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View Full Version : [CTF][DM]Castle Wars PT


AbcSniper
04-25-2009, 01:49 PM
Map: Castle Wars PT
Teams: 2
Type: CTF & DM
Its a tournament style map.
http://i40.tinypic.com/fmigb8.jpg
DM40&30&field&0$5,11^1$34,11^0$2,13^1$37,13^0$2,16^1$37,16^0$5,1 8^1$34,18&0,0$23,2112,0,0^1,0$21,1201,0,0^2,0$21,1201,0,0^3, 0$21,1201,0,0^4,0$21,1201,0,0^5,0$21,1201,0,0^6,0$ 21,1201,0,0^7,0$23,1201,0,0^8,0$84,2112,5,0^9,0$98 ,1021,0,0^10,0$98,1021,0,0^11,0$98,1021,0,0^12,0$9 8,1021,0,0^13,0$98,1021,0,0^14,0$98,1021,0,0^15,0$ 98,1021,0,0^16,0$98,1021,0,0^17,0$98,1021,0,0^18,0 $98,1021,0,0^19,0$98,1021,0,0^20,0$98,1021,0,0^21, 0$98,1021,0,0^22,0$98,1021,0,0^23,0$98,1021,0,0^24 ,0$98,1021,0,0^25,0$98,1021,0,0^26,0$98,1021,0,0^2 7,0$98,1021,0,0^28,0$98,1021,0,0^29,0$98,1021,0,0^ 30,0$98,1021,0,0^31,0$84,2112,5,0^32,0$23,2112,0,0 ^33,0$21,1201,0,0^34,0$21,1201,0,0^35,0$21,1201,0, 0^36,0$21,1201,0,0^37,0$21,1201,0,0^38,0$21,1201,0 ,0^39,0$23,1201,0,0^0,1$21,2112,0,0^1,1$0,2112,1,0 ^2,1$0,2112,1,0^3,1$0,2112,1,0^4,1$0,2112,1,0^5,1$ 0,2112,1,0^6,1$0,2112,1,0^7,1$11,0110,0,0^16,1$12, 1021,-1,0^17,1$8,1021,-1,0^18,1$8,1021,-1,0^19,1$8,1021,-1,0^20,1$8,1021,-1,0^21,1$8,1021,-1,0^22,1$8,1021,-1,0^23,1$12,2112,-1,0^32,1$11,2112,0,0^33,1$0,2112,1,0^34,1$0,2112,1 ,0^35,1$0,2112,1,0^36,1$0,2112,1,0^37,1$0,2112,1,0 ^38,1$0,2112,1,0^39,1$21,0110,0,0^0,2$21,2112,0,0^ 1,2$0,2112,1,0^2,2$0,2112,1,0^3,2$0,2112,1,0^4,2$0 ,2112,1,0^5,2$0,2112,1,0^6,2$0,2112,1,0^7,2$21,011 0,0,0^13,2$84,2112,0,0^16,2$10,0110,-1,0^17,2$9,2112,-1,0^18,2$9,2112,-1,0^19,2$9,2112,-1,0^20,2$9,2112,-1,0^21,2$9,2112,-1,0^22,2$9,2112,-1,0^23,2$10,2112,-1,0^26,2$84,2112,0,0^32,2$21,2112,0,0^33,2$0,2112, 1,0^34,2$0,2112,1,0^35,2$0,2112,1,0^36,2$0,2112,1, 0^37,2$0,2112,1,0^38,2$0,2112,1,0^39,2$21,0110,0,0 ^0,3$21,2112,0,0^1,3$0,2112,1,0^2,3$0,2112,1,0^3,3 $6,2112,0,0^4,3$5,1021,0,0^5,3$5,1021,0,0^6,3$4,10 21,0,0^7,3$23,0110,0,0^10,3$51,2112,0,0^11,3$49,10 21,0,0^12,3$84,2112,0,0^13,3$84,2112,0,0^16,3$8,01 10,-1,0^17,3$9,2112,-1,0^18,3$9,2112,-1,0^19,3$9,2112,-1,0^20,3$9,2112,-1,0^21,3$9,2112,-1,0^22,3$9,2112,-1,0^23,3$8,2112,-1,0^26,3$84,2112,0,0^27,3$84,2112,0,0^28,3$49,1021 ,0,0^29,3$51,1201,0,0^32,3$23,1021,0,0^33,3$4,1201 ,0,0^34,3$5,1021,0,0^35,3$5,1201,0,0^36,3$6,1201,0 ,0^37,3$0,2112,1,0^38,3$0,2112,1,0^39,3$21,0110,0, 0^0,4$23,1021,0,0^1,4$11,1021,0,0^2,4$21,1021,0,0^ 