	2514	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	Dng  vi ln cy nh, sau khi cy nh ln ln s cho ra Cu Thin Mt Qu, mi ln s dng mt bao Cu Thin Mt Phn s cho ra mt Cu Thin Mt Qu, mi cy nhiu nht c th dng 5 bao Cu Thin Mt Phn. Xin hy s dng trc 24:00/20/9/2010.	0	0	0	0	0
Qunh Tng Ngc Dip	3	2515	\spr\item\script\qingming_jieri\200903\yuqingganlu.spr	41	1	1	Truyn thuyt ni rng trong yn tic bn o ca Vng Mu Nng Nng dng  mi cc v thn tin trong yn tic, sau khi s dng th lc tng ln gp bi, tinh thn sng khoi, mi ln dng mt bnh c th trng c 4 cy. Xin hy s dng trc 24:00/20/9/2010.	0	0	0	0	0
Bch Hng Qu	3	2516	\spr\item\vietnam\christmas2009\hongpingguo.spr	41	1	1	Mt loi qu thn k qu him, hng thm ngo ngt, nhn chut phi s dng s triu ra c Bch Hng Lc.	0	0	0	0	0
Cu Thin Mt Qu	3	2517	\spr\item\script\qiannianzhiguo.spr	41	1	1	Mt loi qu thn k qu him, hng thm ngo ngt, nhn chut phi s dng s triu ra c Bo Hng.	0	0	0	0	0
Ph Qu L Bao	3	2518	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	Nhn chut phi s dng c th tham gia np tin rt thm trng thng v non c nhng phn thng thn b, c th n L Quan  tm hiu k hn, chc bn may mn.	0	0	0	0	0
Vinh Hoa i L Hp	3	2519	\spr\item\script\item_chrismasbox.spr	41	1	1	Vinh Hoa i L Hp, m ra s nhn c phn thng qu him	0	0	0	0	0
Ph Qu Bo Rng	3	2520	\spr\item\oldbox\oldbox.spr	41	1	1	Ph Qu Bo Rng, s dng Cha Kha Thn K trong K Trn Cc m ra c th nhn c phn thng qu him	0	0	0	0	0
Thn b m c	3	2521	\spr\item\script\qiannianzhiguo.spr	41	1	1	o c dng  nng cao xc sut nng bnh trung thu	0	0	0	0	0
L bao m c thn b	3	2522	\spr\item\script\item_chrismasbox.spr	377	1	1	Bm chut phi s nhn c 5 'ma c thn b'	0	0	0	0	0
Thin Chi Bo Hp	3	2523	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
a Chi Bo Hp	3	2524	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
ng ct	3	2525	\spr\item\script\item_chrismasbox.spr	377	1	1	Nguyn liu dng  ch to bnh trung thu	0	0	0	0	0
Bt m 	3	2526	\spr\item\script\item_chrismasbox.spr	377	1	1	Nguyn liu dng  ch to bnh trung thu	0	0	0	0	0
u xanh	3	2527	\spr\item\script\item_chrismasbox.spr	377	1	1	Nguyn liu dng  ch to bnh trung thu	0	0	0	0	0
Bt sen 	3	2528	\spr\item\script\item_chrismasbox.spr	377	1	1	Nguyn liu dng  ch to bnh trung thu	0	0	0	0	0
Gi tht heo	3	2529	\spr\item\script\item_chrismasbox.spr	377	1	1	Nguyn liu dng  ch to bnh trung thu	0	0	0	0	0
Gi tht g	3	2530	\spr\item\script\item_chrismasbox.spr	377	1	1	Dng  ch bin bnh trung thu	0	0	0	0	0
Bnh u xanh ho hng	3	2531	\spr\item\script\item_chrismasbox.spr	377	1	1	Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh ht sen ho hng	3	2532	\spr\item\script\item_chrismasbox.spr	377	1	1	Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh trung thu Minh Nguyt	3	2533	\spr\item\script\item_chrismasbox.spr	377	1	1	Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh trung thu Vin Nguyt	3	2534	\spr\item\script\item_chrismasbox.spr	377	1	1	Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh trung thu Hong Nguyt	3	2535	\spr\item\script\item_chrismasbox.spr	377	1	1	Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Huyn Vin D Bo	3	2536	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
 Nht Huyn Vin Bo Rng	3	2537	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
 Nh Huyn Vin Bo Rng	3	2538	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
 Tam Huyn Vin Bo Rng	3	2539	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
 T Huyn Vin Bo Rng	3	2540	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
 Ng Huyn Vin Bo Rng	3	2541	\spr\item\script\item_chrismasbox.spr	377	1	1	Thin a Chi Vt	0	0	0	0	0
Bnh Ht Sen	3	2542	\spr\item\mid_autumn07\baiyuhanxiang.spr	41	1	1	Bnh trung thu - Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh u Xanh	3	2543	\spr\item\mid_autumn07\baihuashijin.spr	41	1	1	Bnh trung thu - Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh Khoai Mn	3	2544	\spr\item\lottery\huangjinniangao.spr	41	1	1	Bnh trung thu - Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh do	3	2545	\spr\item\script\zhongqiu_jieri\jianyueyuebing.spr	41	1	1	Bnh trung thu - Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh nhn tht	3	2546	\spr\item\script\zhongqiu_jieri\sanyueyuebing.spr	41	1	1	Bnh trung thu - Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Bnh thp cm	3	2547	\spr\item\script\zhongqiu_jieri\200909\qisefurongyuebing.spr	41	1	1	Bnh trung thu - Mi v bnh thm lng khin khng th cm lng c	0	0	0	0	0
Lng n bm bm	3	2548	\spr\item\vietnam\midautumn06\lantern_yello.spr	41	1	1	n trung thu - Sau khi s dng c th triu hi cao th bo v	0	0	0	0	0
n ngi sao	3	2549	\spr\item\vietnam\midautumn06\lantern_blue.spr	41	1	1	n trung thu - Sau khi s dng c th triu hi cao th bo v	0	0	0	0	0
Lng n ng	3	2550	\spr\item\vietnam\midautumn06\lantern_green.spr	41	1	1	n trung thu - Sau khi s dng c th triu hi cao th bo v	0	0	0	0	0
Lng n trn	3	2551	\spr\item\vietnam\midautumn06\lantern_red.spr	41	1	1	n trung thu - Sau khi s dng c th triu hi cao th bo v	0	0	0	0	0
Lng n ko qun	3	2552	\spr\item\mid_autumn07\jinxiadeng.spr	41	1	1	Lng n c bit, tng cho ch Hng  tch ly phn thng	0	0	0	0	0
Bnh Trung Thu Thnh 	3	2553	\spr\item\mid_autumn\yuebing.spr	41	1	1	Sn sinh t Thnh 	0	0	0	0	0
Bnh Trung Thu i L	3	2554	\spr\item\mid_autumn\yuebing.spr	41	1	1	Sn sinh t i L	0	0	0	0	0
Bnh Trung Thu Phng Tng	3	2555	\spr\item\mid_autumn\yuebing.spr	41	1	1	Sn sinh t Phng Tng	0	0	0	0	0
Bnh Trung Thu Tng Dng	3	2556	\spr\item\mid_autumn\yuebing.spr	41	1	1	Sn sinh t Tng Dng	0	0	0	0	0
Bnh Trung Thu Bin Kinh	3	2557	\spr\item\mid_autumn\yuebing.spr	41	1	1	Sn sinh t Bin Kinh	0	0	0	0	0
Bnh Trung Thu Lm An	3	2558	\spr\item\mid_autumn\yuebing.spr	41	1	1	Sn sinh t Lm An	0	0	0	0	0
Bnh Trung Thu Dng Chu	3	2559	\spr\item\mid_autumn\yuebing.spr	41	1	1	Sn sinh t Dng Chu	0	0	0	0	0
Mnh bn  sn h x tc (1000 mnh)	3	2560	\spr\item\questkey\obj_item_shanhe.spr	351	1	1	Chut phi s dng  nhn c 1000 mnh bn  sn h x tc.	0	0	0	0	0
Trng mnh hon l bao	3	2561	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 trng mnh hon.	0	0	0	0	0
Gia tc hon l bao	3	2562	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 gia tc hon.	0	0	0	0	0
i lc hon l bao	3	2563	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 i lc hon	0	0	0	0	0
Cao thim hon l bao	3	2564	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 cao thim hon.	0	0	0	0	0
Cao trung hon l bao	3	2565	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 cao trung hon.	0	0	0	0	0
Phi tc hon l bao	3	2566	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 phi tc hon.	0	0	0	0	0
Bng phng hon l bao	3	2567	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn 5 bng phng hon.	0	0	0	0	0
Li phng hon l bao	3	2568	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 li phng hon.	0	0	0	0	0
Ha phng hon l bao	3	2569	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn 5 ha phng hon.	0	0	0	0	0
c phng hon l bao	3	2570	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 c phng hon.	0	0	0	0	0
Lnh bi vi sn o l bao	3	2571	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 5 lnh bi vi sn o.	0	0	0	0	0
Lnh Bi GMBOSS	3	2572	\spr\item\songjin\token.spr	41	1	1	o c chuyn dng trong hot ng gmBoss, xin hy s dng cn thn.	0	0	0	0	0
Hi thin ti to l bao	3	2573	\spr\item\script\caiyao\htzzjn.spr	41	1	1	Cm nang c cha thay i tri t n dc, bm chut phi  ly.	0	0	0	0	0
S Tay Phong Vn Kim Hip	3	2574	\spr\item\worldcup\dalishen_kace.spr	41	1	1	Mt cun s rt dy nng v p, dng  thu thp nhng Th Nhn Vt ca Phong Vn Kim Hip. Sau khi hot ng Quc Khnh kt thc c th n Chng ng Cung N  Lm An nhn phn thng phong ph, n Chng ng Cung N Lm An  tm hiu thm.	0	0	0	0	0
Th Phomg Vn Kim Hip ( cha m )	3	2575	\spr\item\lottery\wulincaiquan_red.spr	41	1	1	Mt tm th v cng hoa l, bn ngoi ca th b mt loi cht liu b n mu vng bao ph, khng th nhn thy c trn th ghi ci g. Nghe n l ch c s dng Huyn Thin Chy mi c th m ra c. Nhn chut phi  m, cng c th trc tip a cho Chng ng CUng N  Lm An i ly phn thng.	0	0	0	0	0
Th Phomg Vn Kim Hip ( d m )	3	2576	\spr\item\lottery\wulincaiquan_argent.spr	41	1	1	Nhn chut phi s a th vo s tay Phong Vn Kim Hip, cng c th trc tip a cho Chng ng Cung N  Lm An  i ly phn thng.	0	0	0	0	0
Th Nhn Vt Thn B	3	2577	\spr\item\lottery\wulincaiquan.spr	41	1	1	Mt tm th c bit, khi trong hnh trang c Huyn Thin Chy, non chut phi s dng s nhn c mt tm th bt k trong S Tay Phong Vn Kim Hip.	0	0	0	0	0
Vim  Lnh K	3	2578	\spr\item\songjin\token.spr	41	1	1	Mt trong nhng phn thng Vim  bo tng, c th i c nhng vt phm c th.	0	0	0	0	0
Huyn Vin Cm Nang	3	2579	\spr\item\script\item_chrismasbox.spr	41	1	1	Cn c 500 Huyn Thin Chy  m, sau khi m s nhn c mt Huyn Vin Lnh	0	0	0	0	0
Phong Vn L Hp	3	2580	\spr\item\obj_item_gifts.spr	41	1	1	Tham gia hot ng Quc Khnh nm 2010Phong Vn Kim Hip nhn c L Hp Thn B, bn trong c nhng loi phn thng	0	0	0	0	0
Bch Cu Hon K Nng	3	2581	\spr\item\medecine\baijuwan_skill.spr	19	1	1	Nhn chut phi s dng s lm cho  tu luyn k nng tng ln	0	0	0	0	0
Nhn Vt Truyn K V Lm (nh)	3	2582	\spr\item\questkey\taskobj022.spr	41	1	1	Mt cun Th Tch ghi nh li mt phn nhn vt truyn k ca v lm, nhng khng bit ai  lm ra n. Sau khi s dng s lm tng tng s lng l 10 tm th ca hot ng thu thp th Phong Vn Kim Hip nm 2010. o c ny s khng nh hng n s lng th trong s tay ca ngi, cng khng h nh hng n nhng phn thng khc tr phn thng xp hng. ( c hiu lc trc 24:00/21/10/2010)	0	0	0	0	0
Nhn Vt Truyn K V Lm (ln)	3	2583	\spr\item\questkey\taskobj090.spr	41	1	1	Mt cun Th Tch ghi nh li tt c nhn vt truyn k ca v lm, nhng khng bit ai  lm ra n. Sau khi s dng s lm tng tng s lng l 73 tm th ca hot ng thu thp th Phong Vn Kim Hip. o c ny s khng nh hng n s lng th trong s tay ca ngi, cng khng h nh hng n nhng phn thng khc tr phn thng xp hng. ( c hiu lc trc 24:00/21/10/2010)	0	0	0	0	0
Hoa Hng	3	2584	\spr\item\questkey\taskobj090.spr	41	1	1	Dng  tng cho ch em ph n	0	0	0	0	0
Hoa hng	3	2585	\spr\item\questkey\taskobj090.spr	41	1	1	Dng  tng cho ch em ph n	0	0	0	0	0
B hoa hng c bit	3	2586	\spr\item\questkey\taskobj090.spr	41	1	1	Dng  tng cho ch em ph n	0	0	0	0	0
Nguyn liu gi hoa	3	2587	\spr\item\questkey\taskobj090.spr	41	1	1	Gm cc loi nguyn liu cn thit  gi hoa	0	0	0	0	0
i g nng	3	2588	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
Sn heo ram	3	2589	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
B lc lc	3	2590	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
Cm hp l sen	3	2591	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
Xi khc	3	2592	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
u h chin	3	2593	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
Bnh bo tm	3	2594	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
C lc kho t	3	2595	\spr\item\questkey\taskobj090.spr	41	1	1	Mn n hp dn, nhn thi  thy ngon ri	0	0	0	0	0
L Bao Lin Thnh Chin	3	2596	\spr\item\script\item_chrismasbox.spr	377	1	1	Nhn chut phi s dng, s nhn c phn thng ngu nhin. Phn thng bang hi chim thnh Lin Thnh Chin	0	0	0	0	0
Bnh Go	3	2597	\spr\item\script\other\anniversary20\xinyunhuagao.spr	41	1	1	Bnh Go thm ngon b dng, tng cho ngi gi t lng knh trng. Vt phm nhim v, mi ngy ch c th hon thnh mt ln nhim v ny, c th nhn li.	0	0	0	0	0
Di Lu Thi Vn	3	2598	\spr\item\questkey\taskobj075.spr	375	1	1	Vt phm nhim v, giao cho Thn B Lo T  Dng Chu c th nhn c phn thng.<enter>thi hn i n 24:00/31/10	0	0	0	0	0
N Nhi Hng	3	2599	\spr\item\questkey\taskobj070.spr	41	1	1	Thiu Hng Giai Nhng, vt phm nhim v, giao cho Thn B lo T  Dng Chu v non c Cu Cu L Hp<enter>thowig hn i thng 24:00/31/10	0	0	0	0	0
Long Vn Hng	3	2600	\spr\item\magicscript\qingming2010\qmxiang.spr	41	1	1	Nhim v vt phm, i thoi vi L Hng bn cnh Thn B Lo Tu, b Long Vn Hng vo  s hon thnh nhim v, v nhn c Cu Cu L Bao<enter> thi hn i 24:00/31/10	0	0	0	0	0
Cu Cu L Bao	3	2601	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Cu Cu Trng Dng, ng cao m tu thng cc hoa. Nhn chut phI  m c th non c vt phm thng ngu nhin.	0	0	0	0	0
Cu Cu L Hp	3	2602	\spr\item\script\item_chrismasbox.spr	377	1	1	Cu Cu Trng Dng, ng cao m tu thng cc hoa. Nhn chut phI  m c th non c vt phm thng ngu nhin.	0	0	0	0	0
Di Lu Thi Vn L Hp	3	2603	\spr\item\obj_item_gifts.spr	377	1	1	Sau khi m ra s nhn c 50 Di Lu Thi Vn	0	0	0	0	0
N Nhi Hng Tu n	3	2604	\spr\item\questkey\taskobj071.spr	376	1	1	Khng Tu n, nhn chut phi s dng v s bi tr i 16 Tinh Luyn Thch, s nhn c 1 N Nhi Hng	0	0	0	0	0
Huyn C Bo Rng	3	2605	\spr\item\script\event\xuanjibaoxiang.spr	377	1	1	Hyn C Bo Rng c ct giu, c th ly im s huyn c trong Huyn C Bo  tng hp li, n ch Phng Quang Cn i ly phn thng	0	0	0	0	0
Huyn C Bo 	3	2606	\spr\item\script\event\xuanjibaotu.spr	38	1	1	Mt Bo  bn trong c cha im Huyn C, c th t vo trong Huyn C Bo Rng, lm tng thm im s trong Huyn C Bo Rng	0	0	0	0	0
Trn Nin Lo Gio	3	2607	\spr\item\script\event\chennianlaojiao.spr	376	1	1	M tu qu him ngn nm, Phng Quang Cn rt l thch th, c th mi Phng Quang Cn nm th<enter>thi hn s dng 24:00/30/11/2010	0	0	0	0	0
Huyn C Bo  Cm Nang ( nh)	3	2608	\spr\item\questkey\obj_item_burseb.spr	38	1	1	Nhn chut phi s dng nhn c mt tm Huyn C Bo  c cha 90 im Huyn C<enter>hn s dng 24:00/30/11/2010	0	0	0	0	0
Huyn C Bo  Cm Nang ( ln)	3	2609	\spr\item\questkey\obj_item_burseb.spr	38	1	1	Click chut phi c th nhn c mt tm Huyn C bo  ca 900 Huyn C im<enter>hn s dng n 24h ngy 30 thng 11 nm 2010.	0	0	0	0	0
Ng Hoa Ngc L cm nang	3	2610	\spr\item\script\wuhuayulujinnang.spr	448	1	1	Cm nang c cha Ng Hoa Ngc L Hon, bm chut phi  nhn	0	0	0	0	0
Tu Phc Thn Du	3	2611	\spr\item\script\xiufushenyou.spr	41	1	1	Sa trang b thnh  bn ln nht, ch c th sa nhng trang b  kha.	0	0	0	0	0
Hnh Hip Lnh	3	2612	\spr\item\script\xingxialing.spr	385	1	1	Minh chng cho hnh hip giang h, c th i phn thng ti hng rong	0	0	0	0	0
Kim Tm Hi ng	3	2613	\spr\item\script\zijinghua.spr	330	1	1	Hoa k l trong truyn thuyt, hoa nh nh kim, ch c kim kh cng lc mnh m mi c th s dng. Ch c th thu thp c  ngoi Dng Chu.	0	0	0	0	0
Hip Hng Tho	3	2614	\spr\item\questkey\taskobj101.spr	330	1	1	Tho dc k l trong truyn thuyt, mi hng k l. Ch c th thu thp c  ngoi i L	0	0	0	0	0
Tnh Ngha Kim Lan	3	2615	\spr\item\yulanpenjie\jinlianhua.spr	330	1	1	Hoa k l trong truyn thuyt, ngi c tnh c ngha mang ln trn thn mnh c th s dng khng bao gi tn phai,  ngi v tnh v ngha th nhanh chng s b ho tn. Ch c th thu thp c  ngoi Dng Chu.	0	0	0	0	0
Duyn Trng Thanh Lin	3	2616	\spr\item\mayday07\qingchengxueya.spr	330	1	1	Hoa k l trong truyn thuyt, hu duyn chi nhn cng eo vo mi c th lm cho n n ti thm. Ch c th thu thp  ngoi Phng Tng.	0	0	0	0	0
Th ca Long Nhi	3	2617	\spr\item\questkey\taskobj090.spr	38	1	1	o c nhim v. Th Long Nhi vit cho bng hu.	0	0	0	0	0
 Khang Tu	3	2618	\spr\item\medecine\zq_icon_004.spr	376	1	1	Mt loi ru qu, nghe ni v s rt thch loi ru ny	0	0	0	0	0
Ty H Long Tnh Tr	3	2619	\spr\item\script\liangcha.spr	41	1	1	Mt loi tr c bit, nghe ni chng ng cung n rt thch hng v ny.	0	0	0	0	0
T Tm	3	2620	\spr\item\script\event\baozhuangcailiao.spr	41	1	1	Mt loi t tm qu him	0	0	0	0	0
Si ch mu	3	2621	\spr\item\questkey\bingcanwujisi.spr	371	1	1	Mt loi ch  loi mu sc, c th cm n chng ng cung n xem xem	0	0	0	0	0
Trung Dc	3	2622	\spr\item\questkey\taskobj097.spr	41	1	1	Mt loi trung dc qu him, c th cm n chng ng cung n xem xem	0	0	0	0	0
T Tm Hng Bao	3	2623	\spr\item\questkey\taskobj007.spr	41	1	1	Dng  ch luyn thnh hng bao, m ra s c phn thng qu him	0	0	0	0	0
Ng Sc Hng Bao	3	2624	\spr\item\questkey\obj_item_qingyi.spr	350	1	1	Hng bao c mu sc rt dim l, m ra s c phn thng qu him	0	0	0	0	0
Trung Dc Hng Bao	3	2625	\spr\item\questkey\obj_item_hehuan.spr	348	1	1	Mi hng lan ta nh nhng, m ra s c c phn thng qu him	0	0	0	0	0
 Khang Tu l bao	3	2626	\spr\item\twzhuanyun\zhuanyunbao_small.spr	449	1	1	Bm chut phi s dng s c 2  Khang Tu	0	0	0	0	0
Thn Quy B Huyt n (i) 7	3	2627	\spr\item\medecine\obj-potion02.spr	307	1	1	H tr tt nht khi PK	0	0	0	0	0
Thn Quy B Huyt n (trung)	3	2628	\spr\item\medecine\obj-potion01.spr	18	1	1	H tr tt nht khi PK	0	0	0	0	0
Thn Quy B Huyt n (tiu)	3	2629	\spr\item\medecine\obj-potion01.spr	18	1	1	H tr tt nht khi PK	0	0	0	0	0
Cung Thn Huyt Chin n	3	2630	\spr\item\questkey\003.spr	403	1	1	H tr tt nht khi PK	0	0	0	0	0
Bch Hoa M Tu ( tiu)	3	2631	\spr\item\script\spring2009\wannianqingjiubei.spr	41	1	1	Mt loi vt phm him thy	0	0	0	0	0
Bch Hoa M Tu ( trung )	3	2632	\spr\item\medecine\zq_icon_004.spr	41	1	1	Mt loi vt phm him thy	0	0	0	0	0
Bch Hoa M Tu ( i )	3	2633	\spr\item\questkey\taskobj070.spr	41	1	1	Mt loi vt phm him thy	0	0	0	0	0
Bao nguyn liu	3	2634	\spr\item\obj_item_jixiang.spr	347	1	1	C rt nhiu nguyn liu qu him	0	0	0	0	0
B quyt lm ru	3	2635	\spr\item\questkey\taskobj022.spr	385	1	1	B quyt lm ru ngon	0	0	0	0	0
Lnh bi thng hnh	3	2636	\spr\item\questkey\taskobj126.spr	41	1	1	Sau khi s dng c th khng cn tri qua chin u v kho nghim ca c quan m c th vt qua m cung ca Thin Tr Mt Cnh d dng.	50	0	0	0	0
Lnh Bi Thng Hnh t i.	3	2637	\spr\item\questkey\taskobj132.spr	41	1	1	Sau khi t i s dng s lm cho bn v nhng ngi trong t i ca bn khng cn tri qua chin u v kho nghim ca c quan m c th vt qua m cung ca Thin Tr Mt Cnh d dng.	50	0	0	0	0
Mt cy ao g	3	2638	\spr\item\tianchimijing\dao.spr	277	1	1	Mt Cy ao G, hnh nh l vt m n S Cao Nhn lm tht lc	0	0	0	0	0
Mt Cy Thng C	3	2639	\spr\item\tianchimijing\qiang.spr	277	1	1	Mt Cy Thng C, hnh nh l vt m n S Cao Nhn lm tht lc	0	0	0	0	0
Mt Cy Kim C.	3	2640	\spr\item\questkey\taskobj049.spr	277	1	1	Mt Cy Kim C,  hnh nh l vt m n S Cao Nhn lm tht lc	0	0	0	0	0
Truyn Tng Ph Thin Tr Mt Cnh tng 4	3	2641	\spr\item\questkey\quyuanmifang.spr	368	1	1	Sau khi s dng c th truyn tng trc tip n Thin Tr Mt Cnh tng 4	0	0	0	0	0
Cm Nang T Mng	3	2642	\spr\item\script\item_chrismasbox.spr	41	1	1	Cn c 300 Tinh Luyn Thch  m ra, sau khi m ra s nhn c m?t T Mng Lnh	0	0	0	0	0
Qu Tn Hong Kim	3	2643	\spr\item\questkey\huangjinzhiguo.spr	377	1	1	Qu Hong Kim Thn K, khi n vo s lm tng cng lc	0	0	0	0	0
Kt Tinh Kim	3	2644	\spr\item\shengdan2010\jinzhijiejing.spr	41	1	1	Mt loi nguyn liu hp thnh Kt Tinh Mu, c th hp thnh Kt Tinh Mu ti Chng ng Cung N	0	0	0	0	0
Kt Tinh Mc	3	2645	\spr\item\shengdan2010\muzhijiejing.spr	41	1	1	Mt loi nguyn liu hp thnh Kt Tinh Mu, c th hp thnh Kt Tinh Mu ti Chng ng Cung N	0	0	0	0	0
Kt Tinh Thy	3	2646	\spr\item\shengdan2010\shuizhijiejing.spr	41	1	1	Mt loi nguyn liu hp thnh Kt Tinh Mu, c th hp thnh Kt Tinh Mu ti Chng ng Cung N	0	0	0	0	0
Kt Tinh Ha	3	2647	\spr\item\shengdan2010\huozhijiejing.spr	41	1	1	Mt loi nguyn liu hp thnh Kt Tinh Mu, c th hp thnh Kt Tinh Mu ti Chng ng Cung N	0	0	0	0	0
Kt Tinh Th	3	2648	\spr\item\shengdan2010\tuzhijiejing.spr	41	1	1	Mt loi nguyn liu hp thnh Kt Tinh Mu, c th hp thnh Kt Tinh Mu ti Chng ng Cung N	0	0	0	0	0
Kt Tinh Tam Sc	3	2649	\spr\item\shengdan2010\sancaijiejing.spr	41	1	1	Kt tinh c mu sc lp lnh	0	0	0	0	0
Kt Tinh T Sc	3	2650	\spr\item\shengdan2010\sicaijiejing.spr	41	1	1	Kt tinh c mu sc lp lnh	0	0	0	0	0
Ng Thi Kt Tinh	3	2651	\spr\item\shengdan2010\wucaijiejing.spr	41	1	1	Kt tinh c mu sc lp lnh	0	0	0	0	0
Chy ng Nguyn n	3	2652	\spr\item\shengdan2010\yuandantongchui.spr	41	1	1	Chy ng, c th dng  p trng, nhn phn thng	0	0	0	0	0
Chy Bc Nguyn n	3	2653	\spr\item\shengdan2010\yuandanyinchui.spr	41	1	1	Chy Bc, c th dng  p trng, nhn phn thng	0	0	0	0	0
Chy Vng Nguyn n	3	2654	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Chy Vng, c th dng  p trng, nhn phn thng	0	0	0	0	0
Ao Ging Sinh	3	2655	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Ging sinh vui v v an lnh	0	0	0	0	0
M Ging Sinh	3	2656	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Ging sinh vui v v an lnh	0	0	0	0	0
Gng Tay thu hoch	3	2657	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Dng  thu thp nguyn liu	0	0	0	0	0
L bao Gng Tay thu hoch	3	2658	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Bn trong c cng c dng  thu thp nguyn liu	0	0	0	0	0
Vi Bng	3	2659	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Dng  ch to o Ging Sinh	0	0	0	0	0
Hp Ging Sinh Xanh	3	2660	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Ging sinh vui v v an lnh	0	0	0	0	0
Hp Ging Sinh Vng	3	2661	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Ging sinh vui v v an lnh	0	0	0	0	0
Hp Ging Sinh 	3	2662	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	Ging sinh vui v v an lnh	0	0	0	0	0
Kim Cang Bt Hoi Thn n	3	2663	\spr\item\questkey\003.spr	403	1	1	H tr tt nht khi PK	0	0	0	0	0
Huyt nh Thn Hnh n	3	2664	\spr\item\questkey\003.spr	403	1	1	H tr tt nht khi PK	0	0	0	0	0
Ng Tuyt Bng Tm n	3	2665	\spr\item\questkey\003.spr	403	1	1	H tr tt nht khi PK	0	0	0	0	0
X Li Kim n	3	2666	\spr\item\questkey\003.spr	403	1	1	H tr tt nht khi PK	0	0	0	0	0
Thip Chc Mng	3	2667	\spr\item\questkey\card_bpk.spr	38	1	1	Xung quanh ngi chc phc tuyt hoa ri xung, Click chut phi  s dng.	0	0	0	0	0
Ngc Long Anh Hng Thip	3	2668	\spr\item\questkey\taskobj021.spr	41	1	1	y l thip mi ca Ngc Long Sn Trang gi cho cc anh hng ho kit trong thin h. Click chut phi m ra c	0	0	0	0	0
Ngc Long Lnh Bi	3	2669	\spr\item\script\xiakeling.spr	41	1	1	Tn vt quan trng ca Ngc Long Sn Trang. Dng  gia nhp Th Luyn Kim Gia.	0	0	0	0	0
Ngc Long Lnh Bi ( Tng Kim )	3	2670	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo Lnh Bi ny c th nhn c mt ln nhim v Th Luyn Tng Kim, hon thnh nhim v c th n ch ng Ch ca Th Kim Cc nhn phn thng.	0	0	0	0	0
Ngc Long Lnh Bi ( Lin u)	3	2671	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo lnh bi ny s nhn c 1 ln nhim v Th Luyn Lin u , sau khi hon thnh nhim v c th n ch ng Ch ca Th Kim Cc nhn phn thng.	0	0	0	0	0
Ngc Long Lnh Bi ( Tn S? )	3	2672	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo lnh bi ny s nhn oc 1 ln nhim v ca Th Luyn Tn S, sau khi hon thnh nhim v n ch ng Ch ca Th Kim Cc nhn thng.	0	0	0	0	0
Ngc Long Lnh Bi ( Phong Ha )	3	2673	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo Lnh Bi ny c th nhn c mt ln nhim v Th Luyn Phong Ha Lin Thnh, hon thnh nhim v c th n ch ng Ch ca Th Kim Cc nhn phn thng.	0	0	0	0	0
Ngc Long Lnh Bi ( Vt A)	3	2674	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo lnh bi ny c th nhn oc 1 ln nhim v Th Luyn Vt A, sau khi hon thnh nhim v c th n ch ng Ch ca Th Kim Cc nhn phn thng.	0	0	0	0	0
Ngc Long Lnh Bi ( D Tu )	3	2675	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo lnh bi ny s nhn c 1 ln nhim v Th Luyn D Tu, sau khi hon thnh nhim v c th n ch ng Ch ca Th Kim Cc nhn phn thng	0	0	0	0	0
Ngc Long Lnh Bi ( Phong Lng  )	3	2676	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo lnh bi ny s nhn oc 1 ln nhim v Th Luyn Phong Lng , sau khi hon thnh nhim v c th n chng Ch ca Th Kim Cc nhn thng	0	0	0	0	0
Ngc Long Lnh Bi ( st th )	3	2677	\spr\item\script\mingsuling.spr	41	1	1	Click chut phi vo lnh bi ny c th nhn oc 1 ln nhim v Th Luyn St Th, sau khi hon thnh c th n ch ng Ch ca Th Kim Cc  nhn thng	0	0	0	0	0
Ngc Long Danh Kim Lc	3	2678	\spr\item\worldcup\dalishen_kace.spr	41	1	1	Ghi chp li tt c vic thu thp Danh Kim qua cc thi i Trang Ch ca Ngc Long Sn Trang, cn c vo mc lc ca danh Kim ny  thu thp Danh Kim, ngy mng 1 mi thng c th n giao cho Chu Qun ca Th Kim Cc i phn thng.	0	0	0	0	0
Mt cy kim khng bit tn	3	2679	\spr\item\questkey\taskobj049.spr	41	1	1	Mt cy kim v danh, dng 1 Tinh Luyn Thch/100 Tinh Lc th c th gim nh,Kim sau khi gim nh c th thm vo trong Ngc Long Minh Kim Lc	0	0	0	0	0
Tuyt Linh Chu	3	2680	\spr\item\jianzhong\xuelingzhu.spr	41	1	1	Tr Thn K, Hn Kh Tp Nhn, sau khi thu thp oc 10 cI, click chut phi 1 ci trong  c th hp thnh triu hi Tuyt Linh Chu Hn ca Boss Lnh Bng.	0	0	0	0	0
Tuyt Linh Chu Hn	3	2681	\spr\item\jianzhong\xuelingzhuhun.spr	41	1	1	Tinh hoa ca Tuyt Linh Chu, click chut phi c th triu hi ra BOSS Lnh Bng ca Kim Gia.	0	0	0	0	0
Cu  ca Liu Dc S	3	2682	\spr\item\script\item_huangjintupu.spr	41	1	1	Click chut phi c th nhn thy cu , xin hy on cu , ly dc liu ca p n v cu  cng lc giao cho Liu Dc S.	0	0	0	0	0
Thc a	3	2683	\spr\item\obj_item_jixiang.spr	41	1	1	Thc a	0	0	0	0	0
Mn Thu	3	2684	\spr\item\jianzhong\mantou.spr	41	1	1	Thu thp  10 ci giao cho Qu Ngc c th qua i	0	0	0	0	0
Ninh Thn Ph	3	2685	\spr\item\script\yimingfu.spr	41	1	1	Click chut phi c th gii chong tp th ca Boss Chn Hun Kim Gia to ra	0	0	0	0	0
Cha kha Ngc Long	3	2686	\spr\item\questkey\taskobj092-1.spr	41	1	1	Click chut phi s dng c th qua i hoc m Bia  qua i	0	0	0	0	0
Cha Kha ( Phong )	3	2687	\spr\item\questkey\taskobj092-2.spr	41	1	1	Click chut phi vo tr ch nh, giao cha kha, nu tn cha kha v tn tr phi hp th m thnh cng.	0	0	0	0	0
Cha Kha ( ng )	3	2688	\spr\item\questkey\taskobj092-2.spr	41	1	1	Click chut phi vo tr ch nh, giao cha kha, nu tn cha kha v tn tr phi hp th m thnh cng.	0	0	0	0	0
Cha Kha ( Vn )	3	2689	\spr\item\questkey\taskobj092-2.spr	41	1	1	Click chut phi vo tr ch nh, giao cha kha, nu tn cha kha v tn tr phi hp th m thnh cng.	0	0	0	0	0
Cha Kha ( ti)	3	2690	\spr\item\questkey\taskobj092-2.spr	41	1	1	Click chut phi vo tr ch nh, giao cha kha, nu tn cha kha v tn tr phi hp th m thnh cng.	0	0	0	0	0
Cha Kha ( Khi )	3	2691	\spr\item\questkey\taskobj092-2.spr	41	1	1	Click chut phi vo tr ch nh, giao cha kha, nu tn cha kha v tn tr phi hp th m thnh cng.	0	0	0	0	0
Cha Kha ( Nam )	3	2692	\spr\item\questkey\taskobj092-2.spr	41	1	1	Dng  m v tr ch nh Bia .	0	0	0	0	0
Cha Kha ( Ty )	3	2693	\spr\item\questkey\taskobj092-2.spr	41	1	1	Dng  m v tr ch nh Bia .	0	0	0	0	0
Cha Kha ( bc )	3	2694	\spr\item\questkey\taskobj092-2.spr	41	1	1	Dng  m v tr ch nh Bia .	0	0	0	0	0
Kim Thch	3	2695	\spr\item\questkey\taskobj025.spr	41	1	1	Dng  m v tr ch nh Bia .	0	0	0	0	0
Mc Thch	3	2696	\spr\item\questkey\taskobj026.spr	41	1	1	Mt trong nhng nguyn liu dng  hp thnh tam Sinh Thch.	0	0	0	0	0
Thy Thch	3	2697	\spr\item\questkey\taskobj027.spr	41	1	1	Mt trong nhng nguyn liu dng  hp thnh tam Sinh Thch.	0	0	0	0	0
Th Thch	3	2698	\spr\item\questkey\taskobj028.spr	41	1	1	Mt trong nhng nguyn liu dng  hp thnh tam Sinh Thch.	0	0	0	0	0
Ha thch	3	2699	\spr\item\questkey\taskobj029.spr	41	1	1	Mt trong nhng nguyn liu dng  hp thnh tam Sinh Thch.	0	0	0	0	0
n Nguyn Liu ca Tam Sinh Thch	3	2700	\spr\item\script\item_huangjintupu.spr	41	1	1	Click chut phi vo n Nguyn Liu c th nhn thy tt c ni dung trn , thu thp n Nguyn Liu ny 3 loi  vit ln , i thoi vi Bia  c th hp thnh c th triu hi Tam Sinh Thch ca BOSS Thnh Thnh.	0	0	0	0	0
Tam Sinh Thch	3	2701	\spr\item\script\lingshi.spr	41	1	1	Click chut phi c th triu hi ra BOSS Thnh Thnh	0	0	0	0	0
Nguyn Liu ca Cha Kha	3	2702	\spr\item\questkey\taskobj028.spr	41	1	1	Thu thp  10 nguyn liu c th n ch Thnh Thnh hp thnh Cha Kha Ngc Long	0	0	0	0	0
Hi Sinh Ph	3	2703	\spr\item\script\zhongqiu_jieri\gongxuanlingpai.spr	41	1	1	Click chut phi c th a ngi n chin u ti Kim Gia Mt Phng, ch c th s dng khi ang din ra s kin Kim Gia Mt Phng	0	0	0	0	0
Mnh S V	3	2704	\spr\item\jianzhong\xuecixiaowan.spr	41	1	1	o c nhim v, Mnh S V ca Bt B	0	0	0	0	0
Kim Ngn Hoa	3	2705	\spr\item\jianzhong\jinyinhua.spr	41	1	1	o c nhim v, hi Ngc Long Y Tin Liu Dc S cn Kim Ngn Hoa.	0	0	0	0	0
Bch Ngc Yn u	3	2706	\spr\item\jianzhong\baiyuyandou.spr	41	1	1	o c nhim v, Bch Ngc Yn u ca Tng Sinh T	0	0	0	0	0
Bt Tin H	3	2707	\spr\item\script\xuenianglingzhijiu.spr	41	1	1	o c nhim v, Bt Tin H ca Tng Khc T	0	0	0	0	0
Bt Cm St	3	2708	\spr\item\jianzhong\tiefanwan.spr	41	1	1	o c nhim v, Bt Cm St ca Qu Ngc	0	0	0	0	0
Hng Khuyn ca Ngc Long Thn Th	3	2709	\spr\item\equip\ring\obj-ring01.spr	41	1	1	o c nhim v. Kim Quang Lp Lnh, vn d l bo vt eo trn c ca Ngc Long Thn Th.	0	0	0	0	0
Ng Thi Th T	3	2710	\spr\item\questkey\bingcanwujisi.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Ngc Bi ca C Tuyt St	3	2711	\spr\item\questkey\taskobj140.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Bng Hn Chi Bi	3	2712	\spr\item\questkey\taskobj024.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Ru ca L Biu	3	2713	\spr\item\questkey\bingcanwujisi.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Kim Sc La Hn	3	2714	\spr\item\task\buddha.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Pht Trn ca Chn Hun	3	2715	\spr\item\jianzhong\zhenyundefuchen.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Ha H Ly	3	2716	\spr\item\jianzhong\huohuli.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Kim Phng Thoa ca Vn Di C Nng	3	2717	\spr\item\jianzhong\wenyiguniangdejinfengchai.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Tng Trng Huyn Phm	3	2718	\spr\item\questkey\001.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Tranh ca Lu Tun	3	2719	\spr\item\questkey\taskobj141.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Th tnh L Kin Hng vit cho Vn Di	3	2720	\spr\item\questkey\taskobj091.spr	41	1	1	Khng th xp chng, giao dch, vt ra, by bn, oc bn shop 0 lng.	0	0	0	0	0
Sinh a	3	2721	\spr\item\obj_item_jixiang.spr	41	1	1	Sinh a	0	0	0	0	0
Hau Phc	3	2722	\spr\item\obj_item_jixiang.spr	41	1	1	Hau Phc	0	0	0	0	0
Mi Dc	3	2723	\spr\item\obj_item_jixiang.spr	41	1	1	Mi Dc	0	0	0	0	0
Xuyn Tm Lin	3	2724	\spr\item\obj_item_jixiang.spr	41	1	1	Xuyn Tm Lin	0	0	0	0	0
Thi T Tham	3	2725	\spr\item\obj_item_jixiang.spr	41	1	1	Thi T Tham	0	0	0	0	0
Ng V T	3	2726	\spr\item\obj_item_jixiang.spr	41	1	1	Ng V T	0	0	0	0	0
Bi Mu	3	2727	\spr\item\obj_item_jixiang.spr	41	1	1	Bi Mu	0	0	0	0	0
Tho Khu 	3	2728	\spr\item\obj_item_jixiang.spr	41	1	1	Tho Khu 	0	0	0	0	0
Phng K 	3	2729	\spr\item\obj_item_jixiang.spr	41	1	1	Phng K 	0	0	0	0	0
Bch Hp	3	2730	\spr\item\obj_item_jixiang.spr	41	1	1	Bch Hp	0	0	0	0	0
nhn ng 	3	2731	\spr\item\obj_item_jixiang.spr	41	1	1	nhn ng 	0	0	0	0	0
tc on 	3	2732	\spr\item\obj_item_jixiang.spr	41	1	1	tc on 	0	0	0	0	0
Kh Tham	3	2733	\spr\item\obj_item_jixiang.spr	41	1	1	Kh Tham	0	0	0	0	0
n Tham	3	2734	\spr\item\obj_item_jixiang.spr	41	1	1	n Tham	0	0	0	0	0
Xuyn Bi	3	2735	\spr\item\obj_item_jixiang.spr	41	1	1	Xuyn Bi	0	0	0	0	0
ng Quy 	3	2736	\spr\item\obj_item_jixiang.spr	41	1	1	ng Quy 	0	0	0	0	0
Kim Ngn Hoa	3	2737	\spr\item\obj_item_jixiang.spr	41	1	1	Kim Ngn Hoa	0	0	0	0	0
 Dc	3	2738	\spr\item\obj_item_jixiang.spr	41	1	1	 Dc	0	0	0	0	0
Giang H Hnh Thn B Bo in	3	2739	\spr\item\change_destiny\gaimingjue.spr	41	1	1	ch c  phin bn min ph	0	0	0	0	0
Hng Bao Thm Vin Ngoi	3	2740	\spr\item\questkey\obj_item_burseb.spr	41	1	1	Hng Bao ca Thm Vin Ngoi tng	0	0	0	0	0
Gii Tu Hon	3	2741	\spr\item\questkey\taskobj144.spr	19	1	1	C th lm cho ngi t trng thi 'say xn' lm tnh tr li, lp tc tham gia trn u ru tip theo	0	0	0	0	0
Dy Hng	3	2742	\spr\item\newyear2010\.spr	41	1	1	T Hng Thin L Nhn Duyn, Dy Hng c th gip ngi tm c nhn duyn ca mnh	0	0	0	0	0
Ht Hoa Hng Nhn	3	2743	\spr\item\questkey\seed_rose.spr	330	1	1	Click chut phi s dng, bt u chm sc Cy Hoa Hng.<enter>cn phi s dng  ngoi Tht i Thnh Th v Bt i Tn Th Thn, cn phi t i hai ngi chi khng cng gii tnh, <enter>hai ngi chi khng cng gii tnh ny l Phu Th hoc l S Nhn Duyn l s cp ( s cp chn) mi c th trng Ht Ging Cy Hoa Hng, <enter> c th trng c Mm Hoa Hng, sau khi Mm Cy Hoa Hng trng thnh c th thu hoch L Hp Hoa Hng.	20	0	0	0	0
u Tng T	3	2744	\spr\item\questkey\seed_rose.spr	380	1	1	Click chut phi s dng, bt u chm sc 1 Cy Tng T.<enter> s dng bn ngoi Tht i Thnh Th v Bt i Tn Th Thn, <enter>c th trng c Mm Tng T, <enter>khi Mm Tng T trng thnh c th thu hoch L Hp Tng T	0	0	0	0	0
Ht Cy Tnh Nhn	3	2745	\spr\item\qingren_jieri\200902\qingrenzhongzi.spr	41	1	1	Click chut phi s dng, bt u chm sc Cy Tnh Nhn.<enter>s dng bn ngoi Tht i Thnh Th v Bt i Tn Th Thn, <enter>c th trng Mm Cy Tnh Nhn, <enter>Mm Cy sau khi ln ln, <enter>c th thu hoch L Hp tnh Nhn	0	0	0	0	0
L Hp Hoa Hng	3	2746	\spr\item\script\item_chrismasbox.spr	377	1	1	C tnh nhn trng Ht Ging Hoa Hng nhn oc L Hp	0	0	0	0	0
L Hp Tng T	3	2747	\spr\item\obj_item_gifts.spr	345	1	1	Ngi Tng T trng cy Tng T nhn c L Hp.	0	0	0	0	0
L Hp Tnh Nhn	3	2748	\spr\item\script\item_chrismasbox.spr	377	1	1	Thu thp c trn Cy Tnh Nhn, mi mt Cy Tnh Nhn thu thp c 1 ci, m ra s nhn c l vt phong ph.	100	0	0	0	0
Qunh Tng Ngc Dip	3	2749	\spr\item\newyear2010\Һ.spr	41	1	1	C th tng thm mt ln c hi nhn Ht Ging Hoa Hng hoc u Tng T	0	0	0	0	0
Giy Gi Mu 	3	2750	\spr\item\vietnam\midautumn06\paper_red.spr	41	1	1	C th ly Giy Gi Mu  n Chng ng cung N ng Hng Bao	0	0	0	0	0
Hng Bao Nm Mo(nh)	3	2751	\spr\item\script\spring2010\cailuhongbao.spr	41	1	1	Tn Nin Tiu Hng Bao, m ra s nhn c tin vn	0	0	0	0	0
Hng Bao Nm Mo(to)	3	2752	\spr\item\questkey\obj_item_burseb.spr	41	1	1	Tn Nin i Hng Bao, m ra s nhn c Hn Nguyn Linh L	0	0	0	0	0
L Bao Tn Nin Nm Mo	3	2753	\spr\item\obj_item_giftb.spr	41	1	1	Nm Mo  n, chc mi ngi mt nm Mo i Ct i Li, Vn S Nh Y	0	0	0	0	0
Pho Nm Mi	3	2754	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	2/2~4/2 t, non c nhiu kinh nghim	0	0	0	0	0
Pho Tit Nguyn Tiu	3	2755	\spr\item\magic\icon_item_baozhu.spr	41	1	1	C th t vo 17/2 s nhn c nhiu kinh nghim	0	0	0	0	0
Thanh Cu Thch	3	2756	\spr\item\zhuangbeilingshi\qingjushi.spr	41	1	1	Mt loi Bo Thch dng  ch to trang b	0	0	0	0	0
Vn Lc Thch	3	2757	\spr\item\zhuangbeilingshi\yunlushi.spr	41	1	1	Mt loi Bo Thch dng  ch to trang b	0	0	0	0	0
Thng Lang Thch	3	2758	\spr\item\zhuangbeilingshi\canglangshi.spr	41	1	1	Mt loi Bo Thch dng  ch to trang b	0	0	0	0	0
Huyn Vin Thch	3	2759	\spr\item\zhuangbeilingshi\xuanyuanshi.spr	41	1	1	Mt loi Bo Thch dng  ch to trang b	0	0	0	0	0
 Ph T Mng Khi	3	2760	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng Y	3	2761	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng Hi	3	2762	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng Yu i	3	2763	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng H Uyn	3	2764	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng Hng Lin	3	2765	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng Bi	3	2766	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng Thng Gii Ch	3	2767	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng H Gii Ch	3	2768	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
 Ph T Mng Kh Gii	3	2769	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
