PDA

View Full Version : Crossing Paths [2T-CTF]


Parma
04-20-2009, 11:25 AM
I clearly fail with names.
That's the map, it does somewhat feel empty though.
http://i44.tinypic.com/2ccp7yh.jpg
40&30&field&0$25,1^0$5,2^0$25,8^0$35,11^0$30,14^1$30,16^1$25,1 7^1$35,18^1$5,28^1$29,28&0,0$0,2112,2,0^1,0$0,2112,2,0^2,0$0,2112,2,0^3,0$0 ,2112,2,0^4,0$0,2112,2,0^5,0$0,2112,2,0^6,0$0,2112 ,2,0^7,0$21,0110,1,0^8,0$21,0110,0,0^9,0$0,2112,0, 0^10,0$10,0110,-1,0^11,0$9,2112,-1,0^12,0$9,2112,-1,0^13,0$9,2112,-1,0^14,0$9,2112,-1,0^15,0$9,2112,-1,0^16,0$9,2112,-1,0^17,0$9,2112,-1,0^18,0$9,2112,-1,0^19,0$9,2112,-1,0^20,0$10,2112,-1,0^21,0$0,2112,0,0^22,0$0,2112,0,0^23,0$0,2112,0, 0^24,0$21,2112,0,0^25,0$0,2112,1,0^26,0$0,2112,1,0 ^27,0$0,2112,1,0^28,0$0,2112,1,0^29,0$0,2112,1,0^3 0,0$0,2112,1,0^31,0$0,2112,1,0^32,0$0,2112,1,0^33, 0$0,2112,1,0^34,0$0,2112,1,0^35,0$0,2112,1,0^36,0$ 0,2112,1,0^37,0$0,2112,1,0^38,0$0,2112,1,0^39,0$0, 2112,1,0^0,1$0,2112,2,0^1,1$0,2112,2,0^2,1$0,2112, 2,0^3,1$0,2112,2,0^4,1$0,2112,2,0^5,1$0,2112,2,0^6 ,1$0,2112,2,0^7,1$21,0110,1,0^8,1$21,0110,0,0^9,1$ 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1,0^5,4$21,1021,1,0^6,4$11,1021,1,0^7,4$23,0110,1, 0^8,4$21,0110,0,0^9,4$0,2112,0,0^10,4$10,0110,-1,0^11,4$9,2112,-1,0^12,4$9,2112,-1,0^13,4$9,2112,-1,0^14,4$9,2112,-1,0^15,4$9,2112,-1,0^16,4$9,2112,-1,0^17,4$9,2112,-1,0^18,4$9,2112,-1,0^19,4$9,2112,-1,0^20,4$10,2112,-1,0^21,4$0,2112,0,0^22,4$0,2112,0,0^23,4$0,2112,0, 0^24,4$0,2112,0,0^25,4$0,2112,0,0^26,4$0,2112,0,0^ 27,4$0,2112,0,0^28,4$0,2112,0,0^29,4$0,2112,0,0^30 ,4$0,2112,0,0^31,4$0,2112,0,0^32,4$0,2112,0,0^33,4 $0,2112,0,0^34,4$0,2112,0,0^35,4$0,2112,0,0^36,4$0 ,2112,0,0^37,4$0,2112,0,0^38,4$0,2112,0,0^39,4$0,2 112,0,0^0,5$21,1021,0,0^1,5$21,1021,0,0^2,5$21,102 1,0,0^3,5$21,1021,0,0^4,5$21,1021,0,0^5,5$21,1021, 0,0^6,5$11,1021,0,0^7,5$21,1021,0,0^8,5$23,0110,0, 0^9,5$0,2112,0,0^10,5$12,0110,-1,0^11,5$10,1201,-1,0^12,5$8,1201,-1,0^13,5$8,1201,-1,0^14,5$8,1201,-1,0^15,5$8,1201,-1,0^16,5$8,1201,-1,0^17,5$8,1201,-1,0^18,5$8,1201,-1,0^19,5$10,1201,-1,0^20,5$12,1201,-1,0^21,5$0,2112,0,0^22,5$0,2112,0,0^23,5$0,2112,0, 