3,4$4,2112,0,0^6,4$51,2112,0,0^7,4$49,1021,0,0^8,4 $49,1021,0,0^9,4$49,1021,0,0^10,4$50,0110,0,0^11,4 $9,2112,0,0^12,4$9,2112,0,0^13,4$84,2112,0,0^16,4$ 12,0110,-1,0^17,4$8,1201,-1,0^18,4$8,1201,-1,0^19,4$8,1201,-1,0^20,4$8,1201,-1,0^21,4$8,1201,-1,0^22,4$8,1201,-1,0^23,4$12,1201,-1,0^26,4$84,2112,0,0^27,4$9,2112,0,0^28,4$9,2112,0 ,0^29,4$50,1021,0,0^30,4$49,1021,0,0^31,4$49,1021, 0,0^32,4$49,1021,0,0^33,4$51,1201,0,0^36,4$4,2112, 0,0^37,4$21,1021,0,0^38,4$11,1021,0,0^39,4$23,0110 ,0,0^0,5$84,2112,5,0^6,5$49,0110,0,0^7,5$9,2112,0, 0^8,5$9,2112,0,0^9,5$9,2112,0,0^10,5$9,2112,0,0^11 ,5$9,2112,0,0^12,5$9,2112,0,0^13,5$49,2112,0,0^16, 5$4,1201,0,0^17,5$5,1021,0,0^18,5$4,1021,0,0^19,5$ 23,2112,0,0^20,5$23,1201,0,0^21,5$4,1201,0,0^22,5$ 5,1021,0,0^23,5$4,1021,0,0^26,5$49,0110,0,0^27,5$9 ,2112,0,0^28,5$9,2112,0,0^29,5$9,2112,0,0^30,5$9,2 112,0,0^31,5$9,2112,0,0^32,5$9,2112,0,0^33,5$49,21 12,0,0^39,5$84,2112,5,0^0,6$98,2112,0,0^1,6$57,102 1,0,0^2,6$56,2112,0,0^3,6$56,2112,0,0^4,6$57,2112, 0,0^6,6$49,0110,0,0^7,6$9,2112,0,0^8,6$9,2112,0,0^ 9,6$9,2112,0,0^10,6$9,2112,0,0^11,6$9,2112,0,0^12, 6$9,2112,0,0^13,6$49,2112,0,0^16,6$23,2112,0,0^17, 6$21,1201,0,0^18,6$21,1201,0,0^19,6$22,1201,0,0^20 ,6$22,0110,0,0^21,6$21,1201,0,0^22,6$21,1201,0,0^2 3,6$23,1201,0,0^26,6$49,0110,0,0^27,6$9,2112,0,0^2 8,6$9,2112,0,0^29,6$9,2112,0,0^30,6$9,2112,0,0^31, 6$9,2112,0,0^32,6$9,2112,0,0^33,6$49,2112,0,0^35,6 $57,1021,0,0^36,6$56,2112,0,0^37,6$56,2112,0,0^38, 6$57,2112,0,0^39,6$98,2112,0,0^0,7$98,2112,0,0^1,7 $56,1021,0,0^2,7$55,2112,0,0^3,7$55,2112,0,0^4,7$5 6,1201,0,0^6,7$51,1021,0,0^7,7$49,1201,0,0^8,7$49, 1201,0,0^9,7$49,1201,0,0^10,7$50,1201,0,0^11,7$9,2 112,0,0^12,7$9,2112,0,0^13,7$49,2112,0,0^16,7$11,2 112,0,0^17,7$0,2112,1,0^18,7$0,2112,1,0^19,7$0,211 2,1,0^20,7$0,2112,1,0^21,7$0,2112,1,0^22,7$0,2112, 1,0^23,7$11,0110,0,0^26,7$49,0110,0,0^27,7$9,2112, 0,0^28,7$9,2112,0,0^29,7$50,2112,0,0^30,7$49,1201, 0,0^31,7$49,1201,0,0^32,7$49,1201,0,0^33,7$51,0110 ,0,0^35,7$56,1021,0,0^36,7$55,2112,0,0^37,7$55,211 2,0,0^38,7$56,1201,0,0^39,7$98,2112,0,0^0,8$59,120 1,1,0^1,8$61,0110,1,0^2,8$55,2112,0,0^3,8$55,2112, 0,0^4,8$61,1201,1,0^5,8$59,1201,1,0^6,8$59,1201,1, 0^7,8$59,1201,1,0^8,8$61,0110,1,0^10,8$51,1021,0,0 ^11,8$49,1201,0,0^12,8$49,1201,0,0^13,8$51,0110,0, 0^15,8$4,0110,0,0^16,8$23,1021,0,0^17,8$21,1021,0, 0^18,8$21,1021,0,0^19,8$21,1021,0,0^20,8$21,1021,0 ,0^21,8$21,1021,0,0^22,8$21,1021,0,0^23,8$23,0110, 