Bo Rng T Mng Khi	3	2770	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Trang B T Mng Y	3	2771	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Bo Rng T Mng Hi	3	2772	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Bo Rng T Mng Yu i	3	2773	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Bo Rng T Mng H Uyn	3	2774	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Bo Rng T Mng Hng Lin	3	2775	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Bo Rng T Mng Bi	3	2776	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Bo Rng Trang B T Mng Thng Gii Ch	3	2777	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Trang B T Mng H Gii Ch	3	2778	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
Bo Rng T Mng Kh Gii	3	2779	\spr\item\script\item_zimangbaoxiang.spr	41	1	1	Bo Rng Trang B T Mng	0	0	0	0	0
T Mng Gim nh Ph	3	2780	\spr\item\script\item_zimangjiandingfu.spr	41	1	1	Dng  gim nh Trang B T Mng	0	0	0	0	0
T Mng Quy Nguyn Ph	3	2781	\spr\item\script\item_zimangguiyuanfu.spr	41	1	1	Dng  i Bo Rng Trang B T Mng	0	0	0	0	0
Thng g 	3	2782	\spr\item\zhishujie2011\ľͰ.spr	41	1	1	C th dng Thng G n bn m Nc  Chu Tin Trn, Long Tuyn Thn hoc l Thch C Trn  ly nc, n cnh m Nc click chut phi vo Thng G l c th ly nc	0	0	0	0	0
Thng Nc y	3	2783	\spr\item\zhishujie2011\װˮľͰ.spr	41	1	1	C th giao cho Lo Nng Cn C, nhn phn thng	0	0	0	0	0
Long m Thnh Thy	3	2784	\spr\item\script\other\anniversary20\qifushenshui.spr	41	1	1	Giao cho Lo Nng Cn C s nhn c phn thng<enter>hot ng din ra n 24h ngy 04 thng 04 nm 2011	0	0	0	0	0
Nhn Tm Ph	3	2785	\spr\item\special\Obj_TownPortal.spr	38	1	1	Bn trong n cha nhiu huyn nng, mang theo bn ngi s mang li nhiu mai mn	100	0	0	0	0
Lam Bo Hp	3	2786	\spr\item\script\lanse_lipinhe.spr	370	1	1	Cha ng nhiu iu k diu bn trong	0	0	0	0	0
Hong Bo Hp	3	2787	\spr\item\script\huangse_lipinhe.spr	370	1	1	Cha ng nhiu iu k diu bn trong	0	0	0	0	0
Vng Hoa Quc Khnh	3	2788	\spr\item\yulanpenjie\jinlianhuahuan.spr	41	2	1	Vng Hoa k nim ngy Quc Khnh.	20	0	0	0	0
Vng Hoa c Lp	3	2789	\spr\item\yulanpenjie\huolianhuahuan.spr	41	2	1	Vng Hoa k nim ngy Quc Khnh.	20	0	0	0	0
Vng Hoa T Do	3	2790	\spr\item\yulanpenjie\shuilianhuahuan.spr	41	2	1	Vng Hoa k nim ngy Quc Khnh.	20	0	0	0	0
Hng Bao Cu Lc B	3	2791	\spr\item\event\jiefang_jieri\200904\zhanshengbao.spr	41	1	1	c phm t Hong cung - Ch dnh cho cc Cu lc b V Lm Truyn K	0	0	0	0	0
Bo Rng Thn B	3	2792	\spr\item\oldbox\oldbox.spr	41	1	1	Bn trong cha nhiu bo vt qu him trong thin h.  m ra phi tm 1 cha kha c cng m s	0	0	0	0	0
Cha Kha Vn Nng	3	2793	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha kha  m Bo rng thn b.Ch m c bo rng c cng m s	0	0	0	0	0
Nh H Ba	3	2794	\spr\item\script\spring2010\baguafu.spr	41	1	1	Bn trong n cha nhiu huyn nng, s dng s mang li nhiu mai mn	0	0	0	0	0
Tam H Ba	3	2795	\spr\item\script\spring2010\baguafu.spr	41	1	1	Bn trong n cha nhiu huyn nng, s dng s mang li nhiu mai mn	0	0	0	0	0
a Linh Ph	3	2796	\spr\item\special\Obj_TownPortal.spr	38	1	1	Bn trong n cha nhiu huyn nng, mang theo bn ngi s mang li nhiu mai mn	100	0	0	0	0
Thin Linh Ph	3	2797	\spr\item\special\Obj_TownPortal.spr	38	1	1	Bn trong n cha nhiu huyn nng, mang theo bn ngi s mang li nhiu mai mn	100	0	0	0	0
Nh H Ba L Bao	3	2798	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 4 Nh H Ba.	0	0	0	0	0
a Linh Ph L Bao	3	2799	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 2 a Linh Ph.	0	0	0	0	0
Long u	3	2800	\spr\item\questkey\dragonhead.spr	428	1	1	Mt phn ca rng thing ngn nm	100	0	0	0	0
Long Thn	3	2801	\spr\item\questkey\dragonbody.spr	428	1	1	Mt phn ca rng thing ngn nm	100	0	0	0	0
Long V	3	2802	\spr\item\questkey\dragontail.spr	428	1	1	Mt phn ca rng thing ngn nm	100	0	0	0	0
Cng Trng Lnh	3	2803	\spr\item\questkey\006.spr	41	1	1	Phn thng xng ng cho nhng cao th  gp cng cho mng i l ca dn tc	100	0	0	0	0
Thng Thin Lnh(Tiu)	3	2804	\spr\item\questkey\taskobj021.spr	41	1	1	Bo vt ngn nm tng trng cho Thng Long - H Ni qua 1000 nm lch s	100	0	0	0	0
Thng Thin Lnh(Trung)	3	2805	\spr\item\questkey\taskobj021.spr	41	1	1	Bo vt ngn nm tng trng cho Thng Long - H Ni qua 1000 nm lch s	100	0	0	0	0
Thng Thin Lnh(i)	3	2806	\spr\item\questkey\taskobj021.spr	41	1	1	Bo vt ngn nm tng trng cho Thng Long - H Ni qua 1000 nm lch s	100	0	0	0	0
Thin Nin Thng Long(tiu)	3	2807	\spr\item\questkey\long.spr	41	1	1	Mng i l 1000 nm Thng Long - H Ni	100	0	0	0	0
Thin Nin Thng Long(trung)	3	2808	\spr\item\questkey\long.spr	41	1	1	Mng i l 1000 nm Thng Long - H Ni	100	0	0	0	0
Thin Nin Thng Long(i)	3	2809	\spr\item\questkey\long.spr	41	1	1	Mng i l 1000 nm Thng Long - H Ni	100	0	0	0	0
Thng Long Lnh	3	2810	\spr\item\questkey\taskobj126.spr	41	1	1	S dng i ly 2 Thng Thin Lnh (i)	100	0	0	0	0
Lam Thch	3	2811	\spr\item\christmas\high_blue.spr	41	1	1	Bo thch th, cn tinh luyn mi c th s dng.	100	0	0	0	0
Hong Thch	3	2812	\spr\item\christmas\high_yellow.spr	41	1	1	Bo thch th, cn tinh luyn mi c th s dng.	100	0	0	0	0
T Thch	3	2813	\spr\item\christmas\high_purple.spr	41	1	1	Bo thch th, cn tinh luyn mi c th s dng.	100	0	0	0	0
Lam Bng Tinh	3	2814	\spr\item\vnxmas2007\shui_bingjin.spr	41	1	1	Bng thch tinh xo,  c x l cng phu.	100	0	0	0	0
Hong Bng Tinh	3	2815	\spr\item\vnxmas2007\jin_bingjin.spr	41	1	1	Bng thch tinh xo,  c x l cng phu.	100	0	0	0	0
T Bng Tinh	3	2816	\spr\item\vnxmas2007\huo_bingjin.spr	41	1	1	Bng thch tinh xo,  c x l cng phu.	100	0	0	0	0
Linh Dc Thnh 	3	2817	\spr\item\questkey\003.spr	41	1	1	Linh Dc ngn nm, c cng dng  thng kinh mch	100	0	0	0	0
Linh Dc i L	3	2818	\spr\item\questkey\003.spr	41	1	1	Linh Dc ngn nm, c cng dng  thng kinh mch	100	0	0	0	0
Linh Dc Phng Tng	3	2819	\spr\item\questkey\003.spr	41	1	1	Linh Dc ngn nm, c cng dng  thng kinh mch	100	0	0	0	0
Linh Dc Tng Dng	3	2820	\spr\item\questkey\003.spr	41	1	1	Linh Dc ngn nm, c cng dng  thng kinh mch	100	0	0	0	0
Linh Dc Bin Kinh	3	2821	\spr\item\questkey\003.spr	41	1	1	Linh Dc ngn nm, c cng dng  thng kinh mch	100	0	0	0	0
Linh Dc Lm An	3	2822	\spr\item\questkey\003.spr	41	1	1	Linh Dc ngn nm, c cng dng  thng kinh mch	100	0	0	0	0
Linh Dc Dng Chu	3	2823	\spr\item\questkey\003.spr	41	1	1	Linh Dc ngn nm, c cng dng  thng kinh mch	100	0	0	0	0
Kt Tinh Kim	3	2824	\spr\item\vnxmas2007\jin_bingjin.spr	41	1	1	Mt loi vt liu ca kt tinh ng sc hp thnh, c hiu lc ca kt tinh Kim	0	0	0	0	0
Kt Tinh Mc	3	2825	\spr\item\vnxmas2007\mu_bingjin.spr	41	1	1	Mt loi vt liu ca kt tinh ng sc hp thnh, c hiu lc ca kt tinh Mc	0	0	0	0	0
Kt Tinh Thy	3	2826	\spr\item\vnxmas2007\shui_bingjin.spr	41	1	1	Mt loi vt liu ca kt tinh ng sc hp thnh, c hiu lc ca kt tinh Thy	0	0	0	0	0
Kt Tinh Ha	3	2827	\spr\item\vnxmas2007\huo_bingjin.spr	41	1	1	Mt loi vt liu ca kt tinh ng sc hp thnh, c hiu lc ca kt tinh Ha	0	0	0	0	0
Kt Tinh Th	3	2828	\spr\item\vnxmas2007\tu_bingjin.spr	41	1	1	Mt loi vt liu ca kt tinh ng sc hp thnh, c hiu lc ca kt tinh Th	0	0	0	0	0
Lnh Bi Triu Hi	3	2829	\spr\item\questkey\006.spr	41	1	1	Lnh bi triu gi Phin V	0	0	0	0	0
Kt Tinh Ng Sc	3	2830	\spr\item\vnxmas2007\wuse_bingjin.spr	41	1	1	Kt tinh y mu sc	0	0	0	0	0
Kt Tinh T Sc	3	2831	\spr\item\vietnam\midautumn06\lantern_blue.spr	41	1	1	Kt tinh y mu sc	0	0	0	0	0
Kt Tinh Tam Sc	3	2832	\spr\item\vietnam\midautumn06\lantern_blue.spr	41	1	1	Kt tinh y mu sc	0	0	0	0	0
Ngi Sao May Mn	3	2833	\spr\script\item\shengdan_jieri\200811\shengdanxing.spr	41	1	1	Mt ngi sao c th em li may mn cho bn	0	0	0	0	0
Ngi Sao An Lnh	3	2834	\spr\item\vietnam\christmas2009\xinyuanxingxing.spr	41	1	1	Mt ngi sao em li bnh an	0	0	0	0	0
Ngi Sao Hnh Phc	3	2835	\spr\item\vietnam\shengli_wujiaoxing.spr	41	1	1	Hnh phc mm ci vi nhng ai gp c ngi sao ny	0	0	0	0	0
Ngi Sao Trng	3	2836	\spr\item\vietnam\christmas2009\xuehua.spr	41	1	1	Mt ngi sao trng nh tuyt	0	0	0	0	0
Cy Thng	3	2837	\spr\item\christmas2006\xmastree.spr	41	1	1	Mt cy thng rt p, c th tng Chng ng Cung N trang tr m ging sinh	0	0	0	0	0
Phong Vn Chiu Binh Lnh	3	2838	\spr\item\questkey\taskobj126.spr	41	1	1	Lnh bi tham gia chin trng Phong Vn	0	0	0	0	0
Phong Vn Chiu Binh L Bao	3	2839	\spr\item\script\item_chrismasbox.spr	377	1	1	L bao Phong Vn Chiu Binh Lnh	0	0	0	0	0
Giy Gi Bnh	3	2840	\spr\item\script\bolizhi.spr	41	1	1	Mt loi nguyn liu dng  trang tr mn n c truyn	0	0	0	0	0
Bnh Chng	3	2841	\spr\item\yn_chunjie\yn_chunbing_bei.spr	440	1	1	Bnh thm ngon mang li cm gic m p ngy xun	0	0	0	0	0
Bnh Tt	3	2842	\spr\item\yn_chunjie\yn_chunbing_nan.spr	439	1	1	Hng v ngt ngo ta lan	0	0	0	0	0
Thip Nm Mi	3	2843	\spr\item\questkey\card_xnk.spr	38	1	1	Thip cha ng nhng li chc tt lnh	0	0	0	0	0
Bnh Chng c Bit	3	2844	\spr\item\yn_chunjie\yn_chunbing_bei.spr	440	1	1	Tinh hoa ca t tri hi ha trong tng hng v	0	0	0	0	0
Thip Xun	3	2845	\spr\item\script\spring2010\chunjieheka.spr	41	1	1	Thip mang y mu sc ca xun	0	0	0	0	0
Bao L X Nm Mi	3	2846	\spr\item\newyear0901\facaihongbao.spr	41	1	1	An khang thnh vng	0	0	0	0	0
Nh  L Bao(Tiu)	3	2847	\spr\item\script\pingzi\200805\daxilibao.spr	41	1	1	Vn S Nh 	0	0	0	0	0
Nh  L Bao(Trung)	3	2848	\spr\item\script\pingzi\200805\daxilibao.spr	41	1	1	Vn S Nh 	0	0	0	0	0
Nh  L Bao(i)	3	2849	\spr\item\script\pingzi\200805\daxilibao.spr	41	1	1	Vn S Nh 	0	0	0	0	0
ԽԶ嵵169	3	2850	\spr\item\script\shangshixiguo.spr	41	1	1	ԽԶ170	0	0	0	0	0
ԽԶ嵵149	3	2851	\spr\item\script\item_baibaoxiang.spr	41	1	1	ԽԶ41	0	0	0	0	0
ԽԶ嵵11	3	2852	\spr\item\oldbox\oldbox.spr	41	1	1	ԽԶ150	0	0	0	0	0
ԽԶ嵵21	3	2853	\spr\item\songjin\token.spr	385	1	1	ԽԶ65	0	0	0	0	0
ԽԶ嵵80	3	2854	\spr\item\questkey\taskobj092.spr	41	1	1	ԽԶ2	100	0	0	0	0
ԽԶ嵵19	3	2855	\spr\item\script\seven_city_war\tianshusuipian.spr	41	1	1	ԽԶ17	0	0	0	0	0
ԽԶ嵵43	3	2856	\spr\item\script\seven_city_war\dajibaoxiang.spr	41	1	1	ԽԶ35	0	0	0	0	0
ԽԶ嵵151	3	2857	\spr\item\vietnam\midautumn06\lantern_yello.spr	451	1	1	ԽԶ148	1500	0	0	0	0
ԽԶ嵵152	3	2858	\spr\item\vietnam\midautumn06\lantern_blue.spr	452	1	1	ԽԶ148	3000	0	0	0	0
ԽԶ嵵153	3	2859	\spr\item\vietnam\midautumn06\lantern_green.spr	453	1	1	ԽԶ148	5000	0	0	0	0
ԽԶ嵵154	3	2860	\spr\item\vietnam\midautumn06\lantern_red.spr	454	1	1	ԽԶ148	15000	0	0	0	0
ԽԶ嵵155	3	2861	\spr\item\vietnam\midautumn06\lantern_orange.spr	455	1	1	ԽԶ148	30000	0	0	0	0
ԽԶ嵵156	3	2862	\spr\item\vietnam\midautumn06\lantern_full.spr	456	2	2	ԽԶ148	60000	0	0	0	0
ԽԶ嵵104	3	2863	\spr\item\script\item_baibaoxiang.spr	41	1	1	ԽԶ126	0	0	0	0	0
ԽԶ嵵12	3	2864	\spr\item\script\yunyoulihe.spr	433	1	1	ԽԶ1	0	0	0	0	0
ԽԶ嵵157	3	2865	\spr\item\questkey\dragonhead.spr	428	1	1	ԽԶ1	100	0	0	0	0
ԽԶ嵵158	3	2866	\spr\item\questkey\dragonbody.spr	428	1	1	ԽԶ1	100	0	0	0	0
ԽԶ嵵159	3	2867	\spr\item\questkey\dragontail.spr	428	1	1	ԽԶ1	100	0	0	0	0
ԽԶ嵵171	3	2868	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵172	3	2869	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵173	3	2870	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵174	3	2871	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵175	3	2872	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵176	3	2873	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵177	3	2874	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵178	3	2875	\spr\item\questkey\006.spr	336	1	1	ԽԶ6	100	0	0	0	0
ԽԶ嵵160	3	2876	\spr\item\jiefang2010\jinniantie.spr	41	1	1	ԽԶ79	0	0	0	0	0
ԽԶ嵵82	3	2877	\spr\item\script\jingcaigongke.spr	41	1	1	ԽԶ161	0	0	0	0	0
ԽԶ嵵162	3	2878	\spr\item\script\haogongke.spr	41	1	1	ԽԶ118	0	0	0	0	0
ԽԶ嵵33	3	2879	\spr\item\script\seven_city_war\tianshusuipian.spr	387	1	1	ԽԶ14	0	0	0	0	0
Hng Bao Cu Lc B	3	2880	\spr\item\event\jiefang_jieri\200904\zhanshengbao.spr	41	1	1	c phm t Hong cung - Ch dnh cho cc Cu lc b V Lm Truyn K	0	0	0	0	0
Vng Hoa Quc Khnh	3	2881	\spr\item\yulanpenjie\jinlianhuahuan.spr	41	2	1	Vng Hoa k nim ngy Quc Khnh.	20	0	0	0	0
Vng Hoa c Lp	3	2882	\spr\item\yulanpenjie\huolianhuahuan.spr	41	2	1	Vng Hoa k nim ngy Quc Khnh.	20	0	0	0	0
Vng Hoa T Do	3	2883	\spr\item\yulanpenjie\shuilianhuahuan.spr	41	2	1	Vng Hoa k nim ngy Quc Khnh.	20	0	0	0	0
Bo Rng Thn B	3	2884	\spr\item\oldbox\oldbox.spr	41	1	1	Bn trong cha nhiu bo vt qu him trong thin h.  m ra phi tm 1 cha kha c cng m s	0	0	0	0	0
Cha Kha Vn Nng	3	2885	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha kha  m Bo rng thn b.Ch m c bo rng c cng m s	0	0	0	0	0
Nh H Ba	3	2886	\spr\item\script\spring2010\baguafu.spr	41	1	1	Bn trong n cha nhiu huyn nng, s dng s mang li nhiu mai mn	0	0	0	0	0
Tam H Ba	3	2887	\spr\item\script\spring2010\baguafu.spr	41	1	1	Bn trong n cha nhiu huyn nng, s dng s mang li nhiu mai mn	0	0	0	0	0
a Linh Ph	3	2888	\spr\item\special\Obj_TownPortal.spr	38	1	1	Bn trong n cha nhiu huyn nng, mang theo bn ngi s mang li nhiu mai mn	100	0	0	0	0
Thin Linh Ph	3	2889	\spr\item\special\Obj_TownPortal.spr	38	1	1	Bn trong n cha nhiu huyn nng, mang theo bn ngi s mang li nhiu mai mn	100	0	0	0	0
Nh H Ba L Bao	3	2890	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 4 Nh H Ba.	0	0	0	0	0
a Linh Ph L Bao	3	2891	\spr\item\script\item_chrismasbox.spr	377	1	1	Chut phi s dng  nhn c 2 a Linh Ph.	0	0	0	0	0
Long u	3	2892	\spr\item\questkey\dragonhead.spr	428	1	1	Mt phn ca rng thing ngn nm	100	0	0	0	0
Long Thn	3	2893	\spr\item\questkey\dragonbody.spr	428	1	1	Mt phn ca rng thing ngn nm	100	0	0	0	0
Qu Hong Kim (100)	3	2894	\spr\item\questkey\huangjinzhiguo.spr	377	1	1	n vo s tng gp i cng lc	10000	0	0	0	0
Bnh M	3	2895	\spr\vng\item\womenday2011\bread.spr	41	1	1	Bnh m tng trng cho bo m kinh t gia nh	0	0	0	0	0
Hoa Hng	3	2896	\spr\vng\item\womenday2011\rose.spr	330	1	1	Hoa hng tng trng cho i sng tt p hn	0	0	0	0	0
Dy Ct Hoa	3	2897	\spr\vng\item\womenday2011\ribbon.spr	432	1	1	Dy nhiu mu sc	0	0	0	0	0
Chic N	3	2898	\spr\vng\item\womenday2011\bow.spr	41	1	1	Tng thm v p qu phi ca ngi ph n	0	0	0	0	0
Ht Mu Sc	3	2899	\spr\vng\item\womenday2011\colorful_seed.spr	380	1	1	Ht nhiu mu sc	0	0	0	0	0
Hp N	3	2900	\spr\item\script\item_chrismasbox.spr	377	1	1	Trong cha 3 chic n	0	0	0	0	0
B Hoa Hng	3	2901	\spr\vng\item\womenday2011\bunchofroses.spr	330	1	1	Nhn ngy quc t ph n 8/3, dng tng b hoa hng thm ngt cho Chng ng Cung N	0	0	0	0	0
Hp Qu 8 Thng 3	3	2902	\spr\vng\item\womenday2011\gift.spr	345	1	1	Mn qu dnh tng cho ngi ph n mnh yu thng nht	0	0	0	0	0
Ngc Trng Luyn	3	2903	\spr\item\questkey\taskobj089.spr	372	1	1	Dng  trng luyn trang b T Mng	0	0	0	0	0
Mc Nhn Lnh	3	2904	\spr\item\script\mupai_haozhao.spr	41	1	1	Gi 1 Mc nhn  luyn cng, s c nhiu im kinh nghim thc chin	0	0	0	0	0
Lnh bi nh qui	3	2905	\spr\item\songjin\token.spr	385	1	1	Click chut phi s dng, ngu nhin nhn c 1 nhim v nh qui	0	0	0	0	0
Lnh bi tm vt phm	3	2906	\spr\item\songjin\token.spr	385	1	1	Click chut phi s dng, ngu nhin nhn c 1 nhim v thu thp vt phm	0	0	0	0	0
Lnh bi khong thch	3	2907	\spr\item\songjin\token.spr	385	1	1	Click chut phi s dng, ngu nhin nhn c 1 nhim v thu thp khong thch	0	0	0	0	0
Ht Thin Tu	3	2908	\spr\item\script\jiefang_jieri\201004\qiansuizhong.spr	41	1	1	T do, hnh phc mi mi trng tn	0	0	0	0	0
Bo rng may mn	3	2909	\spr\item\script\item_baibaoxiang.spr	41	1	1	Nhp chut phi s dng s nhn c:	0	0	0	0	0
Ti may mn	3	2910	\spr\item\newyear2008\yingchundai.spr	470	1	1	Ti cha ng nhiu may mn	0	0	0	0	0
Hoa cc vng	3	2911	\spr\item\qingming\mum_y.spr	41	1	1	Loi hoa cc vng thng thy	0	0	0	0	0
Hoa cc trng	3	2912	\spr\item\qingming\mum_w.spr	41	1	1	Loi hoa cc trng rt kh tm	0	0	0	0	0
Hoa cc tm	3	2913	\spr\item\qingming\mum_p.spr	41	1	1	Loi hoa cc tm ch ai c duyn mi nhn thy	0	0	0	0	0
Bnh h l Phong Vn	3	2914	\spr\item\medecine\hulu.spr	370	1	1	H l thng dng  ng ru	0	0	0	0	0
Phong Vn thit tm tu	3	2915	\spr\item\event\jiefang_jieri\200904\tiexinbei.spr	41	1	1	Tu phng tri k thin bi thiu	0	0	0	0	0
Cu Chu Lnh	3	2916	\spr\item\questkey\taskobj126.spr	41	1	1	Mt lnh tham gia Lon Chin Cu Chu Cc	0	0	0	0	0
Tuyt Bng Tinh	3	2917	\spr\item\vnxmas2007\shui_bingjin.spr	41	1	1	Ngi sao do ngng tuyt kt tinh m thnh<enter>C th dng "Tuyt Bng Thch"  thng cp vt phm ny	0	0	0	0	0
Tuyt Bng Thch	3	2918	\spr\item\christmas\high_blue.spr	41	1	1	Nguyn liu dng  thng ng cp "Tuyt Bng Tinh"	0	0	0	0	0
Tuyt Bng Thch L Hp	3	2919	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng s nhn c 10 "Tuyt Bng Thch"	0	0	0	0	0
Mc Bo Rng	3	2920	\spr\item\script\baoxiang_mu.spr	367	1	1	S dng s nhn c  ph T Mng	0	0	0	0	0
ng Bo Rng	3	2921	\spr\item\script\baoxiang_tong.spr	367	1	1	S dng s nhn c  ph T Mng	0	0	0	0	0
Ngn Bo Rng	3	2922	\spr\item\script\baoxiang_yin.spr	367	1	1	S dng s nhn c trang b T Mng	0	0	0	0	0
Kim Bo Rng	3	2923	\spr\item\script\baoxiang_jin.spr	367	1	1	S dng s nhn c trang b T Mng	0	0	0	0	0
T Mng Bo Chu	3	2924	\spr\item\jianzhong\xuelingzhuhun.spr	41	1	1	S dng s nhn c 1 b trang b T Mng	0	0	0	0	0
Bt Thut Chn Kinh	3	2925	\spr\item\questkey\obj_item_lection.spr	341	1	1	Sau khi s dng s c lnh hi v cng ca nhn vt trng sinh 4	0	0	0	0	0
Bc u Ty Ty n	3	2926	\spr\item\script\xuezhendan.spr	41	1	1	C th dng  ty im k nng trng sinh 4	0	0	0	0	0
Cu Tin Ng Yn	3	2927	\spr\item\questkey\taskobj401.spr	366	1	1	Mt lng th m knh cha	0	0	0	0	0
Hi V Bng Lai	3	2928	\spr\item\questkey\taskobj402.spr	366	1	1	Cho trn ch hiu mi l o con	0	0	0	0	0
Thy T H Tin	3	2929	\spr\item\questkey\taskobj403.spr	366	1	1	Vu Lan bo hiu	0	0	0	0	0
Hoa Hng 	3	2930	\spr\item\script\vanlentine2007\pure_rose.spr	330	1	1	Cng cha nh ni Thi Sn	0	0	0	0	0
N Hoa Hng 	3	2931	\spr\item\script\vanlentine2007\red_rose.spr	330	1	1	Ngha m nh nc trong ngun chy ra	0	0	0	0	0
Ty Ty n	3	2932	\spr\item\change_destiny\zhendan.spr	41	1	1	Vt phm nhim v ng Trng Tho	0	0	0	0	0
Ti Linh n	3	2933	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	Vt phm nhim v ng Trng Tho	0	0	0	0	0
ng Trng Tho	3	2934	\spr\item\questkey\taskobj097.spr	41	1	1	Vt phm nhim v ng Trng Tho	0	0	0	0	0
Tr Lc Hon L Bao	3	2935	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 5 Kch Cng Tr Lc Hon	0	0	0	0	0
Hot Huyt n L Bao	3	2936	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 5 m Dng Hot Huyt n	0	0	0	0	0
Ph Tang Cm Hp	3	2937	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 2 Ph Tang Din Tro	0	0	0	0	0
Thin Long L Hp	3	2938	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 2 Thin Long Lnh	0	0	0	0	0
T Mng Chi Bo	3	2939	\spr\item\questkey\taskobj070.spr	387	1	1	Mt bo vt qu him, bn trong c cha:	0	0	0	0	0
Bt Nin Hi Ng Lnh Bi	3	2940	\spr\item\script\yupai_haozhao.spr	41	1	1	Bt Nin Hi Ng Lnh Bi, cli`ck phi  s dng: nhn nhim v, nhn thng, 	0	0	0	0	0
T Lc Ngng Thn Tn	3	2941	\spr\item\questkey\taskobj144.spr	19	1	1	Bo vt t Phong Vn Lnh Bi, s dng s nhn c 500 triu im kinh nghim	0	0	0	0	0
T Lc Ngng Thn Hon	3	2942	\spr\item\questkey\taskobj144.spr	19	1	1	Bo vt t Phong Vn Lnh Bi, s dng s nhn c 1 t im kinh nghim	0	0	0	0	0
Bt Nin Tn Th Lnh	3	2943	\spr\item\script\jinpai_haozhao.spr	41	1	1	Np cho NPC Chin Tm Tn Gi  trao thng cho cc thnh vin trong cng bang hi	0	0	0	0	0
Tng Rng 	3	2944	\spr\item\birthday_jieri\200905\tiancibaoxiang.spr	387	1	1	Bo rng c tri ban, bn trong cha nhiu Ph Qu Cm Hp	0	0	0	0	0
Thng Lang Chi Bo	3	2945	\spr\item\newyear0901\hongbaoxiang.spr	41	1	1	Bo rng cha bn trong 1 b trang b Thng Lang theo mn phi	0	0	0	0	0
T Mng Chi Bo	3	2946	\spr\item\newyear0901\lanbaoxiang.spr	41	1	1	Bo rng cha bn trong 1 trang b T Mng	0	0	0	0	0
Rng Thn B	3	2947	\spr\item\script\item_qianbaoxiang.spr	41	1	1	S dng nhn c vt phm thn b rt qu gi	0	0	0	0	0
Bch Chn n L Bao	3	2948	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 1 Bch Chn n (500 triu im kinh nghim)	0	0	0	0	0
Huyt Chn n L Bao	3	2949	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 1 Huyt Chn n (1 t im kinh nghim)	0	0	0	0	0
Huyn Chn n L Bao	3	2950	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 1 Huyn Chn n (1.5 t im kinh nghim)	0	0	0	0	0
T Kim Chn n L Bao	3	2951	\spr\item\obj_item_jixiang.spr	41	1	1	Cha 1 T Kim Chn n (2 t im kinh nghim)	0	0	0	0	0
Hong Thch	3	2952	\spr\item\christmas\high_yellow.spr	41	1	1	Bo thch th, dng  i im Kinh Nghim ti NPC Tiu Phng	0	0	0	0	0
Thin Tinh Thch	3	2953	\spr\item\script\tianjingkuangshi.spr	41	1	1	Bo thch th, dng  ghp vt phm ti NPC Tiu Phng	0	0	0	0	0
Bng Tinh Thch	3	2954	\spr\item\questkey\taskobj025.spr	41	1	1	Phn thng nhn c khi ghp vt phm ti NPC Tiu Phng. M ra s nhn c phn thng	0	0	0	0	0
Ht ging hoa hng	3	2955	\spr\item\questkey\seed_rose.spr	380	1	1	Nhp chut phi  trng Cy Hoa Hng	0	0	0	0	0
Ht ging cy a	3	2956	\spr\item\questkey\seed_gold.spr	380	1	1	Nhp chut phi  trng Cy a	0	0	0	0	0
Rng thn b	3	2957	\spr\item\script\item_qianbaoxiang.spr	41	1	1	S dng s ngu nhin nhn c phn thng kinh nghim, Kim  Lnh hoc mt n +1 k nng	0	0	0	0	0
Kim Lng Xun	3	2958	\spr\item\questkey\taskobj071.spr	376	1	1	S dng  tng thm 20 ln s dng Ht ging hoa hng	0	0	0	0	0
Hot Huyt n L Bao	3	2959	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	Cha 3 m Dng Hot Huyt n	0	0	0	0	0
Tr Lc Hon L Bao	3	2960	\spr\item\twzhuanyun\zhuanyunbao_big.spr	448	1	1	Cha 2 Kch Cng Tr Lc Hon	0	0	0	0	0
Tu chn yu quyt (Vt i)	3	2961	\spr\item\questkey\obj_item_lection.spr	341	1	1	Np cho V danh tng  nhn 5 ln i im kinh nghim ly im tu luyn k nng 150 trong Vo danh mt cnh.	0	0	0	0	0
Tu chn yu quyt (Vim )	3	2962	\spr\item\questkey\obj_item_lection.spr	341	1	1	Np cho V danh tng  nhn 5 ln i im kinh nghim ly im tu luyn k nng 150 trong Vo danh mt cnh.	0	0	0	0	0
Tu chn yu quyt (Thin tr mt cnh)	3	2963	\spr\item\questkey\obj_item_lection.spr	341	1	1	Np cho V danh tng  nhn 5 ln i im kinh nghim ly im tu luyn k nng 150 trong Vo danh mt cnh.	0	0	0	0	0
Yu quyt k nng 150	3	2964	\spr\item\questkey\obj_item_lection.spr	341	1	1	Dng Yu quyt k nng 150 v Nguyt Ca Lnh (vt phm nhim v) np cho Nguyt Ca o ch  hon thnh nhim v k nng 150.	0	0	0	0	0
Bnh b 	3	2965	\spr\item\christmas2006\pumpkinpie.spr	458	1	1	Nguyn liu ghp thnh vt phm ti Npc ng Gi Noel	0	0	0	0	0
G quay	3	2966	\spr\item\christmas2006\turkey.spr	460	1	1	Nguyn liu ghp thnh vt phm ti Npc ng Gi Noel	0	0	0	0	0
ng Gi Noel hng	3	2967	\spr\item\christmas\shengdanlaoren3.spr	41	1	1	Nhn chut phi s dng s nhn c phn thng	0	0	0	0	0
Bao l x 	3	2968	\spr\item\questkey\obj_item_burseb.spr	342	1	1	Chc mng nm mi	0	0	0	0	0
Mt tch k nng 150 (Cp 19)	3	2969	\spr\item\questkey\obj_item_lection.spr	341	1	1	S dng s m ra gii hn tu luyn k nng 150 ln cp 19	0	0	0	0	0
Mt tch k nng 150 (Cp 20)	3	2970	\spr\item\questkey\obj_item_lection.spr	341	1	1	S dng s m ra gii hn tu luyn k nng 150 ln cp 20	0	0	0	0	0
Hoa hng	3	2971	\spr\item\questkey\flower.spr	431	1	1	Dng  tham gia s kin Hoa Hng	0	0	0	0	0
L mt 	3	2972	\spr\item\questkey\003.spr	426	1	1	Nguyn liu ghp thnh vt phm ti npc Nguyt Nhi	0	0	0	0	0
Tr gii nhit	3	2973	\spr\item\script\liangcha.spr	41	1	1	S dng nhn c nhiu vt phm	0	0	0	0	0
Hp qu trng	3	2974	\spr\item\script\baise_lipinhe.spr	41	1	1	S dng nhn c nhiu phn thng	0	0	0	0	0
Thanh Thnh Tuyt Nha	3	2975	\spr\item\mayday07\qingchengxueya.spr	41	1	1	Nguyn liu ghp thnh vt phm ti npc Nguyt Nhi	0	0	0	0	0
Qu song t	3	2976	\spr\item\mid_autumn\huasheng.spr	41	1	1	Nguyn liu ghp thnh vt phm ti npc Nguyt Nhi	0	0	0	0	0
Nn 	3	2977	\spr\item\script\zhongqiu_jieri\xianwulazhu.spr	41	1	1	S dng nhn c nhiu im kinh nghim	0	0	0	0	0
Qu mu Xanh	3	2978	\spr\item\questkey\blueflower.spr	377	1	1	S dng c th to nn mt trn ma hoa hng v nhn c nhiu im kinh nghim.	0	0	0	0	0
Kim  Chi Bo	3	2979	\spr\item\vietnam\christmas2009\wujinbaoxiang.spr	41	1	1	Rng bu, bn trong c cha:	0	0	0	0	0
Thn B Chi Th	3	2980	\spr\item\questkey\taskobj075.spr	41	1	1	Dng  m rng ti Thn b Thng Nhn	0	0	0	0	0
Cha kha thn b	3	2981	\spr\item\questkey\taskobj092.spr	41	1	1	Dng  m rng ti Thn b Thng Nhn	0	0	0	0	0
Qun trang cm hp	3	2982	\spr\item\script\item_chrismasbox.spr	377	1	1	M hp nhn c Mt n - Anh hng chin trng 	0	0	0	0	0
Thin C Tng Th	3	2983	\spr\item\questkey\obj_item_lection02.spr	374	1	1	Dng  chn khng tnh cho nhn <color=yellow>[Tinh Xo]V Danh<color> v <color=yellow> [Tinh Xo]Cn Khn<color>	0	0	0	0	0
Bn Li Thch	3	2984	\spr\item\questkey\taskobj082.spr	374	1	1	Dng  chn hiu ng cho nhn <color=yellow>[Tinh Xo]V Danh<color> v <color=yellow> [Tinh Xo]Cn Khn<color>	0	0	0	0	0
Hong Phng Nht Ngc	3	2985	\spr\item\questkey\taskobj087.spr	374	1	1	Dng  nng cp 2 nhn <color=yellow>[Tinh Xo]V Danh<color>	0	0	0	0	0
H Tho Chi Mng	3	2986	\spr\item\questkey\taskobj099.spr	374	1	1	Dng  h cp nhn  <color=yellow>[Tinh Xo]V Danh<color> v <color=yellow> [Tinh Xo]Cn Khn<color>	0	0	0	0	0
Thin K Tho	3	2987	\spr\item\questkey\taskobj096.spr	374	1	1	Dng  trng luyn nhn <color=yellow>[Tinh Xo]V Danh<color> v <color=yellow> [Tinh Xo]Cn Khn<color>	0	0	0	0	0
Cn Khn Lin Hoa	3	2988	\spr\item\questkey\taskobj026.spr	374	1	1	Dng  nng cp nhn <color=yellow>[Tinh Xo] Cn Khn<color>	0	0	0	0	0
Bo rng Kim 	3	2989	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Cha kha vng	3	2990	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cng dng thn k	0	0	0	0	0
Chic o Lnh Mi (im kinh nghim)	3	2991	\spr\item\script\xindejunyi.spr	41	1	1	S dng nhn c 12000000 im kinh nghim (khng c vt phm)	0	0	0	0	0
Thin Tr B Bo	3	2992	\spr\item\newyear0901\hongbaoxiang.spr	41	1	1	Bo rng nht c trong Thin Tr Mt Cnh	0	0	0	0	0
Thin Tr Mt Lnh	3	2993	\spr\item\questkey\taskobj126.spr	41	1	1	Dng  vo cng Thin Tr Mt Cnh	0	0	0	0	0
Mnh chin cng lnh 2	3	2994	\spr\item\script\zhongqiu_jieri\200909\dierzhangonglingsuipian.spr	41	1	1	Mnh chin cng lnh tht lc phi	0	0	0	0	0
Mnh chin cng lnh 1	3	2995	\spr\item\script\zhongqiu_jieri\200909\diyizhangonglingsuipian.spr	41	1	1	Mnh chin cng lnh tht lc tri	0	0	0	0	0
Chic m tai bo	3	2996	\spr\item\script\cap\taiyanmao.spr	41	1	1	Gi nh n qu kh ho hng ca dn tc ta trong thi k khng chin	0	0	0	0	0
Chic m ha bnh	3	2997	\spr\item\script\cap\hepinmao.spr	41	1	1	Khi t nc c ha bnh, ngi dn s chung tay xy dng li qu hng	0	0	0	0	0
Chic m t do	3	2998	\spr\item\script\cap\ziyoumao.spr	41	1	1	Tt c mi ngi  sinh ra u c quyn bnh ng, t do v mu cu hnh phc	0	0	0	0	0
Ti mng chin thng	3	2999	\spr\item\event\jiefang_jieri\200904\zhanshengbao.spr	41	1	1	Cha nhng vt liu mng ngy gii phng dn tc	0	0	0	0	0
Bch quan l hp	3	3000	\spr\item\obj_item_gifts.spr	377	1	1	Bch quan l hp	0	0	0	0	0
Hn Nguyn Linh L l bao	3	3001	\spr\item\obj_item_gifts.spr	377	1	1	Hn Nguyn Linh L l bao	0	0	0	0	0
Bo Rng Kim Gia	3	3002	\spr\item\newyear0901\hongbaoxiang.spr	41	1	1	Dng Cha Kha Nh  hoc Cha Kha Vng m nhn phn thng	0	0	0	0	0
Bt M	3	3003	spr\vng\item\eventthang062012\bot.spr	387	1	1	Nguyn liu dng  hp<enter>thnh bnh sinh nht V Lm<enter>Truyn K ti NPC i S Hot ng	0	0	0	0	0
B	3	3004	spr\vng\item\eventthang062012\bo.spr	387	1	1	Nguyn liu dng  hp<enter>thnh bnh sinh nht V Lm<enter>Truyn K ti NPC i S Hot ng	0	0	0	0	0
Sa	3	3005	spr\vng\item\eventthang062012\sua.spr	387	1	1	Nguyn liu dng  hp<enter>thnh bnh sinh nht V Lm<enter>Truyn K ti NPC i S Hot ng	0	0	0	0	0
Chocolate	3	3006	spr\vng\item\eventthang062012\chocolate.spr	387	1	1	Nguyn liu dng  hp<enter>thnh bnh sinh nht V Lm<enter>Truyn K ti NPC i S Hot ng	0	0	0	0	0
Tri Cy	3	3007	spr\vng\item\eventthang062012\traicay.spr	387	1	1	Nguyn liu dng  hp<enter>thnh bnh sinh nht V Lm<enter>Truyn K ti NPC i S Hot ng 	0	0	0	0	0
ng	3	3008	spr\vng\item\eventthang062012\duong.spr	387	1	1	Nguyn liu dng  hp<enter>thnh bnh sinh nht V Lm<enter>Truyn K ti NPC i S Hot ng	0	0	0	0	0
Bnh Kem Thng	3	3009	spr\vng\item\eventthang062012\banhkem.spr	387	1	1	S dng nhn c<enter>1000000 im kinh nghim	0	0	0	0	0
Bnh Kem Chocolate	3	3010	spr\vng\item\eventthang062012\banhkemchocolate.spr	387	1	1	S dng nhn c<enter>12000000 im kinh nghim	0	0	0	0	0
Bnh Kem Tri Cy	3	3011	spr\vng\item\eventthang062012\banhkemtraicay.spr	387	1	1	S dng nhn c ngu nhin <enter>im kinh nghim v vt phm 	0	0	0	0	0
Bnh Sinh Nht V Lm Truyn K	3	3012	spr\vng\item\eventthang062012\banhsnvltk.spr	387	1	1	Mng sinh nht V Lm Truyn K.<enter>S dng nhn c 6000000     <enter>im kinh nghim v vt phm qu	0	0	0	0	0
Cng Hin L bao	3	3013	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c im cng hin	0	0	0	0	0
Cng Hin i L Bao	3	3014	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c im cng hin	0	0	0	0	0
Kin Thit L Bao	3	3015	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c im kin thit	0	0	0	0	0
Kin Thit  i L Bao	3	3016	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c im kin thit	0	0	0	0	0
Chin B L Bao	3	3017	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c im chin b	0	0	0	0	0
Chin B i L Bao	3	3018	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c im chin b	0	0	0	0	0
B Bo	3	3019	\spr\item\birthday_jieri\200905\tiancibaoxiang.spr	387	1	1	Rng bu, bn trong c cha:	0	0	0	0	0
L Bao Thn B 1	3	3020	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c vt phm khuyn mi	0	0	0	0	0
L Bao Thn B 2	3	3021	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c vt phm khuyn mi	0	0	0	0	0
L Bao Thn B 3	3	3022	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c vt phm khuyn mi	0	0	0	0	0
Phong Vn Thch	3	3023	\spr\item\questkey\taskobj055.spr	333	1	1	Thn thch huyn b, c th dng  i Bch H Lnh	0	0	0	0	0
Gia Hn Ph	3	3024	\spr\item\questkey\taskobj119.spr	38	1	1	S dng  thit lp trang sc c hn s dng thnh 7 ngy	0	0	0	0	0
Cha Kha Hong Kim	3	3025	\spr\item\questkey\taskobj092-2.spr	41	1	1	S dng  m Hong Kim Bo Rng	0	0	0	0	0
Chn Nguyn n (tiu)	3	3026	\spr\vng\item\120628_event_thang_7\chanlongdon.spr	41	1	1	S dng nhn c <color=yellow>1<color> im chn nguyn	0	0	0	0	0
Chn Nguyn n (trung)	3	3027	\spr\vng\item\120628_event_thang_7\chanlongdon.spr	41	1	1	S dng nhn c <color=yellow>5<color> im chn nguyn	0	0	0	0	0
Chn Nguyn n (i)	3	3028	\spr\vng\item\120628_event_thang_7\chanlongdon.spr	41	1	1	S dng nhn c <color=yellow>10<color> im chn nguyn	0	0	0	0	0
Kim Lnh	3	3029	\spr\vng\item\120723_event_thang_8\kim.spr	387	1	1	Nguyn liu dng  hp thnh<enter>vt phm ti NPC Tng Qun S Kin	0	0	0	0	0
Mc Lnh	3	3030	\spr\vng\item\120723_event_thang_8\moc.spr	387	1	1	Nguyn liu dng  hp thnh<enter>vt phm ti NPC Tng Qun S Kin	0	0	0	0	0
Ha Lnh	3	3031	\spr\vng\item\120723_event_thang_8\hoa.spr	387	1	1	Nguyn liu dng  hp thnh<enter>vt phm ti NPC Tng Qun S Kin	0	0	0	0	0
Th Lnh	3	3032	\spr\vng\item\120723_event_thang_8\tho.spr	387	1	1	Nguyn liu dng  hp thnh<enter>vt phm ti NPC Tng Qun S Kin	0	0	0	0	0
Thy Lnh	3	3033	\spr\vng\item\120723_event_thang_8\thuy.spr	387	1	1	Mang n<enter>Npc Tng Qun S Kin  tm hiu	0	0	0	0	0
m Dng Lnh Bi	3	3034	\spr\vng\item\120723_event_thang_8\amduong.spr	41	1	1	S dng nhn c<enter>phn thng c gi tr	0	0	0	0	0
Ng Hnh Lnh	3	3035	\spr\vng\item\120723_event_thang_8\nguhanh.spr	41	1	1	S dng nhn c<enter>phn thng c gi tr	0	0	0	0	0
Ht ging hoa hng	3	3036	\spr\item\questkey\seed_rose.spr	380	1	1	Nhp chut phi  trng Cy Hoa Hng	0	0	0	0	0
Ht ging cy a	3	3037	\spr\item\questkey\seed_gold.spr	380	1	1	Nhp chut phi  trng Cy a	0	0	0	0	0
Ht ging hoa hng gai	3	3038	\spr\item\questkey\seed_crystal.spr	380	1	1	Nhp chut phi  trng Cy Hoa Hng Gai	0	0	0	0	0
Ti ngn lng	3	3039	\spr\item\script\spring2010\cailuhongbao.spr	41	1	1	S dng nhn c 1000 vn ngn lng	0	0	0	0	0
Ti Mng Quc Khnh	3	3040	spr\vng\item\120530_lua_nuoc\tuihuong.spr	387	1	1	Ti qu mng ngy Quc Khnh	0	0	0	0	0
Bo rng Bch H	3	3041	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Rng bu, bn trong c cha:	0	0	0	0	0
Quc Khnh (xanh)	3	3042	\spr\vng\item\120822_event_thang_9\quockhanhxanh.spr	41	1	1	S dng c th nhn c phn thng	0	0	0	0	0
Phm Mu Sc	3	3043	\spr\vng\item\201205\phammausac.spr	41	1	1	Mang n<enter>Npc Tng Qun S Kin  tm hiu	0	0	0	0	0
Ti qu mng Quc Khnh	3	3044	\spr\item\script\item_chrismasbox.spr	377	1	1	Hp cha nhiu ch Mng  k nim ngy Quc Khnh.<enter>Vt phm bn  trong ch c th s dng trc 24h00 ngy 30/9/2012	0	0	0	0	0
Chuyn sinh thut(cp 5)	3	3045	\spr\item\questkey\obj_item_lection.spr	341	1	1	Np cho Bc u Lo Nhn  trng sinh 5	0	0	0	0	0
Bnh Ru	3	3046	\spr\vng\item\other\20140512_event_Thang5\binhruou.spr	341	1	1	Dng  cha ru lu nm	0	0	0	0	0
Men Ru	3	3047	\spr\vng\item\other\20140512_event_Thang5\menruou.spr	341	1	1	Men ru ho hng dng lm ra cc loi ho tu	0	0	0	0	0
B kp  N Nhi Hng	3	3048	\spr\item\script\lishishu.spr	341	1	1	B kp  N Nhi Hng c cha 2 cng thc N Nhi Hng	0	0	0	0	0
Cng thc N Nhi Hng	3	3049	\spr\item\script\shuxueshu.spr	341	1	1	Cng thc   N Nhi Hng	0	0	0	0	0
Cng thc Phn Tu	3	3050	\spr\item\script\yuenanchidian.spr	341	1	1	Cng thc   Phn Tu	0	0	0	0	0
Ru Trng	3	3051	\spr\vng\item\other\20140512_event_Thang5\ruoutrang.spr	341	1	1	Ru thng dng trong dn gian khi ung nhn c lng ln kinh nghim.	0	0	0	0	0
N Nhi Hng	3	3052	\spr\vng\item\other\20140512_event_Thang5\nunhihong.spr	341	1	1	Ru c  khi ngi con gI sinh ra v s c chiu I khi c gI ny xut gi. S dng c lng ln kinh nghim.	0	0	0	0	0
Phn tu	3	3053	\spr\vng\item\other\20140512_event_Thang5\phantuu.spr	341	1	1	Loi ru c lch s hn 4000 nm, c v du nh c trng. S dng   Trc Dip Thanh hoc ung s c lng ln kinh nghim.	0	0	0	0	0
Trc Dip Thanh	3	3054	\spr\vng\item\other\20140512_event_Thang5\trucdiepthanh.spr	341	1	1	Ru c mu vng nht trong sut v m mu xanh ca l trc, c mi v du ngt c o c ch t Phn Tu v cc loi dc liu. S dng c lng ln kinh nghim.	0	0	0	0	0
Ho Hu Tu	3	3055	\spr\vng\item\other\20140512_event_Thang5\haohuutuu.spr	341	1	1	Ru cc mnh thch hp  thng thc cng ho hu.	0	0	0	0	0
Thin Tu	3	3056	\spr\item\questkey\taskobj072.spr	341	1	1	Ru cc mnh tng cng lc khi s dng. Nhn c 5000 im chn nguyn.	0	0	0	0	0
a Tu	3	3057	\spr\item\event\jiefang_jieri\200904\chunjieshui.spr	341	1	1	Ru cc mnh tng cng lc khi s dng. Nhn c 4000 im chn nguyn.	0	0	0	0	0
Nhn Tu	3	3058	\spr\item\event\jiefang_jieri\200904\putaojiu.spr	341	1	1	Ru cc mnh tng cng lc khi s dng. Nhn c 3000 im chn nguyn.	0	0	0	0	0
C Ti	3	3059	\spr\item\mayday07\diancangpuer.spr	387	1	1	Thc n yu thch ca Hn Huyt Long Cu.	0	0	0	0	0
Thanh Tre	3	3060	\spr\item\vietnam\midautumn06\bamboo.spr	387	1	1	Thanh tre c tm thy nhiu  vng ni cao.	0	0	0	0	0
By Nga	3	3061	\spr\item\twzhuanyun\zhuanyunbao_small.spr	387	1	1	Dng  bt Hn Huyt Long Cu.	0	0	0	0	0
Hn Huyt L Hp	3	3062	\spr\item\script\item_chrismasbox.spr	387	1	1	L hp nhn c khi tham gia bt Hn Huyt Long Cu.	0	0	0	0	0
Rng V Kh Minh Phng	3	3063	\spr\item\script\item_baibaoxiang.spr	387	1	1	Nhn c ngu nhin 23 loi v kh Minh Phng (Max thuc tnh)	0	0	0	0	0
Qu Huyn Thoi V Lm	3	3064	\spr\item\obj_item_jixiang.spr	387	1	1	Bn trong cha bo vt ca Huyn Thoi V Lm	0	0	0	0	0
Chn	3	3065	\spr\vng\item\other\2012_ghepchu\chan.spr	387	1	1	Thu c khi t 100 im  Nng ng. Thu thp  4 ch Bt Mch Chn Kinh v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi 	0	0	0	0	0
Kinh	3	3066	\spr\vng\item\other\2012_ghepchu\kinh.spr	387	1	1	Thu c khi t 100 im  Nng ng. Thu thp  4 ch Bt Mch Chn Kinh v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi 	0	0	0	0	0
Mnh ch V	3	3067	\spr\vng\item\other\2012_ghepchu\vo.spr	387	1	1	Tng 99 mnh ch V cho NPC Thn Ti  Bin Kinh  nhn c 1 ch V	0	0	0	0	0