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0,0^2,7$55,2112,0,0^3,7$55,2112,0,0^4,7$55,2112,0, 0^5,7$55,2112,0,0^6,7$55,2112,0,0^7,7$109,1201,0,0 ^8,7$0,2112,0,0^9,7$0,2112,0,0^10,7$0,2112,0,0^11, 7$0,2112,0,0^12,7$84,2112,0,0^13,7$84,2112,0,0^14, 7$0,2112,0,0^15,7$0,2112,0,0^16,7$0,2112,0,0^17,7$ 0,2112,0,0^18,7$84,2112,0,0^19,7$0,2112,0,0^20,7$0 ,2112,0,0^21,7$0,2112,0,0^22,7$0,2112,0,0^23,7$0,2 112,0,0^24,7$21,2112,0,0^25,7$0,2112,1,0^26,7$0,21 12,1,0^27,7$0,2112,1,0^28,7$0,2112,1,0^29,7$0,2112 ,1,0^30,7$0,2112,1,0^31,7$0,2112,1,0^32,7$0,2112,1 ,0^33,7$0,2112,1,0^34,7$0,2112,1,0^35,7$0,2112,1,0 ^36,7$0,2112,1,0^37,7$0,2112,1,0^38,7$0,2112,1,0^3 9,7$0,2112,1,0^0,8$109,1021,0,0^1,8$55,2112,0,0^2, 8$55,2112,0,0^3,8$55,2112,0,0^4,8$55,2112,0,0^5,8$ 55,2112,0,0^6,8$55,2112,0,0^7,8$109,1201,0,0^8,8$0 ,2112,0,0^9,8$0,2112,0,0^10,8$0,2112,0,0^11,8$0,21 12,0,0^12,8$84,2112,0,0^13,8$84,2112,0,0^14,8$0,21 12,0,0^15,8$0,2112,0,0^16,8$0,2112,0,0^17,8$0,2112 ,0,0^18,8$84,2112,0,0^19,8$0,2112,0,0^20,8$0,2112, 0,0^21,8$0,2112,0,0^22,8$0,2112,0,0^23,8$0,2112,0, 0^24,8$21,2112,0,0^25,8$0,2112,1,0^26,8$0,2112,1,0 ^27,8$22,1021,0,0^28,8$21,1021,0,0^29,8$21,1021,0, 0^30,8$21,1021,0,0^31,8$21,1021,0,0^32,8$21,1021,0 ,0^33,8$21,1021,0,0^34,8$21,1021,0,0^35,8$11,1021, 0,0^36,8$21,1021,0,0^37,8$21,1021,0,0^38,8$21,1021 ,0,0^39,8$21,1021,0,0^0,9$110,1021,0,0^1,9$109,011 0,0,0^2,9$109,0110,0,0^3,9$109,0110,0,0^4,9$109,01 10,0,0^5,9$109,0110,0,0^6,9$109,0110,0,0^7,9$110,0 110,0,0^8,9$0,2112,0,0^9,9$0,2112,0,0^10,9$0,2112, 0,0^11,9$0,2112,0,0^12,9$0,2112,0,0^13,9$0,2112,0, 0^14,9$0,2112,0,0^15,9$0,2112,0,0^16,9$0,2112,0,0^ 17,9$0,2112,0,0^18,9$84,2112,0,0^19,9$0,2112,0,0^2 0,9$0,2112,0,0^21,9$0,2112,0,0^22,9$0,2112,0,0^23, 9$0,2112,0,0^24,9$21,2112,0,0^25,9$0,2112,1,0^26,9 $0,2112,1,0^27,9$21,0110,0,0^28,9$0,2112,0,0^29,9$ 0,2112,0,0^30,9$0,2112,0,0^31,9$0,2112,0,0^32,9$12 