0,0^24,8$4,0110,0,0^26,8$51,1021,0,0^27,8$49,1201, 0,0^28,8$49,1201,0,0^29,8$51,0110,0,0^31,8$61,1201 ,1,0^32,8$59,1201,1,0^33,8$59,1201,1,0^34,8$59,120 1,1,0^35,8$61,0110,1,0^36,8$55,2112,0,0^37,8$55,21 12,0,0^38,8$61,1201,1,0^39,8$59,1201,1,0^0,9$59,10 21,1,0^1,9$61,1021,1,0^2,9$55,2112,0,0^3,9$55,2112 ,0,0^4,9$61,2112,1,0^5,9$59,1021,1,0^6,9$59,1021,1 ,0^7,9$60,2112,1,0^8,9$59,0110,1,0^15,9$6,1021,0,0 ^16,9$4,1021,0,0^19,9$4,1201,0,0^20,9$4,1021,0,0^2 3,9$4,1201,0,0^24,9$6,0110,0,0^31,9$59,2112,1,0^32 ,9$60,1021,1,0^33,9$59,1021,1,0^34,9$59,1021,1,0^3 5,9$61,1021,1,0^36,9$55,2112,0,0^37,9$55,2112,0,0^ 38,9$61,2112,1,0^39,9$59,1021,1,0^0,10$55,2112,0,0 ^1,10$55,2112,0,0^2,10$55,2112,0,0^3,10$55,2112,0, 0^4,10$103,1021,0,0^5,10$100,1021,0,0^6,10$103,211 2,0,0^7,10$59,2112,1,0^8,10$59,0110,1,0^11,10$18,1 221,0,0^12,10$17,1201,0,0^13,10$18,1201,0,0^26,10$ 18,1221,0,0^27,10$17,1201,0,0^28,10$18,1201,0,0^31 ,10$59,2112,1,0^32,10$59,0110,1,0^33,10$103,1021,0 ,0^34,10$100,1021,0,0^35,10$103,2112,0,0^36,10$55, 2112,0,0^37,10$55,2112,0,0^38,10$55,2112,0,0^39,10 $55,2112,0,0^0,11$89,1201,0,0^1,11$55,2112,0,0^2,1 1$55,2112,0,0^3,11$55,2112,0,0^4,11$104,0110,0,0^5 ,11$102,2112,1,0^6,11$100,2112,0,0^7,11$59,2112,1, 0^8,11$59,0110,1,0^31,11$59,2112,1,0^32,11$59,0110 ,1,0^33,11$100,0110,0,0^34,11$102,2112,1,0^35,11$1 04,2112,0,0^36,11$55,2112,0,0^37,11$55,2112,0,0^38 ,11$55,2112,0,0^39,11$89,1221,0,0^0,12$89,1001,0,0 ^1,12$55,2112,0,0^2,12$55,2112,0,0^3,12$55,2112,0, 0^4,12$103,0110,0,0^5,12$100,1201,0,0^6,12$103,120 1,0,0^7,12$61,2112,1,0^8,12$61,1021,1,0^16,12$4,01 10,0,0^23,12$4,0110,0,0^31,12$61,2112,1,0^32,12$61 ,1021,1,0^33,12$103,0110,0,0^34,12$100,1201,0,0^35 ,12$103,1201,0,0^36,12$55,2112,0,0^37,12$55,2112,0 ,0^38,12$55,2112,0,0^39,12$89,1021,0,0^0,13$55,211 2,0,0^1,13$55,2112,0,0^2,13$55,2112,0,0^3,13$55,21 12,0,0^4,13$55,2112,0,0^5,13$55,2112,0,0^6,13$55,2 112,0,0^7,13$55,2112,0,0^8,13$56,1201,0,0^11,13$1, 1201,0,0^12,13$2,2112,0,0^15,13$4,1201,0,0^16,13$6 ,0110,0,0^18,13$24,2112,0,0^19,13$25,2112,0,0^20,1 3$26,2112,0,0^21,13$27,2112,0,0^22,13$28,2112,0,0^ 23,13$6,1021,0,0^24,13$4,1021,0,0^27,13$2,1021,0,0 ^28,13$1,1021,0,0^31,13$56,1021,0,0^32,13$55,2112, 0,0^33,13$55,2112,0,0^34,13$55,2112,0,0^35,13$55,2 112,0,0^36,13$55,2112,0,0^37,13$55,2112,0,0^38,13$ 55,2112,0,0^39,13$55,2112,0,0^0,14$89,1201,0,0^1,1 4$55,2112,0,0^2,14$55,2112,0,0^3,14$55,2112,0,0^4, 