Mnh ch Lm	3	3068	\spr\vng\item\other\2012_ghepchu\lam.spr	387	1	1	Tng 9 mnh ch Lm cho NPCThn Ti  Bin Kinh  nhn c 1 ch Lm	0	0	0	0	0
Mnh ch Truyn	3	3069	\spr\vng\item\other\2012_ghepchu\truyen.spr	387	1	1	Tng 9 mnh ch Truyn cho NPCThn Ti  Bin Kinh  nhn c 1 ch Truyn	0	0	0	0	0
Mnh ch K	3	3070	\spr\vng\item\other\2012_ghepchu\ky.spr	387	1	1	Tng 9 mnh ch K cho NPC Thn Ti  Bin Kinh  nhn c 1 ch K	0	0	0	0	0
Mnh ch Bt	3	3071	\spr\vng\item\other\2012_ghepchu\bat.spr	387	1	1	Tng 99 mnh ch Bt cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Bt	0	0	0	0	0
Mnh ch Mch	3	3072	\spr\vng\item\other\2012_ghepchu\mach.spr	387	1	1	Tng 9 mnh ch Mch cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Mch	0	0	0	0	0
Mnh ch Chn	3	3073	\spr\vng\item\other\2012_ghepchu\chan.spr	387	1	1	Tng 9 mnh ch Chn cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Chn	0	0	0	0	0
Mnh ch Kinh	3	3074	\spr\vng\item\other\2012_ghepchu\kinh.spr	387	1	1	Tng 9 mnh ch Kinh cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Kinh	0	0	0	0	0
Tranh ch Cng Thnh Chin	3	3075	\spr\vng\item\201406_event_vtkl10\ctc.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Tranh ch Sn H X Tc	3	3076	\spr\vng\item\201406_event_vtkl10\shxt.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Huyn V Kim Cng Tn	3	3077	\spr\item\script\shiquan_bushendan.spr	372	1	1	Qu tng t Bt Nin Hi Ng Lnh Bi, s dng s nhn c 2.000.000.000 im kinh nghim khng cng dn v 2.000 im Chn Nguyn	0	0	0	0	0
Thng Thin Minh Ngc Hon	3	3078	\spr\item\jianzhong\xuelingzhuhun.spr	41	1	1	Qu tng t Bt Nin Hi Ng Lnh Bi, s dng s nhn c 4.000.000.000 im kinh nghim khng cng dn v 5.000 im Chn Nguyn	0	0	0	0	0
Nht Thng Lnh	3	3079	\spr\item\questkey\taskobj126.spr	41	1	1	Dng  nhn phn thng hng ngy. Mi ngy c 2 t nhn thng: Trc 14h00 v sau 14h00. Ch c tc dng vi nhng nhn vt ang tham gia chng trnh Thp Nin Lnh Bi	0	0	0	0	0
Cu nin trng phng lnh bi - Kim  Bo Rng	3	3080	\spr\item\script\xuantiebaoxian.spr	433	1	1	Phn thng trang b Kim  t chng trnh Bch Nin Hi Ng Lnh Bi. S dng nhn c:	0	0	0	0	0
Cu nin trng phng lnh bi - Bch H Bo Rng	3	3081	\spr\item\script\xuantiebaoxian.spr	433	1	1	Phn thng trang b Bch H t chng trnh Bch Nin Hi Ng Lnh Bi. S dng nhn c:	0	0	0	0	0
Tranh ch Tnh Ngha Giang H	3	3082	\spr\vng\item\201406_event_vtkl10\tngh.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Tranh ch Phong Ha Lin Thnh	3	3083	\spr\vng\item\201406_event_vtkl10\phlt.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Tranh ch Hng B Thin H	3	3084	\spr\vng\item\201406_event_vtkl10\hbth.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Tranh ch Tht Thnh i Chin	3	3085	\spr\vng\item\201406_event_vtkl10\ttdc.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Tranh ch Phong Vn TI Khi	3	3086	\spr\vng\item\201406_event_vtkl10\pvtk.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Tranh ch Bt Mch Chn Kinh	3	3087	\spr\vng\item\201406_event_vtkl10\bmck.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Huyt Long ng	3	3088	\spr\item\meridian\xuelongteng.spr	41	1	1	S dng 10 ci Huyt Long ng tng ng phi hp  xung huyt, sau khi b tht bi s khng b h ng cp kinh mch	0	0	0	0	0
Mnh Huyt Long ng	3	3089	\spr\item\meridian\xuelongteng.spr	41	1	1	Mang li Npc Hng Rong  i Huyt Long ng tng ng	0	0	0	0	0
Mnh Rng Bch H Pht Qun	3	3090	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Pht Qun	0	0	0	0	0
Mnh Bch H Kim Khi	3	3091	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Kim Khi	0	0	0	0	0
Mnh Bch H Hng Lin	3	3092	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Hng Lin	0	0	0	0	0
Mnh Bch H H Uyn	3	3093	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H H Uyn	0	0	0	0	0
Mnh Bch H Ngc Bi	3	3094	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Ngc Bi	0	0	0	0	0
Mnh Bch H Hi	3	3095	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Hi	0	0	0	0	0
Mnh Bch H Yu i	3	3096	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Yu i	0	0	0	0	0
Mnh Bch H Thng Gii Ch	3	3097	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Thng Gii Ch	0	0	0	0	0
Mnh Bch H H Gii Ch	3	3098	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H H Gii Ch	0	0	0	0	0
Mnh Bch H Kh Gii	3	3099	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	387	1	1	Mang li Npc Hng Rong  i rng Bch H Kh Gii	0	0	0	0	0
Hn nguyn chn n	3	3100	\spr\item\newyear0901\liubaozhu.spr	41	1	1	Cha 1000 im Chn Nguyn, nhn c khi s dng	0	0	0	0	0
Tranh ch Cu Nin Trng Phng	3	3101	\spr\vng\item\201406_event_vtkl10\cntp.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Tranh ch Ni Ta Thuc V	3	3102	\spr\vng\item\201406_event_vtkl10\nttv.spr	387	2	1	Tranh ch k nim sinh nht V Lm Truyn K 10 nm.	0	0	0	0	0
Khung Tranh thng	3	3103	\spr\vng\item\201406_event_vtkl10\kt_thuong.spr	41	2	1	Dng  ng khung tranh ch.	0	0	0	0	0
Khung Tranh c bit	3	3104	\spr\vng\item\201406_event_vtkl10\kt_dacbiet.spr	41	2	1	Dng  ng khung tranh ch.	0	0	0	0	0
Tranh ch Chc Mng	3	3105	\spr\vng\item\201406_event_vtkl10\cm.spr	41	2	1	Dng  ghp thnh bc tranh ch Chc Mng Sinh Nht V Lm Truyn K 10 Nm.	0	0	0	0	0
Tranh ch Sinh Nht	3	3106	\spr\vng\item\201406_event_vtkl10\sn.spr	41	2	1	Dng  ghp thnh bc tranh ch Chc Mng Sinh Nht V Lm Truyn K 10 Nm.	0	0	0	0	0
Tranh ch V Lm	3	3107	\spr\vng\item\201406_event_vtkl10\vl.spr	41	2	1	Dng  ghp thnh bc tranh ch Chc Mng Sinh Nht V Lm Truyn K 10 Nm.	0	0	0	0	0
Tranh ch Truyn K	3	3108	\spr\vng\item\201406_event_vtkl10\tk.spr	41	2	1	Dng  ghp thnh bc tranh ch Chc Mng Sinh Nht V Lm Truyn K 10 Nm.	0	0	0	0	0
Tranh ch 10 Nm	3	3109	\spr\vng\item\201406_event_vtkl10\10nam.spr	41	2	1	Dng  ghp thnh bc tranh ch Chc Mng Sinh Nht V Lm Truyn K 10 Nm.	0	0	0	0	0
Hp cha Khung tranh thng	3	3110	\spr\item\script\item_chrismasbox.spr	41	1	1	S dng nhn c 1 Khung Tranh thng.	0	0	0	0	0
Hp cha Khung tranh c bit	3	3111	\spr\item\script\item_chrismasbox.spr	41	1	1	S dng nhn c 1 Khung Tranh c bit.	0	0	0	0	0
Bnh Li 1	3	3112	\spr\vng\item\201406_worldcup\banhlai1.spr	41	1	1	Ming ghp hnh nh bnh lI gip ng bay ca tri banh n nh v chnh xc.	0	0	0	0	0
Thin Sn Thnh Thy	3	3113	\spr\item\qingren_jieri\200902\tianxianshui.spr	41	1	1	Thn dc t Ty Vc. S dng s nhn c 50 im tu luyn cho k nng cp 150	0	0	0	0	0
Bo rng Bch H	3	3114	\spr\vng\item\120822_event_thang_9\ruongbachho.spr	41	1	1	S dng nhn c <enter>ngu nhin: <color=yellow>1 trang b Bch H <color=yellow>	0	0	0	0	0
Hoa ng ip	3	3115	\spr\vng\item\other\20121124_event_thang11\hoatrian.spr	41	1	1	Hoa ri t ng ip v cng qu gi	0	0	0	0	0
H Tiu Lnh	3	3116	\spr\item\questkey\taskobj126.spr	41	1	1	Dng  nhn nhim v Vn Tiu	0	0	0	0	0
H Tiu Lnh L Hp	3	3117	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c 2 H Tiu Lnh	0	0	0	0	0
Bnh Li 2	3	3118	\spr\vng\item\201406_worldcup\banhlai2.spr	41	1	1	Ming ghp hnh nh bnh lI gip ng bay ca tri banh n nh v chnh xc.	0	0	0	0	0
Bnh Li 3	3	3119	\spr\vng\item\201406_worldcup\banhlai3.spr	41	1	1	Ming ghp hnh nh bnh lI gip ng bay ca tri banh n nh v chnh xc.	0	0	0	0	0
Bnh Li 4	3	3120	\spr\vng\item\201406_worldcup\banhlai4.spr	41	1	1	Ming ghp hnh nh bnh lI gip ng bay ca tri banh n nh v chnh xc.	0	0	0	0	0
Bnh Li 5	3	3121	\spr\vng\item\201406_worldcup\banhlai5.spr	41	1	1	Ming ghp hnh nh bnh lI gip ng bay ca tri banh n nh v chnh xc.	0	0	0	0	0
Ngc Trng Luyn L Hp	3	3122	\spr\item\script\item_chrismasbox.spr	41	1	1	S dng nhn c 10 Ngc Trng Luyn	0	0	0	0	0
Ti Qu S Kin	3	3123	\spr\item\obj_item_jixiang.spr	41	1	1	Qu tng c bit cho hot ng, nhp chut phi c th<enter>nhn c phn thng gi tr	0	0	0	0	0
Bnh Li 6	3	3124	\spr\vng\item\201406_worldcup\banhlai6.spr	41	1	1	Ming ghp hnh nh bnh lI gip ng bay ca tri banh n nh v chnh xc.	0	0	0	0	0
Rut tri banh	3	3125	\spr\vng\item\201406_worldcup\ruottraibanh.spr	41	1	1	Gn 6 ming bnh li t 1 n 6 ln rut tri banh ri em p nhit ti Tng Qun S Kin.	0	0	0	0	0
Rut Banh l hp	3	3126	\spr\item\script\item_chrismasbox.spr	41	1	1	S dng nhn c 8 rut banh.	0	0	0	0	0
Tri Banh Brazuca	3	3127	\spr\vng\item\201406_worldcup\traibanh.spr	41	1	1	Brazuca l loi banh c s dng ti WorldCup 2014.	0	0	0	0	0
Banh H Kim	3	3128	\spr\vng\item\201406_worldcup\banhhekim.spr	41	1	1	S hu c 5 loi banh ng hnh s tm c Cp V ch.	0	0	0	0	0
Banh H Mc	3	3129	\spr\vng\item\201406_worldcup\banhhemoc.spr	41	1	1	S hu c 5 loi banh ng hnh s tm c Cp V ch.	0	0	0	0	0
Banh H Thy	3	3130	\spr\vng\item\201406_worldcup\banhhethuy.spr	41	1	1	S hu c 5 loi banh ng hnh s tm c Cp V ch.	0	0	0	0	0
Banh H Ha	3	3131	\spr\vng\item\201406_worldcup\banhhehoa.spr	41	1	1	S hu c 5 loi banh ng hnh s tm c Cp V ch.	0	0	0	0	0
Banh H Th	3	3132	\spr\vng\item\201406_worldcup\banhhetho.spr	41	1	1	S hu c 5 loi banh ng hnh s tm c Cp V ch.	0	0	0	0	0
Linh Vt	3	3133	\spr\vng\item\201406_worldcup\linhvat.spr	41	1	1	Fuleco l Linh vt chnh thc ca Worldcup 2014.	0	0	0	0	0
Cp V ch	3	3134	\spr\vng\item\201406_worldcup\cupvodich.spr	41	1	1	Cup V ch cao 36cm, nng 6.17kg. Phn kim loi l 4.9kg "vng nguyn khi 18 carat" v hai lp  malachit.	0	0	0	0	0
Bn Tay Vng	3	3135	\spr\vng\item\201406_worldcup\bantayvang.spr	41	1	1	Phn thng khi s dng 68 chic cup v ch. Ch c s dng 1 ln.	0	0	0	0	0
Chic Giy Vng	3	3136	\spr\vng\item\201406_worldcup\chiecgiayvang.spr	41	1	1	Phn thng khi s dng 168 chic cup v ch. Ch c s dng 1 ln.	0	0	0	0	0
Qu Bng Vng	3	3137	\spr\vng\item\201406_worldcup\quabongvang.spr	41	1	1	Phn thng khi s dng 368 chic cup v ch. Ch c s dng 1 ln.	0	0	0	0	0
New item	3	3138	\spr\vng\item\121212_noel\tatgiangsinh.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3139	\spr\vng\item\121212_noel\mugiangsinh.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3140	\spr\vng\item\121212_noel\aogiangsinh.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3141	\spr\vng\item\121212_noel\quangiangsinh.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3142	\spr\vng\item\121212_noel\tieutinhlinh.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3143	\spr\vng\item\121212_noel\onggianoel.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3144	\spr\vng\item\121212_noel\nguoituyet.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3145	\spr\vng\item\121212_noel\tuanloc.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3146	\spr\item\script\item_daizi.spr	41	1	1	S dng s nhn c ngu nhin cc nguyn liu ging sinh	0	0	0	0	0
New item	3	3147	\spr\item\script\item_chrismasbox.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3148	spr\vng\item\other\20130101_event_thang1\ngochongluu.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3149	spr\vng\item\other\20130101_event_thang1\ngocbich.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3150	spr\vng\item\other\20130101_event_thang1\ngocxanhbien.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3151	spr\vng\item\other\20130101_event_thang1\ngoclucbao.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3152	spr\vng\item\other\20130101_event_thang1\hongngoc.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3153	spr\vng\item\other\20130101_event_thang1\ngoccanlam.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3154	spr\vng\item\other\20130101_event_thang1\lamngoc.spr	41	1	1	Mang li Npc Tng Qun S Kin  ghp thnh vt phm	0	0	0	0	0
New item	3	3155	spr\vng\item\other\20130101_event_thang1\ngoccattuong.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3156	spr\vng\item\other\20130101_event_thang1\danhuy.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3157	\spr\item\obj_item_jixiang.spr	377	1	1	Bn trong cha nhiu H Mch n	0	0	0	0	0
New item	3	3158	\spr\item\obj_item_jixiang.spr	377	1	1	Bn trong cha 1 Hong Kim n	0	0	0	0	0
New item	3	3159	\spr\item\obj_item_jixiang.spr	377	1	1	Bn trong cha 1 Phi Phong	0	0	0	0	0
Mt n - Anh hng chin trng L Hp	3	3160	\spr\item\oldbox\oldbox.spr	41	1	1	S dng nhn c:<enter><color=green>Mt n - Anh hng chin trng<color>	0	0	0	0	0
Bo rng Hong Chn n	3	3161	\spr\item\obj_item_jixiang.spr	41	1	1	S dng nhn c:<enter><color=green>Hong Chn n <color>	0	0	0	0	0
Rng hn nguyn chn n	3	3162	\spr\item\obj_item_jixiang.spr	41	1	1	S dng nhn c:<enter><color=green>Hn Nguyn Chn n<color>	0	0	0	0	0
Hp qu may mn	3	3163	\spr\item\script\baise_lipinhe.spr	41	1	1	Hp qu mang li may mn	0	0	0	0	0
New item	3	3164	\spr\vng\item\other\20130118_event_thang_tet\lagoibanh.spr	41	1	1	Mang li Npc i Thn<enter>Ti  ghp thnh vt phm	0	0	0	0	0
New item	3	3165	\spr\vng\item\other\20130118_event_thang_tet\banhchung.spr	41	1	1	Mang li Npc i Thn<enter>Ti  ghp thnh vt phm	0	0	0	0	0
New item	3	3166	\spr\vng\item\other\20130118_event_thang_tet\traidua.spr	41	1	1	Mang li Npc i Thn<enter>Ti  ghp thnh vt phm	0	0	0	0	0
New item	3	3167	\spr\vng\item\other\20130118_event_thang_tet\traidudu.spr	41	1	1	Mang li Npc i Thn<enter>Ti  ghp thnh vt phm	0	0	0	0	0
New item	3	3168	\spr\vng\item\other\20130118_event_thang_tet\traisung.spr	41	1	1	Mang li Npc i Thn<enter>Ti  ghp thnh vt phm	0	0	0	0	0
New item	3	3169	\spr\vng\item\other\20130118_event_thang_tet\mangcau.spr	41	1	1	Mang li Npc i Thn<enter>Ti  ghp thnh vt phm	0	0	0	0	0
New item	3	3170	\spr\vng\item\other\20130118_event_thang_tet\traixoai.spr	41	1	1	Mang li Npc i Thn<enter>Ti  ghp thnh vt phm	0	0	0	0	0
New item	3	3171	\spr\vng\item\other\20130118_event_thang_tet\baolixi.spr	41	1	1	Np cho Npc i Thn Ti	0	0	0	0	0
New item	3	3172	\spr\vng\item\other\20130118_event_thang_tet\canhmai.spr	41	1	1	Np cho Npc i Thn Ti	0	0	0	0	0
New item	3	3173	\spr\vng\item\other\20130118_event_thang_tet\canhdao.spr	41	1	1	Np cho Npc i Thn Ti	0	0	0	0	0
New item	3	3174	\spr\vng\item\other\20130118_event_thang_tet\mamnguqua.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3175	\spr\vng\item\other\20130118_event_thang_tet\banhchungdacbiet.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3176	\spr\item\medecine\obj-potion04.spr	41	1	1	Dng  np cho Npc Tng Qun S Kin  gia tng s ln np vt phm	0	0	0	0	0
Thin Sn Thnh Thy L Hp	3	3177	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c 4 Thin Sn Thnh Thy	0	0	0	0	0
New item	3	3178	\spr\vng\item\130118_event_cuoi_thang_2\rankimxa.spr	387	1	1	Dng  ghp thnh vt phm ti Npc Tng Qun S Kin	0	0	0	0	0
New item	3	3179	\spr\vng\item\130118_event_cuoi_thang_2\rannganxa.spr	387	1	1	Dng  ghp thnh vt phm ti Npc Tng Qun S Kin	0	0	0	0	0
New item	3	3180	\spr\vng\item\130118_event_cuoi_thang_2\ranluc xa.spr	387	1	1	Dng  ghp thnh vt phm ti Npc Tng Qun S Kin	0	0	0	0	0
New item	3	3181	\spr\vng\item\130118_event_cuoi_thang_2\ranlinhxa.spr	387	1	1	Dng  ghp thnh vt phm ti Npc Tng Qun S Kin	0	0	0	0	0
New item	3	3182	\spr\vng\item\130118_event_cuoi_thang_2\ngoctranchau.spr	387	1	1	Dng  ghp thnh vt phm ti Npc Tng Qun S Kin	0	0	0	0	0
New item	3	3183	\spr\vng\item\130118_event_cuoi_thang_2\ranbachxa.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3184	\spr\vng\item\130118_event_cuoi_thang_2\ranthanhxa.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
Xch Ln Chi Bo	3	3185	\spr\vng\item\xichlanchibao.spr	387	1	1	Rng bu, bn trong c cha:	0	0	0	0	0
Ti Qu Vui V	3	3186	\spr\item\script\weizhulibao.spr	41	1	1	Phn thng khi tham gia hot ng trn fanpage ca VLTK trn facebook	0	0	0	0	0
Cu nin trng phng lnh bi - Xch Ln Bo Rng	3	3187	\spr\item\script\xuantiebaoxian.spr	433	1	1	Phn thng trang b Xch Ln t chng trnh Bch Nin Hi Ng Lnh Bi. S dng nhn c:	0	0	0	0	0
Cha Kha ng	3	3188	\spr\vng\item\130320_event_cuoi_thang_3\keyvang.spr	387	1	1	Dng  m Rng ng	0	0	0	0	0
Cha Kha Bc	3	3189	\spr\vng\item\130320_event_cuoi_thang_3\keybac.spr	387	1	1	Dng  m Rng Bc	0	0	0	0	0
Cha Kha Ng Sc	3	3190	\spr\vng\item\130320_event_cuoi_thang_3\keyngusac.spr	387	1	1	Dng  m Rng Ng Sc	0	0	0	0	0
Rng Ng Sc	3	3191	\spr\vng\item\130320_event_cuoi_thang_3\ruongngusac.spr	387	1	1	Cn 1 Cha Kha Ng Sc v chut phi s dng nhn phn thng	0	0	0	0	0
Rng ng	3	3192	\spr\vng\item\130320_event_cuoi_thang_3\ruongvang.spr	387	1	1	Cn 1 Cha Kha ng v chut phi s dng nhn phn thng	0	0	0	0	0
Rng Bc	3	3193	\spr\vng\item\130320_event_cuoi_thang_3\ruongbac.spr	387	1	1	Cn 1 Cha Kha Bc v chut phi s dng nhn phn thng	0	0	0	0	0
New item	3	3194	\spr\vng\item\130327_event_thang_4\hanhquanlenh.spr	387	1	1	Dng  np cho Npc i S Hot ng nhn phn thng	0	0	0	0	0
New item	3	3195	\spr\vng\item\130327_event_thang_4\huyhieu1sao.spr	387	1	1	Mang li Npc i S Hot ng ghp thnh phn thng	0	0	0	0	0
New item	3	3196	\spr\vng\item\130327_event_thang_4\huyhieu2sao.spr	387	1	1	Mang li Npc i S Hot ng ghp thnh phn thng	0	0	0	0	0
New item	3	3197	\spr\vng\item\130327_event_thang_4\huyhieu3sao.spr	387	1	1	Mang li Npc i S Hot ng ghp thnh phn thng	0	0	0	0	0
New item	3	3198	\spr\vng\item\130327_event_thang_4\hophuyhieu.spr	387	1	1	S dng nhn c 20 Huy Hiu 3 Sao	0	0	0	0	0
New item	3	3199	\spr\vng\item\130327_event_thang_4\huyhieu4sao.spr	387	1	1	S dng nhn c 1.000.000 im kinh nghim	0	0	0	0	0
New item	3	3200	\spr\vng\item\130327_event_thang_4\saovang.spr	387	1	1	S dng nhn c 2.000.000 im kinh nghim	0	0	0	0	0
New item	3	3201	\spr\vng\item\130327_event_thang_4\saodo.spr	387	1	1	S dng nhn c 3.000.000 im kinh nghim	0	0	0	0	0
New item	3	3202	\spr\vng\item\130327_event_thang_4\huyhieudaisoai.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3203	\spr\vng\item\130327_event_thang_4\huyhieuchiencong.spr	387	1	1	Mang li Npc i S Hot ng ghp thnh phn thng	0	0	0	0	0
New item	3	3204	spr\vng\item\120530_lua_nuoc\tuihuong.spr	387	1	1	Dng  np cho Npc i S Hot ng  tham gia hot ng ua Top server	0	0	0	0	0
Khiu Chin Lnh i L Bao	3	3205	\spr\item\obj_item_jixiang.spr	387	1	1	S dng nhn c 10.000 Khiu Chin Lnh cho bang hi	0	0	0	0	0
Lnh Bi Tin C THDNB 15	3	3206	\spr\item\questkey\taskobj126.spr	387	1	1	Dng  np cho Npc Chng ng Cung N tin c bang hi tham gia Thin H  Nht Bang 15	0	0	0	0	0
i Gia Hn Ph	3	3207	\spr\item\questkey\taskobj119.spr	38	1	1	S dng  thit lp trang sc c hn s dng thnh 30 ngy	0	0	0	0	0
Hp Cha Kha Vng	3	3208	\spr\item\script\item_chrismasbox.spr	377	1	1	S dng nhn c 3 Cha Kha Vng	0	0	0	0	0
New item	3	3209	\spr\vng\item\130503_event_thang_5\luoikiem.spr	387	1	1	Mang li Npc i S Hot ng  ghp thnh vt phm	0	0	0	0	0
New item	3	3210	\spr\vng\item\130503_event_thang_5\chuoikiem.spr	387	1	1	Mang li Npc i S Hot ng  ghp thnh vt phm	0	0	0	0	0
New item	3	3211	\spr\vng\item\130503_event_thang_5\aogiap.spr	387	1	1	Mang li Npc i S Hot ng  ghp thnh vt phm	0	0	0	0	0
New item	3	3212	\spr\vng\item\130503_event_thang_5\giayvai.spr	387	1	1	Mang li Npc i S Hot ng  ghp thnh vt phm	0	0	0	0	0
New item	3	3213	\spr\vng\item\130503_event_thang_5\leuvai.spr	387	1	1	Mang li Npc i S Hot ng  ghp thnh vt phm	0	0	0	0	0
New item	3	3214	\spr\vng\item\130503_event_thang_5\thanhong.spr	387	1	1	Mang li Npc i S Hot ng  ghp thnh vt phm	0	0	0	0	0
New item	3	3215	\spr\vng\item\130503_event_thang_5\longkiem.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3216	\spr\vng\item\130503_event_thang_5\quantrang.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3217	\spr\vng\item\130503_event_thang_5\quanluong.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3218	\spr\item\oldbox\oldbox.spr	347	1	1	S dng ngu nhin nhn c 1 trong cc loi mnh ch V Lm Truyn K v Hng Binh Lu Danh. Hoc giao np ti NPC Thn Ti	0	0	0	0	0
New item	3	3219	\spr\item\script\chengshidahongbao.spr	347	1	1	Phn thng khi tp hp c 2 ch Truyn K. S dng  nhn thng qu gi	0	0	0	0	0
New item	3	3220	\spr\item\yulanpenjie\dafengbao.spr	347	1	1	Phn thng khi tp hp c 2 ch Hng Binh. S dng  nhn thng qu gi	0	0	0	0	0
V	3	3221	spr\vng\item\other\2013_truytimkhobau\vo.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch V Lm Truyn K v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
Lm	3	3222	spr\vng\item\other\2013_truytimkhobau\lam.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch V Lm Truyn K v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
Truyn	3	3223	spr\vng\item\other\2013_truytimkhobau\truyen.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch V Lm Truyn K v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
K	3	3224	spr\vng\item\other\2013_truytimkhobau\ky.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch V Lm Truyn K v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
Hng	3	3225	spr\vng\item\other\2013_truytimkhobau\hung.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch Hng Binh Lu Danh v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
Binh	3	3226	spr\vng\item\other\2013_truytimkhobau\binh.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch Hng Binh Lu Danh v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
Lu	3	3227	spr\vng\item\other\2013_truytimkhobau\luu.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch Hng Binh Lu Danh v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
Danh	3	3228	spr\vng\item\other\2013_truytimkhobau\danh.spr	387	1	1	Thu c khi ghp cc mnh ch tng ng. Thu thp  4 ch Hng Binh Lu Danh v np cho NPC Thn Ti  Bin Kinh  nhn phn thng qu gi	0	0	0	0	0
Mnh ch V	3	3229	spr\vng\item\other\2013_truytimkhobau\vo.spr	387	1	1	Tng 99 mnh ch V cho NPC Thn Ti  Bin Kinh  nhn c 1 ch V	0	0	0	0	0
Mnh ch Lm	3	3230	spr\vng\item\other\2013_truytimkhobau\lam.spr	387	1	1	Tng 99 mnh ch Lm cho NPCThn Ti  Bin Kinh  nhn c 1 ch Lm	0	0	0	0	0
Mnh ch Truyn	3	3231	spr\vng\item\other\2013_truytimkhobau\truyen.spr	387	1	1	Tng 99 mnh ch Truyn cho NPCThn Ti  Bin Kinh  nhn c 1 ch Truyn	0	0	0	0	0
Mnh ch K	3	3232	spr\vng\item\other\2013_truytimkhobau\ky.spr	387	1	1	Tng 100 mnh ch K cho NPC Thn Ti  Bin Kinh  nhn c 1 ch K	0	0	0	0	0
Mnh ch Hng	3	3233	spr\vng\item\other\2013_truytimkhobau\hung.spr	387	1	1	Tng 100 mnh ch Hng cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Hng	0	0	0	0	0
Mnh ch Binh	3	3234	spr\vng\item\other\2013_truytimkhobau\binh.spr	387	1	1	Tng 99 mnh ch Binh cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Binh	0	0	0	0	0
Mnh ch Lu	3	3235	spr\vng\item\other\2013_truytimkhobau\luu.spr	387	1	1	Tng 99 mnh ch Lu cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Lu	0	0	0	0	0
Mnh ch Danh	3	3236	spr\vng\item\other\2013_truytimkhobau\danh.spr	387	1	1	Tng 99 mnh ch Danh cho NPC Thn<enter>Ti  Bin Kinh  nhn c 1 ch Danh	0	0	0	0	0
Qu i Hong Kim	3	3237	\spr\item\questkey\huangjinzhiguo.spr	377	1	1	S dng s nhn c 200 triu kinh nghim	0	0	0	0	0
Cu Nin Trng Phng Lnh Bi	3	3238	\spr\item\script\yupai_haozhao.spr	41	1	1	Cu Nin Trng Phng Lnh Bi, click phi  s dng: nhn nhim v, nhn thng, 	0	0	0	0	0
Chn Phong Thy Tc Nghip	3	3239	\spr\item\script\yupai_haozhao.spr	387	1	1	Qu tng t Cu Nin Trng Phng lnh bi, s dng s nhn c 3.000.000.000 im kinh nghim khng cng dn v 5.000 im Chn Nguyn	0	0	0	0	0
Chn Gic Kinh Tc V	3	3240	\spr\item\script\yupai_haozhao.spr	387	1	1	Qu tng t Cu Nin Trng Phng lnh bi, s dng s nhn c 5.000.000.000 im kinh nghim khng cng dn v 10.000 im Chn Nguyn	0	0	0	0	0
Trng Sinh Chi n T (Tiu)	3	3241	\spr\item\script\yupai_haozhao.spr	387	1	1	Cha trng sinh v ng cp trn 190: thng ln cp 200.  trng sinh: Nhn c cc im s tng ng vi trng sinh  cp 200	0	0	0	0	0
Trng Sinh Chi n T (Trung)	3	3242	\spr\item\script\yupai_haozhao.spr	387	1	1	 trng sinh 1 v ng cp trn 190: thng ln cp 200. Trng sinh 2 tr ln: Nhn c cc im s tng ng vi trng sinh  cp 200	0	0	0	0	0
Trng Sinh Chi n T (i)	3	3243	\spr\item\script\yupai_haozhao.spr	387	1	1	 trng sinh 2 v ng cp trn 190: thng ln cp 200. Trng sinh 3 tr ln: Nhn c cc im s tng ng vi trng sinh  cp 200	0	0	0	0	0
Hp Mt N Chin Trng Vng Gi	3	3244	\spr\item\script\item_chrismasbox.spr	387	1	1	S dng ngu nhin nhn c 1 mt n: 1 k nng + x3 im Tng Kim	0	0	0	0	0
i Thnh B Kp 150	3	3245	\spr\item\questkey\quyuanmifang.spr	368	1	1	S dng s a k nng 150 ln cp 18	0	0	0	0	0
Ti Vt Phm	3	3246	\spr\item\script\event\christmas\hongseshengdanhe.spr	387	1	1	Bn trong c cha:	0	0	0	0	0
Tnh Danh Chi Lnh	3	3247	\spr\item\script\tianbaokuling.spr	387	1	1	S dng s nhn c 1 ln i tn nhn vt. 7 ngy sau mi c th tip tc s dng  i sang tn khc	0	0	0	0	0
Thin Sn Thnh Thy (i)	3	3248	\spr\item\qingren_jieri\200902\tianxianshui.spr	41	1	1	S dng s nhn c 6.000 im tu luyn cho k nng cp 150, cn chn k nng mun tu luyn	0	0	0	0	0
New item	3	3249	\spr\item\script\item_xuanjingkuangshi.spr	387	1	1	Dng  ghp thnh vt phm ti NPC Chng ng Cung N	0	0	0	0	0
New item	3	3250	\spr\item\christmas\high_blue.spr	387	1	1	Dng  ghp thnh vt phm ti NPC Chng ng Cung N	0	0	0	0	0
New item	3	3251	\spr\item\christmas\high_yellow.spr	387	1	1	Dng  ghp thnh vt phm ti NPC Chng ng Cung N	0	0	0	0	0
New item	3	3252	\spr\item\christmas\high_purple.spr	387	1	1	Dng  ghp thnh vt phm ti NPC Chng ng Cung N	0	0	0	0	0
New item	3	3253	\spr\item\vnxmas2007\shui_bingjin.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3254	\spr\item\vnxmas2007\shui_bingjin.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3255	\spr\item\vnxmas2007\jin_bingjin.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3256	\spr\item\vnxmas2007\jin_bingjin.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
Thp Nin Lnh Bi	3	3257	\spr\item\script\yupai_haozhao.spr	387	1	1	Dng  trng ti cc khu vc phi chin u v chin u ca cc  thnh th v thn trn	0	0	0	0	0
Thp Nin - Ht Ging Thin Lc	3	3258	\spr\item\questkey\seed_gold.spr	387	1	1	Nhp chut phi hon thnh nhim v 80 ln trng cy Thin Lc	0	0	0	0	0
Nhn Sinh n	3	3259	\spr\item\questkey\taskobj144.spr	387	1	1	S dng nhn c 1 im tu luyn Bn ng Hnh	0	0	0	0	0
Tu luyn n	3	3260	\spr\item\questkey\taskobj017.spr	387	1	1	i Nhn Sinh Thn Hon ti Thn B Thng Nhn, tiu hao 20.000.000 kinh nghim	0	0	0	0	0
Nhn Sinh Thn Hon	3	3261	\spr\item\questkey\taskobj070.spr	387	1	1	S dng nhn c 1 im tu luyn Bn ng Hnh	0	0	0	0	0
Thp Nin - Vim  Lnh	3	3262	\spr\item\script\seven_city_war\xiangyangxuezhanling.spr	387	1	1	Nhp chut phi hon thnh nhm v Thp Nin Vim 	0	0	0	0	0
Thp Nin - Thy Tc Lnh	3	3263	\spr\item\script\seven_city_war\bianjingxuezhanling.spr	387	1	1	Nhp chut phi hon thnh nhm v Thp Nin Thy Tc Lnh	0	0	0	0	0
Thp Nin - Vt i Lnh	3	3264	\spr\item\script\seven_city_war\linanxuezhanling.spr	387	1	1	Nhp chut phi hon thnh nhm v Thp Nin Vt i Lnh	0	0	0	0	0
Thp Nin - Phong Vn Lnh	3	3265	\spr\item\script\seven_city_war\yangzhouxuezhanling.spr	387	1	1	Nhp chut phi hon thnh nhm v Thp Nin Phong Vn Lnh	0	0	0	0	0
Thin Th K Cng	3	3266	\spr\item\script\wuxuejinyao.spr	341	1	1	Sau khi s dng s c la chn k nng trng sinh 4	0	0	0	0	0
New item	3	3267	\spr\item\script\item_chrismasbox.spr	387	1	1	Nhn chut phi vo la chn Phi phong cp 7 hn s dng 30 ngy	0	0	0	0	0
New item	3	3268	\spr\item\script\item_chrismasbox.spr	387	1	1	Nhn chut phi vo la chn Phi phong cp 7 hn s dng 60 ngy	0	0	0	0	0
New item	3	3269	\spr\item\script\item_chrismasbox.spr	387	1	1	Nhn chut phi vo la chn Hong kim n cp 7	0	0	0	0	0
Pho Hoa	3	3270	\spr\item\magic\icon_item_baozhu.spr	334	1	1	S dng nhn c phn thng	0	0	0	0	0
Huy Hiu Danh D	3	3271	\spr\item\script\zhongqiu_jieri\zhangonghuizhang.spr	41	1	1	S dng nhn c phn thng	0	0	0	0	0
Hun Cng L Hp	3	3272	\spr\item\script\item_chrismasbox.spr	387	1	1	Phn thng chin trng Ph Li, dng im Hun Cng  i	0	0	0	0	0
Minh Phng Chi Bo	3	3273	\spr\item\script\item_baibaoxiang.spr	387	1	1	Rng bu, bn trong c cha:	0	0	0	0	0
New item	3	3274	\spr\item\script\bolizhi.spr	387	1	1	Loi giy trng c mi hng c bit thng dng  lm thip tng ngi thn	0	0	0	0	0
New item	3	3275	\spr\item\newyear2008\shangdengzongzimijue.spr	387	1	1	Giy c mu vng th s, ch c Tng Qun S Kin mi bit cch dng	0	0	0	0	0
New item	3	3276	\spr\item\questkey\003.spr	387	1	1	Mc c ch to t loi tro than truyn thuyt rt kh tm thy	0	0	0	0	0
New item	3	3277	\spr\item\questkey\taskobj072.spr	387	1	1	Loi k trn d bo dng  v thnh nhng tm thip mng c bit. Ch c th tm thy trong Hong cung	0	0	0	0	0
New item	3	3278	\spr\item\script\xuezhendan.spr	387	1	1	Loi bt c ch to t nhng vin  pht sng, thng dng  trang tr	0	0	0	0	0
New item	3	3279	\spr\item\questkey\taskobj090.spr	387	1	1	Thip mng thng c dng  chc nhau trong ngy l	0	0	0	0	0
New item	3	3280	\spr\item\questkey\card_mgk.spr	387	1	1	Thip hng thng dng  chc cho ngi mnh yu qu	0	0	0	0	0
New item	3	3281	\spr\item\questkey\card_all.spr	387	1	1	Thip hoa vn dng  chc cho ngi thn trong gia nh	0	0	0	0	0
New item	3	3282	\spr\vng\item\womenday2011\rose.spr	387	1	1	a hoa ti c th dng tng cho ngi mnh thch	0	0	0	0	0
 Ph Minh Phng Khi	3	3283	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng Y	3	3284	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng Hi	3	3285	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng Yu i	3	3286	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng H Uyn	3	3287	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng Hng Lin	3	3288	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng Bi	3	3289	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng Thng Gii Ch	3	3290	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng H Gii Ch	3	3291	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Minh Phng Kh Gii	3	3292	\spr\item\script\item_huangjintupu.spr	387	1	1	Nguyn liu cn thit  hp thnh trang b Minh Phng, v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
Bch H Thch	3	3293	\spr\item\zhuangbeilingshi\jinwushi.spr	387	1	1	Nguyn liu dng  ch to trang b Minh Phng	0	0	0	0	0
Minh Phng Kim Bi	3	3294	\spr\item\script\shizheyaopai.spr	387	1	1	Nguyn liu dng  ch to trang b Minh Phng	0	0	0	0	0
Ha Th Bch	3	3295	\spr\item\script\jxol_longwenyupei.spr	387	1	1	Bo vt gip cho trang b Minh Phng t n ngng cc phm khin qun hng dy sng	0	0	0	0	0
Minh Phng Lnh	3	3296	\spr\item\script\mingfengling.spr	387	1	1	Nguyn liu dng  ch to trang b Minh Phng	0	0	0	0	0
Minh Phng Bo Thch	3	3297	spr\vng\item\other\20130101_event_thang1\hongngoc.spr	387	1	1	Mt loi bo thch qu him, khi hp thnh trang b Minh Phng s gia tng t l thnh cng	0	0	0	0	0
Minh Phng Thin Thch	3	3298	spr\vng\item\other\20130101_event_thang1\ngoccanlam.spr	387	1	1	Mt loi bo thch qu him, khi hp thnh trang b Minh Phng s gia tng t l thnh cng	0	0	0	0	0
Minh Phng Thn Thch	3	3299	spr\vng\item\other\20130101_event_thang1\ngocxanhbien.spr	387	1	1	Mt loi bo thch qu him, khi hp thnh trang b Minh Phng s gia tng t l thnh cng	0	0	0	0	0
New item	3	3300	\spr\item\script\lanse_lipinhe.spr	387	1	1	S dng s nhn c nhng vt phm bt ng ngoi sc mong i	0	0	0	0	0
New item	3	3301	\spr\item\script\huangse_lipinhe.spr	387	1	1	S dng s nhn c nhng vt phm bt ng ngoi sc mong i	0	0	0	0	0
New item	3	3302	\spr\item\script\item_chrismasbox.spr	387	1	1	Bn trong c ch a Long m v Cung Lan	0	0	0	0	0
New item	3	3303	\spr\vng\item\other\20121030_kiemphatran\mockiem.spr	387	1	1	Mc kim  tng c tin bi c c cu bi s dng, dng ni cng lm cn bn h o kh lng	0	0	0	0	0
New item	3	3304	\spr\vng\item\other\20121030_kiemphatran\trongkiem.spr	387	1	1	c ch to t loi Huyn Thuyt trn qu c sc nng ngn cn, khi thi trin c th lm k ch phi kinh hn bc va	0	0	0	0	0
New item	3	3305	\spr\vng\item\other\20121030_kiemphatran\thaihukiem.spr	387	1	1	Bo vt ca ni V ang lu truyn t i ny sang i khc, nh nhng v sc bn v song	0	0	0	0	0
New item	3	3306	\spr\vng\item\other\20121030_kiemphatran\buanguhanh.spr	387	1	1	Loi ba ng hnh do cc o gia ch to, l nguyn liu cn thit  kt trn ng hnh	0	0	0	0	0
New item	3	3307	\spr\vng\item\other\20121030_kiemphatran\yeuquyetnguhanh.spr	387	1	1	L 1 loi bo vt t bit tht truyn rt nhiu nm, khi c nu hiu c s nng cao ni lc ln tm cao mi	0	0	0	0	0
New item	3	3308	\spr\vng\item\other\20121030_kiemphatran\luanhoitran.spr	387	1	1	Trn php c kt hp t 3 loi kim khc nhau, to nn cm gic h o kh phn, thng dng  by nhng k ch mnh	0	0	0	0	0
New item	3	3309	\spr\vng\item\other\20121030_kiemphatran\nguhanhtran.spr	387	1	1	Ng Hnh Trn Php l s kt hp tng sinh tng khc ca 5 h Kim, Mc, Th, Thy, Ha to nn 1 kt ni vng chc, thch hp  phng th	0	0	0	0	0
New item	3	3310	\spr\vng\item\other\20121030_kiemphatran\luchoptran.spr	387	1	1	Vn dng s kt hp ca mc kim v ni cng thng tha c th to nn kim trn, thch hp  tn cng k th	0	0	0	0	0
New item	3	3311	\spr\vng\item\other\20121030_kiemphatran\tuyetdanthao.spr	387	1	1	Loi c t bit c th cha c bnh nan y, c th tm thy ti Tng Dng	0	0	0	0	0
New item	3	3312	\spr\vng\item\other\20121030_kiemphatran\huyetthanhlo.spr	387	1	1	Loi c t bit c th cha c bnh nan y, c th tm thy ti Tng Dng	0	0	0	0	0
New item	3	3313	\spr\item\obj_item_gifts.spr	387	1	1	S dng nhn c qu tng t n s	0	0	0	0	0
Thm	3	3314	\spr\item\script\pingzi\200805\daxilibao.spr	387	1	1	Nhp phi  nhn s may mn	0	0	0	0	0
Ti Hng	3	3315	\spr\item\event\jiefang_jieri\200904\shipinbao.spr	387	1	1	S dng nhn c phn thng	0	0	0	0	0
New item	3	3316	\spr\item\script\item_zhushakuang.spr	387	1	1	Vt phm do Vng vin ngoi nh Lm An Tiu Cc chuyn qua Phng Tng, nhng trn ng b sn tc cp mt.	0	0	0	0	0
New item	3	3317	\spr\item\script\item_xuanjingkuangshi.spr	387	1	1	Loi Thy Tinh thng, c ch to t  Chu Sa.	0	0	0	0	0
New item	3	3318	\spr\item\script\lingshi.spr	387	1	1	Loi M no phm cht tt, c ch to t  Chu Sa.	0	0	0	0	0
New item	3	3319	\spr\item\questkey\golden_stone.spr	387	1	1	c rn t  Chu Sa v s t m ca ngi th  to c m nt trn qu.	0	0	0	0	0
New item	3	3320	\spr\item\questkey\taskobj025.spr	387	1	1	L cng phm ca triu nh, s hu c c th nhn c nhiu may mn.	0	0	0	0	0
New item	3	3321	\spr\item\questkey\taskobj055.spr	387	1	1	Loi Ngc ty ch c th tm thy t di y bin.	0	0	0	0	0
New item	3	3322	\spr\vng\item\130118_event_cuoi_thang_2\ngoctranchau.spr	387	1	1	c ch bin t Ng H Lo S dng  tr bnh nan y hiu qu nht.	0	0	0	0	0
New item	3	3323	\spr\vng\item\other\20133011_event_thang12\matong.spr	387	1	1	Mt ong c v ngt m , nu su tm cng nhiu th s nhn c phn thng t bit	0	0	0	0	0
New item	3	3324	\spr\vng\item\other\20133011_event_thang12\hanhnhan.spr	387	1	1	Hnh Nhn rt thch hp  s dng trong ma ng	0	0	0	0	0
New item	3	3325	\spr\item\vietnam\guoqing_lihe.spr	387	1	1	Hp qu ngI sao may mn, mang iu c n cho mi ngi.	0	0	0	0	0
New item	3	3326	\spr\item\script\item_chrismasbox.spr	387	1	1	Hp qu ngI sao may mn, cu chc ging sinh an lnh.	0	0	0	0	0
New item	3	3327	spr\vng\item\20131224_event_tet_2013\giotraicay.spr	387	1	1	Bn trong cha cc loi tri cy: Cu, Da, u , Xoi.	0	0	0	0	0
New item	3	3328	spr\vng\item\20131224_event_tet_2013\cau.spr	387	1	1	Qu Cu, t ln mm ng qu cho ngy tt.	0	0	0	0	0
New item	3	3329	spr\vng\item\20131224_event_tet_2013\dua.spr	387	1	1	Qu Da, t ln mm ng qu cho ngy tt.	0	0	0	0	0
New item	3	3330	spr\vng\item\20131224_event_tet_2013\dudu.spr	387	1	1	Qu u , t ln mm ng qu cho ngy tt.	0	0	0	0	0