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8,0110,-1,0^33,10$9,2112,-1,0^34,10$9,2112,-1,0^35,10$9,2112,-1,0^36,10$9,2112,-1,0^37,10$9,2112,-1,0^38,10$8,2112,-1,0^39,10$0,2112,0,0^0,11$9,2112,-1,0^1,11$9,2112,-1,0^2,11$84,2112,-1,0^3,11$9,2112,-1,0^4,11$9,2112,-1,0^5,11$9,2112,-1,0^6,11$9,2112,-1,0^7,11$9,2112,-1,0^8,11$9,2112,-1,0^9,11$9,2112,-1,0^10,11$9,2112,-1,0^11,11$9,2112,-1,0^12,11$9,2112,-1,0^13,11$9,2112,-1,0^14,11$9,2112,-1,0^15,11$9,2112,-1,0^16,11$9,2112,-1,0^17,11$84,2112,-1,0^18,11$9,2112,-1,0^19,11$9,2112,-1,0^20,11$9,2112,-1,0^21,11$9,2112,-1,0^22,11$9,2112,-1,0^23,11$10,2112,-1,0^24,11$11,2112,0,0^25,11$0,2112,1,0^26,11$0,211 2,1,0^27,11$21,0110,0,0^28,11$0,2112,0,0^29,11$84, 2112,0,0^30,11$0,2112,0,0^31,11$0,2112,0,0^32,11$8 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2112,0,0^32,12$10,0110,-1,0^33,12$9,2112,-1,0^34,12$9,2112,-1,0^35,12$9,2112,-1,0^36,12$9,2112,-1,0^37,12$9,2112,-1,0^38,12$8,2112,-1,0^39,12$0,2112,0,0^0,13$9,2112,-1,0^1,13$9,2112,-1,0^2,13$84,2112,-1,0^3,13$9,2112,-1,0^4,13$9,2112,-1,0^5,13$9,2112,-1,0^6,13$84,2112,-1,0^7,13$9,2112,-1,0^8,13$9,2112,-1,0^9,13$84,2112,-1,0^10,13$9,2112,-1,0^11,13$9,2112,-1,0^12,13$9,2112,-1,0^13,13$9,2112,-1,0^14,13$9,2112,-1,0^15,13$9,2112,-1,0^16,13$9,2112,-1,0^17,13$84,2112,-1,0^18,13$9,2112,-1,0^19,13$9,2112,-1,0^20,13$9,2112,-1,0^21,13$9,2112,-1,0^22,13$9,2112,-1,0^23,13$8,2112,0,0^24,13$21,2112,0,0^25,13$0,211 2,1,0^26,13$0,2112,1,0^27,13$21,0110,0,0^28,13$0,2 112,0,0^29,13$0,2112,0,0^30,13$0,2112,0,0^31,13$0, 2112,0,0^32,13$8,0110,-1,0^33,13$9,2112,-1,0^34,13$9,2112,-1,0^35,13$9,2112,-1,0^36,13$9,2112,-1,0^37,13$62,2112,-1,1^38,13$8,2112,-1,0^39,13$0,2112,0,0^0,14$9,2112,-1,0^1,14$9,2112,-1,0^2,14$9,2112,-1,0^3,14$9,2112,-1,0^4,14$9,2112,-1,0^5,14$9,2112,-1,0^6,14$84,2112,-1,0^7,14$9,2112,-1,0^8,14$9,2112,-1,0^9,14$84,2112,-1,0^10,14$9,2112,-1,0^11,14$9,2112,-1,0^12,14$9,2112,-1,0^13,14$9,2112,-1,0^14,14$9,2112,-1,0^15,14$9,2112,-1,0^16,14$9,2112,-1,0^17,14$84,2112,-1,0^18,14$9,2112,-1,0^19,14$9,2112,-1,0^20,14$9,2112,-1,0^21,14$9,2112,-1,0^22,14$9,2112,-1,0^23,14$8,2112,0,0^24,14$21,2112,0,0^25,14$0,211 