14$55,2112,0,0^5,14$55,2112,0,0^6,14$55,2112,0,0^7 ,14$55,2112,0,0^8,14$56,1201,0,0^12,14$3,2112,0,0^ 18,14$29,2112,0,0^19,14$30,2112,0,0^20,14$31,2112, 0,0^21,14$32,2112,0,0^22,14$33,2112,0,0^27,14$3,21 12,0,0^31,14$56,1021,0,0^32,14$55,2112,0,0^33,14$5 5,2112,0,0^34,14$55,2112,0,0^35,14$55,2112,0,0^36, 14$55,2112,0,0^37,14$55,2112,0,0^38,14$55,2112,0,0 ^39,14$89,1221,0,0^0,15$89,1001,0,0^1,15$55,2112,0 ,0^2,15$55,2112,0,0^3,15$55,2112,0,0^4,15$55,2112, 0,0^5,15$55,2112,0,0^6,15$55,2112,0,0^7,15$55,2112 ,0,0^8,15$56,1201,0,0^12,15$3,2112,0,0^18,15$34,21 12,0,0^19,15$35,2112,0,0^20,15$36,2112,0,0^21,15$3 7,2112,0,0^22,15$38,2112,0,0^27,15$3,2112,0,0^31,1 5$56,1021,0,0^32,15$55,2112,0,0^33,15$55,2112,0,0^ 34,15$55,2112,0,0^35,15$55,2112,0,0^36,15$55,2112, 0,0^37,15$55,2112,0,0^38,15$55,2112,0,0^39,15$89,1 021,0,0^0,16$55,2112,0,0^1,16$55,2112,0,0^2,16$55, 2112,0,0^3,16$55,2112,0,0^4,16$55,2112,0,0^5,16$55 ,2112,0,0^6,16$55,2112,0,0^7,16$55,2112,0,0^8,16$5 6,1201,0,0^11,16$1,1201,0,0^12,16$2,1201,0,0^15,16 $4,1201,0,0^16,16$6,1201,0,0^18,16$39,2112,0,0^19, 16$40,2112,0,0^20,16$41,2112,0,0^21,16$42,2112,0,0 ^22,16$43,2112,0,0^23,16$6,2112,0,0^24,16$4,1021,0 ,0^27,16$2,0110,0,0^28,16$1,1021,0,0^31,16$56,1021 ,0,0^32,16$55,2112,0,0^33,16$55,2112,0,0^34,16$55, 2112,0,0^35,16$55,2112,0,0^36,16$55,2112,0,0^37,16 $55,2112,0,0^38,16$55,2112,0,0^39,16$55,2112,0,0^0 ,17$89,1201,0,0^1,17$55,2112,0,0^2,17$55,2112,0,0^ 3,17$55,2112,0,0^4,17$103,1021,0,0^5,17$100,1021,0 ,0^6,17$103,2112,0,0^7,17$61,1201,1,0^8,17$61,0110 ,1,0^16,17$4,2112,0,0^18,17$44,2112,0,0^19,17$45,2 112,0,0^20,17$46,2112,0,0^21,17$47,2112,0,0^22,17$ 48,2112,0,0^23,17$4,2112,0,0^31,17$61,1201,1,0^32, 17$61,0110,1,0^33,17$103,1021,0,0^34,17$100,1021,0 ,0^35,17$103,2112,0,0^36,17$55,2112,0,0^37,17$55,2 112,0,0^38,17$55,2112,0,0^39,17$89,1221,0,0^0,18$8 9,1001,0,0^1,18$55,2112,0,0^2,18$55,2112,0,0^3,18$ 55,2112,0,0^4,18$104,0110,0,0^5,18$102,2112,1,0^6, 18$100,2112,0,0^7,18$59,2112,1,0^8,18$59,0110,1,0^ 31,18$59,2112,1,0^32,18$59,0110,1,0^33,18$100,0110 ,0,0^34,18$102,2112,1,0^35,18$104,2112,0,0^36,18$5 5,2112,0,0^37,18$55,2112,0,0^38,18$55,2112,0,0^39, 18$89,1021,0,0^0,19$55,2112,0,0^1,19$55,2112,0,0^2 ,19$55,2112,0,0^3,19$55,2112,0,0^4,19$103,0110,0,0 ^5,19$100,1201,0,0^6,19$103,1201,0,0^7,19$59,2112, 1,0^8,19$59,0110,1,0^11,19$18,1021,0,0^12,19$17,10 21,0,0^13,19$18,1001,0,0^26,19$18,1021,0,0^27,19$1 