New item	3	3331	spr\vng\item\20131224_event_tet_2013\xoai.spr	387	1	1	Qu Xoi, t ln mm ng qu cho ngy tt.	0	0	0	0	0
New item	3	3332	spr\vng\item\20131224_event_tet_2013\sung.spr	387	1	1	Qu Sung, t ln mm ng qu cho ngy tt.	0	0	0	0	0
New item	3	3333	spr\vng\item\20131224_event_tet_2013\nguquadaicat.spr	387	1	1	Mm qu tng trng cho c mun c cuc sng sun s, hnh phc.	0	0	0	0	0
New item	3	3334	spr\vng\item\20131224_event_tet_2013\nguquaankhang.spr	387	1	1	Mm qu tng trng cho c mun c cuc sng vui v, an khang.	0	0	0	0	0
New item	3	3335	spr\vng\item\20131224_event_tet_2013\nguquaphuquy.spr	387	1	1	Mm qu tng trng cho c mun c tng lai tin ti, ph qu.	0	0	0	0	0
New item	3	3336	spr\vng\item\20131224_event_tet_2013\baolixinammoi.spr	387	1	1	Ngi ln thng dng  mng tui con chu trong gia nh	0	0	0	0	0
New item	3	3337	spr\vng\item\20131224_event_tet_2013\baolixibinhan.spr	387	1	1	Dng  trao nhau trong nm mi, chc cho nhau c An Khang, Thnh Vng	0	0	0	0	0
New item	3	3338	spr\vng\item\20131224_event_tet_2013\baolixitailoc.spr	387	1	1	C th nh vo lc 8h00, 12h00, 19h00  Thn Ti Du Xun.	0	0	0	0	0
Cu Tuyt Lng Thin n	3	3339	\spr\item\medecine\hulu.spr	387	1	1	Nhp chut phi  hon thnh ton b nhim v cu nin hin ti.	0	0	0	0	0
Chn n Lnh Bi	3	3340	\spr\item\leaguematch\icon_league_top.spr	387	1	1	Nhp chut phi vo cu nin lnh bi  la chn phn thng.	0	0	0	0	0
New item	3	3341	\spr\item\script\item_chrismasbox.spr	387	1	1	Bn trong c ch a Long m v Cung Lan hn s dng 30 ngy	0	0	0	0	0
New item	3	3342	\spr\item\script\item_chrismasbox.spr	387	1	1	Bn trong c ch a Long m v Cung Lan hn s dng 60 ngy	0	0	0	0	0
New item	3	3343	\spr\item\script\item_chrismasbox.spr	387	1	1	Bn trong c ch a Long m v Cung Lan hn s dng 90 ngy	0	0	0	0	0
New item	3	3344	\spr\item\script\item_chrismasbox.spr	387	1	1	Nhn chut phi vo la chn Hong kim n cp 7 hn s dng 30 ngy	0	0	0	0	0
New item	3	3345	\spr\item\script\item_chrismasbox.spr	387	1	1	Nhn chut phi vo la chn Hong kim n cp 7 hn s dng 60 ngy	0	0	0	0	0
New item	3	3346	\spr\item\script\item_chrismasbox.spr	387	1	1	Nhn chut phi vo la chn Hong kim n cp 7 hn s dng 90 ngy	0	0	0	0	0
New item	3	3347	spr\vng\item\20131224_event_tet_2013\tuiquamayman.spr	387	1	1	Ti qu chc tt	0	0	0	0	0
New item	3	3348	spr\vng\item\20131224_event_tet_2013\tuiquahanhphuc.spr	387	1	1	Ti qu chc tt	0	0	0	0	0
New item	3	3349	spr\vng\item\20131224_event_tet_2013\tuiquaankhang.spr	387	1	1	Ti qu chc tt	0	0	0	0	0
New item	3	3350	spr\vng\item\20140213_event_Valentine\JX_valentine_hoahong.spr	387	1	1	c hi t sng sm , nhng git sng cn ng li	0	0	0	0	0
New item	3	3351	spr\vng\item\20140213_event_Valentine\JX_valentine_chocolate.spr	387	1	1	Dng  tng ngi mnh thng yu trong dp l,tt	0	0	0	0	0
New item	3	3352	spr\vng\item\20140213_event_Valentine\JX_valentine_lua.spr	387	1	1	Dng  trang tr cc loi qu tng	0	0	0	0	0
New item	3	3353	spr\vng\item\20140213_event_Valentine\JX_valentine_lebao.spr	387	1	1	Qu tng ngy 14/02, chc cho tnh yu cng bn vng	0	0	0	0	0
New item	3	3354	spr\vng\item\20140213_event_Valentine\JX_valentine_giohoa.spr	387	1	1	Gi hoa hng ti thm, dng  tng cho ngi yu	0	0	0	0	0
New item	3	3355	\spr\vng\item\womenday2011\gift.spr	387	1	1	Qu mng ngy l mng 8 thng 3	0	0	0	0	0
New item	3	3356	\spr\vng\item\event_8_3_2014\hongngoc.spr	387	1	1	Loi ngc qu c mu , c nung nng  nhit  cao km theo phng php mi sng c xa  to nn gi tr cao qu	0	0	0	0	0
New item	3	3357	\spr\vng\item\event_8_3_2014\hophach.spr	387	1	1	Loi h phch c mu vng t trng, c tm thy  gc cy thin lc	0	0	0	0	0
New item	3	3358	\spr\vng\item\event_8_3_2014\thachanhtim.spr	387	1	1	Thch anh cao qu dng  tn vinh v p ca ngi ph n	0	0	0	0	0
New item	3	3359	\spr\vng\item\event_8_3_2014\damai.spr	387	1	1	 dng  mi hng ngc	0	0	0	0	0
New item	3	3360	\spr\vng\item\event_8_3_2014\nhan.spr	387	1	1	Trang sc eo tay, s dng nhn c nhiu im kinh nghim	0	0	0	0	0
New item	3	3361	\spr\vng\item\event_8_3_2014\daychuyen.spr	387	1	1	Trang sc eo vo c, s dng nhn c lng ln im kinh nghim	0	0	0	0	0
New item	3	3362	\spr\vng\item\event_8_3_2014\tramcai.spr	387	1	1	Trang sc ci tc, s dng nhn c phn thng phong ph	0	0	0	0	0
Minh Phng Trng Luyn Ngc	3	3363	\spr\item\script\lingshi.spr	41	1	1	C th n ch Th Rn Thn B  trng luyn trang b Minh Phng c sn thnh trang b Minh Phng hon ton mi.	0	0	0	0	0
Lnh Bi St Th	3	3364	\spr\item\questkey\006.spr	387	1	1	Lnh bi giam cm nhng tn st th do Nhip Th Trn thu phc c. C th n Dng Chu (200/188) tm L Thin Hng  nhn .	0	0	0	0	0
Kim Tin Lnh K	3	3365	\spr\item\birthday_jieri\200905\huangqi.spr	387	1	1	Lnh k ca Kim Tin L Bch. Mang n np cho L Thin Hng s nhn c phn thng.	0	0	0	0	0
Mnh Lu Tinh	3	3366	\spr\item\christmas\low_red.spr	387	1	1	Tn vt ca v lm. Mang n gp L Thin Hng s bit cng dng ca n.	0	0	0	0	0
Huyt L Chi Th	3	3367	\spr\item\questkey\taskobj022.spr	387	1	1	Bc th do Nhip Th Trn trong lc iu tra nhng tn st th tm thy.Trn th ghi r L Bch  ung thuc cc c dn n u c m mui, 20h30 n 21h00 hng ngy u xut hin ti Long Mn Trn. Bn trong c cha vt phm qu. 	0	0	0	0	0
L Chui	3	3368	spr\vng\item\other\20140325_event_haokhilachong\la.spr	387	1	1	L c s dng  gi bnh. nh quI c th nhn c.	0	0	0	0	0
Np	3	3369	spr\vng\item\other\20140325_event_haokhilachong\gaonep.spr	387	1	1	Np c s dng  lm bnh chng, bnh giy.	0	0	0	0	0
u	3	3370	spr\vng\item\other\20140325_event_haokhilachong\dauxanh.spr	387	1	1	u c s dng  lm bnh giy ho hng.	0	0	0	0	0
Tht	3	3371	spr\vng\item\other\20140325_event_haokhilachong\thit.spr	387	1	1	Tht c s dng  lm bnh chng, bnh giy.	0	0	0	0	0
Bnh Giy	3	3372	spr\vng\item\other\20140325_event_haokhilachong\banhgiay.spr	387	1	1	Bnh giy thng, s dng s nhn c kinh nghim.	0	0	0	0	0
Bnh Giy Ho Hng	3	3373	spr\vng\item\other\20140325_event_haokhilachong\banhgiayhaohang.spr	387	1	1	Bnh giy ho hng, s dng s nhn c kinh nghim.	0	0	0	0	0
Bnh Chng	3	3374	spr\vng\item\other\20140325_event_haokhilachong\banhchung.spr	387	1	1	Bnh Chng c gn lin vi s tch vua hng, s dng s nhn c kinh nghim v vt phm phong ph.	0	0	0	0	0
Minh Phng L Hp 1	3	3375	\spr\item\script\item_chrismasbox.spr	387	1	1	S dng trong u Trng, m ra la chn trang b Minh Phng tr o v v kh.	0	0	0	0	0
Minh Phng L Hp 2	3	3376	\spr\item\script\item_chrismasbox.spr	387	1	1	S dng trong u Trng, m ra la chn trang b Minh Phng  o hoc v kh.	0	0	0	0	0
Kim Lin hoa 	3	3377	spr\vng\item\other\20140424_event_30thang4\kimlienhoa.spr	387	1	1	Kim Lin Hoa, dng  tn vinh anh hng trong ngy i thng.	0	0	0	0	0
Huy Hiu Bc	3	3378	spr\vng\item\other\20140424_event_30thang4\huyhieubac.spr	387	1	1	Huy Hiu cng trng bc, khen thng anh hng c cng.	0	0	0	0	0
Huy Hiu Vng	3	3379	spr\vng\item\other\20140424_event_30thang4\huyhieuvang.spr	387	1	1	Huy Hiu cng trng vng khen thng anh hng c cng.	0	0	0	0	0
Hun Chng L Hp	3	3380	\spr\item\script\item_chrismasbox.spr	387	1	1	L hp hun chng c cha 2 hun chng chin thng.	0	0	0	0	0
Hun Chng Chin Thng	3	3381	spr\vng\item\other\20140424_event_30thang4\hcchienthang.spr	387	1	1	Hun chng chin thng hng nht.	0	0	0	0	0
Hun Chng Tin Phong	3	3382	spr\vng\item\other\20140424_event_30thang4\hctienphong.spr	387	1	1	Hun chng Tin Phong hng nht.	0	0	0	0	0
Hun Chng Vinh D	3	3383	spr\vng\item\other\20140424_event_30thang4\hcvinhdu.spr	387	1	1	Hun chng Vinh D hng nht.	0	0	0	0	0
Qu 488 Loi 1	3	3384	\spr\item\script\weizhulibao.spr	387	1	1	Qu mng cha 5.000.000.000 im kinh nghim. Mi nhn vt c php s dng 1 ln.	0	0	0	0	0
Qu 488 Loi 2	3	3385	\spr\item\script\chengshidahongbao.spr	387	1	1	Qu mng cha 4.000.000.000 im kinh nghim. Mi nhn vt c php s dng 1 ln.	0	0	0	0	0
Qu 488 Loi 3	3	3386	\spr\item\yulanpenjie\dafengbao.spr	387	1	1	Qu mng cha 3.000.000.000 im kinh nghim. Mi nhn vt c php s dng 1 ln.	0	0	0	0	0
Xch Long Lnh	3	3387	\spr\item\questkey\taskobj119.spr	387	1	1	Mang 48 Xch Long Lnh n <enter>gp Thm Cu ti Nam Nhc<enter>Trn (211/190)  i chin m	0	0	0	0	0
K Phc Linh Dc	3	3388	\spr\item\script\zhongqiu_jieri\longzhu2.spr	387	1	1	Linh dc cha 1000.000.000 im kinh nghim. Mi thng c th s dng 01 ln	0	0	0	0	0
Trng Sinh Linh Dc	3	3389	\spr\item\script\zhongqiu_jieri\mingyuejiu.spr	387	1	1	Linh dc cha 2000.000.000 im kinh nghim. Mi thng c th s dng 01 ln	0	0	0	0	0
V Cc Linh Dc	3	3390	\spr\item\script\zhenpailingdan.spr	387	1	1	Linh dc cha 3000.000.000 im kinh nghim. Mi thng c th s dng 01 ln	0	0	0	0	0
Hp Mt Na Chin Trng Vng Gi	3	3391	\spr\item\script\item_chrismasbox.spr	387	1	1	Khi s dng s yu cu la chn mn phi, v nhn Mt N Chin Trng Vng Gi theo h phi 	0	0	0	0	0
Trang Sc Chi Quang	3	3392	\spr\item\script\yuegeling.spr	387	1	1	Bn trong cha nhiu loi trang sc	0	0	0	0	0
ԽԶ嵵687	3	3393	\spr\item\questkey\taskobj056.spr	387	1	1	ԽԶ1187	0	0	0	0	0
Cn Khn Phch Lch n	3	3394	\spr\item\script\zijinzhendan.spr	41	1	1	C th dng  nh bi c Lang T S, nhn c phn thng  <enter> c Lang T S ang n trn trong c Lang Cc, ngi c th thng qua cc Xa Phu ca cc thnh th  i n c Lang Cc	0	0	0	0	0
c Thm Bo Rng	3	3395	\spr\item\script\tetanbaoxiang.spr	41	1	1	Thng qua vic nh bi c Thm s nhn c Bo Rng	0	0	0	0	0
Tng Kim B Bo	3	3396	\spr\item\script\songjinmibao.spr	41	1	1	Thng qua tnh nng Tng Kim nhn c Bo Rng, bn trong cha ng nhng vt phm qu him.	0	0	0	0	0
Bo Rng Vt i	3	3397	\spr\item\script\chuangguanbaoxiang.spr	41	1	1	Phn thng hon thnh Vt i nh boss ri ra	0	0	0	0	0
Bo Rng Thy Tc	3	3398	\spr\item\script\shuizeibaoxiang.spr	41	1	1	Boss Thy Tc i u Lnh ri ra.	0	0	0	0	0
Cha Kha Nh 	3	3399	\spr\item\script\ruyiyaoshi.spr	41	1	1	C th s dng  m tt c cc loi Bo Rng ca tt c cc tnh nng( khng th s dng cho cc loi bo rng  c trc y )	0	0	0	0	0
Lnh Bi Thy Tc	3	3400	\spr\item\script\shuizeilingpai.spr	385	1	1	Lnh Bi bo danh tham gia Phong Lng  c bit	0	0	0	0	0
o c dng  th nghim i vi mc tiu	3	3401	\spr\item\script\zijinzhendan.spr	41	1	1	o c dng  th nghim i vi mc tiu	0	0	0	0	0
Trng Sinh Chi Thch	3	3402	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Trng Sinh', eo 'Trng Sinh' ln ngi c th lm tng sinh mnh	0	0	0	0	0
Bt Hi Chi Thch	3	3403	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Bt Hi ', eo 'Bt Hi' ln ngi c th lm tng ni lc	0	0	0	0	0
V Uy Chi Thch	3	3404	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'V Uy ', eo 'V Uy' ln ngi c th lm tng ngoi cng	0	0	0	0	0
Nhc Thy Chi Thch	3	3405	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Nhc Thy', eo 'Nhc Thy' ln ngi c th lm tng ni cng	0	0	0	0	0
Trn Nhc Chi Thch	3	3406	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Trn Nhc', eo 'Trn Nhc' ln ngi c th lm tng sc mnh	0	0	0	0	0
Yn Ba Chi Thch	3	3407	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Yn Ba', eo 'Yn Ba' ln ngi c th lm tng thn php	0	0	0	0	0
Thn Tu Chi Thch	3	3408	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'TThn Tu', eo 'Thn Tu' ln ngi c th lm tng ch mng	0	0	0	0	0
Truy Anh Chi Thch	3	3409	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Truy Anh', eo 'Truy Anh' ln ngi c th lm tng n trno	0	0	0	0	0
Long m Chi Thch	3	3410	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Long m', eo 'Long m' ln ngi c th lm tng k nng cng kch	0	0	0	0	0
Lu Hong Chi Thch	3	3411	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Lu Hong', eo 'Lu Hong' ln ngi c th lm tng gim lc st thng	0	0	0	0	0
Cung Lan Chi Thch	3	3412	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Cung Lan', eo 'Cung Lan' ln ngi c th lm tng cng kch	0	0	0	0	0
Thy Ngc Chi Thch	3	3413	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Thy Ngc Bng Huyn', eo 'Thy Ngc Bng Huyn' ln ngi c th nhn c k nng 'Thy Ngc Bng Huyn'	0	0	0	0	0
Diu Gii Trn Duyn Chi Thch	3	3414	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Diu Gii Trn Duyn ', eo 'Diu Gii Trn Duyn ' ln ngi khi git ngi c c hi s khng tng im PK	0	0	0	0	0
Lc Ph Qun Tinh Chi Thch	3	3415	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Lc Ph Qun Tinh', eo 'Lc Ph Qun Tinh' ln ngi c th lm tng st thng i vi boss	0	0	0	0	0
Ngng Tuyt Hn Sng Chi Thch	3	3416	\spr\item\questkey\taskobj089.spr	41	1	1	C th i ly trang sc 'Ngng Tuyt Hn Sng', eo 'Ngng Tuyt Hn Sng' ln ngi c th c th nhn c k nng 'Ngng Tuyt Hn Sng'	0	0	0	0	0
Thanh Minh Hng	3	3417	\spr\item\magicscript\qingming2010\qmxiang.spr	41	1	1	㵽ٰ(181,203)ɶ(402,319)(190,192)(204,191)ߴ(218,197)㢯㣬ý	0	0	0	0	0
Thanh Minh Liu	3	3418	\spr\item\magicscript\qingming2010\qmliu.spr	41	1	1	Ti bn  bn ngoi cc thnh th v cc thn trn nhn chut phi s dng c th triu ra c i o ng thi nhn c Cn Khn Phch Lch n, hot ng n 24:00/20/4/2011	0	0	0	0	0
Cn Khn Phch Lch n	3	3419	\spr\item\script\zijinzhendan.spr	41	1	1	C th dng  nh bi Ac Lang T S, nhn c phn thng<enter>Ac Lang T S  trong Ac Lang Cc, ngi c th n Xa Phu ca cc thnh th  i vo Ac Lang Cc<enter> hot ng n 24:00/20/4/2011	0	0	0	0	0
T Mng Kim Bi	3	3420	\spr\item\script\mingsuling.spr	385	1	1	Nguyn liu cn thit  ch to trang b T Mng	0	0	0	0	0
Truyn Tng Quyn Trng	3	3421	\spr\item\unknownitem.spr	41	1	1	Quyn trng b n, khng phi ngi bnh thng vt phm c th s dng	0	0	0	0	0
Bch Cu Hon Siu Tc(nh)	3	3422	\spr\item\script\suxiaobaijuwan-small.spr	41	1	1	Nhn chut phi s dng trong khonh khc c th nhn c 1000 vn kinh nghim, ng thi s tr i 8 ting ri mng	0	0	0	0	0
Bch Cu Hon Siu Tc(trung)	3	3423	\spr\item\script\suxiaobaijuwan-middle.spr	41	1	1	Nhn chut phi s dng trong khonh khc c th nhn c 1700 vn kinh nghim, ng thi s tr i 8 ting ri mng	0	0	0	0	0
Bch Cu Hon Siu Tc(i)	3	3424	\spr\item\script\suxiaobaijuwan-big.spr	41	1	1	Nhn chut phi s dng trong khonh khc c th nhn c 3500 vn kinh nghim, ng thi s tr i 8 ting ri mng	0	0	0	0	0
Bch Cu Hon Siu Tc(c bit)	3	3425	\spr\item\script\suxiaobaijuwan-bigger.spr	41	1	1	Nhn chut phi s dng trong khonh khc c th nhn c 5000 vn kinh nghim, ng thi s tr i 8 ting ri mng	0	0	0	0	0
Hoa c mu rt 	3	3426	\spr\item\questkey\flower.spr	41	1	1	L mt a hoa c mu sc  nht	0	0	0	0	0
Thc a	3	3427	\spr\item\obj_item_jixiang.spr	41	1	1	Thc a	0	0	0	0	0
Chu Sa 	3	3428	\spr\item\obj_item_jixiang.spr	41	1	1	Chu Sa 	0	0	0	0	0
Cu  ca Liu Dc S	3	3429	\spr\item\script\xuanjibaotu.spr	41	1	1	C Hng	0	0	0	0	0
Cu  ca Liu Dc S	3	3430	\spr\item\script\xuanjibaotu.spr	41	1	1	D Quc	0	0	0	0	0
Cu  ca Liu Dc S	3	3431	\spr\item\script\xuanjibaotu.spr	41	1	1	Lo Thc Trung Hu	0	0	0	0	0
Cu  ca Liu Dc S	3	3432	\spr\item\script\xuanjibaotu.spr	41	1	1	bnh nhp cao hoang 	0	0	0	0	0
Cu  ca Liu Dc S	3	3433	\spr\item\script\xuanjibaotu.spr	41	1	1	V Tng St Tu	0	0	0	0	0
Cu  ca Liu Dc S	3	3434	\spr\item\script\xuanjibaotu.spr	41	1	1	Hi nhi bi kin ph vng	0	0	0	0	0
Cu  ca Liu Dc S	3	3435	\spr\item\script\xuanjibaotu.spr	41	1	1	ng cay chua ngt nht	0	0	0	0	0
Cu  ca Liu Dc S	3	3436	\spr\item\script\xuanjibaotu.spr	41	1	1	Lo Bng Sinh Chu	0	0	0	0	0
Cu  ca Liu Dc S	3	3437	\spr\item\script\xuanjibaotu.spr	41	1	1	Lc Lm Ho Hn	0	0	0	0	0
Cu  ca Liu Dc S	3	3438	\spr\item\script\xuanjibaotu.spr	41	1	1	Tam Tnh Ng Thn	0	0	0	0	0
Cu  ca Liu Dc S	3	3439	\spr\item\script\xuanjibaotu.spr	41	1	1	Cu Quy Nht	0	0	0	0	0
Cu  ca Liu Dc S	3	3440	\spr\item\script\xuanjibaotu.spr	41	1	1	Kh Ngo Tam Cu	0	0	0	0	0
Cu  ca Liu Dc S	3	3441	\spr\item\script\xuanjibaotu.spr	41	1	1	Ct Khoa Y Sanh	0	0	0	0	0
Cu  ca Liu Dc S	3	3442	\spr\item\script\xuanjibaotu.spr	41	1	1	Mu S Nan ng	0	0	0	0	0
Cu  ca Liu Dc S	3	3443	\spr\item\script\xuanjibaotu.spr	41	1	1	Hng Sc C Vn	0	0	0	0	0
Cu  ca Liu Dc S	3	3444	\spr\item\script\xuanjibaotu.spr	41	1	1	Thin Ph Chi Bo	0	0	0	0	0
Cu  ca Liu Dc S	3	3445	\spr\item\script\xuanjibaotu.spr	41	1	1	Gi K Chi Hon	0	0	0	0	0
Cu  ca Liu Dc S	3	3446	\spr\item\script\xuanjibaotu.spr	41	1	1	Lng Ph Tin Ti	0	0	0	0	0
Cu  ca Liu Dc S	3	3447	\spr\item\script\xuanjibaotu.spr	41	1	1	Hc Sc Hon T	0	0	0	0	0
Cu  ca Liu Dc S	3	3448	\spr\item\script\xuanjibaotu.spr	41	1	1	Hng Trn	0	0	0	0	0
Gia Tc hon	3	3449	\spr\item\medecine\obj-potion30.spr	41	1	1	S dng khin bn thn tng tc  trong 10 giy	0	0	0	0	0
Huyn Hun Hm Tnh	3	3450	\spr\item\songjin\token.spr	41	1	1	Click chut phi  s dng s t by nu ngi khc gim phi s b chong 5 giy	0	0	0	0	0
By lm chm	3	3451	\spr\item\songjin\token.spr	41	1	1	Click chut phi  s dng s t by nu ngi khc gim phi s b lm chm 10 giy	0	0	0	0	0
Thin Li Ngc	3	3452	\spr\item\questkey\taskobj017.spr	41	1	1	Bo Ngc Thn K, click chut phi s dng c th lm cho mc tiu b ch nh chong 3 giy	0	0	0	0	0
Hn Phong Ngc	3	3453	\spr\item\questkey\taskobj056.spr	41	1	1	Bo Ngc Thn K, click chut phi s dng c th lm cho mc tiu b ch nh  lm chm 7 giy	0	0	0	0	0
n a ph 	3	3454	\spr\item\special\Obj_TownPortal.spr	41	1	1	Nhn chut phi  s dng, c th n bt c v tr no trn bn .	0	0	0	0	0
Tiu Bao Ngc Qun	3	3455	\spr\item\script\yuanshibaoxiao.spr	41	1	1	Nhn chut phi c th nhn c 10 ci Ngc Qun xp chng	0	0	0	0	0
i Bao Ngc Qun	3	3456	\spr\item\script\yuanshibaoda.spr	41	1	1	Nhn chut phi c th nhn c 50 ci Ngc Qun xp chng	0	0	0	0	0
Tiu Bao Tinh Luyn Thch Nguyn Thch	3	3457	\spr\item\script\yuanshibaoxiao.spr	41	1	1	Nhn chut phi c th nhn c 10 ci Tinh Luyn Thch Nguyn Thch xp chng	0	0	0	0	0
i Bao Tinh Luyn Thch Nguyn Thch	3	3458	\spr\item\script\yuanshibaoda.spr	41	1	1	Nhn chut phi c th nhn c 50 ci Tinh Luyn Thch Nguyn Thch xp chng	0	0	0	0	0
Ngc Bch Bo Rng	3	3459	\spr\item\script\yubibaoxiang.spr	41	1	1	Thu thp Qu Hong Kim nhn c Bo Rng, s dng Cha Kha Nh   m.	0	0	0	0	0
Vim  B Bo	3	3460	\spr\item\script\yandibaoxiang.spr	41	1	1	Bo Rng Qu Him trong kho bu Vim 	0	0	0	0	0
Ng Hnh Ph	3	3461	\spr\item\script\wuxingfu.spr	41	1	1	Sau khi s dng c th nhn c thuc h tr nhim v Tn S Thin Bo Kh.	0	0	0	0	0
Trit Kim Ph	3	3462	\spr\item\script\chejinfu.spr	41	1	1	S dng trong bn  Thin Bo Kh, s lm gim i 50% khng vt l ca Bo Kh Th H Gi  trong phm vi nht nh.	0	0	0	0	0
Trit Mc Ph	3	3463	\spr\item\script\chemufu.spr	41	1	1	S dng trong bn  Thin Bo Kh, s lm gim i 50% khng c ca Bo Kh Th H Gi  trong phm vi nht nh.	0	0	0	0	0
Trit Thy Ph	3	3464	\spr\item\script\cheshuifu.spr	41	1	1	S dng trong bn  Thin Bo Kh, s lm gim i 50% khng bng ca Bo Kh Th H Gi  trong phm vi nht nh.	0	0	0	0	0
Trit Ha Ph	3	3465	\spr\item\script\chehuofu.spr	41	1	1	S dng trong bn  Thin Bo Kh, s lm gim i 50% khng ha ca Bo Kh Th H Gi  trong phm vi nht nh.	0	0	0	0	0
Trit Th Ph	3	3466	\spr\item\script\chetufu.spr	41	1	1	S dng trong bn  Thin Bo Kh, s lm gim i 50% khng li ca Bo Kh Th H Gi  trong phm vi nht nh.	0	0	0	0	0
Tn S Bo Rng	3	3467	\spr\item\script\xinshibaoxiang.spr	41	1	1	Phn thng Bo Rng nhim v Tn S Thin Bo Kh, cn c 1 Cha Kha Nh Y  m.	0	0	0	0	0
Thin Bo Kh Lnh	3	3468	\spr\item\script\tianbaokuling.spr	41	1	1	Sau khi s dng c th tng thm mt ln c hi tham gia nhim v Tn S Thin Bo Kh	0	0	0	0	0
V Tr L Bao	3	3469	\spr\item\script\weizhulibao.spr	41	1	1	Phn thng khi chin u ht mnh trong Tht Thnh i Chin	0	0	0	0	0
Cng Thnh L Bao	3	3470	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	Phn thng khi chin u ht mnh trong Tht Thnh i Chin	0	0	0	0	0
B Ch Ha Dc	3	3471	\spr\item\script\item_xuantiekuang.spr	41	1	1	ǬҪԭϣȥٰƵƹŮ180,204һǬ<enter>ֹ20115Ԣ1824	0	0	0	0	0
Ac Lang Mt Tn	3	3472	\spr\item\questkey\taskobj075.spr	41	1	1	ǰĻżϽٰƵƹŮ180,204ý	0	0	0	0	0
Cn Khn Phch Lch n	3	3473	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУԴߴгǹ<enter>ֹ20115Ԣ1824	0	0	0	0	0
Kim  Cm Nang	3	3474	\spr\item\script\item_chrismasbox.spr	41	1	1	Cn phi c 600 Tinh Luyn Thch  m, sau khi m s nhn c 1 Kim  Lnh	0	0	0	0	0
Ph Bch Lnh	3	3475	\spr\item\script\shuizeilingpai.spr	41	1	1	C th tham gia hot ng b phiu 'Thp i Mn Phi'  Chng ng Cung N ti Lm An. B phiu ng thi nhn c 1 ci 'Kt Tinh Kim'	0	0	0	0	0
Hnh Tu Lnh	3	3476	\spr\item\script\tianbaokuling.spr	41	1	1	C th tham gia hot ng b phiu 'Bu Chn M N'  Chng ng Cung N ti Lm An. B phiu ng thi nhn c 1 ci 'Cn Khn Phch Lch n'	0	0	0	0	0
Qu Huy Hong (cao) 	3	3477	\spr\item\questkey\huihuangzhiguo.spr	377	1	1	n vo s tng gp i cng lc	10000	0	0	0	0
Huy Chng Chin Cng	3	3478	\spr\item\script\zhongqiu_jieri\zhangonghuizhang.spr	41	1	1	Huy Chng ghi nh cng lao	0	0	0	0	0
Vng Hoa Chin Thng	3	3479	\spr\item\qixi_2006\huahuan.spr	41	1	1	Vng Hoa y mu sc	0	0	0	0	0
Cy Bt	3	3480	\spr\item\script\maobi.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
Ph Hiu	3	3481	\spr\item\nanfangjiefangri_2007\songjinxunzhang.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
Bc Th	3	3482	\spr\item\questkey\taskobj091.spr	41	1	1	Np cho NPC Ngi a Th v nhn c phn thng	0	0	0	0	0
Bao go	3	3483	\spr\item\event\jiefang_jieri\200904\damidai.spr	41	1	1	Np cho NPC Ngi Lnh v nhn c phn thng	0	0	0	0	0
Y phc	3	3484	\spr\item\script\jiefang_jieri\201004\zhanshiyi.spr	41	1	1	Np cho NPC Ngi Lnh v nhn c phn thng	0	0	0	0	0
Hon Hn n L Bao	3	3485	\spr\item\questkey\obj_item_hehuan.spr	41	1	1	Click chut phi  s dng sau khi s dng nhn c 5 Hon Hn n	0	0	0	0	0
Tiu Diu Tn	3	3486	\spr\item\medecine\obj-potion04.spr	41	1	1	Khi s dng s h tr tt c nhng ngi chI cng mu nhn c 25% phn dam trong vng 3 pht	0	0	0	0	0
Sao Vng Chin Thng	3	3487	\spr\item\vietnam\shengli_wujiaoxing.spr	41	1	1	Chc mng l 30/04 v l 01/05.	0	0	0	0	0
T Ngc Bo Rng	3	3488	\spr\item\magicscript\qingming2010\chenxiangmuxia2.spr	41	1	1	...	0	0	0	0	0
Bch Ngc Bo Rng	3	3489	\spr\item\jiefang2010\hanjinhe.spr	41	1	1	...	0	0	0	0	0
T Mng Bo Chu	3	3490	\spr\item\medecine\obj-potion04.spr	41	1	1	...	0	0	0	0	0
Ng Sc Hoa	3	3491	\spr\item\questkey\taskobj002.spr	41	1	1	Chc mng l 30/04 v l 01/05.	0	0	0	0	0
Hon Hn n	3	3492	\spr\item\questkey\huihuangzhiguo.spr	41	1	1	Sau khi s dng hi phc 20000 sinh lc	0	0	0	0	0
Mt Th D Tu	3	3493	\spr\item\script\item_huangjintupu.spr	38	1	1	khi s dng nhn c thm mt ln tip nhn nhim v D Tu	0	0	0	0	0
Vng Thit Tng Lnh Ph	3	3494	\spr\item\script\wangtiejianglingfu.spr	41	1	1	Dng  nng cp ng hnh n	0	0	0	0	0
Thin Tinh Khong Thch	3	3495	\spr\item\script\tianjingkuangshi.spr	41	1	1	Dng  nng cp ng hnh n	0	0	0	0	0
Thn Hnh Ph	3	3496	\spr\item\special\Obj_TownPortal_l.spr	38	1	1	Thn Hnh Thut, lm cho i hip i bt c thnh th thn trn ch nh no	100	0	0	0	0
L Vi Dip	3	3497	\spr\item\questkey\taskobj396.spr	41	1	1	C th thu thp  gn Ba Lng Huyn (192,209), c th dng  gi Bnh , ngi c th n Chng ng Cung N  Lm An (196,184) tm hiu th xem	0	0	0	0	0
Go np	3	3498	\spr\item\questkey\taskobj397.spr	41	1	1	L nguyn liu dng  gi Bno , c bn ti Tim Tp Ha  Ba Lng Huyn v Vnh Lc Trn,ngi c th n Chng ng Cung N  Lm An (196,184) tm hiu th xem	0	0	0	0	0
Bc H	3	3499	\spr\item\questkey\taskobj097.spr	41	1	1	Mt loi qu him mc  V Di Sn ( 118,116), c th dng  gi Bnh Hng Bc H, ngi c th n Chng ng Cung N  Lm An (196,184) tm hiu th xem	0	0	0	0	0
Ming Tht Ti	3	3500	\spr\item\questkey\taskobj106.spr	41	1	1	Nguyn liu gi Bnh , ngi c th n Chng ng Cung N  Lm An (196,184) tm hiu th xem	0	0	0	0	0
Can Bi	3	3501	\spr\item\christmas2006\pumpkinpie.spr	41	1	1	Chng ng Cung N  Lm An (196,184) ang rt cn Can BI  gi Bno , nhanh nhanh i ly cho c ta, co ta s cho ngi phn thng rt phong ph, hot ng n 24:00/22/6/2011	0	0	0	0	0
Bnh bc h	3	3502	\spr\item\questkey\taskobj405.spr	41	1	1	Bnh  bn trong c Bc H, c th s dng cho bn thn, cng c th tng cho Tng Ca  bn thuyn Dng Chu ( 168,209)	0	0	0	0	0
Bnh Hng Nhu Nhc	3	3503	\spr\item\questkey\taskobj404.spr	41	1	1	Bnh  bn trong c nhn tht	0	0	0	0	0
Cn Khn Phch Lch n	3	3504	\spr\item\script\zijinzhendan.spr	41	1	1	C th dng  nh bi Ac Lang T S, nhn c phn thng Ac Lang T S  trong Ac Lang Cc, ngi c th n Xa Phu ca cc thnh th  i vo Ac Lang Cc	0	0	0	0	0
Th ca Tng Ca	3	3505	\spr\item\questkey\taskobj075.spr	41	1	1	C th dng  nh bi Ac Lang T S, nhn c phn thng Ac Lang T S  trong Ac Lang Cc, ngi c th n Xa Phu ca cc thnh th  i vo Ac Lang Cc	0	0	0	0	0
Sa Ti	3	3506	\spr\item\vitenambirthday\mailk.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,194) xem th	0	0	0	0	0
ng tinh	3	3507	\spr\item\script\other\anniversary20\xinyuntangqiu.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,195) xem th	0	0	0	0	0
Bt m 	3	3508	\spr\item\script\mianfen.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,196) xem th	0	0	0	0	0
SoCoLa	3	3509	\spr\item\mid_autumn07\baiyuhanxiang.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,197) xem th	0	0	0	0	0
B	3	3510	\spr\item\questkey\taskobj148.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,198) xem th	0	0	0	0	0
Kem	3	3511	\spr\item\script\naiyou.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,199) xem th	0	0	0	0	0
Nn Sinh Nht	3	3512	\spr\item\script\zhongqiu_jieri\xianwulazhu.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,200) xem th	0	0	0	0	0
Gi Tri Cy	3	3513	\spr\item\script\shuiguolan.spr	41	1	1	Nguyn liu lm Bnh Sinh Nht, ngi c th i Bin Kinh ( 213,201) xem th	0	0	0	0	0
Bnh Kem	3	3514	\spr\item\vietnam\midautumn06\mooncake_5.spr	41	1	1	Dng Kem lm, sau khi s dng nhn c 1.000.000 kinh nghim	0	0	0	0	0
Bnh Sinh Nht nh	3	3515	\spr\item\vitenambirthday\birthdaycake001.spr	41	1	1	Bnh Sinh Nht nh thm ngon, Chc Mng Sinh Nht V Lm Truyn K Vui V	0	0	0	0	0
Bnh Sinh Nht Ln	3	3516	\spr\item\vitenambirthday\birthdaycake002.spr	41	1	1	Bnh Sinh Nht ln thm ngon, Chc Mng Sinh Nht V Lm Truyn K Vui V	0	0	0	0	0
Hp Qu Mu Xanh	3	3517	\spr\item\script\lanse_lipinhe.spr	41	1	1	Hp Qu Mu Xanh, bn trong c nguyn liu  lm Bnh Sinh Nht	0	0	0	0	0
Hp Qu 	3	3518	\spr\item\script\item_chrismasbox.spr	41	1	1	Hp Qu Mu , bn trong c cha nguyn liu lm Bnh Sinh Nht	0	0	0	0	0
Bnh Sinh Nht c Bit	3	3519	\spr\item\christmas2006\xmascake.spr	41	1	1	Bnh Sinh Nht thm ngon, Chc Mng Sinh Nht V Lm Truyn K Vui V	0	0	0	0	0
Lng Th	3	3520	\spr\item\script\tumao.spr	41	1	1	200 si c th i c Phin V, ngi c th i Bin Kinh ( 212,195 ) xem th	0	0	0	0	0
Thc n ca th	3	3521	\spr\item\christmas2006\carrot.spr	41	1	1	Thc n nuiTh Trng, nui Th Trng c th nhn c Lng Th	0	0	0	0	0
Qu tng ca c C Minh Ch	3	3522	\spr\item\script\xuanjibaoxiang.spr	41	1	1	c C Minh Ch tng hu l ca V Lm Kit Xut	0	0	0	0	0
ֽ	3	3523	\spr\item\script\201107\xuanzhi.spr	41	1	1	ƵƹŮ(ٰ196,184)ȡֽֽȥƹ(Ī߿240,170)(ɽ112,165)(һԴ197,189)ںʿ(ɽ148,185)ǿ	0	0	0	0	0
	3	3524	\spr\item\script\201107\long.spr	41	1	1	ƹ(Ī߿240,170)֣øƵƹŮ(ٰ196,184)	0	0	0	0	0
	3	3525	\spr\item\script\201107\teng.spr	41	1	1	(ɽ112,165)֣øƵƹŮ(ٰ196,184)	0	0	0	0	0
	3	3526	\spr\item\script\201107\hu.spr	41	1	1	(һԴ197,189)֣øƵƹŮ(ٰ196,184)	0	0	0	0	0
Ծ	3	3527	\spr\item\script\201107\yue.spr	41	1	1	ںʿ(ɽ148,185)֣øƵƹŮ(ٰ196,184)	0	0	0	0	0
Ǻ	3	3528	\spr\item\script\201107\langhaobi.spr	41	1	1	ںʿ(ɽ148,185)дֵǺʣɽŵѲɽȥ	0	0	0	0	0
	3	3529	\spr\item\yulanpenjie\jinlianhua.spr	41	1	1	һԴ191,185Ļ䣬ʮҪ	0	0	0	0	0
Ϻ	3	3530	\spr\item\script\201107\zihaobi.spr	41	1	1	ǳһëʣƵƹŮҪĽֹ20117Ԣ2024	0	0	0	0	0
Cn Khn Phch Lch n	3	3531	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹýʹڶǹУԴߴгǹ	0	0	0	0	0
ת	3	3532	\spr\item\script\zhuanshendan.spr	41	1	1	һĵҩת120Ϣʿú˲120	0	0	0	0	0
ն	3	3533	\spr\item\script\zhuanshendan.spr	41	1	1	ҰͼʹãҰ	0	0	0	0	0
Ұ޺ǣ󶨣	3	3534	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮùŮ	0	0	0	0	0
Ұ޺	3	3535	\spr\item\script\zhuanshendan.spr	41	1	1	Ұ޵ƾ֤ƵƹŮý	0	0	0	0	0
Ů	3	3536	\spr\item\script\zhuanshendan.spr	41	1	1	ƾڳ͢ļʹȡ	0	0	0	0	0
ݣ󶨣	3	3537	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮùŮ	0	0	0	0	0
	3	3538	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮý	0	0	0	0	0
󶨣	3	3539	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮùŮ	0	0	0	0	0
	3	3540	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮý	0	0	0	0	0
Ʒ󶨣	3	3541	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮùŮ	0	0	0	0	0
Ʒ	3	3542	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮý	0	0	0	0	0
(A)	3	3543	\spr\item\script\zhuanshendan.spr	41	1	1	ߣȷӲſϽɹƷ	0	0	0	0	0
(B)	3	3544	\spr\item\script\zhuanshendan.spr	41	1	1	ߣȷӲſϽɹƷ	0	0	0	0	0
սƣ󶨣	3	3545	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮùŮ	0	0	0	0	0
ս	3	3546	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮý	0	0	0	0	0
ǿ߸ƣ󶨣	3	3547	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮùŮ	0	0	0	0	0
ǿ߸	3	3548	\spr\item\script\zhuanshendan.spr	41	1	1	ƵƹŮý	0	0	0	0	0
Cn Khn Phch Lch n	3	3549	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹýʹڶǹУԴߴгǹ	0	0	0	0	0
֥ɢ	3	3550	\spr\item\script\zhuanshendan.spr	41	1	1	ĪƷɢŶصζ	0	0	0	0	0
ƷƬ	3	3551	\spr\item\questkey\taskobj089.spr	41	1	1	Ʒ𻵺ƬƺԽںϳΪТƷ	0	0	0	0	0
ǵƬ	3	3552	\spr\item\zhuangbeilingshi\qingjushi.spr	41	1	1	ǵװƬռ	0	0	0	0	0
ƢƬ	3	3553	\spr\item\zhuangbeilingshi\yunlushi.spr	41	1	1	ƢװƬռ	0	0	0	0	0
ԵƬ	3	3554	\spr\item\zhuangbeilingshi\canglangshi.spr	41	1	1	װƬռ	0	0	0	0	0
ԳƬ	3	3555	\spr\item\zhuangbeilingshi\xuanyuanshi.spr	41	1	1	ԳװƬռ	0	0	0	0	0
Ƭ	3	3556	\spr\item\zhuangbeilingshi\zimangshi.spr	41	1	1	װƬռ	0	0	0	0	0
Ƭ	3	3557	\spr\item\zhuangbeilingshi\jinwushi.spr	41	1	1	װƬռ	0	0	0	0	0
׻Ƭ	3	3558	\spr\item\zhuangbeilingshi\baihushi.spr	41	1	1	׻װƬռ	0	0	0	0	0
Mnh Xch Ln	3	3559	\spr\item\zhuangbeilingshi\chilinshi.spr	41	1	1	װƬռ	0	0	0	0	0
Ƭ	3	3560	\spr\item\zhuangbeilingshi\mingfengshi.spr	41	1	1	װƬռ	0	0	0	0	0
Ƭ	3	3561	\spr\item\zhuangbeilingshi\tenglongshi.spr	41	1	1	װƬռ	0	0	0	0	0
ɽ	3	3562	\spr\item\shengdan2010\yuandantongchui.spr	41	1	1	ϹɽĴӣ˵ܿ׵۱еĳЩ	0	0	0	0	0
Nguyt Ca Lnh	3	3563	\spr\item\script\yuegeling.spr	41	1	1	Lnh bi thn b trong truyn thuyt, nghe ni c th dng ci ny  n Nguyt Ca o	0	0	0	0	0
Dng Chi Bch Ngc	3	3564	\spr\item\script\baiyu.spr	41	1	1	D Khng Khng  thnh Dng Chu ang tm vt ny	0	0	0	0	0
 ph 	3	3565	\spr\item\script\item_huangjintupu.spr	41	1	1	ng Bt Nhim ang tm vt ny  luyn ch m kh thin h th qut nht ch	0	0	0	0	0
Trim Tuyt Bng Lin	3	3566	\spr\item\script\wannianwutaihua.spr	41	1	1	Dc liu qu him, hu khi t hi sinh chi thn hiu	0	0	0	0	0
Th Cn	3	3567	\spr\item\script\shoujin.spr	41	1	1	Th Cn ti, dng  m cm Vn Bt T	0	0	0	0	0
Th tn 	3	3568	\spr\item\questkey\taskobj090.spr	41	1	1	Th tn trn thi th ca Dip Hnh Kim, c th dng  xem trong  vit ci g	0	0	0	0	0
Ty Xuyn Nh ng	3	3569	\spr\item\script\naiyou.spr	41	1	1	L mt ming Nh ng, ch l cch lm ca Ty Xuyn.	0	0	0	0	0
Bng ng H L	3	3570	\spr\item\script\bingtanghulu.spr	41	1	1	Ci g? Bng ng H L cng phi gii thch na sao?	0	0	0	0	0
Ht D ng	3	3571	\spr\item\script\tangchaolizi.spr	41	1	1	Ngi thch ht d lng hay l ht d du? C cng lm khng?	0	0	0	0	0
Thn B a 	3	3572	\spr\item\script\xuanjibaotu.spr	41	1	1	Mn  m oan Mc Du rt cn, khng bit n giu m mu g	0	0	0	0	0
Tn Vt	3	3573	\spr\item\script\xuanjibaotu.spr	41	1	1	Sau khi git cht Hon Nhan Kh H ly tn vt trn ngi hn	0	0	0	0	0
Kim Gy	3	3574	\spr\item\script\duankaidejian.spr	41	1	1	binh kh b nh gy trong khi t v vi Chng Mn	0	0	0	0	0
Th b v ngn dung kh	3	3575	\spr\item\script\shupirongqi.spr	41	1	1	V cy ly t thn cy ra, khng bit c b r nc hay khng	0	0	0	0	0
V Hc Kinh  Nhu	3	3576	\spr\item\script\wuxuejinyao.spr	41	1	1	Nguyt Ca o Ch Qu Tng Bo in	0	0	0	0	0
Cm Hp	3	3577	\spr\item\script\biyishuangfei.spr	41	1	1	Thn B Bo Hp, khng ai bit s dng nh th no	0	0	0	0	0
Bao Nang	3	3578	\spr\item\script\wuhuayulujinnang.spr	41	1	1	Vt phm Lu Hng  Tng Dng ku ngi em giao cho V ang Chu Vn Tuyn	0	0	0	0	0
Ԫ	3	3579	\spr\item\questkey\obj_item_cards.spr	41	1	1	ٴһһ	0	0	0	0	0
- 90ƥ	3	3580	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡ590ƥе1֣ƥ30	0	0	0	0	0
װ	3	3581	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡ絶𹿰ꪡ촸ڡԢȸᡢѪϻͨ췢ڡտϬ֡ǵΡ׽ѥɷѥеһ֣Ըһ	0	0	0	0	0
ƽݼ׵У	3	3582	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮ǵɴƽͼ-֮ɰڡƽͼ-֮ѥƽͼ-֮ٻ󡢻ƽͼ-֮еһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3583	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮ʯƽͼ-֮ջʯָƽͼ-֮ʯ塢ƽͼ-֮Ѫʯָеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3584	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮սѥƽͼ-֮𻷴񴸡ƽͼ-֮ƽͼ-ҵ֮׻˫ۡƽͼ-ҵ֮ǹƽͼ-ҵ֮ƽƽͼ-֮ƽͼ-֮ƽͼ-֮ս׹еһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3585	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-ħ֮նɮЬƽͼ-ħ֮ڽСƽͼ-ħ֮Ͻƽͼ-֮˿ġƽͼ-֮˿ƽͼ-֮ɮñƽͼ-Ŀ֮ƽͼ-Ŀ֮ħ䵶ƽͼ-Ŀ֮Ƥеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵УƷ	3	3586	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮ƽͼ-֮ƽͼ-֮ڡƽͼ-ɭ֮Ƕꡢƽͼ-ɭ֮ҧƽͼ-ɭ֮ɷɢġƽͼ-֮ƽͼ-֮졢ƽͼ-֮ɭƽͼ-ָ֮ɵƽͼ-֮ļۡƽͼ-֮Ңеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У嶾	3	3587	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮߷ƽͼ-֮īġƽͼ-֮ǵڲƽͼ-丿֮Ķ󡢻ƽͼ-丿֮׾ƽͼ-丿֮Ƽͷƽͼ-ڤ֮ǻ󡢻ƽͼ-ڤ֮аɲСƽͼ-ڤ֮ĹưҢеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У뷼	3	3588	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-޳ָ֮ƽͼ-޳֮ŮĹڡƽͼ-޳֮顢ƽͼ-޼֮˿ƽͼ-޼֮ϻ󡢻ƽͼ-޼֮콣ƽͼ-֮NЬƽͼ-֮Ħڡƽͼ-֮ϴеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3589	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-ܻ֮ٽ󡢻ƽͼ-ܻ֮ѩƽͼ-ܻ֮ǵƽͼ-̺֮岨ƽͼ-̺֮˿ƽͼ-̺֮ԧеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3590	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-ħ֮Ȧƽͼ-ħ֮׿ƽͼ-ħ֮Ϫƽͼ-ħɷ֮ӳѪסƽͼ-ħɷ֮ۡƽͼ-ħɷ֮ڤǹƽͼ-ħ֮ᡢƽͼ-ħ֮ɽɺġƽͼ-ħ֮Ѫɱеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵Уؤ	3	3591	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮çƽͼ-֮Ƥ󡢻ƽͼ-֮ȡƽͼ-֮ͬؤҢƽͼ-֮ͬ֡ƽͼ-֮ͬǱеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У䵱	3	3592	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮ŭ׷䡢ƽͼ-̫֮ƽͼ-֮޼塢ƽͼ-֮ƽͼ-֮˿νƽͼ-֮佣еһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3593	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮ǵƽͼ-֮ɱعڡƽͼ-֮ػƽͼ-˪֮ǧ꺮ƽͼ-˪֮ƴƽͼ-˪֮֡ƽͼ-֮ڤڡƽͼ-֮Ӱ塢ƽͼ-֮ɷѩӰѥеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵Уϵ	3	3594	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮Ѫƽͼ-֮黷ƽͼ-֮Ľ䡢ƽͼ-֮еһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3595	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡƽͼ-֮ѡƽͼ-֮Ůƽͼ-֮ǽָƽͼ-֮еһ֣ͼױ30	0	0	0	0	0
90	3	3596	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡ10ȫ2890еһ֣鱣30	0	0	0	0	0
ƽBOSSߵ	3	3597	\spr\item\script\item_chrismasbox.spr	377	1	1	Ҽʹãѡ-Űء-ľ-ʦ-ƲȾ-ӨӨ-ʦ̫-ٻ-ҡ-˼ϡ-ӡ-еһ֣ʹʱ120Сʱ30	0	0	0	0	0
˿	3	3598	\spr\item\mayday07\qingchengxueya.spr	377	1	1	ɫ˿ٰƵƹŮ(196184)ʮϲøһǬĽֹ20118Ԣ2024	0	0	0	0	0
Cn Khn Phch Lch n	3	3599	\spr\item\script\zijinzhendan.spr	377	1	1	C th dng  nh bi Ac Lang T S, nhn c phn thng Ac Lang T S  trong Ac Lang Cc, ngi c th n Xa Phu ca cc thnh th  i vo Ac Lang Cc	0	0	0	0	0
ɹ	3	3600	\spr\item\lottery\baxianjiaozi.spr	377	1	1	ϦԵ㣬ʳÿһβμϦĻ	0	0	0	0	0
ս	3	3601	\spr\item\questkey\003.spr	388	1	1	50%ʰȡʹã	1	0	0	0	0
	3	3602	\spr\item\questkey\003.spr	395	1	1	ȫ״̬ʰȡʹã	1	0	0	0	0
ƾ	3	3603	\spr\item\questkey\003.spr	400	1	1	ػʰȡʹã	1	0	0	0	0
Ѫս	3	3604	\spr\item\questkey\003.spr	391	1	1	ѪսЧʰȡʹã	1	0	0	0	0
	3	3605	\spr\item\questkey\003.spr	392	1	1	Ѫ20000㣨ʰȡʹã	1	0	0	0	0
D Dung B Thut	3	3606	\spr\item\script\item_chrismasbox.spr	377	1	1	Thay i din mo nhn vt, thut thay i nhn dng tng truyn  b tht lc.	0	0	0	0	0
Kch Cng Tr Lc Hon	3	3607	\spr\item\medecine\obj-potion15.spr	19	1	1	Mt loi bo dc c th lm tng lc cng kch, tc  cng kch ngoi cng tng 50%, <enter> tc  cng kch ni cng 10%, lc cng kch h ngoi cng tng 100 im, lc cng kch h ni cng tng 1000 im, chnh xc 500 im	0	0	0	0	0