2,1,0^26,14$0,2112,1,0^27,14$21,0110,0,0^28,14$0,2 112,0,0^29,14$84,2112,0,0^30,14$0,2112,0,0^31,14$0 ,2112,0,0^32,14$12,0110,-1,0^33,14$8,1201,-1,0^34,14$8,1201,-1,0^35,14$8,1201,-1,0^36,14$8,1201,-1,0^37,14$8,1201,-1,0^38,14$12,1201,-1,0^39,14$0,2112,0,0^0,15$5,1021,5,0^1,15$5,1021,5 ,0^2,15$4,1021,5,0^3,15$9,2112,-1,0^4,15$4,1201,5,0^5,15$5,1021,5,0^6,15$4,1021,-1,0^7,15$9,2112,-1,0^8,15$9,2112,-1,0^9,15$4,1201,-1,0^10,15$4,1021,5,0^11,15$9,2112,-1,0^12,15$4,1201,5,0^13,15$5,1021,5,0^14,15$5,1021 ,5,0^15,15$5,1021,5,0^16,15$5,1021,5,0^17,15$5,102 1,5,0^18,15$5,1021,5,0^19,15$5,1021,5,0^20,15$5,10 21,5,0^21,15$5,1021,5,0^22,15$5,1021,5,0^23,15$5,1 021,5,0^24,15$5,1021,5,0^25,15$5,1021,5,0^26,15$5, 1021,5,0^27,15$5,1021,5,0^28,15$5,1021,5,0^29,15$5 ,1021,5,0^30,15$5,1021,5,0^31,15$5,1021,5,0^32,15$ 5,1021,5,0^33,15$5,1021,5,0^34,15$5,1021,5,0^35,15 $5,1021,5,0^36,15$5,1021,5,0^37,15$5,1021,5,0^38,1 5$5,1021,5,0^39,15$4,1021,5,0^0,16$9,2112,-1,0^1,16$9,2112,-1,0^2,16$9,2112,-1,0^3,16$9,2112,-1,0^4,16$9,2112,-1,0^5,16$9,2112,-1,0^6,16$84,2112,-1,0^7,16$9,2112,-1,0^8,16$9,2112,-1,0^9,16$84,2112,-1,0^10,16$9,2112,-1,0^11,16$9,2112,-1,0^12,16$9,2112,-1,0^13,16$9,2112,-1,0^14,16$9,2112,-1,0^15,16$9,2112,-1,0^16,16$9,2112,-1,0^17,16$84,2112,-1,0^18,16$9,2112,-1,0^19,16$9,2112,-1,0^20,16$9,2112,-1,0^21,16$9,2112,-1,0^22,16$9,2112,-1,0^23,16$8,2112,-1,0^24,16$21,2112,0,0^25,16$0,2112,1,0^26,16$0,211 2,1,0^27,16$21,0110,0,0^28,16$0,2112,0,0^29,16$84, 2112,0,0^30,16$0,2112,0,0^31,16$0,2112,0,0^32,16$1 2,1021,-1,0^33,16$8,1021,-1,0^34,16$8,1021,-1,0^35,16$8,1021,-1,0^36,16$8,1021,-1,0^37,16$8,1021,-1,0^38,16$12,2112,-1,0^39,16$0,2112,0,0^0,17$9,2112,-1,0^1,17$9,2112,-1,0^2,17$84,2112,-1,0^3,17$9,2112,-1,0^4,17$9,2112,-1,0^5,17$9,2112,-1,0^6,17$84,2112,-1,0^7,17$9,2112,-1,0^8,17$9,2112,-1,0^9,17$84,2112,-1,0^10,17$9,2112,-1,0^11,17$9,2112,-1,0^12,17$9,2112,-1,0^13,17$9,2112,-1,0^14,17$9,2112,-1,0^15,17$9,2112,-1,0^16,17$9,2112,-1,0^17,17$84,2112,-1,0^18,17$9,2112,-1,0^19,17$9,2112,-1,0^20,17$9,2112,-1,0^21,17$9,2112,-1,0^22,17$9,2112,-1,0^23,17$8,2112,-1,0^24,17$21,2112,0,0^25,17$0,2112,1,0^26,17$0,211 