7,1021,0,0^28,19$18,1001,0,0^31,19$59,2112,1,0^32, 19$59,0110,1,0^33,19$103,0110,0,0^34,19$100,1201,0 ,0^35,19$103,1201,0,0^36,19$55,2112,0,0^37,19$55,2 112,0,0^38,19$55,2112,0,0^39,19$55,2112,0,0^0,20$5 9,1201,1,0^1,20$61,0110,1,0^2,20$55,2112,0,0^3,20$ 55,2112,0,0^4,20$61,1201,1,0^5,20$59,1201,1,0^6,20 $59,1201,1,0^7,20$60,1201,1,0^8,20$59,0110,1,0^15, 20$6,2112,0,0^16,20$4,1021,0,0^19,20$4,1201,0,0^20 ,20$4,1021,0,0^23,20$4,1201,0,0^24,20$6,1201,0,0^3 1,20$59,2112,1,0^32,20$60,0110,1,0^33,20$59,1201,1 ,0^34,20$59,1201,1,0^35,20$61,0110,1,0^36,20$55,21 12,0,0^37,20$55,2112,0,0^38,20$61,1201,1,0^39,20$5 9,1201,1,0^0,21$59,1021,1,0^1,21$61,1021,1,0^2,21$ 55,2112,0,0^3,21$55,2112,0,0^4,21$61,2112,1,0^5,21 $59,1021,1,0^6,21$59,1021,1,0^7,21$59,1021,1,0^8,2 1$61,1021,1,0^10,21$51,2112,0,0^11,21$49,1021,0,0^ 12,21$49,1021,0,0^13,21$51,1201,0,0^15,21$4,2112,0 ,0^16,21$23,2112,0,0^17,21$21,1201,0,0^18,21$21,12 01,0,0^19,21$21,1201,0,0^20,21$21,1201,0,0^21,21$2 1,1201,0,0^22,21$21,1201,0,0^23,21$23,1201,0,0^24, 21$4,2112,0,0^26,21$51,2112,0,0^27,21$49,1021,0,0^ 28,21$49,1021,0,0^29,21$51,1201,0,0^31,21$61,2112, 1,0^32,21$59,1021,1,0^33,21$59,1021,1,0^34,21$59,1 021,1,0^35,21$61,1021,1,0^36,21$55,2112,0,0^37,21$ 55,2112,0,0^38,21$61,2112,1,0^39,21$59,1021,1,0^0, 22$98,2112,0,0^1,22$56,1021,0,0^2,22$55,2112,0,0^3 ,22$55,2112,0,0^4,22$56,1201,0,0^6,22$51,2112,0,0^ 7,22$49,1021,0,0^8,22$49,1021,0,0^9,22$49,1021,0,0 ^10,22$50,0110,0,0^11,22$9,2112,0,0^12,22$9,2112,0 ,0^13,22$49,2112,0,0^16,22$11,2112,0,0^17,22$0,211 2,1,0^18,22$0,2112,1,0^19,22$0,2112,1,0^20,22$0,21 12,1,0^21,22$0,2112,1,0^22,22$0,2112,1,0^23,22$11, 0110,0,0^26,22$49,0110,0,0^27,22$9,2112,0,0^28,22$ 9,2112,0,0^29,22$50,1021,0,0^30,22$49,1021,0,0^31, 22$49,1021,0,0^32,22$49,1021,0,0^33,22$51,1201,0,0 ^35,22$56,1021,0,0^36,22$55,2112,0,0^37,22$55,2112 ,0,0^38,22$56,1201,0,0^39,22$98,2112,0,0^0,23$98,2 112,0,0^1,23$57,0110,0,0^2,23$56,0110,0,0^3,23$56, 0110,0,0^4,23$57,1201,0,0^6,23$49,0110,0,0^7,23$9, 2112,0,0^8,23$9,2112,0,0^9,23$9,2112,0,0^10,23$9,2 112,0,0^11,23$9,2112,0,0^12,23$9,2112,0,0^13,23$49 ,2112,0,0^16,23$23,1021,0,0^17,23$21,1021,0,0^18,2 3$21,1021,0,0^19,23$22,2112,0,0^20,23$22,1021,0,0^ 21,23$21,1021,0,0^22,23$21,1021,0,0^23,23$23,0110, 0,0^26,23$49,0110,0,0^27,23$9,2112,0,0^28,23$9,211 2,0,0^29,23$9,2112,0,0^30,23$9,2112,0,0^31,23$9,21 12,0,0^32,23$9,2112,0,0^33,23$49,2112,0,0^35,23$57 ,0110,0,0^36,23$56,0110,0,0^37,23$56,0110,0,0^38,2 3$57,1201,0,0^39,23$98,2112,0,0^0,24$84,2112,5,0^6 ,24$49,0110,0,0^7,24$9,2112,0,0^8,24$9,2112,0,0^9, 24$9,2112,0,0^10,24$9,2112,0,0^11,24$9,2112,0,0^12 ,24$9,2112,0,0^13,24$49,2112,0,0^16,24$4,1201,0,0^ 17,24$5,1021,0,0^18,24$4,1021,0,0^19,24$23,1021,0, 0^20,24$23,0110,0,0^21,24$4,1201,0,0^22,24$5,1021, 0,0^23,24$4,1021,0,0^26,24$49,0110,0,0^27,24$9,211 2,0,0^28,24$9,2112,0,0^29,24$9,2112,0,0^30,24$9,21 12,0,0^31,24$9,2112,0,0^32,24$9,2112,0,0^33,24$49, 2112,0,0^39,24$84,2112,5,0^0,25$23,2112,0,0^1,25$1 1,1201,0,0^2,25$21,1201,0,0^3,25$4,0110,0,0^6,25$5 1,1021,0,0^7,25$49,1201,0,0^8,25$49,1201,0,0^9,25$ 49,1201,0,0^10,25$50,1201,0,0^11,25$9,2112,0,0^12, 25$9,2112,0,0^13,25$84,2112,0,0^16,25$12,1021,-1,0^17,25$8,1021,-1,0^18,25$8,1021,-1,0^19,25$8,1021,-1,0^20,25$8,1021,-1,0^21,25$8,1021,-1,0^22,25$8,1021,-1,0^23,25$12,2112,-1,0^26,25$84,2112,0,0^27,25$9,2112,0,0^28,25$9,211 2,0,0^29,25$50,2112,0,0^30,25$49,1201,0,0^31,25$49 ,1201,0,0^32,25$49,1201,0,0^33,25$51,0110,0,0^36,2 5$4,0110,0,0^37,25$21,1201,0,0^38,25$11,1201,0,0^3 9,25$23,1201,0,0^0,26$21,2112,0,0^1,26$0,2112,1,0^ 2,26$0,2112,1,0^3,26$6,1021,0,0^4,26$5,1201,0,0^5, 26$5,1201,0,0^6,26$4,1021,0,0^7,26$23,1201,0,0^10, 26$51,1021,0,0^11,26$49,1201,0,0^12,26$84,2112,0,0 ^13,26$84,2112,0,0^16,26$8,0110,-1,0^17,26$9,2112,-1,0^18,26$9,2112,-1,0^19,26$9,2112,-1,0^20,26$9,2112,-1,0^21,26$9,2112,-1,0^22,26$9,2112,-1,0^23,26$8,2112,-1,0^26,26$84,2112,0,0^27,26$84,2112,0,0^28,26$49,1 201,0,0^29,26$51,0110,0,0^32,26$23,2112,0,0^33,26$ 4,1201,0,0^34,26$5,1021,0,0^35,26$5,1021,0,0^36,26 $6,0110,0,0^37,26$0,2112,1,0^38,26$0,2112,1,0^39,2 6$21,0110,0,0^0,27$21,2112,0,0^1,27$0,2112,1,0^2,2 7$0,2112,1,0^3,27$0,2112,1,0^4,27$0,2112,1,0^5,27$ 0,2112,1,0^6,27$0,2112,1,0^7,27$21,0110,0,0^13,27$ 84,2112,0,0^16,27$10,0110,-1,0^17,27$9,2112,-1,0^18,27$9,2112,-1,0^19,27$9,2112,-1,0^20,27$9,2112,-1,0^21,27$9,2112,-1,0^22,27$9,2112,-1,0^23,27$10,2112,-1,0^26,27$84,2112,0,0^32,27$21,2112,0,0^33,27$0,21 12,1,0^34,27$0,2112,1,0^35,27$0,2112,1,0^36,27$0,2 112,1,0^37,27$0,2112,1,0^38,27$0,2112,1,0^39,27$21 ,0110,0,0^0,28$21,2112,0,0^1,28$0,2112,1,0^2,28$0, 2112,1,0^3,28$0,2112,1,0^4,28$0,2112,1,0^5,28$0,21 12,1,0^6,28$0,2112,1,0^7,28$11,0110,0,0^16,28$12,0 110,-1,0^17,28$8,1201,-1,0^18,28$8,1201,-1,0^19,28$8,1201,-1,0^20,28$8,1201,-1,0^21,28$8,1201,-1,0^22,28$8,1201,-1,0^23,28$12,1201,-1,0^32,28$11,2112,0,0^33,28$0,2112,1,0^34,28$0,211 