m Dng Hot Huyt n	3	3608	\spr\item\questkey\taskobj144.spr	19	1	1	Mt loi thn n c th lm tng huyt kh, khng tt c 25%,<enter>sinh lc 500 im, n trnh 500 im, tc  di chuyn 20%	0	0	0	0	0
Long Huyt L Hp	3	3609	\spr\item\obj_item_gifts.spr	377	1	1	Sau khi m c th nhn c 3 vin Long Huyt Hon	0	0	0	0	0
L Bao i Bch Cu hon	3	3610	\spr\item\obj_item_jixiang.spr	41	1	1	Sau khi m c th nhn c 3 vin i Bch Cu Hon	0	0	0	0	0
L Bao i Bch Cu Hon c Bit	3	3611	\spr\item\obj_item_jixiang.spr	41	1	1	M ra s nhn c 3 vin Bch Cu Hon c Bit	0	0	0	0	0
Hn Nguyn Linh L ( Trung )	3	3612	\spr\item\jingli\hunyuanlinglu.spr	41	1	1	Hi t linh l ca tinh hoa thin a, nhn chut phi  s dng nhn c 500 Tinh Lc	0	0	0	0	0
Hn Nguyn Linh L ( i )	3	3613	\spr\item\jingli\hunyuanlinglu.spr	41	1	1	Hi t linh l ca tinh hoa thin a, nhn chut phi  s dng nhn c 1000 Tinh Lc	0	0	0	0	0
Thiu Lm B Kp	3	3614	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thiu Lm  - B Kp V Cng  cp 90	0	0	0	0	0
Thin Vng B Kp	3	3615	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thin Vng  - B Kp V Cng  cp 90	0	0	0	0	0
ng Mn B Kp 	3	3616	\spr\item\questkey\obj_item_lection.spr	341	1	1	ng Mn  - B Kp V Cng  cp 90	0	0	0	0	0
Ng c B Kp	3	3617	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ng c  - B Kp V Cng  cp 90	0	0	0	0	0
Nga Mi B Kp	3	3618	\spr\item\questkey\obj_item_lection.spr	341	1	1	Nga Mi   - B Kp V Cng  cp 90	0	0	0	0	0
Thy Yn B Kp	3	3619	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thy Yn  - B Kp V Cng  cp 90	0	0	0	0	0
Ci Bang B Kp	3	3620	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ci Bang  - B Kp V Cng  cp 90	0	0	0	0	0
Thin Nhn B Kp	3	3621	\spr\item\questkey\obj_item_lection.spr	341	1	1	Thin Nhn  - B Kp V Cng  cp 90	0	0	0	0	0
V ang B Kp 	3	3622	\spr\item\questkey\obj_item_lection.spr	341	1	1	V ang  - B Kp V Cng  cp 90	0	0	0	0	0
Cn Ln B Kp	3	3623	\spr\item\questkey\obj_item_lection.spr	341	1	1	Cn Ln  - B Kp V Cng  cp 90	0	0	0	0	0
Lnh Bi Mc Nhn	3	3624	\spr\item\questkey\taskobj006.spr	413	1	2	Gi 1 Mc nhn  luyn cng, s c nhiu im kinh nghim thc chin	0	0	0	0	0
Kim b tp cht	3	3625	\spr\item\questkey\taskobj049.spr	41	1	1	Bi Kim ca V nhn s, b chn vi sau nhiu nm nn b ph bi trn	0	0	0	0	0
Kim tinh sch	3	3626	\spr\item\questkey\taskobj049.spr	41	1	1	Bi Kim sau khi ra sch	0	0	0	0	0
Ʒ	3	3627	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	򿪺Ի100ƷƬ	0	0	0	0	0
Tch Lch n	3	3628	\spr\item\questkey\003.spr	41	1	1	Nghe ni giao np cho Bc u Lo Nhn, mi c th chuyn sinh thn li.	0	0	0	0	0
<Bc u Trng Sinh Thuti Tha Tm Php>	3	3629	\spr\item\questkey\obj_item_lection.spr	341	1	1	Tuyt th thn cng trong truyn thuyt, c th lm cho sinh t lun hi.	0	0	0	0	0
Tc Hiu Bch Cu Hon cp 150	3	3630	\spr\item\medecine\baijuwan_skill.spr	19	1	1	Nhn chut tri s dng c th lm cho  tu luyn ca k nng cp 150 c nng cao	0	0	0	0	0
Dy Thng	3	3631	\spr\item\vietnam\midautumn06\tiesi.spr	432	1	1	Dng c dng  treo l c Vit Nam	0	0	0	0	0
Di La Mu 	3	3632	\spr\item\christmas2006\redscarf.spr	41	1	1	Biu tng ca t do c lp	0	0	0	0	0
Lng n nh Trng	3	3633	\spr\item\mid_autumn07\jinxiadeng.spr	41	1	1	Thp sng cho nhng c m	0	0	0	0	0
Pho Hoa Quc Khnh	3	3634	\spr\item\magic\icon_item_baozhu.spr	334	1	1	Cho mng ngy Quc Khnh Vit Nam	0	0	0	0	0
Bnh Trung Thu Hn Nguyt	3	3635	\spr\item\mid_autumn\yuebing.spr	377	1	1	Bnh thm ngon	0	0	0	0	0
Nn Trng	3	3636	\spr\item\script\zhongqiu_jieri\bazhenfuyuelazhu.spr	41	1	1	nh sng lung linh	0	0	0	0	0
 Ph Kim  Khi	3	3637	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  Y	3	3638	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  Hi	3	3639	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  Yu i	3	3640	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  H Uyn	3	3641	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  Hng Lin	3	3642	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  Bi	3	3643	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  Thng Gii	3	3644	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  H Gii	3	3645	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
 Ph Kim  Kh Gii	3	3646	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim , v tng thm 10% t l thnh cng tng ng	0	0	0	0	0
սƬ	3	3647	\spr\item\script\item_huangjintupu.spr	41	1	1	콣Ϲ彣ƬȥٰƵƹŮ(196,184)ǿ	0	0	0	0	0
ԢƬ	3	3648	\spr\item\script\item_huangjintupu.spr	41	1	1	ɽͶ彣ƬȥٰƵƹŮ(196,184)ǿ	0	0	0	0	0
ƽƬ	3	3649	\spr\item\script\item_huangjintupu.spr	41	1	1	ɽŷ彣ƬȥٰƵƹŮ(196,184)ǿĽֹ20119Ԣ2824	0	0	0	0	0
꽣Ƭ	3	3650	\spr\item\script\item_huangjintupu.spr	41	1	1	Ľͷ彣ƬȥٰƵƹŮ(196,184)ǿĽֹ20119Ԣ2824	0	0	0	0	0
Cn Khn Phch Lch n	3	3651	\spr\item\script\item_huangjintupu.spr	41	1	1	C th dng  nh bi Ac Lang T S, nhn c phn thng Ac Lang T S  trong Ac Lang Cc, ngi c th n Xa Phu ca cc thnh th  i vo Ac Lang Cc	0	0	0	0	0
Cun Ch	3	3652	\spr\item\questkey\bingcanwujisi.spr	371	1	1	Nhng s ch mng manh nhng rt bn	0	0	0	0	0
T Tm	3	3653	\spr\item\script\jiefang_jieri\201004\jipinbujuan.spr	41	1	1	S mm mi ca la l gm vc	0	0	0	0	0
Khn Tay Thu Hoa	3	3654	\spr\item\questkey\taskobj007.spr	41	1	1	Khn tay thu nhng bng hoa tht t m	0	0	0	0	0
T Mng Thch	3	3655	\spr\item\zhuangbeilingshi\zimangshi.spr	41	1	1	Mt loi Bo Thch dng  ch to trang b	0	0	0	0	0
Kim  Kim Bi	3	3656	\spr\item\questkey\taskobj024.spr	41	1	1	Nguyn liu cn thit  hp thnh trang b Kim 	0	0	0	0	0
Kim Hoa Chi Bo	3	3657	\spr\item\yulanpenjie\jinlianhua.spr	41	1	1	Tng thm 1% t l thnh cng hp thnh trang b Kim 	0	0	0	0	0
Ph Thy Chi Bo	3	3658	\spr\item\questkey\taskobj017.spr	41	1	1	Tng thm 2% t l thnh cng hp thnh trang b Kim 	0	0	0	0	0
Phong Vn Chi Bo	3	3659	\spr\item\questkey\obj_item_herokey3.spr	41	1	1	Tng thm 5% t l thnh cng hp thnh trang b Kim 	0	0	0	0	0
Kim  Trng Luyn Ngc	3	3660	\spr\item\questkey\taskobj098.spr	41	1	1	Dng  trng luyn trang b Kim  c thnh mt trang b Kim  tng ng c thuc tnh mi hon ton.	0	0	0	0	0
Kim  Chi Huyt	3	3661	\spr\item\questkey\taskobj070.spr	41	1	1	Khi ch to trang b Kim  dng  tng thm t l thnh cng	0	0	0	0	0
Ng Linh Kim nh Ph	3	3662	\spr\item\questkey\taskobj023.spr	41	1	1	Kim nh trang b trong Bo Rng Kim 	0	0	0	0	0
Ng Linh Quy Nguyn Ph	3	3663	\spr\item\questkey\taskobj027.spr	41	1	1	i Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  Khi	3	3664	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  Y	3	3665	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  Hi	3	3666	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  Yu i	3	3667	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  H Uyn	3	3668	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  Hng Lin	3	3669	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  Bi	3	3670	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  Thng Gii	3	3671	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  H Gii	3	3672	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
Bo Rng Kim  V Kh	3	3673	\spr\item\script\item_qianbaoxiang.spr	41	1	1	Bo Rng Trang B Kim 	0	0	0	0	0
ز	3	3674	\spr\item\script\jianzhong_micang.spr	41	1	1	ղڽڣ֮еرҼʹ<enter>Ҫ10촸ܴ򿪡	0	0	0	0	0
ر	3	3675	\spr\item\script\jiutian_mibao.spr	41	1	1	ղصرҼʹ<enter>Ҫ12촸ܴ򿪡	0	0	0	0	0
Bo Rng Boss	3	3676	\spr\item\script\jiutian_mibao.spr	41	1	1	Phn thng thu thp Thin Chi Bo Rng, s dng Cha Kha Nh   m.	0	0	0	0	0
Thin Linh n	3	3677	\spr\item\script\zhuanshendan.spr	41	1	1	Thin Chi Linh Vt, sau khi s dng s nhn c 20000000 kinh nghim. <enter> mi ngy mi nhn vt ch c th s dng nhiu nht 5 ci.	0	0	0	0	0
ر	3	3678	\spr\item\baijinjuanzhou.spr	41	1	1	дǰƵƹŮԵõ͢ؽ	0	0	0	0	0
ػؽ	3	3679	\spr\item\obj_item_gifts.spr	41	1	1	һĽٴչ	0	0	0	0	0
Ц	3	3680	\spr\item\obj_item_gifts.spr	41	1	1	ΪʲôһΪϵһ	0	0	0	0	0
ʢ	3	3681	\spr\item\obj_item_gifts.spr	41	1	1	ĽжʹϵţڵĽһж	0	0	0	0	0
ײ	3	3682	\spr\item\obj_item_gifts.spr	41	1	1	Ϸ죬	0	0	0	0	0
Ĳ˵	3	3683	\spr\item\tianchimijing\dao.spr	41	1	1	˵аõ	0	0	0	0	0
ϵݼƪ(δ)	3	3684	\spr\item\lottery\wulincaiquan.spr	41	1	1	ؽͼƪҼɴ	0	0	0	0	0
ϵݼƪ(Ѵ)	3	3685	\spr\item\lottery\wulincaiquan_argent.spr	41	1	1	ʮƪͼƪ֮һ	0	0	0	0	0
ϵ־	3	3686	\spr\item\worldcup\dalishen_kace.spr	41	1	1	Ӣ۾ڴˣһ죬ҲĴ˵ȥٰƵƹŮ	0	0	0	0	0
˰	3	3687	\spr\item\lottery\wulincaiquan_red.spr	41	1	1	ʱ̸ʱֳֵ˰壬Ϊҳ֮ʿ棬ҼԻضĽͼƪֹ201110Ԣ2024	0	0	0	0	0
Ѫӡ	3	3688	\spr\item\tianziyuxi.spr	41	1	1	֮־ϢģҾɽʿȥٰƵƹŮֹ201110Ԣ2024	0	0	0	0	0
Cn Khn Phch Lch n	3	3689	\spr\item\script\zijinzhendan.spr	41	1	1	C th dng  nh bi Ac Lang T S, nhn c phn thng Ac Lang T S  trong Ac Lang Cc, ngi c th n Xa Phu ca cc thnh th  i vo Ac Lang Cc	0	0	0	0	0
Huyn Kim Ngc Bi	3	3690	\spr\item\leaguematch\icon_league_silver.spr	41	1	1	Ngi c vt c bit ny, i n dch trm s ton lc gip ngi i n a im tp kt, s khng h b cn tr	0	0	0	0	0
Bc nn	3	3691	\spr\item\questkey\obj_item_cards.spr	41	1	1	Sau khi s dng c th nhn c 100 vn lng ca server lin kt 	0	0	0	0	0
Vng nn	3	3692	\spr\item\questkey\jinzhuan.spr	41	1	1	Sau khi s dng c th nhn c 1000 vn lng ca server lin kt 	0	0	0	0	0
Cm nang thay i tri t	3	3693	\spr\item\script\caiyao\htzzjn.spr	41	1	1	Cm nang c cha thay i tri t n dc, bm chut phi  ly.	0	0	0	0	0
Giy Trng	3	3694	\spr\item\script\201107\xuanzhi.spr	41	1	1	T Giy Trng, ngi c th em cho Th ng <177,205> ti Lm An xem th	0	0	0	0	0
Cy Bt	3	3695	\spr\item\script\201107\langhaobi.spr	41	1	1	Bt ca Th ng, ngi c th em cho Th ng <177,205> ti Lm An xem th	0	0	0	0	0
L Mc	3	3696	\spr\item\script\moshui.spr	41	1	1	L Mc en, ngi c th em cho Th ng <177,205> ti Lm An xem th	0	0	0	0	0
Cun Sch	3	3697	\spr\item\script\wenxueshu.spr	41	1	1	Cun Sch bn trong cha ng nhiu kin thc, ngi c th em tng cho i Lo S <178,205> ti Lm An	0	0	0	0	0
Hoa Tri n	3	3698	\spr\item\qingming\mum_p.spr	41	1	1	Loi Hoa Tri n, c th lm tng thm 50 ln giao np Giy Trng cho Th ng	0	0	0	0	0
Thin V Hn	3	3699	\spr\item\jianzhong\jinyinhua.spr	41	1	1	S dng c th lm tng thm kin thc, v c th lm tng thm 25 ln giao np Cun Sch.	0	0	0	0	0
	3	3700	\spr\item\jianzhong\jinyinhua.spr	41	1	1	ضζĲ 	0	0	0	0	0
Tr Ha Phin	3	3701	\spr\item\script\zhuhuoshan.spr	41	1	1	Qut nh tng thm 2 im la	0	0	0	0	0
Th Thn Kim	3	3702	\spr\item\script\qutanqian.spr	41	1	1	Ly than ra gim 2 im la	0	0	0	0	0
Phong Rng	3	3703	\spr\item\script\xiaofengxiang.spr	41	1	1	Di Phong Rng  lm la ln gp i.	0	0	0	0	0
շζ	3	3704	\spr\item\jianzhong\jinyinhua.spr	41	1	1	ζĲȣҼʹ	0	0	0	0	0
ɽ亣ζ	3	3705	\spr\item\jianzhong\jinyinhua.spr	41	1	1	ζĲȣҼʹ	0	0	0	0	0
ζ	3	3706	\spr\item\jianzhong\jinyinhua.spr	41	1	1	ţڵĽӣϢζȥƵƹŮǿֹ201111Ԣ2024	0	0	0	0	0
Cn Khn Phch Lch n	3	3707	\spr\item\jianzhong\jinyinhua.spr	41	1	1	C th dng  nh bi Ac Lang T S, nhn c phn thng Ac Lang T S  trong Ac Lang Cc, ngi c th n Xa Phu ca cc thnh th  i vo Ac Lang Cc	0	0	0	0	0
Qu Trng Bo Rng	3	3708	\spr\vng\item\chenxiangmuxia2.spr	41	1	1	Bo rng c mt b bo vt Qu Trong	0	0	0	0	0
Tinh M Bo Rng	3	3709	\spr\item\jiefang2010\hanjinhe.spr	41	1	1	Bn ngoi khc hoa vn tinh xo, bn trong c bo vt thn b	0	0	0	0	0
Ti Tinh Luyn Thch	3	3710	\spr\item\script\item_chrismasbox.spr	41	1	1	Bn trong c mt s lng ln tinh luyn thch	0	0	0	0	0
Long Lnh K	3	3711	\spr\item\christmas\low_blue.spr	41	1	1	Lnh Bi nhn c trong tnh nng Phong Vn Bo in, pha trn c khc hnh Long	0	0	0	0	0
Ln Lnh K	3	3712	\spr\item\christmas\low_green.spr	41	1	1	Lnh Bi nhn c trong tnh nng Phong Vn Bo in, pha trn c khc hnh Ln	0	0	0	0	0
Phng Lnh K	3	3713	\spr\item\christmas\low_red.spr	41	1	1	Lnh Bi nhn c trong tnh nng Phong Vn Bo in, pha trn c khc hnh Phng	0	0	0	0	0
Quy Lnh K	3	3714	\spr\item\christmas\low_yellow.spr	41	1	1	Lnh Bi nhn c trong tnh nng Phong Vn Bo in, pha trn c khc hnh Quy	0	0	0	0	0
Bao Hn Nguyn Linh L	3	3715	\spr\item\script\item_chrismasbox.spr	41	1	1	Bn trong cha rt nhiu Hn Nguyn Linh L	0	0	0	0	0
Bao Hong Kim Nguyn Bn	3	3716	\spr\item\obj_item_gifts.spr	41	1	1	Bn trong cha rt nhiu Hong Kim Nguyn Bn	0	0	0	0	0
T Tinh Khong Thch Bao	3	3717	\spr\item\obj_item_gifts.spr	41	1	1	Bn trong cha rt nhiu T Tinh Khong Thch	0	0	0	0	0
Hc Ngc Bao	3	3718	\spr\item\obj_item_gifts.spr	41	1	1	Bn trong cha rt nhiu Hc Ngc	0	0	0	0	0
Ng sc bo ngc bao (tiu)	3	3719	\spr\item\obj_item_gifts.spr	41	1	1	Bn trong cha rt nhiu Ng Sc Bo Ngc (tiu)	0	0	0	0	0
Cy thng 	3	3720	\spr\item\christmas2006\xmastree.spr	41	1	1	S dng trong cc thnh th v cc tn th thn, c th nhn c 1 Cy Thng Ging Sinh, c th dng Qu Ging Sinh, n Lng Ging Sinh, Ko Ging Sinh, Chung Ging Sinh, Sao Ging Sinh  trang tr cho Cy Ging Sinh.	0	0	0	0	0
V Ging Sinh	3	3721	\spr\script\item\shengdan_jieri\200811\shengdanwa.spr	41	1	1	Mi ngy vo lc 19:00 n 23:00, nh Trng Bch ( Tng Dng -Thn B Thng Nhn Liu t -nh Trng Bch) c nhiu L Vt Ging Sinh, mang theo Tt Ging Sinh  n nh Trng Bch Sn thu thp L Vt Ging Sinh, s c phn thng  phong ph!	0	0	0	0	0
Qu Ging Sinh	3	3722	\spr\item\vietnam\christmas2009\hongpingguo.spr	41	1	1	Qu Ging Sinh dng  trang tr Cy Thng Ging Sinh, c th tm thy  Trng Bch Sn Nam hoc Trng Bch Sn Bc, ngi c th n i Tng Ging Sinh  (Thnh  392,316) tm hiu xem sao	0	0	0	0	0
n Lng Ging Sinh	3	3723	\spr\item\vietnam\midautumn06\lantern_red.spr	41	1	1	n Lng Ging Sinh dng  trang tr Cy Thng Ging Sinh, c th tm thy  Kha Lang ng hoc Trng Bch Sn Bc, ngi c th n i Tng Ging Sinh  (Thnh  392,316) tm hiu xem sao	0	0	0	0	0
Ko chic gy	3	3724	\spr\item\script\shengdantang_caomei.spr	41	1	1	Ko Ging Sinh dng  trang tr Cy Thng Ging Sinh, c th tm thy  Sa Mc Tng 3 hoc Trng Bch Sn Bc, ngi c th n i Tng Ging Sinh  (Thnh  392,316) tm hiu xem sao	0	0	0	0	0
Chung Ging Sinh	3	3725	\spr\item\christmas\lingdang.spr	41	1	1	Chung Ging Sinh dng  trang tr Cy Thng Ging Sinh, c th tm thy  Mc Cao Qut hoc Trng Bch Sn Bc, ngi c th n i Tng Ging Sinh  (Thnh  392,316) tm hiu xem sao	0	0	0	0	0
Sao Ging Sinh	3	3726	\spr\script\item\shengdan_jieri\200811\shengdanxing.spr	41	1	1	Sao Ging Sinh dng  trang tr Cy Thng Ging Sinh, c th tm thy  Tin Cc ng, ngi c th n i Tng Ging Sinh  (Thnh  392,316) tm hiu xem sao	0	0	0	0	0
Nn ging sinh	3	3727	\spr\item\christmas2006\xmascap.spr	41	1	1	M Ging Sinh, c trong K Trn Cc, ngi c th mang n i Tng Ging Sinh ( Thnh  392,316)  i ly Cn Khn Tch Lch n c uy lc v song	0	0	0	0	0
о	3	3728	\spr\item\script\wuhuayulujinnang.spr	448	1	1	һװпоĽңҼʹÿȡ	0	0	0	0	0
o ging sinh	3	3729	\spr\item\script\event\christmas\shengdanyi.spr	41	1	1	Ti NPC i Tng Ging Sinh (Tng Dng 198,201) dng  hp thnh vt phm	0	0	0	0	0
Qun Ging Sinh	3	3730	\spr\item\christmas\shengdankuzi.spr	41	1	1	Ti NPC i Tng Ging Sinh (Tng Dng 198,201) dng  hp thnh vt phm	0	0	0	0	0
Ti Ging Sinh	3	3731	\spr\item\script\item_daizi.spr	41	1	1	Ti NPC i Tng Ging Sinh (Tng Dng 198,201) dng  hp thnh vt phm	0	0	0	0	0
ng Gi Noel (nh)	3	3732	\spr\item\christmas\shengdanlaoren2.spr	41	1	1	Nhn chut phi s dng s nhn c phn thng	0	0	0	0	0
ng Gi Noel (trung)	3	3733	\spr\item\christmas\shengdanlaoren3.spr	41	1	1	Nhn chut phi s dng s nhn c phn thng	0	0	0	0	0
ng Gi Noel (i)	3	3734	\spr\item\christmas\shengdanlaoren1.spr	41	1	1	Nhn chut phi s dng s nhn c phn thng	0	0	0	0	0
Hp qu ging sinh	3	3735	\spr\item\obj_item_gifts.spr	41	1	1	Nhn chut phi s dng s nhn c phn thng	0	0	0	0	0
Ngi Sao	3	3736	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	Ti NPC ng Gi Noel (Lm An 195,184) dng  i Lnh Bi Boss	0	0	0	0	0
Bnh Ging Sinh	3	3737	\spr\item\vietnam\midautumn06\mooncake_4.spr	41	1	1	Nhn chut phi s dng s nhn c phn thng	0	0	0	0	0
Lnh bi Boss - Trng Tuyn	3	3738	\spr\item\questkey\taskobj132.spr	41	1	1	Dng  triu hi Boss Trng Tuyn xut hin	0	0	0	0	0
Lnh bi Boss - Kim Th Lng	3	3739	\spr\item\questkey\taskobj132.spr	41	1	1	Dng  triu hi Boss Kim Th Lng xut hin	0	0	0	0	0
Lnh bi Boss - M Dung Ton	3	3740	\spr\item\questkey\taskobj132.spr	41	1	1	Dng  triu hi Boss M Dung Ton xut hin	0	0	0	0	0
L Vt Nm Mi	3	3741	\spr\item\obj_item_gifts.spr	41	1	1	L Vt Nm Mi, ti nh Trng Bch Sn ( Tng Dng-Thn B Thng Nhn Liu t) s c, ngi c th n i Thn Ti (Tng Dng 198,201) tm hiu xem	0	0	0	0	0
Pho Hoa Mng Xun	3	3742	\spr\item\script\spring2007\xinnian_lihua.spr	41	1	1	Pho Hoa tuyt p, c th t vo ngy 29-1-2012 n 06-02, s nhn c phn thng phong ph	0	0	0	0	0
Trm Hng	3	3743	\spr\item\magicscript\qingming2010\qmxiang.spr	41	1	1	C th giao cho i Thn Ti  nhn phn thng, ngi c th i Thnh  ( 392,316 ), i L (202,198) v cc i Thn Ti ca thnh th khc  tm hiu xem sao.	0	0	0	0	0
Bn o	3	3744	\spr\item\script\doushashoutao.spr	41	1	1	C th giao cho i Thn Ti  nhn Cn Khn Tch Lch n, ngi c th i Thnh  ( 392,316 ), i L (202,198) v cc i Thn Ti ca thnh th khc  tm hiu xem sao.	0	0	0	0	0
Cn Khn Phch Lch n	3	3745	\spr\item\script\zijinzhendan.spr	41	1	1	C th dng  nh bi c Lang T S, nhn c phn thng, c Lang T S  trong c Lang Cc, ngi c th n cc Xa Phu ca cc thnh th  n c Lang Cc.	0	0	0	0	0
Ƭ	3	3746	\spr\item\script\zijinzhendan.spr	41	1	1	ҼԲ鿴õĽƷ	0	0	0	0	0
׻	3	3747	\spr\item\script\item_chrismasbox.spr	41	1	1	Ҫ1600ʯ򿪣򿪺һ׻	0	0	0	0	0
Xoi	3	3748	\spr\item\yn_chunjie\yn_mangguo.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Tri Mng Cu	3	3749	\spr\item\script\manggou.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Tri Cam	3	3750	\spr\item\script\juzi.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Tri L	3	3751	\spr\item\script\lizi.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Tri Bi	3	3752	\spr\item\script\youzi.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Ni Chui	3	3753	\spr\item\script\xiangjiao.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Tri Hng	3	3754	\spr\item\script\shizi.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Da	3	3755	\spr\item\script\spring2010\yezi.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
u 	3	3756	\spr\item\yn_chunjie\yn_mugua.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Tri Sung	3	3757	\spr\item\script\fuyouguo.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Mm Bc	3	3758	\spr\item\script\baiyinpan.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Mm Vng	3	3759	\spr\item\script\huangjinpan.spr	41	1	1	Dng  hp thnh vt phm ti NPC [ i Thn Ti]	0	0	0	0	0
Mm Bc Ng Qu	3	3760	\spr\item\script\wuguobaiyinpan.spr	41	1	1	Sau khi s dng s nhn c phn thng	0	0	0	0	0
Mm Vng Ng Qu	3	3761	\spr\item\script\wuguohuangjinpan.spr	41	1	1	Sau khi s dng s nhn c phn thng	0	0	0	0	0
Ht 	3	3762	\spr\item\questkey\seed_gold.spr	380	1	1	Nhn chut phi s dng c th nhn c ht ging Cy Bch Qu	0	0	0	0	0
Bao L X Nm Mi (nh)	3	3763	\spr\item\questkey\obj_item_burses.spr	343	1	1	Dng  giao cho NPC [i Thn Ti] nhn c phn thng may mn	0	0	0	0	0
Ht Ging Hoa Hng	3	3764	\spr\item\newyear2010\.spr	330	1	1	cn phi t i hai ngi khng cng gii tnh vi nhau, hai hip khch ny l phu th hoc l im s nhn duyn l s cp mi c th trng Hoa Hng, hai hip khch cn phi cng nhau chm sc Hoa Hng cho nhau	20	0	0	0	0
u Hng	3	3765	\spr\item\questkey\seed_rose.spr	380	1	1	S dng khu vc bn ngoi tht i thnh th v bt i tn th thn, c th trng ht ging u Hng, khi u Hng ln th c th nhn phn thng, ngi c th n Chng ng Cung N  tm hiu thm	0	0	0	0	0
Dy Hng	3	3766	\spr\item\newyear2010\.spr	41	1	1	T Hng c th gip ngi tm c nhn duyn ca mnh, ngi c th n Nguyt H Lo Nhn  Giang Tn Thn  tm hiu thm 	0	0	0	0	0
Di Hoa Ha Mng	3	3767	\spr\item\script\wusetang.spr	41	1	1	Di hoa yu nguyt im tinh thn, Ha mng nht trng v khng ngn, ngi c th n Chng ng Cung N ti Lm An  tm hiu thm, hot ng n 24:00-29-02-2012 s kt thc.	0	0	0	0	0
D Hng Hoa Hng	3	3768	\spr\item\questkey\taskobj093.spr	41	1	1	Trng Ht Ging Hoa Hng nhn c phn thng, ngi c th n Chng ng Cung N  tm hiu thm 	0	0	0	0	0
Qu u Hng	3	3769	\spr\item\script\tangchaolizi.spr	41	1	1	Trng u Hng nhn c phn thng, ngi c th n Chng ng Cung N ti Lm An  tm hiu thm. 	0	0	0	0	0
T Nguyt Ngng L	3	3770	\spr\item\script\qingming_jieri\200903\yuqingganlu.spr	41	1	1	C th tng thm 1 ln nhn 1 Ht Ging Hoa Hng hoc u Hng <enter> hot ng n 24:00-29-02-2012.	0	0	0	0	0
Cn Khn Phch Lch n	3	3771	\spr\item\script\zijinzhendan.spr	41	1	1	Dng  nh bi c Lang T S, nhn c phn thng, c Lang T S  trong c lang Cc, c th i t Xa Phu ti cc thnh th  i vo , ngi c th n Chng ng Cung N  Lm An  tm hiu xem sao	0	0	0	0	0
Hoa Hng Trng	3	3772	\spr\item\script\whiterose.spr	41	1	1	Mang n cho Th Ghp Hoa  hp thnh B Hoa Hng	0	0	0	0	0
Hoa Hng Xanh	3	3773	\spr\item\script\greenrose.spr	41	1	1	Mang n cho Th Ghp Hoa  hp thnh B Hoa Hng	0	0	0	0	0
Hoa Hng Vng	3	3774	\spr\item\script\yellowrose.spr	41	1	1	Mang n cho Th Ghp Hoa  hp thnh B Hoa Hng	0	0	0	0	0
Hoa hng 	3	3775	\spr\item\questkey\flower.spr	41	1	1	Mang n cho Th Ghp Hoa  hp thnh B Hoa Hng	0	0	0	0	0
B Hng Tam Sc	3	3776	\spr\item\script\sansemeiguihua.spr	41	1	1	Hoa Hng mng ngy 8/3	0	0	0	0	0
B Hng T Sc	3	3777	\spr\item\script\sisemeiguihua.spr	41	1	1	Hoa Hng mng ngy 8/3	0	0	0	0	0
Gi ng Hoa	3	3778	\spr\item\script\basket.spr	41	1	1	Chic gi bng tre rt chc chn	0	0	0	0	0
C Xanh	3	3779	\spr\item\mayday07\diancangpuer.spr	41	1	1	C Xanh ma xun	0	0	0	0	0
Ti Hng Hoa Hng	3	3780	\spr\item\script\roseribbon.spr	41	1	1	Ti cha ng nhng bng hng tuyt p	0	0	0	0	0
N Ct B Hoa	3	3781	\spr\item\christmas2006\redscarf.spr	41	1	1	N trang tr cho nhng gi hoa ti ti p	0	0	0	0	0
Gi Hoa Hng Vnh Cu	3	3782	\spr\item\script\rosebasket.spr	41	1	1	B Hng n r p tuyt sc	0	0	0	0	0
Ti May Mn	3	3783	\spr\item\script\luckyribbon.spr	41	1	1	May mn ca ma xun ang n gn	0	0	0	0	0
-	3	3784	\spr\item\obj_item_gifts.spr	41	1	1	һĽٴչ<enter>Ҽ򿪻ô	0	0	0	0	0
-	3	3785	\spr\item\obj_item_gifts.spr	41	1	1	ΪʲôһΪϵһ<enter>ﵽ100ɴ򿪻÷ḻ	0	0	0	0	0
-	3	3786	\spr\item\obj_item_gifts.spr	41	1	1	ĽжʹϵţڵĽһж<enter>ﵽ120ɴ򿪷ḻ	0	0	0	0	0
-	3	3787	\spr\item\obj_item_gifts.spr	41	1	1	ӭսڶԽԿ<enter>10Ȫ֮ˮܴ򿪣򿪺û÷ḻ	0	0	0	0	0
Huy Hiu cp 1	3	3788	\spr\item\script\zhongqiu_jieri\zhangonghuizhang.spr	41	1	1	Huy Hiu Ch Soi, c th giao cho i Ch Soi	0	0	0	0	0
Huy Hiu cp 2	3	3789	\spr\item\vietnam\guoqing_huizhang.spr	41	1	1	Huy Hiu Ch Soi, c th giao cho i Ch Soi	0	0	0	0	0
Huy Hiu cp 3	3	3790	\spr\item\vietnam\guoqing_huizhang.spr	41	1	1	Huy Hiu Ch Soi, c th giao cho i Ch Soi	0	0	0	0	0
Thch Kim	3	3791	\spr\item\christmas\high_blue.spr	41	1	1	Thch Kim Thn K, dng  nng cp Huy Hiu	0	0	0	0	0
Chic o lnh b rch	3	3792	\spr\item\script\polandejunyi.spr	41	1	1	o Lnh B Rch ca nhng ngi lnh	0	0	0	0	0
Cun Ch	3	3793	\spr\item\script\dilunfengrenxian.spr	41	1	1	Nguyn liu cn thit dng  may o	0	0	0	0	0
Mnh Vi	3	3794	\spr\item\script\buliaopian.spr	41	1	1	Dng  may o cho nhng ngi lnh phng xa	0	0	0	0	0
Khuy o	3	3795	\spr\item\script\kouyan.spr	41	1	1	Dng  may o cho nhng ngi lnh phng xa	0	0	0	0	0
Chic o lnh  Sa	3	3796	\spr\item\script\xiuhaodejunyi.spr	41	1	1	Gi v phng xa cho nhng ngi lnh	0	0	0	0	0
Chic o lnh mi	3	3797	\spr\item\script\xindejunyi.spr	41	1	1	Gi v phng xa cho nhng ngi lnh	0	0	0	0	0
Mnh Vi Mu Xanh L	3	3798	\spr\item\script\lvsedebuliaopian.spr	41	1	1	Nguyn liu ghp vt phm	0	0	0	0	0
Ti Nguyn Liu	3	3799	\spr\item\christmas2009\shengdanlibao.spr	41	1	1	Ti cha ng nhiu nguyn liu cn thit	0	0	0	0	0
Ha Th Bch	3	3800	\spr\item\script\jxol_longwenyupei.spr	41	1	1	Nhn chut phi  s dng c th tng thm 20 s ln s dng Chic o Lnh Mi	0	0	0	0	0
Gia Huyt Ph	3	3801	\spr\item\script\jiaxuefu.spr	41	1	1	Ngi hy s dng gn Xe Nga ca mnh, c th hi mu cho Xe Nga mi na giy hi phc 15000 sinh lc, ko di 3 giy	0	0	0	0	0
Gia Tc Ph	3	3802	\spr\item\script\jiasufu.spr	41	1	1	S dng gn Xe Nga ca mnh, c th lm tng tc  di chuyn cho Xe Nga 100%, hiu qu 10 giy	0	0	0	0	0
Ph Ha Gii 	3	3803	\spr\item\script\gedangfu.spr	41	1	1	S dng gn Xe Nga ca mnh, c th lm cho Xe Nga ha gii ton b lc st thng, hiu qu 7 giy	0	0	0	0	0
n Thn Ph	3	3804	\spr\item\script\yinshenfu.spr	41	1	1	S dng gn Xe Nga ca mnh, c th lm cho Xe Nga n thn 10 giy	0	0	0	0	0
Bo N Lnh Ph	3	3805	\spr\item\questkey\taskobj126.spr	41	1	1	Nhn chut tri s dng tng thm 100 im c s Thin Trng Lu hin ti v 200 im i phn thng  t n gii hn, mi ngy ch c s dng nhiu nht 8 ci, im c s ngy hm nay s khng c cng dn cho n ngy hm sau.	0	0	0	0	0
Huyn Kim	3	3806	\spr\item\christmas\high_blue.spr	333	1	1	Thuc tnh Huyn Kim, n t o Nguyt Ca. Dng Chy Luyn Chi Php nng cp trang b Huyn Kim 	100	0	0	0	0
Huyn Kim Chi Tinh	3	3807	\spr\item\christmas\high_yellow.spr	333	1	1	Ly vt sau khi rn luyn nhn c dng on To Chi Php ch to trang b Huyn Kim	100	0	0	0	0
Huyn Kim Khong Thch (tiu)	3	3808	\spr\item\vnxmas2007\wuse_bingjin.spr	333	1	1	Sau khi luyn Huyn Kim thin nhin xong s nhn c Huyn Kim. <enter>nhn nt phi  nhn Huyn Kim phm cht khc nhau 	100	0	0	0	0
Huyn Kim Khong Thch (trung)	3	3809	\spr\item\vnxmas2007\wuse_bingjin.spr	333	1	1	Sau khi luyn Huyn Kim thin nhin xong s nhn c Huyn Kim. <enter>nhn nt phi  nhn Huyn Kim phm cht khc nhau 	100	0	0	0	0
Huyn Kim Khong Thch (i)	3	3810	\spr\item\vnxmas2007\wuse_bingjin.spr	333	1	1	Sau khi luyn Huyn Kim thin nhin xong s nhn c Huyn Kim. <enter>nhn nt phi  nhn Huyn Kim phm cht khc nhau 	100	0	0	0	0
ʯش	3	3811	\spr\item\vnxmas2007\wuse_bingjin.spr	333	1	1	Sau khi luyn Huyn Kim thin nhin xong s nhn c Huyn Kim. <enter>nhn nt phi  nhn Huyn Kim phm cht khc nhau 	100	0	0	0	0
Ht Mm 	3	3812	\spr\vng\item\201205\hatmam.spr	41	1	1	Ht mm Hoa Phng	0	0	0	0	0
Ti Thuc Tng Trng	3	3813	\spr\vng\item\201205\tuithuoctangtruong.spr	41	1	1	Dng  cho cy pht trin	0	0	0	0	0
Bnh Nc	3	3814	\spr\vng\item\201205\binhnuoc.spr	41	1	1	Bnh cha nc	0	0	0	0	0
Phm Mu Sc	3	3815	\spr\vng\item\201205\phammausac.spr	41	1	1	Phm nhiu mu sc	0	0	0	0	0
Hoa Phng 	3	3816	\spr\vng\item\201205\hoaphuongdo.spr	41	1	1	Cnh Hoa Phng mu 	0	0	0	0	0
Hoa Phng Tm	3	3817	\spr\vng\item\201205\hoaphuongtim.spr	41	1	1	Cnh Hoa Phng mu tm	0	0	0	0	0
Hoa Phng Trng	3	3818	\spr\vng\item\201205\hoaphuongtrang.spr	41	1	1	Cnh Hoa Phng mu trng	0	0	0	0	0
Ti Ht Ging	3	3819	\spr\item\jiefang2010\hanjinhe.spr	41	1	1	M ra s nhn c nhiu Ht Mm	0	0	0	0	0
Thng Nc	3	3820	\spr\item\vnxmas2007\shengdanglihe.spr	41	1	1	M ra s nhn c nhiu Bnh Nc	0	0	0	0	0
T n Mc	3	3821	\spr\item\magicscript\qingming2010\qmxiang.spr	41	1	1	ľΨᣬǽĺòϣٰƵƹŮ(196,184)ǿ	0	0	0	0	0
Tinh Thit Ta	3	3822	\spr\item\script\duankaidejian.spr	41	1	1	ʯΪ̴ľһͬϽƵƹŮԻȡĽ20125Ԣ1624ʧ	0	0	0	0	0
Ln Ngn C	3	3823	\spr\item\tianchimijing\dao.spr	41	1	1	ɳ̴ľһͬϽƵƹŮԻȡĽ20125Ԣ1624ʧ	0	0	0	0	0
ؼ	3	3824	\spr\item\script\yimingfu.spr	41	1	1	񽳢ؼȥٰƵƹŮ(196,184)ǶһǬĽֹ20125Ԣ1624	0	0	0	0	0
Cn Khn Phch Lch n	3	3825	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20125Ԣ1624	0	0	0	0	0
T n Hng Nang	3	3826	\spr\item\questkey\obj_item_hehuan.spr	41	1	1	ҰĽ֮ܽ֡Ľֹ20125Ԣ1624	0	0	0	0	0
Ht ging Thn	3	3827	\spr\item\oldbox\oldbox.spr	41	1	1	ͳǣռ֣ȥϽƵƹŮ	0	0	0	0	0
 Ph Bch H Khi	3	3828	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H Y	3	3829	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H Hi	3	3830	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H Yu i	3	3831	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H H Uyn	3	3832	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H Hng Lin	3	3833	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H Bi	3	3834	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H Thng Gii	3	3835	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
Bch H  Ph H Gii	3	3836	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
 Ph Bch H V Kh	3	3837	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, v tng thm 10% t l thnh cng, nhiu nht s dng 8 ci	0	0	0	0	0
Bch H Kim Bi	3	3838	\spr\item\script\xiakeling.spr	41	1	1	Nguyn liu hp thnh trang b Bch H, c th s dng 1000 ci Hnh Hip Lnh i ti Hng Rong	0	0	0	0	0
Bch H Bo Thch	3	3839	\spr\item\christmas\mid_blue.spr	41	1	1	Khi hp thnh trang b Bch H t vo, c th tng thm 1% t l thnh cng	0	0	0	0	0
Bch H Thin Thch	3	3840	\spr\item\christmas\mid_green.spr	41	1	1	Khi hp thnh trang b Bch H t vo, c th tng thm 2% t l thnh cng	0	0	0	0	0
Bch H Thn Thch	3	3841	\spr\item\christmas\mid_purple.spr	41	1	1	Khi hp thnh trang b Bch H t vo, c th tng thm 5% t l thnh cng	0	0	0	0	0
Bch H Trng Luyn Ngc	3	3842	\spr\item\script\baiyu.spr	41	1	1	Tm Th Rn Thn B giao np Ngc Trng Luyn v trang b Bch H tng ng, th s nhn c trang b Bch H c thuc tnh hon ton mi.	0	0	0	0	0
Lu Linh n	3	3843	\spr\item\magicscript\qingming2010\chenxiangmuxia2.spr	41	1	1	Sau khi s dng trong vng 20 pht ng gn Cy Phng th s nhn c hiu qu nhn 3 kinh nghim.	0	0	0	0	0
ԻҶ	3	3844	\spr\item\questkey\taskobj396.spr	41	1	1	΢֮ʳ֮5θ߼Ի֮ʹôÿʳ1Ƭ	0	0	0	0	0
Ի֮	3	3845	\spr\item\yulanpenjie\jinlianhua.spr	443	1	1	΢֮ʳ֮5ΰԻ֮ʹôÿʳ1䡣	0	0	0	0	0
Ѱ	3	3846	\spr\item\medecine\caipiao.spr	41	1	1	ѰӣƵƵ޹ߣѰɢĹ⣬лֹ20126Ԣ122424㡣	0	0	0	0	0
	3	3847	\spr\item\leaguematch\icon_league_silver.spr	41	1	1	Ůﲻߣؽ˶ڽϢн	0	0	0	0	0
	3	3848	\spr\item\jiefang2010\kaixuangu.spr	41	1	1	ĸߣҢϽȡǬĻĶǰ	0	0	0	0	0
Ǻ	3	3849	\spr\item\script\201107\langhaobi.spr	41	1	1	նͯϵò롰ѰһϽԻøӷĽ	0	0	0	0	0
Cn Khn Phch Lch n	3	3850	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20125Ԣ1624	0	0	0	0	0
ϵ֮բ	3	3851	\spr\item\citydefence\smallfragment.spr	41	1	1	˷ȱնͯƾ֤	0	0	0	0	0
Li Lim St	3	3852	\spr\vng\item\120530_lua_nuoc\luoiliemsat.spr	41	1	1	C th thu nht la nc, thi gian tiu hao di, mi khi thu nht thnh cng la nc, mt mt Li Lim St	0	0	0	0	0
Li Lim Bc	3	3853	\spr\vng\item\120530_lua_nuoc\luoiliembac.spr	41	1	1	C th thu nht la nc, thi gian tiu hao ngn, mi khi thu nht thnh cng la nc, mt mt Li Lim Bc	0	0	0	0	0
La Xanh	3	3854	\spr\item\magicscript\qingming2010\qmliu.spr	41	1	1	Thu hoch cy La Xanh nhn c, c th em n gp Thu Vn  i thng	0	0	0	0	0
La Vng	3	3855	\spr\item\mayday07\huangcha.spr	41	1	1	Thu hoch cy La Vng nhn c, c th em n gp Thu Vn  i thng	0	0	0	0	0
Ti Hng	3	3856	\spr\vng\item\120530_lua_nuoc\tuihuong.spr	41	1	1	S dng tng thm mt ln tham gia hot ng Tr Ti Nh Nng	0	0	0	0	0
128鲹	3	3857	\spr\item\christmas\perfect.spr	41	1	1	20125Ԣ22128鲹רõҩҼʹú6.5ھ飬ÿʹ1š	0	0	0	0	0
H Mch n	3	3858	\spr\item\jianzhong\xuelingzhuhun.spr	41	1	1	Thin a tinh hoa s t, xung huyt tt b chi vt.	0	0	0	0	0
Bang hi thnh bo Th V triu hi ph	3	3859	\spr\item\questkey\taskobj119.spr	41	1	1	vt phm triu hi Th V bang hi thnh bo	0	0	0	0	0
Thanh ng Thn Mc Lnh	3	3860	\spr\item\leaguematch\icon_league_iron.spr	41	1	1	Nhn chut phi s sng nhn c 10 triu kinh nghim	0	0	0	0	0
Bch Ngn Thn Mc Lnh	3	3861	\spr\item\leaguematch\icon_league_silver.spr	41	1	1	Nhn chut phi s sng nhn c 20 im chn nguyn	0	0	0	0	0
Hong Kim Thn Mc Lnh	3	3862	\spr\item\leaguematch\icon_league_gold.spr	41	1	1	Nhn chut phi s sng nhn c 120 im chn nguyn v 60 triu kinh nghim	0	0	0	0	0
ƼƷ	3	3863	\spr\item\leaguematch\icon_league_platina.spr	385	1	1	ԽԿƼѡֵƷƣٴȡҫһ	0	0	0	0	0
ng Quy 	3	3864	\spr\vng\item\120628_event_thang_7\duongquy.spr	41	1	1	Nguyn liu hot ng, n NPC Tng Qun S Kin  tm hiu, nh qui ti Trng Bch Sn Nam, Trng Bch Sn Bc, Mc Cao Qut, Kha Lang ng, Sa Mc s nhn c 	0	0	0	0	0
X Hng 	3	3865	\spr\vng\item\120628_event_thang_7\xahuong.spr	41	1	1	Nguyn liu hot ng, n NPC Tng Qun S Kin  tm hiu, mua ti Hng Rong.	0	0	0	0	0
Trn B	3	3866	\spr\vng\item\120628_event_thang_7\tranbi.spr	41	1	1	Nguyn liu hot ng, n NPC Tng Qun S Kin  tm hiu, sinh ra trong hot ng.	0	0	0	0	0
Li Tm Tho	3	3867	\spr\vng\item\120628_event_thang_7\lytamthao.spr	41	1	1	Thu thp Li Tm Tho nhn c, n NPC Tng Qun S Kin  tm hiu	0	0	0	0	0
Dc vng nh	3	3868	\spr\vng\item\120628_event_thang_7\duocvuongdinh.spr	41	1	1	Nguyn liu hot ng, n NPC Tng Qun S Kin  tm hiu, c trong K Trn Cc.	0	0	0	0	0
H Kh n	3	3869	\spr\vng\item\120628_event_thang_7\hokhedon.spr	41	1	1	S dng nhn c kinh nghim	0	0	0	0	0
S B n	3	3870	\spr\vng\item\120628_event_thang_7\subidon.spr	41	1	1	S dng nhn c kinh nghim v vt phm	0	0	0	0	0
Chn Long n	3	3871	\spr\vng\item\120628_event_thang_7\chanlongdon.spr	41	1	1	S dng nhn c kinh nghim	0	0	0	0	0
Bang Hi Thit Huyt Lnh	3	3872	\spr\vng\item\120628_event_thang_7\banghoithiethuyetlenh.spr	41	1	1	Phn thng hot ng, thi gian trc tuyn sau khi  iu kin s nhn c	0	0	0	0	0
Bang Hi an Tm Lnh	3	3873	\spr\vng\item\120628_event_thang_7\banghoidantamlenh.spr	41	1	1	Phn thng hot ng, thi gian trc tuyn sau khi  iu kin s nhn c	0	0	0	0	0
ۻ	3	3874	\spr\item\magic\butianshi_da.spr	41	1	1	ɽ⻢Ƿ봨ˮٶܣۻƾƵıر	0	0	0	0	0
׾	3	3875	\spr\item\questkey\003.spr	41	1	1	ƶʮǧֵǮۻƾƵĲϡ	0	0	0	0	0
ۻƾ	3	3876	\spr\item\script\zhenlu_avd1.spr	41	1	1	ɱٶٰаƹƶ	0	0	0	0	0
	3	3877	\spr\item\qingming\mum_w.spr	41	1	1	ɢֹͨʹŧ	0	0	0	0	0
	3	3878	\spr\item\mayday07\lvcha.spr	41	1	1	ǵȿĿƱɻԭ	0	0	0	0	0
춹	3	3879	\spr\item\questkey\taskobj402.spr	41	1	1	춹𣬻ζ֣ƳɴԺոһǬ	0	0	0	0	0
컨	3	3880	\spr\item\qixi_2006\huahuan.spr	41	1	1	ʱϴԩΪԭȼԭ	0	0	0	0	0
Cn Khn Phch Lch n	3	3881	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20127Ԣ90	0	0	0	0	0
Ph Ha Gii 	3	3882	\spr\item\ib\chaotingzhaoshu.spr	41	1	1	īʯ˸Ʒؼʱܾһ	0	0	0	0	0
	3	3883	\spr\item\mayday07\qingchengxueya.spr	41	1	1	һֲҩīʯɼһЩ	0	0	0	0	0
ճ	3	3884	\spr\item\questkey\taskobj100.spr	41	1	1	һֲҩīʯɼһЩ	0	0	0	0	0
ả	3	3885	\spr\item\mayday07\diancangpuer.spr	41	1	1	һֲҩīʯɼһЩ	0	0	0	0	0
	3	3886	\spr\item\mayday07\diancangpuer.spr	41	1	1	һֲҩīʯɼһЩ	0	0	0	0	0
ǵ	3	3887	\spr\item\questkey\taskobj101.spr	41	1	1	һֲҩīʯɼһЩ	0	0	0	0	0
ʯ	3	3888	\spr\item\script\zijinghua.spr	41	1	1	һֲҩīʯɼһЩ	0	0	0	0	0
Ģ	3	3889	\spr\item\mayday07\huangcha.spr	41	1	1	һֲҩīʯɼһЩ	0	0	0	0	0
ʹ֮	3	3890	\spr\item\leaguematch\icon_league_copper.spr	41	1	1	ʹƾ֤īʯ֤	0	0	0	0	0
ɱ֮	3	3891	\spr\item\leaguematch\icon_league_gold.spr	41	1	1	ɱƾ֤īʯ֤	0	0	0	0	0
ϵ֮	3	3892	\spr\item\leaguematch\icon_league_iron.spr	41	1	1	ճƾ֤īʯ֤	0	0	0	0	0
֮	3	3893	\spr\item\leaguematch\icon_league_silver.spr	41	1	1	ƾ֤īʯ֤	0	0	0	0	0
׿Խν	3	3894	\spr\item\script\tianbaokuling.spr	385	1	1	ЭĿ֤ɽΪͻ׵ֵܡ<enter>һƿɻþ1.6ڵ㽱10ʯһϽҲɻøýÿֻϽ1Ρ	0	0	0	0	0
	3	3895	\spr\item\script\shuizeilingpai.spr	385	1	1	ŬĿֱ֤ʹû6000㾭飬ÿֻʹ1Ρ	0	0	0	0	0
Ӫ	3	3896	\spr\item\questkey\taskobj022.spr	385	1	1	ɰĿĸ֮һʹú󣬿ԽĸӪĴΪ㣬ͬʱӪТ㡣	0	0	0	0	0
ս	3	3897	\spr\item\change_destiny\gaimingjue.spr	385	1	1	ɰĿĸ֮һʹú󣬿ԽİսΪ㣬ͬʱսТ㡣	0	0	0	0	0
Dung Diu Lnh	3	3898	\spr\item\leaguematch\icon_league_copper.spr	41	1	1	ǺϽƵƹŮΪ	0	0	0	0	0
īʯ裨С	3	3899	\spr\item\christmas\high_purple.spr	41	1	1	ЩΪϺֵǣףԸ	0	0	0	0	0
īʯ裨У	3	3900	\spr\item\jiefang2010\hanjinhe.spr	41	1	1	īʯʱӰƷЧ	0	0	0	0	0
īʯ裨	3	3901	\spr\item\jiefang2010\hanjinhe.spr	41	1	1	īʯʱӰƷЧ	0	0	0	0	0
ս	3	3902	\spr\item\zhuangbeilingshi\canglangshi.spr	41	1	1	λ쿪ʤл۷	0	0	0	0	0
Ϻ	3	3903	\spr\item\christmas2009\xingfulihe.spr	41	1	1	λ쿪ʤл۷	0	0	0	0	0
Cn Khn Phch Lch n	3	3904	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20127Ԣ90	0	0	0	0	0
ս	3	3905	\spr\item\christmas2009\wujinbaoxiang.spr	41	1	1	ʯ̵ۣܰѫֵ	0	0	0	0	0
Tnh Thm Ngha Trng	3	3906	\spr\item\zhuangbeilingshi\canglangshi.spr	41	1	1	Խר	0	0	0	0	0
Lnh bi truy tp	3	3907	\spr\item\vietnam\christmas2009\xingfulihe.spr	41	1	1	Խר	0	0	0	0	0
Huyt Mch Tng Lin	3	3908	\spr\item\vietnam\christmas2009\wujinbaoxiang.spr	41	1	1	Խר	0	0	0	0	0