2,1,0^27,17$21,0110,0,0^28,17$0,2112,0,0^29,17$0,2 112,0,0^30,17$0,2112,0,0^31,17$0,2112,0,0^32,17$8, 0110,-1,0^33,17$9,2112,-1,0^34,17$9,2112,-1,0^35,17$9,2112,-1,0^36,17$9,2112,-1,0^37,17$64,2112,-1,2^38,17$8,2112,-1,0^39,17$0,2112,0,0^0,18$9,2112,-1,0^1,18$9,2112,-1,0^2,18$9,2112,-1,0^3,18$9,2112,-1,0^4,18$9,2112,-1,0^5,18$9,2112,-1,0^6,18$9,2112,-1,0^7,18$9,2112,-1,0^8,18$9,2112,-1,0^9,18$9,2112,-1,0^10,18$9,2112,-1,0^11,18$9,2112,-1,0^12,18$9,2112,-1,0^13,18$9,2112,-1,0^14,18$9,2112,-1,0^15,18$9,2112,-1,0^16,18$9,2112,-1,0^17,18$84,2112,-1,0^18,18$9,2112,-1,0^19,18$9,2112,-1,0^20,18$9,2112,-1,0^21,18$9,2112,-1,0^22,18$9,2112,-1,0^23,18$8,2112,-1,0^24,18$21,2112,0,0^25,18$0,2112,1,0^26,18$0,211 2,1,0^27,18$11,0110,0,0^28,18$0,2112,0,0^29,18$0,2 112,0,0^30,18$0,2112,0,0^31,18$0,2112,0,0^32,18$10 ,0110,-1,0^33,18$9,2112,-1,0^34,18$9,2112,-1,0^35,18$9,2112,-1,0^36,18$9,2112,-1,0^37,18$9,2112,-1,0^38,18$8,2112,-1,0^39,18$0,2112,0,0^0,19$9,2112,-1,0^1,19$9,2112,-1,0^2,19$84,2112,-1,0^3,19$9,2112,-1,0^4,19$9,2112,-1,0^5,19$9,2112,-1,0^6,19$9,2112,-1,0^7,19$9,2112,-1,0^8,19$9,2112,-1,0^9,19$9,2112,-1,0^10,19$9,2112,-1,0^11,19$9,2112,-1,0^12,19$9,2112,-1,0^13,19$9,2112,-1,0^14,19$9,2112,-1,0^15,19$9,2112,-1,0^16,19$9,2112,-1,0^17,19$84,2112,-1,0^18,19$9,2112,-1,0^19,19$9,2112,-1,0^20,19$9,2112,-1,0^21,19$9,2112,-1,0^22,19$9,2112,-1,0^23,19$10,2112,-1,0^24,19$11,2112,0,0^25,19$0,2112,1,0^26,19$0,211 2,1,0^27,19$21,0110,0,0^28,19$0,2112,0,0^29,19$84, 2112,0,0^30,19$0,2112,0,0^31,19$0,2112,0,0^32,19$8 ,0110,-1,0^33,19$9,2112,-1,0^34,19$9,2112,-1,0^35,19$9,2112,-1,0^36,19$9,2112,-1,0^37,19$9,2112,-1,0^38,19$8,2112,-1,0^39,19$0,2112,0,0^0,20$8,1201,-1,0^1,20$8,1201,-1,0^2,20$8,1201,-1,0^3,20$8,1201,-1,0^4,20$8,1201,-1,0^5,20$8,1201,-1,0^6,20$8,1201,-1,0^7,20$8,1201,-1,0^8,20$10,1201,-1,0^9,20$8,1201,-1,0^10,20$8,1201,-1,0^11,20$8,1201,-1,0^12,20$8,1201,-1,0^13,20$8,1201,-1,0^14,20$8,1201,-1,0^15,20$10,1201,-1,0^16,20$8,1201,-1,0^17,20$8,1201,-1,0^18,20$8,1201,-1,0^19,20$10,1201,-1,0^20,20$8,1201,-1,0^21,20$8,1201,-1,0^22,20$8,1201,-1,0^23,20$12,1201,-1,0^24,20$21,2112,0,0^25,20$0,2112,1,0^26,20$0,211 