2,1,0^35,28$0,2112,1,0^36,28$0,2112,1,0^37,28$0,21 12,1,0^38,28$0,2112,1,0^39,28$21,0110,0,0^0,29$23, 1021,0,0^1,29$21,1021,0,0^2,29$21,1021,0,0^3,29$21 ,1021,0,0^4,29$21,1021,0,0^5,29$21,1021,0,0^6,29$2 1,1021,0,0^7,29$23,0110,0,0^8,29$84,2112,5,0^9,29$ 98,1021,0,0^10,29$98,1021,0,0^11,29$98,1021,0,0^12 ,29$98,1021,0,0^13,29$98,1021,0,0^14,29$98,1021,0, 0^15,29$98,1021,0,0^16,29$98,1021,0,0^17,29$98,102 1,0,0^18,29$98,1021,0,0^19,29$98,1021,0,0^20,29$98 ,1021,0,0^21,29$98,1021,0,0^22,29$98,1021,0,0^23,2 9$98,1021,0,0^24,29$98,1021,0,0^25,29$98,1021,0,0^ 26,29$98,1021,0,0^27,29$98,1021,0,0^28,29$98,1021, 0,0^29,29$98,1021,0,0^30,29$98,1021,0,0^31,29$84,2 112,5,0^32,29$23,1021,0,0^33,29$21,1021,0,0^34,29$ 21,1021,0,0^35,29$21,1021,0,0^36,29$21,1021,0,0^37 ,29$21,1021,0,0^38,29$21,1021,0,0^39,29$23,0110,0, 0&
CTF40&30&field&0$5,11^1$34,11^0$2,13^1$37,13^0$2,16^1$37,16^0$5,1 8^1$34,18&0,0$23,2112,0,0^1,0$21,1201,0,0^2,0$21,1201,0,0^3, 0$21,1201,0,0^4,0$21,1201,0,0^5,0$21,1201,0,0^6,0$ 21,1201,0,0^7,0$23,1201,0,0^8,0$84,2112,5,0^9,0$98 ,1021,0,0^10,0$98,1021,0,0^11,0$98,1021,0,0^12,0$9 8,1021,0,0^13,0$98,1021,0,0^14,0$98,1021,0,0^15,0$ 98,1021,0,0^16,0$98,1021,0,0^17,0$98,1021,0,0^18,0 $98,1021,0,0^19,0$98,1021,0,0^20,0$98,1021,0,0^21, 0$98,1021,0,0^22,0$98,1021,0,0^23,0$98,1021,0,0^24 ,0$98,1021,0,0^25,0$98,1021,0,0^26,0$98,1021,0,0^2 7,0$98,1021,0,0^28,0$98,1021,0,0^29,0$98,1021,0,0^ 30,0$98,1021,0,0^31,0$84,2112,5,0^32,0$23,2112,0,0 ^33,0$21,1201,0,0^34,0$21,1201,0,0^35,0$21,1201,0, 0^36,0$21,1201,0,0^37,0$21,1201,0,0^38,0$21,1201,0 ,0^39,0$23,1201,0,0^0,1$21,2112,0,0^1,1$0,2112,1,0 ^2,1$0,2112,1,0^3,1$0,2112,1,0^4,1$0,2112,1,0^5,1$ 0,2112,1,0^6,1$0,2112,1,0^7,1$11,0110,0,0^16,1$12, 1021,-1,0^17,1$8,1021,-1,0^18,1$8,1021,-1,0^19,1$8,1021,-1,0^20,1$8,1021,-1,0^21,1$8,1021,-1,0^22,1$8,1021,-1,0^23,1$12,2112,-1,0^32,1$11,2112,0,0^33,1$0,2112,1,0^34,1$0,2112,1 ,0^35,1$0,2112,1,0^36,1$0,2112,1,0^37,1$0,2112,1,0 ^38,1$0,2112,1,0^39,1$21,0110,0,0^0,2$21,2112,0,0^ 1,2$0,2112,1,0^2,2$0,2112,1,0^3,2$0,2112,1,0^4,2$0 ,2112,1,0^5,2$0,2112,1,0^6,2$0,2112,1,0^7,2$21,011 0,0,0^13,2$84,2112,0,0^16,2$10,0110,-1,0^17,2$9,2112,-1,0^18,2$9,2112,-1,0^19,2$9,2112,-1,0^20,2$9,2112,-1,0^21,2$9,2112,-1,0^22,2$9,2112,-1,0^23,2$10,2112,-1,0^26,2$84,2112,0,0^32,2$21,2112,0,0^33,2$0,2112, 1,0^34,2$0,2112,1,0^35,2$0,2112,1,0^36,2$0,2112,1, 0^37,2$0,2112,1,0^38,2$0,2112,1,0^39,2$21,0110,0,0 ^0,3$21,2112,0,0^1,3$0,2112,1,0^2,3$0,2112,1,0^3,3 $6,2112,0,0^4,3$5,1021,0,0^5,3$5,1021,0,0^6,3$4,10 21,0,0^7,3$23,0110,0,0^10,3$51,2112,0,0^11,3$49,10 21,0,0^12,3$84,2112,0,0^13,3$84,2112,0,0^16,3$8,01 10,-1,0^17,3$9,2112,-1,0^18,3$9,2112,-1,0^19,3$9,2112,-1,0^20,3$9,2112,-1,0^21,3$9,2112,-1,0^22,3$9,2112,-1,0^23,3$8,2112,-1,0^26,3$84,2112,0,0^27,3$84,2112,0,0^28,3$49,1021 ,0,0^29,3$51,1201,0,0^32,3$23,1021,0,0^33,3$4,1201 ,0,0^34,3$5,1021,0,0^35,3$5,1201,0,0^36,3$6,1201,0 ,0^37,3$0,2112,1,0^38,3$0,2112,1,0^39,3$21,0110,0, 0^0,4$23,1021,0,0^1,4$11,1021,0,0^2,4$21,1021,0,0^ 3,4$4,2112,0,0^6,4$51,2112,0,0^7,4$49,1021,0,0^8,4 $49,1021,0,0^9,4$49,1021,0,0^10,4$50,0110,0,0^11,4 $9,2112,0,0^12,4$9,2112,0,0^13,4$84,2112,0,0^16,4$ 12,0110,-1,0^17,4$8,1201,-1,0^18,4$8,1201,-1,0^19,4$8,1201,-1,0^20,4$8,1201,-1,0^21,4$8,1201,-1,0^22,4$8,1201,-1,0^23,4$12,1201,-1,0^26,4$84,2112,0,0^27,4$9,2112,0,0^28,4$9,2112,0 ,0^29,4$50,1021,0,0^30,4$49,1021,0,0^31,4$49,1021, 0,0^32,4$49,1021,0,0^33,4$51,1201,0,0^36,4$4,2112, 0,0^37,4$21,1021,0,0^38,4$11,1021,0,0^39,4$23,0110 ,0,0^0,5$84,2112,5,0^6,5$49,0110,0,0^7,5$9,2112,0, 0^8,5$9,2112,0,0^9,5$9,2112,0,0^10,5$9,2112,0,0^11 ,5$9,2112,0,0^12,5$9,2112,0,0^13,5$49,2112,0,0^16, 5$4,1201,0,0^17,5$5,1021,0,0^18,5$4,1021,0,0^19,5$ 23,2112,0,0^20,5$23,1201,0,0^21,5$4,1201,0,0^22,5$ 5,1021,0,0^23,5$4,1021,0,0^26,5$49,0110,0,0^27,5$9 ,2112,0,0^28,5$9,2112,0,0^29,5$9,2112,0,0^30,5$9,2 112,0,0^31,5$9,2112,0,0^32,5$9,2112,0,0^33,5$49,21 12,0,0^39,5$84,2112,5,0^0,6$98,2112,0,0^1,6$57,102 1,0,0^2,6$56,2112,0,0^3,6$56,2112,0,0^4,6$57,2112, 0,0^6,6$49,0110,0,0^7,6$9,2112,0,0^8,6$9,2112,0,0^ 9,6$9,2112,0,0^10,6$9,2112,0,0^11,6$9,2112,0,0^12, 6$9,2112,0,0^13,6$49,2112,0,0^16,6$23,2112,0,0^17, 6$21,1201,0,0^18,6$21,1201,0,0^19,6$22,1201,0,0^20 ,6$22,0110,0,0^21,6$21,1201,0,0^22,6$21,1201,0,0^2 3,6$23,1201,0,0^26,6$49,0110,0,0^27,6$9,2112,0,0^2 8,6$9,2112,0,0^29,6$9,2112,0,0^30,6$9,2112,0,0^31, 6$9,2112,0,0^32,6$9,2112,0,0^33,6$49,2112,0,0^35,6 $57,1021,0,0^36,6$56,2112,0,0^37,6$56,2112,0,0^38, 6$57,2112,0,0^39,6$98,2112,0,0^0,7$98,2112,0,0^1,7 $56,1021,0,0^2,7$55,2112,0,0^3,7$55,2112,0,0^4,7$5 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Samusfox
04-26-2009, 09:57 PM
It kinda looks lame IMO. But would own for 1on1 fights....

ReconReaper
04-26-2009, 11:17 PM
The middle area looks great, but the bases look like failures in my opinion.