Dung Diu Lnh ( Vit Nam)	3	3909	\spr\item\leaguematch\icon_league_copper.spr	41	1	1	L vt thn k c th mang li kinh nghim cho c bang	0	0	0	0	0
֯Ůݷ	3	3910	\spr\item\christmas2006\greenscarf.spr	41	1	1	֯Ůʱ˼ҵͷ˶ţɵϵ˼	0	0	0	0	0
֯Ů	3	3911	\spr\item\questkey\taskobj075.spr	41	1	1	֮֯Ůͷзֵţʹú󿴿ʲô	0	0	0	0	0
	3	3912	\spr\item\jianzhong\mantou.spr	41	1	1	˵ܰ˿Խӣ֯Ůͷһ𽻸ţɣо˵Ľ	0	0	0	0	0
ȵϵ	3	3913	\spr\item\christmas2009\xingfulihe.spr	41	1	1	ǢȵϵĵεΣţԸǬȡ	0	0	0	0	0
Cn Khn Phch Lch n	3	3914	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20128Ԣ270	0	0	0	0	0
Խ	3	3915	\spr\item\leaguematch\icon_league_copper.spr	41	1	1	ڶԽԿƼѡֽ<enter>ÿϽ󱾰6ڰʽ𡢷ĳԱȡ5ǧ<enter>Ͻֹʱ7Ԣ310	0	0	0	0	0
Cho	3	3916	\spr\vng\item\120822_event_thang_9\chao.spr	41	1	1	Mang n npc Tng Qun S Kin  tm hiu	0	0	0	0	0
Mng	3	3917	\spr\vng\item\120822_event_thang_9\mung.spr	41	1	1	Mang n npc Tng Qun S Kin  tm hiu	0	0	0	0	0
Ngy	3	3918	\spr\vng\item\120822_event_thang_9\ngay.spr	41	1	1	Mang n npc Tng Qun S Kin  tm hiu	0	0	0	0	0
V	3	3919	\spr\vng\item\120822_event_thang_9\vo.spr	41	1	1	Mang n npc Tng Qun S Kin  tm hiu	0	0	0	0	0
Lm	3	3920	\spr\vng\item\120822_event_thang_9\lam.spr	41	1	1	Mang n npc Tng Qun S Kin  tm hiu	0	0	0	0	0
Quc Khnh (vng)	3	3921	\spr\vng\item\120822_event_thang_9\quockhanhvang.spr	41	1	1	S dng c th nhn c phn thng	0	0	0	0	0
Quc Khnh ()	3	3922	\spr\vng\item\120822_event_thang_9\quockhanhdo.spr	41	1	1	S dng c th nhn c phn thng	0	0	0	0	0
Ti Thin Lc Phc	3	3923	\spr\item\christmas2009\shengdanlibao.spr	41	1	1	Nhn chut phi s dng nhn dc 5 Ht Ging Thin Lc	0	0	0	0	0
Ht Ging Thin Lc	3	3924	\spr\item\christmas\perfect.spr	41	1	1	Dng  trng ti cc khu vc phi chin u v chin u ca cc  thnh th v thn trn	0	0	0	0	0
	3	3925	\spr\item\script\wuxuejinyao.spr	41	1	1	Ҽʹãͬʱ60ϵͬȼһΪһȼ	100000	0	0	0	0
ʦ	3	3926	\spr\item\mayday07\lvcha.spr	41	1	1	辴ʦϽʦߣý	0	0	0	0	0
	3	3927	\spr\item\script\zhongqiu_jieri\mingyuejiu.spr	41	1	1	īʯƵƣϽʦߣý	0	0	0	0	0
ʦ	3	3928	\spr\item\magicscript\qingming2010\qmxiang.spr	41	1	1	㾴ʦϽʦߣý	0	0	0	0	0
ʦݽ	3	3929	\spr\item\script\item_chrismasbox.spr	41	1	1	һػʦϢƷõ	0	0	0	0	0
Cn Khn Phch Lch n	3	3930	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20129Ԣ17	0	0	0	0	0
	3	3931	\spr\item\jianzhong\xuelingzhuhun.spr	41	1	1	רҩƷʹúɽ׼1	0	0	0	0	0
V Cc Tin n	3	3932	\spr\item\christmas\mid_green.spr	41	1	1	Cc phm th gian, hy mang n Bc u Lo Nhn  tm hiu	0	0	0	0	0
Hc Long Tin n	3	3933	\spr\vng\item\other\hacchanlongdon.spr	41	1	1	Cc phm th gian, hy mang n Bc u Lo Nhn  tm hiu	0	0	0	0	0
Bo Rng Bch H Khi	3	3934	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H Y	3	3935	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H Hi	3	3936	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H Yu i	3	3937	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H H Uyn	3	3938	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H Hng Lin	3	3939	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H Bi	3	3940	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H Thng Gii	3	3941	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H H Gii	3	3942	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Bo Rng Bch H V Kh	3	3943	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo ngu nhin nhn c mt mn trang b Bch H tng ng vi h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n Th Rn Thn B lo ta s gip ngi m bo rng. 	0	0	0	0	0
Nhn Bnh	3	3944	\spr\item\mid_autumn\dousha.spr	41	1	1	أƣԢĲ	0	0	0	0	0
Bt m 	3	3945	\spr\item\mid_autumn\mianfen.spr	41	1	1	Nguyn liu lm Bnh Trung Thu.	0	0	0	0	0
Trng g	3	3946	\spr\item\mid_autumn\yadan.spr	41	1	1	C th ch to Bnh Trung Thu n Hong thm ngon hp dn.	0	0	0	0	0
Cm Cung ng	3	3947	\spr\item\mid_autumn\yadan.spr	41	1	1	n Lng Trung Thu, sau khi s dng s hon thnh iu c thn n, c th nhn thng.	0	0	0	0	0
Bch H Chi Huyt	3	3948	\spr\item\questkey\taskobj073.spr	41	1	1	Khi n ti Th Rn Thn B hp thnh Bo Rng Bch H, c th tng thm t l thnh cng hp thnh, mi ln s dng ch c nhiu nht 40 ci	0	0	0	0	0
Kim  Thch	3	3949	\spr\item\zhuangbeilingshi\jinwushi.spr	41	1	1	Nguyn liu hp thnh Bo Rng Bch H	0	0	0	0	0
Bch H Chi Hn	3	3950	\spr\item\yulanpenjie\huolianhua.spr	41	1	1	Nguyn liu hp thnh bo Rng Trang B Bch H	0	0	0	0	0
Bnh Trung Thu Cm Hoa	3	3951	\spr\item\mid_autumn\yuebing.spr	41	1	1	Bnh Trung Thu, sau khi n s nhn c phn thng.	0	0	0	0	0
Bnh Trung Thu n Hong	3	3952	\spr\item\mid_autumn07\baiyuhanxiang.spr	41	1	1	Thm Bnh Trung Thu n Hong, thm v thm ngon hp dn.	0	0	0	0	0
	3	3953	\spr\item\questkey\taskobj144.spr	41	1	1	Ѩʧܺɣֱӷû20ԪֵҲɽѩСΪѨ8㣩	0	0	0	0	0
ɽѩС	3	3954	\spr\item\yulanpenjie\shuilianhua.spr	41	1	1	ٲ֮ҩмƷҼʹã20Ϊ1ųѨ8㣩	0	0	0	0	0
ɽѩУ	3	3955	\spr\item\yulanpenjie\shuilianhua.spr	41	1	1	ٲ֮ҩмƷҼʹã20ųѨ8㣩Ϊ1ųѨ12㣩	0	0	0	0	0
ɽѩ	3	3956	\spr\item\yulanpenjie\shuilianhua.spr	41	1	1	ٲ֮ҩмƷҼʹã20ųѨ12㣩Ϊ1ųѨ14㣩	0	0	0	0	0
ɽѩش	3	3957	\spr\item\yulanpenjie\shuilianhua.spr	41	1	1	ٲ֮ҩмƷҼʹã20ųѨ14㣩Ϊ1ųѨ16㣩	0	0	0	0	0
Ѩ8㣩	3	3958	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	ҩɣɱѨسɡҼʹãɽһ8Ѩλ	0	0	0	0	0
Ѩ12㣩	3	3959	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	ҩɣɱѨسɡҼʹãɽһ12Ѩλ	0	0	0	0	0
Ѩ14㣩	3	3960	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	ҩɣɱѨسɡҼʹãɽһ14Ѩλ	0	0	0	0	0
Ѩ16㣩	3	3961	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	ҩɣɱѨسɡҼʹãɽһ16Ѩλ	0	0	0	0	0
Lnh Bi Tng Kim Lin Server	3	3962	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	Lnh bi dng  tham gia Tng Kim Lin Server.	0	0	0	0	0
Chn Nguyn an	3	3963	\spr\item\christmas\mid_white.spr	41	1	1	ؾۣԪֵҼʹú10Ԫ	0	0	0	0	0
Nhn Bnh	3	3964	\spr\item\mid_autumn\dousha.spr	41	1	1	أƣԢĲϣƵƹŮûԾȶһ	0	0	0	0	0
Bt m 	3	3965	\spr\item\mid_autumn\mianfen.spr	41	1	1	ԢĲϣТִɼС	0	0	0	0	0
Trng g	3	3966	\spr\item\mid_autumn\yadan.spr	41	1	1	Ԣʱ룬ƳɸӺóԵĵԢ	0	0	0	0	0
Thin Nhn Ph	3	3967	\spr\item\script\zhongqiu_jieri\200909\qianliyan.spr	41	1	1	ʹúԴʹڵͼҰҵʹټŢӲֻķʿĪҪʿˣôѰ	0	0	0	0	0
Bnh Trung Thu Cm Hoa	3	3968	\spr\item\mid_autumn\yuebing.spr	41	1	1	Bnh Trung Thu, sau khi n s nhn c phn thng.	0	0	0	0	0
ĽԢ	3	3969	\spr\item\mid_autumn\yuebing.spr	41	1	1	ԢżõζͨĽԢó	0	0	0	0	0
Bnh Trung Thu n Hong	3	3970	\spr\item\special\Ԣ.spr	41	1	1	Thm Bnh Trung Thu n Hong, thm v thm ngon hp dn.	0	0	0	0	0
굺ݼƪ	3	3971	\spr\item\christmas2009\xingfulihe.spr	41	1	1	رռĵ굺ͼƪϽʹ߿Իý	0	0	0	0	0
︹	3	3972	\spr\item\songjin\warflag.spr	41	1	1	ʹĢϢģһƬòƻһ̫ûȥʹ߰	0	0	0	0	0
Qu Quc Khnh	3	3973	\spr\item\script\item_chrismasbox.spr	41	1	1	ӭգٹʹߣȡǬ	0	0	0	0	0
Cn Khn Phch Lch n	3	3974	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ201210Ԣ10	0	0	0	0	0
Chc mng ph n Vit Nam	3	3975	\spr\item\questkey\card_bpk.spr	41	1	1	Ϣõ廨ջϽý	0	0	0	0	0
Hoa hng	3	3976	\spr\item\questkey\flower.spr	41	1	1	ŮϢõ廨ջϽý	0	0	0	0	0
Ht Hoa Hng  	3	3977	\spr\item\questkey\seed_rose.spr	41	1	1	ŮڵҰϢֲòͬĽ	0	0	0	0	0
L Bao Trng Hoa	3	3978	\spr\item\obj_item_jixiang.spr	41	1	1	򿪸ҪֲߣƵƹŮûԾȶһ	0	0	0	0	0
Thng Ti Nc	3	3979	\spr\item\zhishujie2011\װˮľͰ.spr	41	1	1	ֲõ廨Ĺߣֲ	0	0	0	0	0
Phn Bn	3	3980	\spr\item\script\jiefang_jieri\201004\feiliaodai.spr	41	1	1	ֲõ廨Ĺߣֲ	0	0	0	0	0
Dng c dit c	3	3981	\spr\item\script\qutanqian.spr	41	1	1	ֲõ廨Ĺߣֲ	0	0	0	0	0
Ht Ging Hoa Hng Kim Ngc	3	3982	\spr\item\questkey\seed_gold.spr	41	1	1	Ϊ˸ŮƵĴϢýõ	0	0	0	0	0
Huyt Long ng	3	3983	\spr\item\meridian\xuelongteng.spr	41	1	1	S dng 10 ci Huyt Long ng tng ng phi hp  xung huyt, sau khi b tht bi s khng b h ng cp kinh mch	0	0	0	0	0
ϵ	3	3984	\spr\item\obj_item_gifts.spr	41	1	1	ʹúֱ100񵽳ʦ񣬻70֮ǰмܣʿֻδʦδᣬδתſʹã򿪴Ҫ5Ȫ֮ˮ	0	0	0	0	0
Ԫ	3	3985	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	ʹúôԪ	0	0	0	0	0
װ	3	3986	\spr\item\script\item_chrismasbox.spr	41	1	1	ʹú[֢]֮׽[֢]֮׽[֢]֮Ǭ[֢]֮Ȧеһ	0	0	0	0	0
	3	3987	\spr\item\script\item_chrismasbox.spr	41	1	1	ʹúҢСȹССȹеһ	0	0	0	0	0
-80,90ƥ	3	3988	\spr\item\script\item_chrismasbox.spr	41	1	1	Ҽʹãѡ590ƥе1֣ƥ30	0	0	0	0	0
װ	3	3989	\spr\item\script\item_chrismasbox.spr	41	1	1	Ҽʹãѡ絶𹿰ꪡ촸ڡԢȸᡢѪϻͨ췢ڡտ׽ѥɷѥеһ֣Ըһ	0	0	0	0	0
ƽݼ׵У	3	3990	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹãѡϢװĻƽͼ,֮ǵɴ֮ɰڡ֮ѥ֮ٻ󡢶֮еһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3991	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹãѡϢװĻƽͼף֮ʯ֮ջʯָ֮ʯ塢֮Ѫʯָеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3992	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼѡϢװĻƽͼף֮սѥ֮𻷴񴸡֮ҵ֮׻˫ۡҵ֮ǹҵ֮ƽ֮֮֮ս׹еһ֣30	0	0	0	0	0
ƽݼ׵У	3	3993	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼѡϢװƽͼףħ֮նɮЬħ֮ڽСħ֮Ͻ֮˿ġ֮˿֮ɮñĿ֮Ŀ֮ħ䵶Ŀ֮Ƥеһ֣30	0	0	0	0	0
ƽݼ׵УƷ	3	3994	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼѡϢƽͼףϵ֮ڣɭϵ֮Ƕꡢҧɷɢģϵ֮졢ɭϵָ֮ɵļۡҢеһ֣30	0	0	0	0	0
ƽݼ׵У嶾	3	3995	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼѡϢװĻƽͼף֮߷֮īġ֮ǵڲ丿֮Ķ丿֮׾丿֮Ƽͷڤ֮ǻڤ֮аɲСڤ֮ĹưҢеһ֣30	0	0	0	0	0
ƽݼ׵У뷼	3	3996	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼѡϢװƽͼף޳ָ֮޳֮ŮĹڡ޳֮顢޼֮˿޼֮ϻ޼֮콣֮NЬ֮Ħڡ֮ϴеһ֣30	0	0	0	0	0
ƽݼ׵У	3	3997	\spr\item\script\item_chrismasbox.spr	41	1	1	Ҽʹãѡƽͼ-ܻ֮ٽ󡢻ƽͼ-ܻ֮ѩƽͼ-ܻ֮ǵƽͼ-̺֮岨ƽͼ-̺֮˿ƽͼ-̺֮ԧеһ֣ͼױ30	0	0	0	0	0
ƽݼ׵У	3	3998	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼѡϢװƽͼףħ֮Ȧħ֮׿ħ֮Ϫħɷ֮ӳѪסħɷ֮ۡħɷ֮ڤǹħ֮ᡢħ֮ɽɺġħ֮Ѫɱеһ֣30	0	0	0	0	0
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90	3	4004	\spr\item\script\item_chrismasbox.spr	41	1	1	Ҽʹãѡ10ȫ2890еһ֣鱣30	0	0	0	0	0
귵ĸϵ	3	4005	\spr\item\script\item_chrismasbox.spr	41	1	1	ʹúԻײеһ֣ջʯʯ˿Ѫʯ觡Ƭʯ	0	0	0	0	0
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귵ĸϵ	3	4007	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹãʹúԻײУ10еһ֣ջʯСʯУ˿СѪʯССƬСʯУ	0	0	0	0	0
ݬ鼼	3	4008	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹãԵõ37һܵͬؼ25һܼ4ּΪ15һ5	0	0	0	0	0
ӵ	3	4009	\spr\item\mid_autumn\zhongqiuwupin.spr	41	1	1	򿪺Ի̽	0	0	0	0	0
һ	3	4010	\spr\item\lottery\baxianjiaozi.spr	41	1	1	һӣ	0	0	0	0	0
ӵĹ	3	4011	\spr\item\script\duanwu_jieri\200905\tieguo.spr	41	1	1	ҰʹãΪӳ	0	0	0	0	0
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λ	3	4013	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	ʹúһʽᾧ	0	0	0	0	0
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ɽӵ	3	4015	\spr\item\script\baoxiang_yin.spr	41	1	1	ڲװоζɽӣ͸ʻý 	0	0	0	0	0
L Hp Ma ng	3	4016	\spr\item\script\item_chrismasbox.spr	41	1	1	͸ʡԻǬ 	0	0	0	0	0
Cn Khn Phch Lch n	3	4017	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ201211Ԣ07	0	0	0	0	0
ʯ	3	4018	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	ʹúʮشʯ	0	0	0	0	0
ʽᾧ	3	4019	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	ʹúһʽᾧ	0	0	0	0	0
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Tht ti	3	4021	\spr\item\questkey\taskobj106.spr	41	1	1	ɱעɵ	0	0	0	0	0
ζ	3	4022	\spr\item\obj_item_jixiang.spr	41	1	1	زٵĵ	0	0	0	0	0
	3	4023	\spr\item\questkey\taskobj399.spr	41	1	1	Ƶζ	0	0	0	0	0
ʷĵ	3	4024	\spr\item\questkey\taskobj399.spr	41	1	1	⣬֮ϢѬƳ	0	0	0	0	0
ʵζ	3	4025	\spr\item\script\qiaoshu.spr	41	1	1	ζż֮	0	0	0	0	0
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ֵ	3	4028	\spr\item\questkey\taskobj075.spr	41	1	1	Щ˶ߵʳлһӵ	0	0	0	0	0
Cn Khn Phch Lch n	3	4029	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ201212Ԣ01	0	0	0	0	0
ǵߵĵ	3	4030	\spr\item\script\naiyou.spr	41	1	1	ֱߵ⣬֣һϲ	0	0	0	0	0
Pho Hoa	3	4031	\spr\item\magic\icon_item_baozhu.spr	41	1	1	ʥ͸񻨣ǰָȼ	50	0	0	0	0
L Vt Ging Sinh	3	4032	\spr\item\script\item_chrismasbox.spr	41	1	1	ȼʥʱľϲ򿪿	0	0	0	0	0
Qu Ging Sinh	3	4033	\spr\item\vietnam\christmas2009\hongpingguo.spr	41	1	1	ʥֵһƻڳеʥϰ	0	0	0	0	0
Chung Ging Sinh	3	4034	\spr\item\christmas\lingdang.spr	41	1	1	ʥֵһڳеʥϰ	0	0	0	0	0
Sao Ging Sinh	3	4035	\spr\item\vietnam\christmas2009\xinyuanxingxing.spr	41	1	1	ʥֵһǣڳеʥϰ	0	0	0	0	0
n Lng Ging Sinh	3	4036	\spr\item\vietnam\midautumn06\lantern_red.spr	41	1	1	ʥֵһڳеʥϰ	0	0	0	0	0
Ko chic gy	3	4037	\spr\item\script\shengdantang_caomei.spr	41	1	1	ʥֵһǹڳеʥϰ	0	0	0	0	0
Nn ging sinh	3	4038	\spr\item\christmas2006\xmascap.spr	41	1	1	ʥϲñӣձر͸ʥ˻ý	0	0	0	0	0
Ht Ging Cy Ging Sinh	3	4039	\spr\item\questkey\seed_gold.spr	41	1	1	ߴԼТִϢժý	0	0	0	0	0
Hp qu ging sinh	3	4040	\spr\item\obj_item_giftb.spr	41	1	1	ʯ̵Ϊʥʥ˻ý	0	0	0	0	0
Thu Ging Sinh	3	4041	\spr\item\questkey\taskobj075.spr	41	1	1	ڳѩżֵżףԸλʿʥ	0	0	0	0	0
Qu cu tuyt	3	4042	\spr\item\questkey\snow.spr	41	1	1	Tuyt Cu ca ng Gi Noel, nm trng nhng ngi ch khc xem c hiu qu ra sao nh	0	0	0	0	0
Ko chic gy	3	4043	\spr\item\script\shengdantang_caomei.spr	41	1	1	Ca hng Tinh Lc  chc mng ma Ging Sinh  nhp v 1 lng hng ha, nghe ni ng Gi Noel trong thnh ang thu thp loi vt phm ny	0	0	0	0	0
Qu Ging Sinh	3	4044	\spr\item\vietnam\christmas2009\hongpingguo.spr	41	1	1	K Trn Cc ang nhp v 1 lng hng ha  phc v cho ma Ging Sinh, giao cho ng Gi Noel, c th nhn c phn thng.	0	0	0	0	0
Cn Khn Phch Lch n	3	4045	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ201212Ԣ031	0	0	0	0	0
Mnh Xch Ln	3	4046	\spr\item\zhuangbeilingshi\chilinshi.spr	41	1	1	Thu thp Xch Ln Toi Phin s lng khc nhau, c th n ch Th Rn hp thnh trang b Xch Ln.	0	0	0	0	0
Xch Ln Kim Bi	3	4047	\spr\item\script\xingyunjinbi.spr	41	1	1	Nguyn liu hp thnh trang b Xch Ln	0	0	0	0	0
Xch Ln Lnh	3	4048	\spr\item\script\chilinling.spr	41	1	1	Nguyn liu hp thnh trang b Xch Ln	0	0	0	0	0
Xch Ln Tro	3	4049	\spr\item\christmas\high_red.spr	41	1	1	Thn Th Chi Tro, khi hp thnh trang b Xch Ln s gia tng 1% t l thnh cng.	0	0	0	0	0
Xch Ln Gic	3	4050	\spr\item\songjin\clarion.spr	41	1	1	Thn Th Chi Gic, khi hp thnh trang b Xch Ln s gia tng 2% t l thnh cng.	0	0	0	0	0
Xch Ln Tnh	3	4051	\spr\item\christmas\mid_red.spr	41	1	1	Thn Th Chi Tnh, khi hp thnh trang b Xch Ln s gia tng 5% t l thnh cng.	0	0	0	0	0
Xch Ln Trng Luyn Ngc	3	4052	\spr\vng\item\130118_event_cuoi_thang_2\ngoctranchau.spr	41	1	1	C th n ch Th Rn Thn B  trng luyn trang b Xch Ln c sn thnh trang b Xch Ln hon ton mi.	0	0	0	0	0
L Vt Ging Sinh	3	4053	\spr\item\obj_item_giftb.spr	41	1	1	ϵͳʥǵʥý	0	0	0	0	0
Hp qu ging sinh	3	4054	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹúԻýÿÿ20	0	0	0	0	0
ѩѩˣ	3	4055	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ѩʥˣ	3	4056	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ѩʥʹ	3	4057	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ѩ򣨴ܣ	3	4058	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ѩʥ죩	3	4059	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ѩʥ飩	3	4060	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ѩ򣨴	3	4061	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ѩ򣨴׻	3	4062	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ָ	3	4063	\spr\item\leaguematch\icon_league_copper.spr	41	1	1	ϽƵƹŮΪ	0	0	0	0	0
ݶʯӪǲ	3	4064	\spr\item\questkey\006.spr	41	1	1	ǲ<color=yellow>ͶʯӪ<color>ľпը	0	0	0	0	0
Qu cu tuyt	3	4065	\spr\item\jianzhong\mantou.spr	41	1	1	ʥ˸ѩҿʲôЧ,Ҽʹѩ򣬴Ҷѩ̰ɣ	0	0	0	0	0
ܱ	3	4066	\spr\item\obj_item_gifts.spr	41	1	1	ҼʹܱߣдϢ,ϢύԻܱߴ	0	0	0	0	0
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Ե	3	4068	\spr\item\script\event\chongzhicuxiao\200903\qing_1.spr	41	1	1	Ҽʹáʹúÿӻ150飬Сʱ	0	0	0	0	0
Т걦	3	4069	\spr\item\christmas2009\xingfulihe.spr	41	1	1	ҼʹáԻúףԸТ֡	0	0	0	0	0
Ty Ty n Vt Nui	3	4070	\spr\item\jianzhong\mantou.spr	41	1	1	Ҽʹáʹúÿӻ150飬Сʱ	0	0	0	0	0
M Bi-Ha Tinh Kim H Vng	3	4071	\spr\item\songjin\token.spr	385	1	1	Ҽʹãɻһƥ𾦽	0	0	0	0	0
-	3	4072	\spr\item\songjin\token.spr	385	1	1	Ҽʹãɻһƥڻ	0	0	0	0	0
-ɳĮ֮	3	4073	\spr\item\songjin\token.spr	385	1	1	ҼʹãɻһƥɳĮ֮	0	0	0	0	0
-ʨ	3	4074	\spr\item\songjin\token.spr	385	1	1	Ҽʹãɻһƥʨ	0	0	0	0	0
ҵ	3	4075	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	ҵ̯ϰĴӣһԲһÿÿȡ10	0	0	0	0	0
ֽ	3	4076	\spr\item\script\201107\xuanzhi.spr	41	1	1	ϵȵֽţֻƵĲ	0	0	0	0	0
ľ	3	4077	\spr\item\magicscript\qingming2010\qmxiang.spr	41	1	1	õľϣƵҪԭ	0	0	0	0	0
ʱ	3	4078	\spr\item\script\201107\langhaobi.spr	41	1	1	ڹϻͼƳʹ	0	0	0	0	0
幬	3	4079	\spr\item\mid_autumn07\jinxiadeng.spr	41	1	1	ƳɵĹƣߴзŷɣףλʿТ 	0	0	0	0	0
ʹ	3	4080	\spr\item\vietnam\midautumn06\lantern_yello.spr	41	1	1	ͼĹƣߴзŷɣףλʿТ	0	0	0	0	0
Ԫؿ	3	4081	\spr\item\christmas2006\xmascard5.spr	41	1	1	Тʱڵĺؿ˵ʹǬһ	0	0	0	0	0
Cn Khn Phch Lch n	3	4082	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20131Ԣ21	0	0	0	0	0
ɽ֮	3	4083	\spr\item\script\chuangguanbaoxiang.spr	41	1	1	ҼʹáʹúԻһɽ֮䣬Ч14졣	0	0	0	0	0
ɽ֮	3	4084	\spr\item\script\chuangguanbaoxiang.spr	41	1	1	ҼʹáʹúԻһɽ֮䣨󶨣Ч14졣	0	0	0	0	0
Cy bt	3	4085	\spr\item\script\201107\zihaobi.spr	41	1	1	Bt Lng v Giy  c th giao cho ng , ng ta s gip ngi vit Cu i	0	0	0	0	0
Giy hng	3	4086	\spr\item\vietnam\midautumn06\paper_red.spr	41	1	1	Giy  v Bt Lng c th giao cho ng , ng ta s gip ngi vit Cu i	0	0	0	0	0
Tnh Tu Tr	3	4087	\spr\item\mayday07\hongcha.spr	41	1	1	Tng cho ng  ang b say xn, c th gip ng ta tnh ru, ng ta s gip ngi vit Cu i chnh xc.	0	0	0	0	0
Ը֣	3	4088	\spr\item\christmas2009\xingfulihe.spr	41	1	1	дš㸻 ҵͬȼϢϽ˻ý	0	0	0	0	0
Ը֣	3	4089	\spr\item\christmas2009\xingfulihe.spr	41	1	1	дšƽҵͬȼϢϽ˻ý	0	0	0	0	0
Ը֣	3	4090	\spr\item\christmas2009\xingfulihe.spr	41	1	1	дšԴ㡱ҵͬȼϢϽ˻ý	0	0	0	0	0
Ը֣	3	4091	\spr\item\christmas2009\xingfulihe.spr	41	1	1	дšƽҵˡҵͬȼϢϽ˻ý	0	0	0	0	0
Ը֣	3	4092	\spr\item\christmas2009\xingfulihe.spr	41	1	1	дšݱƵҵͬȼϢϽ˻ý	0	0	0	0	0
Ը֣	3	4093	\spr\item\christmas2009\xingfulihe.spr	41	1	1	дš긴껨ҵͬȼϢϽ˻ý	0	0	0	0	0
ng Chy	3	4094	\spr\item\shengdan2010\yuandantongchui.spr	41	1	1	C th p v Hp, ni khng chng c th p ra kim ngn ti bo	0	0	0	0	0
Kim Chy	3	4095	\spr\item\shengdan2010\yuandanjinchui.spr	41	1	1	C th p Hp, c t l p ra nhng  qu gi hn dng ng Chy  p	0	0	0	0	0
Minh Ha Pho	3	4096	\spr\item\magic\icon_item_baozhu.spr	41	1	1	V kh c ch to trong truyn thuyt, c th dng n  nh ui Nin Th	0	0	0	0	0
Thip Mng Nm Mi	3	4097	\spr\item\questkey\card_mgk.spr	41	1	1	Thip Mng Nm Mi c bn trong K Trn Cc, sau khi s dng s nhn c phn thng	0	0	0	0	0
GMBOSS	3	4098	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	ʹúõһ30Чɽ֮һ60ЧڵĢʨÿν֮ǰ򿪣ǰעռ䡣һɱǰעĸֿУⱻ2012ĩGMBOSS	0	0	0	0	0
쵤	3	4099	\spr\item\script\yunyoudan.spr	41	1	1	ݹŷأɲ֮ȱҼ100ԪֲǰȱٵԪ30%Ԫֵͬʱ۳ϵӦԪۻʹôÿ30ֻܷ1Ρ	0	0	0	0	0
Ʒ쵤	3	4100	\spr\item\script\lingkongdan.spr	41	1	1	ݹŷأɲ֮ȱҼ10ԪֲǰȱٵԪ30%Ԫֵͬʱ۳ϵӦԪۻʹôÿ30ֻܷ1Ρ	0	0	0	0	0
Ԫ	3	4101	\spr\item\script\zhongqiu_jieri\longzhu0.spr	41	1	1	Ԫ֮Ʒ֮ž90ÿۻʹ3ΣҼʹû50ԪͨԪۻʹô	0	0	0	0	0
	3	4102	\spr\item\mid_autumn\zhongqiuwupin.spr	41	1	1	ں ڴڻڼʹ	1	0	0	0	0
Ԫ	3	4103	\spr\item\script\item_chrismasbox.spr	41	1	1	ںãԪڻڼʹ 	0	0	0	0	0
˽ʵ	3	4104	\spr\item\questkey\huihuangzhiguo.spr	41	1	1	˽ڣ2Ԣ132Ԣ19գڼ ŮϢջĹʵֻ˽ڼʹá	0	0	0	0	0
ʵ	3	4105	\spr\item\vietnam\midautumn06\lantern_yello.spr	41	1	1	۵ĴڲʵƣʹһǬ	0	0	0	0	0
Т	3	4106	\spr\item\obj_item_giftb.spr	41	1	1	̵۵ƷϽʹý	0	0	0	0	0
	3	4107	\spr\item\questkey\taskobj126.spr	41	1	1	Ҽʹ100ǧآֺ20000000һޣÿʹð˸޷ۻڶ	0	0	0	0	0
Thip ng hnh	3	4108	\spr\item\lottery\wulincaiquan_red.spr	41	1	1	Sau khi s dng nhn c bn ng hnh cp 1	0	0	0	0	0
Thuc tng trng	3	4109	\spr\item\medecine\fuyuanlu_small.spr	41	1	1	Thuc thng cp bn ng hnh	0	0	0	0	0
Tri to	3	4110	\spr\item\vietnam\christmas2009\hongpingguo.spr	41	1	1	Phm phi s dng, nng cao im tng trng ca bn ng hnh	0	0	0	0	0
Ma	3	4111	\spr\item\script\jiefang_jieri\201004\jipinbujuan.spr	41	1	1	Phm phi s dng, nng cao im tng trng ca bn ng hnh	0	0	0	0	0
Bp	3	4112	\spr\item\script\yumi.spr	41	1	1	Phm phi s dng, nng cao im tng trng ca bn ng hnh	0	0	0	0	0
Khoai lang	3	4113	\spr\item\script\hongshu.spr	41	1	1	Phm phi s dng, nng cao im tng trng ca bn ng hnh	0	0	0	0	0
īʯݾ	3	4114	\spr\item\questkey\quyuanmifang.spr	41	1	1	Ҽʹ,ǰīʯɱֻɼص㡣	0	0	0	0	0
Go np	3	4115	\spr\item\questkey\taskobj397.spr	41	1	1	ŴŴףԪ	0	0	0	0	0
Ԫ	3	4116	\spr\item\christmas2006\pumpkinpie.spr	41	1	1	Ʒ֥ƳɣԪ	0	0	0	0	0
֥Ԫ	3	4117	\spr\item\questkey\taskobj136.spr	41	1	1	Ԫȥζһ	0	0	0	0	0
Ԫ	3	4118	\spr\item\script\yunmian.spr	41	1	1	ƵĻԪ˵ʹϲ	0	0	0	0	0
ζ֥Ԫ	3	4119	\spr\item\qixi_2006\qiaoshi.spr	41	1	1	Ƶ֥Բŵζ˴	0	0	0	0	0
˻ĸΨҶر	3	4120	\spr\item\script\item_goldenbox.spr	367	2	2	ҼʹáҪٲƱװôһӰ	0	0	0	0	0
Ԫ	3	4121	\spr\item\script\zhongqiu_jieri\200909\jnniudenglong.spr	41	1	1	۵ĻƣʹһǬ	0	0	0	0	0
Cn Khn Phch Lch n	3	4122	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20133Ԣ11	0	0	0	0	0
ű	3	4123	\spr\item\script\xingyunjinbi.spr	41	1	1	ҼʹãԻ50ֵīʯ˵İ֮	0	0	0	0	0
Hoa Hng 	3	4124	\spr\item\script\hongse_meiguihua.spr	41	1	1	Ngy hi Hoa Hng, thu thp c th i phn thng (HSD: 04/03/2013 n 24:00 ngy 31/03/2013)	0	0	0	0	0
Hoa Hng Trng	3	4125	\spr\item\script\whiterose.spr	41	1	1	Ngy hi Hoa Hng, thu thp c th i phn thng (HSD: 04/03/2013 n 24:00 ngy 31/03/2013)	0	0	0	0	0
Hoa Hng Lc	3	4126	\spr\item\script\greenrose.spr	41	1	1	Ngy hi Hoa Hng, thu thp c th i phn thng (HSD: 04/03/2013 n 24:00 ngy 31/03/2013)	0	0	0	0	0
Hoa Hng Vng	3	4127	\spr\item\script\yellowrose.spr	41	1	1	Ngy hi Hoa Hng, thu thp c th i phn thng (HSD: 04/03/2013 n 24:00 ngy 31/03/2013)	0	0	0	0	0
Hoa Hng Lam	3	4128	\spr\item\questkey\blueflower.spr	41	1	1	S dng thm khi i phn thng c th nng cao phn thng, phn thng cp  khc nhau cn s lng khc nhau, HSD 03/03/2013 n 24:00 31/03/2013 	0	0	0	0	0
Ti Hoa Hng	3	4129	\spr\item\script\event\christmas\hongseshengdanhe.spr	41	1	1	S dng nhn ngu nhin Hoa Hng ngy l (nhn nt phi s dng, HSD 04/03/2013 n 24:00 31/03/2013)	0	0	0	0	0
Ti Hng Hoa Hng Vng	3	4130	\spr\item\script\jiefang_jieri\201004\daojudai.spr	41	1	1	Nhp phm phi s dng nhn phn thng	0	0	0	0	0
Ti Hng Hoa Hng 	3	4131	\spr\item\script\spring2010\jixiangbao.spr	41	1	1	Nhp phm phi s dng nhn phn thng	0	0	0	0	0
Ti Hng Hoa Hng Xanh	3	4132	\spr\item\newyear2008\yingchundai.spr	41	1	1	Nhp phm phi s dng nhn phn thng	0	0	0	0	0
Ti Hng Hoa Hng Vng Cao Cp	3	4133	\spr\item\script\jiefang_jieri\201004\daojudai.spr	41	1	1	Nhp phm phi s dng nhn phn thng	0	0	0	0	0
Ti Hng Hoa Hng  Cao Cp	3	4134	\spr\item\script\spring2010\jixiangbao.spr	41	1	1	Nhp phm phi s dng nhn phn thng	0	0	0	0	0
Ti Hng Hoa Hng Xanh Cao Cp	3	4135	\spr\item\newyear2008\yingchundai.spr	41	1	1	Nhp phm phi s dng nhn phn thng	0	0	0	0	0
i Ng H Ph	3	4136	\spr\item\script\zijinzhendan.spr	41	1	1	Sau khi s dng, c th hi thnh vin trong t i n bn cnh. Mi ln s dng tiu hao 1 im  bn.	0	0	0	0	0
Ƭ-	3	4137	\spr\item\christmas\low_red.spr	41	1	1	200ƬҼԺϳɸ߼ﳬٻ	0	0	0	0	0
M Bi-Siu Quang	3	4138	\spr\item\songjin\token.spr	385	1	1	Ҽʹãɻһƥ30ĸ߼	0	0	0	0	0
Bch H Thch	3	4139	\spr\item\zhuangbeilingshi\jinwushi.spr	41	1	1	Nguyn liu hp thnh Bo Rng Xch Ln	0	0	0	0	0
Bo Rng Xch Ln Khi	3	4140	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln Y	3	4141	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln Hi	3	4142	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln Yu i	3	4143	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln H Uyn	3	4144	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln Hng Lin	3	4145	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln Bi	3	4146	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln Thng Gii	3	4147	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln H Gii	3	4148	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
Bo Rng Xch Ln V Kh	3	4149	\spr\item\script\item_baihubaoxiang.spr	41	1	1	Nhn vo s nhn c mt mn Trang B Xch Ln ngu nhin h phi. Nu mun xc nh h phi, cn phi mang theo Ng Linh Gim nh Ph n gp Th Rn Thn B ng y s gip ngi m rng.	0	0	0	0	0
 Ph Xch Ln Khi	3	4150	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln Y	3	4151	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln Hi	3	4152	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln Yu i	3	4153	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln H Uyn	3	4154	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln Hng Lin	3	4155	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln Bi	3	4156	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln Thng Gii	3	4157	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln H Gii	3	4158	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
 Ph Xch Ln V Kh	3	4159	\spr\item\script\item_huangjintupu.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln tng ng	0	0	0	0	0
Xch Ln Chi Huyt	3	4160	\spr\item\questkey\taskobj073.spr	41	1	1	ϳɳװʱӺϳɳɹʣÿʹ40 	0	0	0	0	0
Xch Ln Chi Hn	3	4161	\spr\item\yulanpenjie\huolianhua.spr	41	1	1	Nguyn liu hp thnh Bo Rng Trang B Xch Ln 	0	0	0	0	0
Huyn Ha Than	3	4162	\spr\item\script\wusetang.spr	41	1	1	Khi t ht  nguyn liu nn chun b nung Tinh Tinh Khong thnh Vn Tinh, cng c th th luyn ra Vn Cng trong trang b dung luyn	0	0	0	0	0
Lnh bi Bc u	3	4163	\spr\item\script\yinpai_haozhao.spr	41	1	1	Hon thnh nhim v Bc u	0	0	0	0	0
Lnh bi Bc u - Phong Vn cp 1	3	4164	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi Tng Kim kt thc v c 2000 im tch ly tr ln 	0	0	0	0	0
Lnh bi Bc u - Phong Vn cp 2	3	4165	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi Tng Kim kt thc v c 5000 im tch ly tr ln 	0	0	0	0	0
Lnh bi Bc u - Phong Vn cp 3	3	4166	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi Tng Kim kt thc v c 10000 im tch ly tr ln 	0	0	0	0	0
Lnh bi Bc u - Phong Vn cp 4	3	4167	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi Tng Kim kt thc v c 20000 im tch ly tr ln 	0	0	0	0	0
Lnh bi Bc u - Vt i cp 1	3	4168	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi vt qua i th 10 ca tnh nng Vt i 	0	0	0	0	0
Lnh bi Bc u - Vt i cp 2	3	4169	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi vt qua i th 28 ca tnh nng Vt i 	0	0	0	0	0
Lnh bi Bc u - Vim  cp 1	3	4170	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi vt qua i th 6 ca tnh nng Vim  	0	0	0	0	0
Lnh bi Bc u - Vim  cp 2	3	4171	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi vt qua i th 10 ca tnh nng Vim  	0	0	0	0	0
Lnh bi Bc u - Phong Lng  cp 1	3	4172	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi hon thnh nhim v thu thp Truy Cng Lnh 	0	0	0	0	0
Lnh bi Bc u - Phong Lng  cp 2	3	4173	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi hon thnh nhim v thu thp Truy Cng Lnh ti cc mc thi gian 14 gi, 16 gi, 18 gi, 20 gi 	0	0	0	0	0
Lnh bi Bc u - Tn S	3	4174	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi hon thnh nhim v Tn S 	0	0	0	0	0
Lnh bi Bc u - Boss st th	3	4175	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi hon thnh nhim v Boss st th	0	0	0	0	0
Lnh bi Bc u - Thin Lc Phc	3	4176	\spr\item\songjin\token.spr	41	1	1	Nhn thng sau khi trng 10 cy Thin Lc Phc	0	0	0	0	0
Bc u Chi Bo	3	4177	\spr\item\beidou\beidouzhibao.spr	41	1	1	Nhn chut phi s dng  hon thnh nhim v Bc u hin ti	0	0	0	0	0
Bc u Huyt Linh n	3	4178	\spr\item\beidou\beidouxuelingdan.spr	41	1	1	Trc khi np nhim v Bc u nhn chut phi s dng s nhn c phn thng gp i	0	0	0	0	0
ӣˮ	3	4179	\spr\item\tianchimijing\dao.spr	41	1	1	ռռˮ	0	0	0	0	0
ӣף	3	4180	\spr\item\tianchimijing\dao.spr	41	1	1	ռռ	0	0	0	0	0
ӣᣩ	3	4181	\spr\item\tianchimijing\dao.spr	41	1	1	ռռ	0	0	0	0	0
ӣ	3	4182	\spr\item\tianchimijing\dao.spr	41	1	1	ռռ	0	0	0	0	0
ӣعϣ	3	4183	\spr\item\tianchimijing\dao.spr	41	1	1	ռռع	0	0	0	0	0
ӣľ	3	4184	\spr\item\tianchimijing\dao.spr	41	1	1	ռռľ	0	0	0	0	0
߰	3	4185	\spr\item\obj_item_gifts.spr	41	1	1	ʱѡֹ	0	0	0	0	0
޹ߡž	3	4186	\spr\item\script\item_chrismasbox.spr	377	1	1	򿪺ѡ1ɢߵߣЧ30죩<enter>ͬߵߴиâߵ<color=yellow>150+1ż+1ԣֵ484ٷֱȣ3%ָЧʣ3%񵲣1%<color>	0	0	0	0	0
޹ߡ̷	3	4187	\spr\item\script\item_chrismasbox.spr	377	1	1	򿪺ѡ1ɢߵߣЧ30죩<enter>ͬߵߴиâߵ<color=yellow>150+2ż+2ԣֵ780ٷֱȣ7%ָЧʣ5%񵲣2%<color>	0	0	0	0	0
޹ߡ뻯	3	4188	\spr\item\script\item_chrismasbox.spr	377	1	1	򿪺ѡ1ɢߵߣЧ30죩<enter>ͬߵߴиâߵ<color=yellow>150+3ż+3ԣֵ1368ٷֱȣ17%ָЧʣ10%񵲣3%<color>	0	0	0	0	0
Tng lng mu	3	4189	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng ni lc	3	4190	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim th thng	3	4191	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian trng c	3	4192	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian tr hon	3	4193	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian chong	3	4194	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng khng hon ton	3	4195	\spr\item\questkey\003.spr	404	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng gii hn mu trong	3	4196	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng tc  chy	3	4197	\spr\item\questkey\003.spr	406	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng n trnh	3	4198	\spr\item\questkey\003.spr	404	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Hp thnh k nng cng kch	3	4199	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Hp thnh k nng cng kch	3	4200	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng t l trng kch	3	4201	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng t l trng kch i khng	3	4202	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Ǹ	3	4203	\spr\item\script\shuizeilingpai.spr	385	1	1	ǰƣҼʹúԻöǰı	0	0	0	0	0
St kh quyt	3	4204	\spr\item\questkey\taskobj021.spr	41	1	1	ɱķҼʹú1-10ĶԹܼӳɣÿ5%Чӣʱ4Сʱ	0	0	0	0	0
Trng sinh quyt	3	4205	\spr\item\questkey\taskobj021.spr	41	1	1	ķҼʹú1-10ֵÿ80㣩Чӣʱ4Сʱ	0	0	0	0	0
Ngn Phiu	3	4206	\spr\item\questkey\yinpiao.spr	41	1	1	ٰǮׯһΪŹ	0	0	0	0	0
	3	4207	\spr\item\script\shupirongqi.spr	41	1	1	ҼʹãӿʹһΡŵɵԣǵΣˣúŵ˵оϲЧ20135Ԣ1024	0	0	0	0	0
֮	3	4208	\spr\item\questkey\seed_gold.spr	41	1	1	ľĹʵ̺ؾҼʹÿԻô	0	0	0	0	0
Mnh cng hun chung Tng Kim	3	4209	\spr\item\questkey\yinpiao.spr	41	1	1	Nhp phm phi s dng 1 mnh cng hun chng c th nhn c 700 im im cng hun Tng Kim. Mi tun c th s dng nhiu nht 5 ci. 	0	0	0	0	0
Cng hun chng Tng Kim	3	4210	\spr\item\questkey\yinpiao.spr	41	1	1	Nhp phm phi s dng 1 ci cng hun chng c th nhn c 1400 im im cng hun Tng Kim. Mi tun c th s dng nhiu nht 5 ci. 	0	0	0	0	0
п	3	4211	\spr\item\questkey\yinpiao.spr	41	1	1	ľĹʵ̺ؾҼʹÿԻô	0	0	0	0	0
Ngc Chuyn Sinh	3	4212	\spr\item\script\zhuanshendan.spr	41	1	1	Np cho NPC Chng mn Kim Sn  trng sinh 6	0	0	0	0	0
Phc Sinh Hon	3	4213	\spr\item\medecine\hulu.spr	41	1	1	Np cho NPC Chng mn Kim Sn  trng sinh 6. Np cho NPC Chng mn Kim Sn  hon thnh nhim v trng sinh 6	0	0	0	0	0
ԭʯ	3	4214	\spr\item\fusion\-.spr	41	1	1	̺֮ԭӡһͬ죬ӡĵȼ	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 1]	3	4215	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 1%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 2]	3	4216	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 2%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 3]	3	4217	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 3%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 4]	3	4218	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 4%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 5]	3	4219	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 5%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 6]	3	4220	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 6%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 7]	3	4221	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 7%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 8]	3	4222	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 8%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 9]	3	4223	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 9%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Gip [Cp 10]	3	4224	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> to thnh t l st thng:  tng 10%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 1]	3	4225	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 1%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 2]	3	4226	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 2%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 3]	3	4227	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 3%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 4]	3	4228	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 4%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 5]	3	4229	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 5%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 6]	3	4230	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 6%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 7]	3	4231	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 7%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 8]	3	4232	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 8%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 9]	3	4233	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 9%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- t [Cp 10]	3	4234	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> gim t l st thng:  tng 10%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh[Cp 1]	3	4235	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 1%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh[Cp 2]	3	4236	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 2%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh[Cp 3]	3	4237	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 3%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh[Cp 4]	3	4238	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 4%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh[Cp 5]	3	4239	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 5%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh[Cp 6]	3	4240	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 6%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh [Cp 7]	3	4241	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 7%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh [Cp 8]	3	4242	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 8%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh [Cp 9]	3	4243	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 9%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- Bnh [Cp 10]	3	4244	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> to thnh thi gian st thng:  tng 10%<color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 1]	3	4245	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 1 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 2]	3	4246	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 2 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 3]	3	4247	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 3 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 4]	3	4248	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 4 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 5]	3	4249	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 5 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 6]	3	4250	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 6 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 7]	3	4251	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 7 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 8]	3	4252	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 8 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 9]	3	4253	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 9 (dng) <color><bclr> 	0	0	0	0	0
Thng Long Vn Tinh- inh [Cp 10]	3	4254	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> Thi gian st thng:  gim 10 (dng) <color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 1]	3	4255	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 5%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 2]	3	4256	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 10%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 3]	3	4257	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 15%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 4]	3	4258	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 20%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 5]	3	4259	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 25%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 6]	3	4260	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 30%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 7]	3	4261	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 35%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 8]	3	4262	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 40%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 9]	3	4263	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 45%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- Gip [Cp 10]	3	4264	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> To thnh thi gian trng c:  tng 50%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 1]	3	4265	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  5%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 2]	3	4266	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  10%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 3]	3	4267	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  15%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 4]	3	4268	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  20%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 5]	3	4269	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  25%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 6]	3	4270	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  30%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 7]	3	4271	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  35%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 8]	3	4272	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  40%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 9]	3	4273	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  45%<color><bclr> 	0	0	0	0	0
m Mc Vn Tinh- t [Cp 10]	3	4274	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> Thi gian trng c: gim  50%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 1]	3	4275	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 5%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 2]	3	4276	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 10%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 3]	3	4277	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 15%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 4]	3	4278	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 20%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 5]	3	4279	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 25%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 6]	3	4280	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 30%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 7]	3	4281	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 35%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 8]	3	4282	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 40%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 9]	3	4283	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 45%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- Gip [Cp 10]	3	4284	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> To thnh thi gian tr hon:  tng 50%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 1]	3	4285	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  5%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 2]	3	4286	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  10%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 3]	3	4287	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  15%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 4]	3	4288	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  20%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 5]	3	4289	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  25%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 6]	3	4290	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  30%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 7]	3	4291	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  35%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 8]	3	4292	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  40%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 9]	3	4293	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  45%<color><bclr> 	0	0	0	0	0
Huyn Thy Vn Tinh- t [Cp 10]	3	4294	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> Thi gian tr hon: gim  50%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 1]	3	4295	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 1%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 2]	3	4296	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 2%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 3]	3	4297	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 3%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 4]	3	4298	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 4%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 5]	3	4299	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 5%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 6]	3	4300	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 6%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 7]	3	4301	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 7%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 8]	3	4302	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 8%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 9]	3	4303	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 9%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Gip [Cp 10]	3	4304	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> To thnh t l chong:  tng 10%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 1]	3	4305	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 1 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 1%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 2]	3	4306	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 2 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 2%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 3]	3	4307	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 3 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 3%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 4]	3	4308	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 4 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 4%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 5]	3	4309	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 5 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 5%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 6]	3	4310	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 6 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 6%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 7]	3	4311	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 7 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 7%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 8]	3	4312	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 8 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 8%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 9]	3	4313	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 9 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 9%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- t [Cp 10]	3	4314	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> Phm cht: cp 10 <color><enter><bclr=Blue><color=White> Gim t l chong:  tng 10%<color><bclr> 	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 1]	3	4315	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 3%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 2]	3	4316	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 6%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 3]	3	4317	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 9%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 4]	3	4318	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 12%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 5]	3	4319	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 15%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 6]	3	4320	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 18%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 7]	3	4321	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 21%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 8]	3	4322	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 24%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 9]	3	4323	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 27%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- Bnh[Cp 10]	3	4324	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>To thnh thi gian chong: tng 30%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 1]	3	4325	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 3%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 2]	3	4326	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 6%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 3]	3	4327	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 9%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 4]	3	4328	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 12%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 5]	3	4329	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 15%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 6]	3	4330	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 18%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 7]	3	4331	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 21%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 8]	3	4332	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 24%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 9]	3	4333	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 27%<color><bclr>	0	0	0	0	0
Thin Li Vn Tinh- inh [Cp 10]	3	4334	\spr\item\fusion\ʯ-.spr	41	1	1	Li Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Li Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White> Thi gian chong: gim 30%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 1]	3	4335	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 1%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 2]	3	4336	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 2%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 3]	3	4337	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 3%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 4]	3	4338	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 4%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 5]	3	4339	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 5%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 6]	3	4340	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 6%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 7]	3	4341	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 7%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 8]	3	4342	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 8%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 9]	3	4343	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 9%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Gip [Cp 10]	3	4344	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>Tng t l phc hi sinh lc: tng 10%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 1]	3	4345	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 1%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 2]	3	4346	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 2%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 3]	3	4347	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 3%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 4]	3	4348	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 4%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 5]	3	4349	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 5%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 6]	3	4350	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 6%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 7]	3	4351	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 7%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 8]	3	4352	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 8%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 9]	3	4353	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 9%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- t [Cp 10]	3	4354	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>Tng t l hi phc ni lc: tng 10%<color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 1]	3	4355	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 5 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 2]	3	4356	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 10 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 3]	3	4357	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 15 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 4]	3	4358	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 20 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 5]	3	4359	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 25 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 6]	3	4360	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 30 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 7]	3	4361	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 35 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 8]	3	4362	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 40 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 9]	3	4363	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 45 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Bnh[Cp 10]	3	4364	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>Mi na giy hi phc sinh lc: tng 50 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 1]	3	4365	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 5 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 2]	3	4366	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 10 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 3]	3	4367	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 15 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 4]	3	4368	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 20 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 5]	3	4369	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 25 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 6]	3	4370	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 30 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 7]	3	4371	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 35 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 8]	3	4372	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 40 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 9]	3	4373	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 45 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- inh [Cp 10]	3	4374	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>mi na giy phc hi ni lc: tng 50 im <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 1]	3	4375	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 1% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 2]	3	4376	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 2% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 3]	3	4377	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 3% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 4]	3	4378	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 4% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 5]	3	4379	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 5% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 6]	3	4380	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 6% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 7]	3	4381	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 7% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 8]	3	4382	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 8% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 9]	3	4383	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 9% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- Mu[Cp 10]	3	4384	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>gi tr sinh lc ti a: tng 10% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 1]	3	4385	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 1% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 2]	3	4386	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 2% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 3]	3	4387	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 3% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 4]	3	4388	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 4% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 5]	3	4389	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 5% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 6]	3	4390	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 6% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 7]	3	4391	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 7% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 8]	3	4392	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 8% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 9]	3	4393	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 9% (dng) <color><bclr>	0	0	0	0	0
Nhc Thy Vn Tinh- K [Cp 10]	3	4394	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>Gi tr ni lc ti a: tng 10% (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 1]	3	4395	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 5 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 2]	3	4396	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 10 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 3]	3	4397	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 15 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 4]	3	4398	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 20 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 5]	3	4399	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 25 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 6]	3	4400	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 30 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 7]	3	4401	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 35 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 8]	3	4402	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 40 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 9]	3	4403	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 45 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- Gip [Cp 10]	3	4404	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>Trit tiu st thng: tng 50 (dng) <color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 1]	3	4405	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 1%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 2]	3	4406	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 2%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 3]	3	4407	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 3%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 4]	3	4408	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 4%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 5]	3	4409	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 5%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 6]	3	4410	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 6%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 7]	3	4411	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 7%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 8]	3	4412	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 8%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 9]	3	4413	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 9%<color><bclr>	0	0	0	0	0
Bn Long Vn Tinh- t [Cp 10]	3	4414	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>Trit tiu t l trng kch tng 10%<color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 1]	3	4415	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 2% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 2]	3	4416	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 4% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 3]	3	4417	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 6% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 4]	3	4418	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 8% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 5]	3	4419	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 10% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 6]	3	4420	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 12% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 7]	3	4421	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 14% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 8]	3	4422	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 16% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 9]	3	4423	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 18% (dng) <color><bclr>	0	0	0	0	0
Kim Long Vn Tinh- Gip [Cp 10]	3	4424	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>B qua phng th vt l i phng: tng 20% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 1]	3	4425	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 2% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 2]	3	4426	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 4% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 3]	3	4427	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 6% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 4]	3	4428	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 8% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 5]	3	4429	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 10% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 6]	3	4430	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 12% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 7]	3	4431	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 14% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 8]	3	4432	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 16% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 9]	3	4433	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 18% (dng) <color><bclr>	0	0	0	0	0
Thanh Mc Vn Tinh- Gip [Cp 10]	3	4434	\spr\item\fusion\ʯ-ľ.spr	41	1	1	Mc Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Mc Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>B qua c phng i th:  tng 20% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 1]	3	4435	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 2% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 2]	3	4436	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 4% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 3]	3	4437	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 6% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 4]	3	4438	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 8% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 5]	3	4439	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 10% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 6]	3	4440	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 12% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 7]	3	4441	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 14% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 8]	3	4442	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 16% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 9]	3	4443	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 18% (dng) <color><bclr>	0	0	0	0	0
Mch Thy Vn Tinh- Gip [Cp 10]	3	4444	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	Thy Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Thy Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>B qua bng phng i th: : tng 20% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 1]	3	4445	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 2% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 2]	3	4446	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 4% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 3]	3	4447	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 6% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 4]	3	4448	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 8% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 5]	3	4449	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 10% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 6]	3	4450	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 12% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 7]	3	4451	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 14% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 8]	3	4452	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 16% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 9]	3	4453	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 18% (dng) <color><bclr>	0	0	0	0	0
Xch Ha Vn Tinh- Gip [Cp 10]	3	4454	\spr\item\fusion\ʯ-.spr	41	1	1	Ha Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Ha Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>B qua ha phng i th: tng 20% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 1]	3	4455	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 1 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 2% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 2]	3	4456	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 2 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 4% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 3]	3	4457	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 3 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 6% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 4]	3	4458	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 4 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 8% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 5]	3	4459	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 5 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 10% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 6]	3	4460	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 6 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 12% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 7]	3	4461	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 7 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 14% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 8]	3	4462	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 8 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 16% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 9]	3	4463	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 9 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 18% (dng) <color><bclr>	0	0	0	0	0
Lc Bn Vn Tinh- Gip [Cp 10]	3	4464	\spr\item\fusion\ʯ-.spr	41	1	1	Long Vn Tinh c th luyn ra t Tinh Tinh Khong, nhn chut phi s dng s nng cao cp  Long Vn Cng vi thuc tnh phm cht tng ng. <enter><color=blue> phm cht: cp 10 <color><enter><bclr=Blue><color=White>B qua li phng i th: tng 20% (dng) <color><bclr>	0	0	0	0	0
Tinh Thit Khong	3	4465	\spr\item\questkey\taskobj025.spr	333	1	1	Khong thch Vn Cng phm cht cao, nhn chut phi s dng c th ngu nhin nhn c mt loi Vn Cng phm cht t 2 n 4.	0	0	0	0	0
Tinh Tinh Khong	3	4466	\spr\item\script\jiaoshi_jieri\200810\zhenxinsuipian.spr	333	1	1	Khong thch Vn Tinh phm cht cao, nhn chut phi s dng, tiu hao 1 Huyn Ha Than c th nhn c 1 loi Vn Tinh phm cht t 1 n 6.	0	0	0	0	0
ƾ[1]	3	4467	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ľϵɫ˺1%<color><bclr>	0	0	0	0	0
ƾ[2]	3	4468	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ľϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾ[3]	3	4469	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ľϵɫ˺3%<color><bclr>	0	0	0	0	0
ƾ[4]	3	4470	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ľϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾ[5]	3	4471	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ľϵɫ˺5%<color><bclr>	0	0	0	0	0
ƾ[6]	3	4472	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ľϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾ[7]	3	4473	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ľϵɫ˺7%<color><bclr>	0	0	0	0	0
ƾ[8]	3	4474	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ľϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾ[9]	3	4475	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ľϵɫ˺9%<color><bclr>	0	0	0	0	0
ƾ[10]	3	4476	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ľϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾľ[1]	3	4477	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ϵɫ˺1%<color><bclr>	0	0	0	0	0
ƾľ[2]	3	4478	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾľ[3]	3	4479	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ϵɫ˺3%<color><bclr>	0	0	0	0	0
ƾľ[4]	3	4480	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾľ[5]	3	4481	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ϵɫ˺5%<color><bclr>	0	0	0	0	0
ƾľ[6]	3	4482	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾľ[7]	3	4483	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ϵɫ˺7%<color><bclr>	0	0	0	0	0
ƾľ[8]	3	4484	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾľ[9]	3	4485	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ϵɫ˺9%<color><bclr>	0	0	0	0	0
ƾľ[10]	3	4486	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾˮ[1]	3	4487	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>Իϵɫ˺1%<color><bclr>	0	0	0	0	0
ƾˮ[2]	3	4488	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>Իϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾˮ[3]	3	4489	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>Իϵɫ˺3%<color><bclr>	0	0	0	0	0
ƾˮ[4]	3	4490	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>Իϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾˮ[5]	3	4491	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>Իϵɫ˺5%<color><bclr>	0	0	0	0	0
ƾˮ[6]	3	4492	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>Իϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾˮ[7]	3	4493	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>Իϵɫ˺7%<color><bclr>	0	0	0	0	0
ƾˮ[8]	3	4494	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>Իϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾˮ[9]	3	4495	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>Իϵɫ˺9%<color><bclr>	0	0	0	0	0
ƾˮ[10]	3	4496	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>Իϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾ[1]	3	4497	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>Խϵɫ˺1%<color><bclr>	0	0	0	0	0
ƾ[2]	3	4498	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>Խϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾ[3]	3	4499	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>Խϵɫ˺3%<color><bclr>	0	0	0	0	0
ƾ[4]	3	4500	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>Խϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾ[5]	3	4501	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>Խϵɫ˺5%<color><bclr>	0	0	0	0	0
ƾ[6]	3	4502	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>Խϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾ[7]	3	4503	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>Խϵɫ˺7%<color><bclr>	0	0	0	0	0
ƾ[8]	3	4504	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>Խϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾ[9]	3	4505	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>Խϵɫ˺9%<color><bclr>	0	0	0	0	0
ƾ[10]	3	4506	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>Խϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾݸ[1]	3	4507	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ˮϵɫ˺1%<color><bclr>	0	0	0	0	0
ƾݸ[2]	3	4508	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ˮϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾݸ[3]	3	4509	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ˮϵɫ˺3%<color><bclr>	0	0	0	0	0
ƾݸ[4]	3	4510	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ˮϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾݸ[5]	3	4511	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ˮϵɫ˺5%<color><bclr>	0	0	0	0	0
ƾݸ[6]	3	4512	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ˮϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾݸ[7]	3	4513	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ˮϵɫ˺7%<color><bclr>	0	0	0	0	0
ƾݸ[8]	3	4514	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ˮϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾݸ[9]	3	4515	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ˮϵɫ˺9%<color><bclr>	0	0	0	0	0
ƾݸ[10]	3	4516	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ˮϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾ[1]	3	4517	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ܵľϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾ[2]	3	4518	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ܵľϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾ[3]	3	4519	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ܵľϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾ[4]	3	4520	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ܵľϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾ[5]	3	4521	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ܵľϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾ[6]	3	4522	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ܵľϵɫ˺12%<color><bclr>	0	0	0	0	0
ƾ[7]	3	4523	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ܵľϵɫ˺14%<color><bclr>	0	0	0	0	0
ƾ[8]	3	4524	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ܵľϵɫ˺16%<color><bclr>	0	0	0	0	0
ƾ[9]	3	4525	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ܵľϵɫ˺18%<color><bclr>	0	0	0	0	0
ƾ[10]	3	4526	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ܵľϵɫ˺20%<color><bclr>	0	0	0	0	0
ƾľ[1]	3	4527	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ܵϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾľ[2]	3	4528	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ܵϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾľ[3]	3	4529	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ܵϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾľ[4]	3	4530	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ܵϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾľ[5]	3	4531	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ܵϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾľ[6]	3	4532	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ܵϵɫ˺12%<color><bclr>	0	0	0	0	0
ƾľ[7]	3	4533	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ܵϵɫ˺14%<color><bclr>	0	0	0	0	0
ƾľ[8]	3	4534	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ܵϵɫ˺16%<color><bclr>	0	0	0	0	0
ƾľ[9]	3	4535	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ܵϵɫ˺18%<color><bclr>	0	0	0	0	0
ƾľ[10]	3	4536	\spr\item\fusion\ʯ-ľ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ܵϵɫ˺20%<color><bclr>	0	0	0	0	0
ƾˮ[1]	3	4537	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ܵϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾˮ[2]	3	4538	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ܵϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾˮ[3]	3	4539	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ܵϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾˮ[4]	3	4540	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ܵϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾˮ[5]	3	4541	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ܵϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾˮ[6]	3	4542	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ܵϵɫ˺12%<color><bclr>	0	0	0	0	0
ƾˮ[7]	3	4543	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ܵϵɫ˺14%<color><bclr>	0	0	0	0	0
ƾˮ[8]	3	4544	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ܵϵɫ˺16%<color><bclr>	0	0	0	0	0
ƾˮ[9]	3	4545	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ܵϵɫ˺18%<color><bclr>	0	0	0	0	0
ƾˮ[10]	3	4546	\spr\item\fusion\ʯ-ˮ.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ܵϵɫ˺20%<color><bclr>	0	0	0	0	0
ƾ[1]	3	4547	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ܵϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾ[2]	3	4548	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ܵϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾ[3]	3	4549	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ܵϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾ[4]	3	4550	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ܵϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾ[5]	3	4551	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ܵϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾ[6]	3	4552	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ܵϵɫ˺12%<color><bclr>	0	0	0	0	0
ƾ[7]	3	4553	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ܵϵɫ˺14%<color><bclr>	0	0	0	0	0
ƾ[8]	3	4554	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ܵϵɫ˺16%<color><bclr>	0	0	0	0	0
ƾ[9]	3	4555	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ܵϵɫ˺18%<color><bclr>	0	0	0	0	0
ƾ[10]	3	4556	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ܵϵɫ˺20%<color><bclr>	0	0	0	0	0
ƾݸ[1]	3	4557	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ1<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺2%<color><bclr>	0	0	0	0	0
ƾݸ[2]	3	4558	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ2<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺4%<color><bclr>	0	0	0	0	0
ƾݸ[3]	3	4559	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ3<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺6%<color><bclr>	0	0	0	0	0
ƾݸ[4]	3	4560	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ4<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺8%<color><bclr>	0	0	0	0	0
ƾݸ[5]	3	4561	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ5<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺10%<color><bclr>	0	0	0	0	0
ƾݸ[6]	3	4562	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ6<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺12%<color><bclr>	0	0	0	0	0
ƾݸ[7]	3	4563	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ7<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺14%<color><bclr>	0	0	0	0	0
ƾݸ[8]	3	4564	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ8<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺16%<color><bclr>	0	0	0	0	0
ƾݸ[9]	3	4565	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ9<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺18%<color><bclr>	0	0	0	0	0
ƾݸ[10]	3	4566	\spr\item\fusion\ʯ-.spr	41	1	1	̺֮ƾҼ߶ӦƷԵƸֵĵȼ<enter><color=blue>Ʒʣ10<color><enter><bclr=Blue><color=White>ܵˮϵɫ˺20%<color><bclr>	0	0	0	0	0
Mc Tng	3	4567	\spr\item\script\ľ.spr	41	1	1	Nhn phi vo  nhn c phn thng hp dn	0	0	0	0	0
Tinh Thit Tuyn	3	4568	\spr\item\script\.spr	41	1	1	ڡʢѡһ١Ĳ	0	0	0	0	0
	3	4569	\spr\item\script\.spr	41	1	1	Nhn phi vo  nhn c phn thng hp dn	0	0	0	0	0
BBtestרӷ	3	4570	\spr\item\questkey\taskobj126.spr	41	1	1	BBtestר	0	0	0	0	0
M sch k nng cp 150	3	4571	\spr\item\skillbook_a1_0.spr	41	1	1	S dng mi m c gii hn tu luyn k nng cp 150 cp 21	0	0	0	0	0
K nng cp 150 cp 21	3	4572	\spr\item\skillbook_a1_0.spr	41	1	1	Dng 10 loi  np cho NPC Thng Nhn Thn B  Tng Dng  hp thnh sch tng k nng cp 150	0	0	0	0	0
Ǭӡ	3	4573	\spr\item\fusion\wuxinglihe.spr	41	1	1	Ҽʹô򿪣Իһð󶨵1Ǭӡ	0	0	0	0	0
Cn cu	3	4574	\spr\item\diaogan.spr	41	1	1	Cn cu c thng thng. 	0	0	0	0	0
Mi cu	3	4575	\spr\item\yuer.spr	41	1	1	1 con giun t bo . 	0	0	0	0	0
߼	3	4576	\spr\item\questkey\taskobj005.spr	41	1	1	һر򾡣	0	0	0	0	0
C C	3	4577	\spr\item\caoyu.spr	41	1	1	һ㣬ϽʹԻý	0	0	0	0	0
C M	3	4578	\spr\item\bianyu.spr	41	1	1	1 con c M to, c th mang i nng n	0	0	0	0	0
ƽ	3	4579	\spr\item\gaojiliyu.spr	41	1	1	һ޴Ļƽ㣬ȥѾˣʹڸ߼չ	0	0	0	0	0
ƽ	3	4580	\spr\item\script\spring2007\liyuxiangmi_niangao.spr	41	1	1	һСĻƽ㣬Ԣʹȡ	0	0	0	0	0
տ	3	4581	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
C M nng thng	3	4582	\spr\item\kaoyu.spr	41	1	1	ûõֱӿƵ㣬ȥζô	0	0	0	0	0
ζʿ	3	4583	\spr\item\gaojikaoyu.spr	41	1	1	ϾĿƶɣģζر	0	0	0	0	0
С	3	4584	\spr\item\xiangjianxiaoguiyu.spr	41	1	1	ɫζļ㣬̲סߣʹر𰮳ԡ	0	0	0	0	0
ӷ	3	4585	\spr\item\questkey\010.spr	41	1	1	ڴĻʼҲףʹһǬ	0	0	0	0	0
	3	4586	\spr\item\script\item_chrismasbox.spr	41	1	1	Ҫ1600ʯ򿪣򿪺һ	0	0	0	0	0
	3	4587	\spr\item\songjin\warflag.spr	41	1	1	Ͻ٣ΪȡμӰᾫӢʸ	0	0	0	0	0
	3	4588	\spr\item\script\wuhuayulujinnang.spr	448	1	1	Cm nang c cha Ng Hoa Ngc L Hon, bm chut phi  nhn	0	0	0	0	0
ʲŴ	3	4589	\spr\item\questkey\taskobj397.spr	41	1	1	ˢ̶ʳĵŴףӡ	0	0	0	0	0
Ŵʲ	3	4590	\spr\item\questkey\taskobj404.spr	41	1	1	ˢ̶ʳĵӣͶ뽭мԭ	0	0	0	0	0
Ŵ	3	4591	\spr\item\christmas2006\pumpkinpie.spr	41	1	1	ТŴףӡ	0	0	0	0	0
Ŵ	3	4592	\spr\item\questkey\taskobj402.spr	41	1	1	ڵӣر㡣	0	0	0	0	0
ԭĵ	3	4593	\spr\item\script\lipinhe_20.spr	41	1	1	ԭʱõʹæ򿪣ܻرŶ	0	0	0	0	0
ۻƾ	3	4594	\spr\item\medecine\zq_icon_004.spr	41	1	1	ۻƵҩƣ֮ɱܡߡ֮	0	0	0	0	0
ҩ	3	4595	\spr\item\questkey\taskobj097.spr	41	1	1	ɰҶ֦ѵҩƳɵĲҩϽʹȡ	0	0	0	0	0
	3	4596	\spr\item\changminglv.spr	41	1	1	ϵԱƽ˿ߣʹһǬ	0	0	0	0	0
Thy Biu	3	4597	\spr\item\hulupiao.spr	41	1	1	1 ci go h l c th dng  mc nc.	0	0	0	0	0
Thanh Lit Tuyn Thy	3	4598	\spr\item\qingliequanshui.spr	41	1	1	Nc chy trong ni, thanh lit thun khit, dng  pha tr l tuyt phm 	0	0	0	0	0
Thng Nc	3	4599	\spr\item\zhishujie2011\ľͰ.spr	41	1	1	1 ci thng trng c th dng  cha nc.	0	0	0	0	0
Dung Tuyt Chi Thy	3	4600	\spr\item\zhishujie2011\װˮľͰ.spr	41	1	1	Bng tan thnh nc	0	0	0	0	0
Nhai Bch Chi Thch	3	4601	\spr\item\script\item_zhushakuang.spr	41	1	1	Nham Thch bn hng ni rt chc chn.	0	0	0	0	0
Thng Tng Chm Dip	3	4602	\spr\item\songzhen.spr	41	1	1	L ca cy tng rt cng.	0	0	0	0	0
Bng Tm Thu	3	4603	\spr\item\bingcantui.spr	41	1	1	Bng Tm Thu ca Nam Cng, v cam, tnh bnh, c th cho vo thuc.	0	0	0	0	0
Bng Tm Ngc L Cao	3	4604	\spr\item\script\zhenlu_avd3.spr	41	1	1	Dng Bng Tm Thu ch to thuc cao, c tc dng thn k cha lnh vt thng c. 	0	0	0	0	0
Vn T Trc Thu Bnh	3	4605	\spr\item\qipan.spr	41	1	1	Kt cu tinh t, hi ha vi thin nhin v mt m nh ngc, mu sc nh my l cht  lm c tt.	0	0	0	0	0
Ti sn ca dn lng	3	4606	\spr\item\obj_item_jixiang.spr	41	1	1	Ti sn ri rc ca dn lng.	0	0	0	0	0
Cm nang	3	4607	\spr\item\script\qingming_jieri\200903\wanhuafudai.spr	41	1	1	1 ci cm nang m ra c th nhn c nhim v.	0	0	0	0	0
Mnh giy th 1	3	4608	\spr\item\lottery\wulincaiquan_argent.spr	41	1	1	Kim i kim gi chi bn, i h tr Ch Kim S n Kim Thu sa thn kim ca bn mn.	0	0	0	0	0
Mnh giy th 2	3	4609	\spr\item\lottery\wulincaiquan_argent.spr	41	1	1	Mun thnh kim gi gii cn phi tu tm trc. Hy i ra sau ni Bc B tnh tm 1 ln i.	0	0	0	0	0
Mnh giy th 3	3	4610	\spr\item\lottery\wulincaiquan_argent.spr	41	1	1	Phn  ca phi Hoa Sn t v hnh m cm thn c kh trng, c thng tin ni l hn ang hot ng  Ty Nam Kim Lc. Git hn i. 	0	0	0	0	0
Bch H Huyt	3	4611	\spr\item\yangmeikeshui.spr	41	1	1	Thin h dng mnh nht l huyt ca Bch H, c th dng  t kim.	0	0	0	0	0
Mt ng nguyn liu g 	3	4612	\spr\item\muliao.spr	41	1	1	G  cng v chc chn, l nguyn liu tt  ch to kim g.	0	0	0	0	0
Mt bc mt lnh	3	4613	\spr\item\questkey\taskobj090.spr	41	1	1	Ngi no c lin quan n Nhc Minh Phi th git khng tha.	0	0	0	0	0
Th ca Nhc Minh Phi	3	4614	\spr\item\questkey\taskobj075.spr	41	1	1	Th ca Nhc Minh Phi gi cho T Phong ca phi Hoa Sn.	0	0	0	0	0
Tng lng mu	3	4615	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng ni lc	3	4616	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim th thng	3	4617	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian trng c	3	4618	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian tr hon	3	4619	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian chong	3	4620	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng khng hon ton	3	4621	\spr\item\questkey\003.spr	404	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng gii hn mu trong	3	4622	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng tc  chy	3	4623	\spr\item\questkey\003.spr	406	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng n trnh	3	4624	\spr\item\questkey\003.spr	404	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Hp thnh k nng cng kch	3	4625	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Hp thnh k nng cng kch	3	4626	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng t l trng kch	3	4627	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng t l trng kch i khng	3	4628	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Ŀݲ	3	4629	\spr\item\script\zijinghua.spr	41	1	1	Ժζʡ΢кλɢסȽⶾ̵ֹȡѪֹѪĹЧ	0	0	0	0	0
׾	3	4630	\spr\item\qingming\mum_w.spr	41	1	1	ĿġƢθȹЧ	0	0	0	0	0
	3	4631	\spr\item\mayday07\huangcha.spr	41	1	1	ѪֹѪȽⶾĹЧ	0	0	0	0	0
Ƶȯ	3	4632	\spr\item\lottery\wulincaiquan_red.spr	41	1	1	֣	0	0	0	0	0
Ƶȯ	3	4633	\spr\item\lottery\wulincaiquan_argent.spr	41	1	1	˻	0	0	0	0	0
ϼ	3	4634	\spr\item\laojiliangcha.spr	41	1	1	ϰ裬ǳܴҵĻӭ	0	0	0	0	0
	3	4635	\spr\item\baobaoliangcha.spr	41	1	1	裬ǳܴҵĻӭ	0	0	0	0	0
帹ȯ	3	4636	\spr\item\script\lipinquan_20.spr	41	1	1	ƾȯڻʹѡȡһŢ齱	0	0	0	0	0
ˮ	3	4637	\spr\item\yangmeikeshui.spr	41	1	1	Т÷ե֭ɣʱۣѡƷ	0	0	0	0	0
غϻ	3	4638	\spr\item\script\zhuhuoshan.spr	41	1	1	Тأʽ˪ѩΪϻȣԢʹһǬ	0	0	0	0	0
Cn Khn Phch Lch n	3	4639	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20137Ԣ10	0	0	0	0	0
C Quyt	3	4640	\spr\item\caoyu.spr	41	1	1	һ㣬ϽʹԻý	0	0	0	0	0
Nguyn Liu Thin Hng	3	4641	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
C C nng thng	3	4642	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
C M nng thng	3	4643	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
C Quyt nng thng	3	4644	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
C C nng Thin Hng	3	4645	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
C M nng Thin Hng	3	4646	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
C Quyt nng Thin Hng	3	4647	\spr\item\medecine\obj-potion11.spr	41	1	1	ȻۡʳεƳɵտϣ㡣	0	0	0	0	0
Thin Vng k nng cp 150 Mt Tch cp 21	3	4648	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thin Vng Bang ln cp 21	0	0	0	0	0
Thin Vng k nng cp 150 Mt Tch cp 22	3	4649	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thin Vng Bang ln cp 22	0	0	0	0	0
Thin Vng k nng cp 150 Mt Tch cp 23	3	4650	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thin Vng Bang ln cp 23	0	0	0	0	0
Thiu Lm k nng cp 150 Mt Tch cp 21	3	4651	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thiu Lm Bang ln cp 21	0	0	0	0	0
Thiu Lm k nng cp 150 Mt Tch cp 22	3	4652	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thiu Lm Bang ln cp 22	0	0	0	0	0
Thiu Lm k nng cp 150 Mt Tch cp 23	3	4653	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thiu Lm Bang ln cp 23	0	0	0	0	0
ng Mn k nng cp 150 Mt Tch cp 21	3	4654	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca ng Mn Bang ln cp 21	0	0	0	0	0
ng Mn k nng cp 150 Mt Tch cp 22	3	4655	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca ng Mn Bang ln cp 22	0	0	0	0	0
ng Mn k nng cp 150 Mt Tch cp 23	3	4656	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca ng Mn Bang ln cp 23	0	0	0	0	0
Ng c k nng cp 150 Mt Tch cp 21	3	4657	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Ng c Bang ln cp 21	0	0	0	0	0
Ng c k nng cp 150 Mt Tch cp 22	3	4658	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Ng c Bang ln cp 22	0	0	0	0	0
Ng c k nng cp 150 Mt Tch cp 23	3	4659	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Ng c Bang ln cp 23	0	0	0	0	0
Nga My k nng cp 150 Mt Tch cp 21	3	4660	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Nga My Bang ln cp 21	0	0	0	0	0
Nga My k nng cp 150 Mt Tch cp 22	3	4661	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Nga My Bang ln cp 22	0	0	0	0	0
Nga My k nng cp 150 Mt Tch cp 23	3	4662	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Nga My Bang ln cp 23	0	0	0	0	0
Thy Yn k nng cp 150 Mt Tch cp 21	3	4663	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thy Yn Bang ln cp 21	0	0	0	0	0
Thy Yn k nng cp 150 Mt Tch cp 22	3	4664	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thy Yn Bang ln cp 22	0	0	0	0	0
Thy Yn k nng cp 150 Mt Tch cp 23	3	4665	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thy Yn Bang ln cp 23	0	0	0	0	0
Ci Bang k nng cp 150 Mt Tch cp 21	3	4666	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Ci Bang ln cp 21	0	0	0	0	0
Ci Bang k nng cp 150 Mt Tch cp 22	3	4667	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Ci Bang ln cp 22	0	0	0	0	0
Ci Bang k nng cp 150 Mt Tch cp 23	3	4668	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Ci Bang ln cp 23	0	0	0	0	0
Thin Nhn k nng cp 150 Mt Tch cp 21	3	4669	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thin Nhn Bang ln cp 21	0	0	0	0	0
Thin Nhn k nng cp 150 Mt Tch cp 22	3	4670	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thin Nhn Bang ln cp 22	0	0	0	0	0
Thin Nhn k nng cp 150 Mt Tch cp 23	3	4671	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Thin Nhn Bang ln cp 23	0	0	0	0	0
V ang k nng cp 150 Mt Tch cp 21	3	4672	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca V ang Bang ln cp 21	0	0	0	0	0
V ang k nng cp 150 Mt Tch cp 22	3	4673	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca V ang Bang ln cp 22	0	0	0	0	0
V ang k nng cp 150 Mt Tch cp 23	3	4674	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca V ang Bang ln cp 23	0	0	0	0	0
Cn Lun k nng cp 150 Mt Tch cp 21	3	4675	\spr\item\script\other\21miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Cn Lun Bang ln cp 21	0	0	0	0	0
Cn Lun k nng cp 150 Mt Tch cp 22	3	4676	\spr\item\script\other\22miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Cn Lun Bang ln cp 22	0	0	0	0	0
Cn Lun k nng cp 150 Mt Tch cp 23	3	4677	\spr\item\script\other\23miji.spr	41	1	1	Nhp vo s dng c th nng k nng cp 150 ca Cn Lun Bang ln cp 23	0	0	0	0	0
Tng lng mu	3	4678	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng ni lc	3	4679	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim th thng	3	4680	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian trng c	3	4681	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian tr hon	3	4682	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Gim thi gian chong	3	4683	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng khng hon ton	3	4684	\spr\item\questkey\003.spr	404	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng gii hn mu trong	3	4685	\spr\item\questkey\003.spr	405	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng tc  chy	3	4686	\spr\item\questkey\003.spr	406	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng n trnh	3	4687	\spr\item\questkey\003.spr	404	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Hp thnh k nng cng kch	3	4688	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Hp thnh k nng cng kch	3	4689	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng t l trng kch	3	4690	\spr\item\questkey\003.spr	398	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Tng t l trng kch i khng	3	4691	\spr\item\questkey\003.spr	396	1	1	Khong Th K Trn, lm cho  ch chin u ca con ngi xung mn. (Nhn c s dng ngay) 	1	0	0	0	0
Bn  T Qu Nhai thch qut.	3	4692	\spr\item\change_destiny\gaimingjue.spr	41	1	1	Bn  phng b khi thm thnh T Qu Nhai thch qut, ghi chp rt nhiu m o v bo vt m ngi ta khng bit n. Nhn chut tri  tm.	0	0	0	0	0
L bao mnh thn b.	3	4693	\spr\item\questkey\taskobj076.spr	424	1	1	Trong T Qu Nhai thch qut o c mnh k qui, phin trn c vit ch thn b kh m phn bit c.	0	0	0	0	0
Mt Tch Chinh Chin Bt Phng	3	4694	\spr\item\script\other\tianwang.spr	41	1	1	Nhp s dng c th lnh hi k nng Chinh Chin Ba Phng	0	0	0	0	0
Mt Tch La Hn Kim Thn	3	4695	\spr\item\script\other\shaolin.spr	41	1	1	Nhp s dng c th lnh hi k nng Kim Thn La Hn	0	0	0	0	0
Mt Tch Hp Tinh Trn	3	4696	\spr\item\script\other\tangmen.spr	41	1	1	Nhp s dng c th lnh hi k nng Hp Tinh Trn	0	0	0	0	0
Mt Tch Sm La c Hi	3	4697	\spr\item\script\other\wudu.spr	41	1	1	Nhp s dng c th lnh hi k nng Sm La c Hi	0	0	0	0	0
Ba La Tm Kinh B Tch	3	4698	\spr\item\script\other\emei.spr	41	1	1	Nhp s dng c th lnh hi k nng Ba La Tm Kinh	0	0	0	0	0
Mt Tch Huyn Bng V Tc	3	4699	\spr\item\script\other\cuiyan.spr	41	1	1	Nhp s dng c th lnh hi k nng Huyn Bng V Tc	0	0	0	0	0
Mt Tch  Y Quyt	3	4700	\spr\item\script\other\gaibang.spr	41	1	1	Nhp s dng c th lnh hi k nng  Y Quyt	0	0	0	0	0
Mt Tch Lit Ha Phn Thin	3	4701	\spr\item\script\other\tianren.spr	41	1	1	Nhp s dng c th lnh hi k nng Lit Ha Phn Thin	0	0	0	0	0
Mt Tch Chn V Tht Trit	3	4702	\spr\item\script\other\wudang.spr	41	1	1	Nhp s dng c th lnh hi k nng Chn V Tht Tit	0	0	0	0	0
Mt Tch Thin Cang Kh Knh	3	4703	\spr\item\script\other\kunlun.spr	41	1	1	Nhp s dng c th lnh hi k nng Thin Cng Kh Knh	0	0	0	0	0
Bch Cu Hon k nng 180	3	4704	\spr\item\script\other\baiju.spr	19	1	1	S dng Tc Hiu Bch Cu Hon k nng cp 180 c th nhn ngu nhin gi tr tu luyn k nng	0	0	0	0	0
Huy Chng Vng	3	4705	\spr\item\script\other\huizhang.spr	19	1	1	Hot ng bnh chn Thin H  Nht Bang	0	0	0	0	0
	3	4706	\spr\item\script\item_huangjintupu.spr	41	1	1	һдĿСӣһ105⣬ҪһŶ	0	0	0	0	0
ֵ	3	4707	\spr\item\questkey\taskobj091.spr	41	1	1	һֵдһЩֵ֣ТִĽܿö	0	0	0	0	0
	3	4708	\spr\item\questkey\taskobj091.spr	41	1	1	Ҳȥʺ÷÷ɡ	0	0	0	0	0
	3	4709	\spr\item\script\jiaoshi_jieri\200810\fuyuanjinshi.spr	41	1	1	÷÷ǳɬ͸УϦڼܴ򿪡	0	0	0	0	0
Ǻ	3	4710	\spr\item\script\bingtanghulu.spr	41	1	1	ɿڵǺСǶԡ	0	0	0	0	0
ֵݿѻһ	3	4711	\spr\item\questkey\taskobj141.spr	41	1	1	һСӵͿѻ滭ŸŢӵˣԱ߻ŤŤ֡Ρ	0	0	0	0	0
ֵݿѻ	3	4712	\spr\item\questkey\taskobj141.spr	41	1	1	һСӵͿѻ滭ŸɫͷˣԱ߻ŤŤ֡Ρ	0	0	0	0	0
ֵݿѻ	3	4713	\spr\item\questkey\taskobj141.spr	41	1	1	һСӵͿѻ滭ŸˣԱ߻ŤŤ֡Ρ	0	0	0	0	0
ֵС	3	4714	\spr\item\bihe.spr	41	1	1	֪ӺδһƽĳκӣһЩֵıʡ	0	0	0	0	0
״	3	4715	\spr\item\jiangzhuang.spr	41	1	1	֪Ӻδһźϵֽдš״֡ʹһǬ	0	0	0	0	0
Cn Khn Phch Lch n	3	4716	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰƵƹŮǴ<enter>ֹ20138Ԣ4	0	0	0	0	0
Hoa Sn Kim Tng-ot mnh lin hon tam tin kim	3	4717	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ghi nh b quyt v cng Hoa Sn Kim Tng-ot mnh lin hon tam tin kim,  t Hoa Sn c th s dng k nng ny.	100	0	0	0	0
Hoa Sn Kh Tng-Bch Thch Ph Ngc	3	4718	\spr\item\questkey\obj_item_lection.spr	341	1	1	Ghi nh b quyt v cng Hoa Sn Kh Tng-Bch Thch Ph Ngc,  t Hoa Sn c th s dng k nng ny.	100	0	0	0	0
M Bi-Siu Quang	3	4719	\spr\item\songjin\token.spr	385	1	1	Nhp phm phi s dng c th nhn c 1 con Siu Quang cao cp 7 ngy	0	0	0	0	0
ﶾ	3	4720	\spr\item\medecine\obj-potion30.spr	19	1	1	Чֵʯеʹúɻ1Сʱ˼Ѣʯʱ	0	0	0	0	0
ƽع	3	4721	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	һղعҼϲ	0	0	0	0	0
׽ع	3	4722	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	һղعҼϲ	0	0	0	0	0
ʯع	3	4723	\spr\item\twzhuanyun\zhuanyunbao_small.spr	41	1	1	һղعҼϲ	0	0	0	0	0
Եǣɽع	3	4724	\spr\item\script\biyishuangfei.spr	41	1	1	ʮһ鲻ģپۻɽǰԵҼع	0	0	0	0	0
ݬС	3	4725	\spr\item\obj_item_giftb.spr	41	1	1	ϵ֪Զ,ΪڡҼȡֿ	0	0	0	0	0
ݬΡŵ	3	4726	\spr\item\obj_item_gifts.spr	41	1	1	õ壬ӵ㡣ȡףν	0	0	0	0	0
V Y ca Chc N	3	4727	\spr\item\christmas2006\greenscarf.spr	41	1	1	֯ŮԡʱڰߵҢ͵͵֯ŮͲٻصˡ	0	0	0	0	0
Tng Bo 	3	4728	\spr\item\questkey\obj_item_shanhe.spr	41	1	1	ţΪ˱ʾл͸ĲرͼģģģҪܿ塣	0	0	0	0	0
Tng bo  xc nh	3	4729	\spr\item\script\xuanjibaotu.spr	41	1	1	ĲرͼǢ˱صλãڲرʹüڱ	0	0	0	0	0
Bo tng thn b	3	4730	\spr\item\oldbox\oldbox.spr	41	1	1	һֵдһЩֵ֣ТִĽܿö	0	0	0	0	0
Gim nh Ph	3	4731	\spr\item\special\Obj_TownPortal.spr	41	1	1	һֵдһЩֵ֣ТִĽܿö	0	0	0	0	0
Thn Gim Ph	3	4732	\spr\item\questkey\taskobj119.spr	41	1	1	һֵдһЩֵ֣ТִĽܿö	0	0	0	0	0
Cu Khng Chm	3	4733	\spr\item\qixi_2006\xiuhuazhen.spr	41	1	1	ɿڵǺСǶԡ	0	0	0	0	0
زرݼ	3	4734	\spr\item\questkey\treasuremap.spr	41	1	1	һȫТıؽ֣صĲرͼƺصʱʹðɡ	0	0	0	0	0
Ϧ	3	4735	\spr\item\script\xuanjibaoxiang.spr	41	1	1	һýϦ䣬ʯҿС򿪿Իøõı	0	0	0	0	0
ʯ	3	4736	\spr\item\script\item_zhushakuang.spr	41	1	1	Ӳʯ飬ҿϦ䣬ıһ̶ȵ𻵡	0	0	0	0	0
С	3	4737	\spr\item\script\qiannianxuanbingchui.spr	41	1	1	һСɾȷһϦ	0	0	0	0	0
Cu Khng Chm	3	4738	\spr\item\qixi_2006\xiuhuazhen.spr	41	1	1	Ůľſ룬ֿ̺Ըܶţ֯Ů콫ɾ޴˺	0	0	0	0	0
Cn Khn Phch Lch n	3	4739	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰĻʹǴ<enter>ֹ20138Ԣ26	0	0	0	0	0
Ԣˬ	3	4740	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹáںԪ*2Ԫ*10*102ھ飬Ի֮*10߼Ի֮*10ԻҶ*2Ի֮*2νѫբ*1ÿɫʹ1	0	0	0	0	0
Ԣˬ׽	3	4741	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹáںԪ*10Ԫ*50*5010ھ飬Ի֮*50߼Ի֮*50ԻҶ*10Ի֮*10νѫբ*5ÿɫʹ1	0	0	0	0	0
Ԣˬʯ	3	4742	\spr\item\script\item_chrismasbox.spr	41	1	1	ҼʹáںԪ*20Ԫ*200*20020ھ飬Ի֮*100߼Ի֮*100ԻҶ*20Ի֮*20νѫբ*10Ԫ*1ÿɫʹ1	0	0	0	0	0
Kim M Cm Nang	3	4743	\spr\item\script\other\jinmajinnang.spr	41	1	1	λҼԻϵӦ	0	0	0	0	0
Kim M l bao	3	4744	\spr\item\script\other\jinmalibao.spr	41	1	1	Chut phi chn s dng c th nhn c phn thng c bit phin bn mi	0	0	0	0	0
Kim M Lnh#Mt	3	4745	\spr\item\script\other\jinmaling.spr	41	1	1	Nhn chn Kim M Cm Nang c th hon thnh nhim v thu thp (cn thu thp 7 Kim M Lnh+200 vn lng)	0	0	0	0	0
Kim M Lnh#Hai	3	4746	\spr\item\script\other\jinmaling.spr	41	1	1	Nhn chn Kim M Cm Nang c th hon thnh nhim v thu thp (cn thu thp 7 Kim M Lnh+200 vn lng)	0	0	0	0	0
Kim M Lnh#Ba	3	4747	\spr\item\script\other\jinmaling.spr	41	1	1	Nhn chn Kim M Cm Nang c th hon thnh nhim v thu thp (cn thu thp 7 Kim M Lnh+200 vn lng)	0	0	0	0	0
Kim M Lnh#Bn	3	4748	\spr\item\script\other\jinmaling.spr	41	1	1	Nhn chn Kim M Cm Nang c th hon thnh nhim v thu thp (cn thu thp 7 Kim M Lnh+200 vn lng)	0	0	0	0	0
Kim M Lnh#Nm	3	4749	\spr\item\script\other\jinmaling.spr	41	1	1	Nhn chn Kim M Cm Nang c th hon thnh nhim v thu thp (cn thu thp 7 Kim M Lnh+200 vn lng)	0	0	0	0	0
Kim M Lnh#Su	3	4750	\spr\item\script\other\jinmaling.spr	41	1	1	Nhn chn Kim M Cm Nang c th hon thnh nhim v thu thp (cn thu thp 7 Kim M Lnh+200 vn lng)	0	0	0	0	0
Kim M Lnh#By	3	4751	\spr\item\script\other\jinmaling.spr	41	1	1	Nhn chn Kim M Cm Nang c th hon thnh nhim v thu thp (cn thu thp 7 Kim M Lnh+200 vn lng)	0	0	0	0	0
YYȨ-	3	4752	\spr\item\obj_item_gifts.spr	41	1	1	ҵĺֵܣˢǵĽٴչ<enter>Ҽ򿪻ô	0	0	0	0	0
YYȨ-ϵ	3	4753	\spr\item\obj_item_gifts.spr	41	1	1	ΪʲôһΪϵһ<enter>ﵽ100ɴ򿪻÷ḻ	0	0	0	0	0
YYȨ-	3	4754	\spr\item\obj_item_gifts.spr	41	1	1	ĽжʹϵţڵĽһж<enter>ﵽ120ɴ򿪷ḻ	0	0	0	0	0
YYȨ-Ե	3	4755	\spr\item\obj_item_gifts.spr	41	1	1	ʮ꽭һԵ<enter>10Ȫ֮ˮܴ򿪣򿪺û÷ḻ	0	0	0	0	0
YYȨ-	3	4756	\spr\item\obj_item_gifts.spr	41	1	1	ҵĺֵܣˢǵĽٴչ<enter>Ҽ򿪻ô	0	0	0	0	0
YYȨ-ϵ	3	4757	\spr\item\obj_item_gifts.spr	41	1	1	ΪʲôһΪϵһ<enter>ﵽ100ɴ򿪻÷ḻ	0	0	0	0	0
YYȨ-	3	4758	\spr\item\obj_item_gifts.spr	41	1	1	ĽжʹϵţڵĽһж<enter>ﵽ120ɴ򿪷ḻ	0	0	0	0	0
YYȨ-Ե	3	4759	\spr\item\obj_item_gifts.spr	41	1	1	ʮ꽭һԵ<enter>10Ȫ֮ˮܴ򿪣򿪺û÷ḻ	0	0	0	0	0
YYȨ-	3	4760	\spr\item\obj_item_gifts.spr	41	1	1	ҵĺֵܣˢǵĽٴչ<enter>Ҽ򿪻ô	0	0	0	0	0
YYȨ-ϵ	3	4761	\spr\item\obj_item_gifts.spr	41	1	1	ΪʲôһΪϵһ<enter>ﵽ100ɴ򿪻÷ḻ	0	0	0	0	0
YYȨ-	3	4762	\spr\item\obj_item_gifts.spr	41	1	1	ĽжʹϵţڵĽһж<enter>ﵽ120ɴ򿪷ḻ	0	0	0	0	0
YYȨ-Ե	3	4763	\spr\item\obj_item_gifts.spr	41	1	1	ʮ꽭һԵ<enter>10Ȫ֮ˮܴ򿪣򿪺û÷ḻ	0	0	0	0	0
	3	4764	\spr\item\songjin\warflag.spr	41	1	1	ϼٵľʹô˾μν߷սøĹѫ	0	0	0	0	0
1	3	4765	\spr\item\script\zhuanshendan.spr	41	1	1	Ƶһı	0	0	0	0	0
ư￨1	3	4766	\spr\item\worldcup\dalishen_kace.spr	41	1	1	ʹúһð󶨵Чڵ20139Ԣ3024㣩һЧ20139Ԣ2224㣩	0	0	0	0	0
Ƹ	3	4767	\spr\item\script\zhongqiu_jieri\200909\diyizhangonglingsuipian.spr	41	1	1	ƵһİϽ٣ΪӮùƽ̨ʸϢʸ	0	0	0	0	0
2	3	4768	\spr\item\script\zhuanshendan.spr	41	1	1	Ƶһı	0	0	0	0	0
ư￨2	3	4769	\spr\item\worldcup\dalishen_kace.spr	41	1	1	ʹúһð󶨵Чڵ20139Ԣ3024㣩һЧ20139Ԣ2224㣩	0	0	0	0	0
Ըǩ	3	4770	\spr\item\christmas2006\greenscarf.spr	41	1	1	֯ŮԡʱڰߵҢ͵͵֯ŮͲٻصˡ	0	0	0	0	0
 Bt m 	3	4771	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Nhn Bnh	3	4772	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Bnh Trung Thu Cm Hoa	3	4773	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
ĽԢ	3	4774	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
	3	4775	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Ԣ	3	4776	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Trung bnh	3	4777	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Thu	3	4778	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Tng cng 	3	4779	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
	3	4780	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
<<δ>>	3	4781	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
ngi 	3	4782	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
nguyt 	3	4783	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
 lng	3	4784	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
	3	4785	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Բ	3	4786	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
<<δ>>	3	4787	\spr\item\script\event\zhongqiu_jieri\201009\mianfen.spr	41	1	1	Nguyn liu c bn  lm bnh trung thu, ngi c th i tm hiu cch lm  nhn cng lm thp phng ca Minh Nguyt Trn	0	0	0	0	0
Cn Khn Phch Lch n	3	4788	\spr\item\script\zijinzhendan.spr	41	1	1	ܶʹý,ʹڶǹУӳгԽǹȣȥٰĻʹǴ<enter>ֹ20138Ԣ26	0	0	0	0	0
Chn Nguyn an	3	4789	\spr\item\script\wusetang.spr	41	1	1	S dng s nhn c 1 im Chn Nguyn	0	0	0	0	0
Thin Long Hon	3	4790	\spr\item\script\zhenpailingyao.spr	41	1	1	S dng  nh qui trong 5 ting s nhn c gp 4 ln kinh nghim, khng cng dn vi Tin Tho L. Tng t l rt Chn Nguyn an ln 3 ln	0	0	0	0	0
a Long Hon	3	4791	\spr\item\script\zhenpailingdan.spr	41	1	1	S dng  nh qui trong 1 ting s nhn c gp 4 ln kinh nghim, khng cng dn vi Tin Tho L. Tng t l rt Chn Nguyn an ln 3 ln	0	0	0	0	0
Sch k nng cp 150 cp 22	3	4792	\spr\item\script\other\21miji.spr	41	1	1	Sau khi s dng c th tng gii hn k nng cp 150 ln cp 22	0	0	0	0	0
Sch k nng cp 150 cp 23	3	4793	\spr\item\script\other\22miji.spr	41	1	1	Sau khi s dng c th tng gii hn k nng cp 150 ln cp 23	0	0	0	0	0
Sch k nng cp 150 cp 24	3	4794	\spr\item\script\other\23miji.spr	41	1	1	Sau khi s dng c th tng gii hn k nng cp 150 ln cp 24	0	0	0	0	0
Sch k nng cp 150 cp 25	3	4795	\spr\item\script\other\cuiyan.spr	41	1	1	Sau khi s dng c th tng gii hn k nng cp 150 ln cp 25	0	0	0	0	0
Sch k nng cp 150 cp 26	3	4796	\spr\item\script\other\tianwang.spr	41	1	1	Sau khi s dng c th tng gii hn k nng cp 150 ln cp 26	0	0	0	0	0
Tht heo 	3	4797	\spr\item\questkey\taskobj399.spr	365	1	1	Tht heo ngon, nguyn liu thng dng.	0	0	0	0	0
C rt	3	4798	\spr\item\christmas2006\carrot.spr	41	1	1	Nguyn liu thch hp dng cho ma ng.	0	0	0	0	0
Cha kha maps VIP 45 	3	4799	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Lnh Bi Chuyn Sinh	3	4800	\spr\item\questkey\006.spr	41	1	1	<color=red>Cn 500 ci lnh bi  chuyn sinh 	2000	1	0	999	0
Cha kha maps VIP 1 	3	4801	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 2 	3	4802	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 3 	3	4803	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 4 	3	4804	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 5 	3	4805	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 6 	3	4806	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 7 	3	4807	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 8 	3	4808	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 9 	3	4809	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 10 	3	4810	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 11 	3	4811	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 12 	3	4812	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 13 	3	4813	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 14 	3	4814	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 15 	3	4815	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 16 	3	4816	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 17 	3	4817	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 18 	3	4818	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 19 	3	4819	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 20 	3	4820	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 21 	3	4821	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 22 	3	4822	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 23 	3	4823	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 24 	3	4824	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 25 	3	4825	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 26 	3	4826	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 27 	3	4827	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 28 	3	4828	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 29 	3	4829	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 30 	3	4830	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 31 	3	4831	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 32 	3	4832	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 33 	3	4833	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 34 	3	4834	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 35 	3	4835	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 36 	3	4836	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 37 	3	4837	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 38 	3	4838	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 39 	3	4839	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 40 	3	4840	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 41 	3	4841	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 42 	3	4842	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 43 	3	4843	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
Cha kha maps VIP 44 	3	4844	\spr\item\questkey\taskobj092-2.spr	41	1	1	Cha Kha  Ln Maps VIP ."	2000	0	0	0	0
 Roll  v rol OPT  HKMP	3	4845	\spr\item\questkey\taskobj105.spr	41	1	1	<color=red>Khong thch dng   Roll  v rol OPT  HKMP.	2000	1	0	999	0
 Vng	3	4846	\spr\item\script\mingfengling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green> Vng	2000	1	0	999	0
Nguyt Thc	3	4847	\spr\item\script\chilinling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>Nguyt Thc	2000	1	0	999	0
Nguyt Thn	3	4848	\spr\item\script\baihuling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>Nguyt Thn	2000	1	0	999	0
Vnh Hng	3	4849	\spr\item\script\jinwuling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>Vnh Hng	2000	1	0	999	0
Vnh Sinh	3	4850	\spr\item\script\zimangling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>Vnh Sinh	2000	1	0	999	0
nh Khi	3	4851	\spr\item\script\xuanyuanling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>nh Khi	2000	1	0	999	0
Huyn Thoi	3	4852	\spr\item\script\canglangling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>Huyn Thoi	2000	1	0	999	0
Thn Thoi	3	4853	\spr\item\script\yunluling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>Thn Thoi	2000	1	0	999	0
Truyn Thuyt	3	4854	\spr\item\script\qingjuling.spr	41	1	1	<color=red>Lnh Bi Thn B nng cp trang b trang b hong kim <color=green>Truyn Thuyt	2000	1	0	999	0
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Mnh Hong Kim Mn Phi (1/4)	3	4858	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  10 mnh n NPC Th Rn i L  i Hong Kim Mn Phi.	0	1	0	999	0
Mnh Hong Kim Mn Phi (2/4)	3	4859	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  10 mnh n NPC Th Rn i L  i Hong Kim Mn Phi.	0	1	0	999	0
Mnh Hong Kim Mn Phi (3/4)	3	4860	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  10 mnh n NPC Th Rn i L  i Hong Kim Mn Phi.	0	1	0	999	0
Mnh Hong Kim Mn Phi (4/4)	3	4861	\spr\item\citydefence\smallfragment.spr	347	1	1	Mang  10 mnh n NPC Th Rn i L  i Hong Kim Mn Phi.	0	1	0	999	0