2,1,0^27,20$21,0110,0,0^28,20$0,2112,0,0^29,20$84, 2112,0,0^30,20$84,2112,0,0^31,20$0,2112,0,0^32,20$ 8,0110,-1,0^33,20$9,2112,-1,0^34,20$9,2112,-1,0^35,20$9,2112,-1,0^36,20$9,2112,-1,0^37,20$9,2112,-1,0^38,20$8,2112,-1,0^39,20$0,2112,0,0^0,21$110,2112,0,0^1,21$109,21 12,0,0^2,21$109,2112,0,0^3,21$109,2112,0,0^4,21$10 9,2112,0,0^5,21$109,2112,0,0^6,21$109,2112,0,0^7,2 1$110,1201,0,0^8,21$0,2112,0,0^9,21$0,2112,0,0^10, 21$0,2112,0,0^11,21$0,2112,0,0^12,21$0,2112,0,0^13 ,21$0,2112,0,0^14,21$0,2112,0,0^15,21$0,2112,0,0^1 6,21$0,2112,0,0^17,21$0,2112,0,0^18,21$84,2112,0,0 ^19,21$0,2112,0,0^20,21$0,2112,0,0^21,21$0,2112,0, 0^22,21$0,2112,0,0^23,21$0,2112,0,0^24,21$21,2112, 0,0^25,21$0,2112,1,0^26,21$0,2112,1,0^27,21$21,011 0,0,0^28,21$0,2112,0,0^29,21$0,2112,0,0^30,21$0,21 12,0,0^31,21$0,2112,0,0^32,21$12,0110,-1,0^33,21$8,1201,-1,0^34,21$8,1201,-1,0^35,21$10,1201,-1,0^36,21$8,1201,-1,0^37,21$8,1201,-1,0^38,21$12,1201,-1,0^39,21$0,2112,0,0^0,22$109,1021,0,0^1,22$55,211 2,0,0^2,22$55,2112,0,0^3,22$55,2112,0,0^4,22$55,21 12,0,0^5,22$55,2112,0,0^6,22$55,2112,0,0^7,22$109, 1201,0,0^8,22$0,2112,0,0^9,22$0,2112,0,0^10,22$0,2 112,0,0^11,22$0,2112,0,0^12,22$84,2112,0,0^13,22$8 4,2112,0,0^14,22$0,2112,0,0^15,22$0,2112,0,0^16,22 $0,2112,0,0^17,22$0,2112,0,0^18,22$84,2112,0,0^19, 22$0,2112,0,0^20,22$0,2112,0,0^21,22$0,2112,0,0^22 ,22$0,2112,0,0^23,22$0,2112,0,0^24,22$21,2112,0,0^ 25,22$0,2112,1,0^26,22$0,2112,1,0^27,22$22,0110,0, 0^28,22$21,1201,0,0^29,22$21,1201,0,0^30,22$21,120 1,0,0^31,22$21,1201,0,0^32,22$21,1201,0,0^33,22$21 ,1201,0,0^34,22$21,1201,0,0^35,22$11,1201,0,0^36,2 2$21,1201,0,0^37,22$21,1201,0,0^38,22$21,1201,0,0^ 39,22$21,1201,0,0^0,23$109,1021,0,0^1,23$55,2112,0 ,0^2,23$55,2112,0,0^3,23$55,2112,0,0^4,23$55,2112, 0,0^5,23$55,2112,0,0^6,23$55,2112,0,0^7,23$109,120 1,0,0^8,23$0,2112,0,0^9,23$0,2112,0,0^10,23$0,2112 ,0,0^11,23$0,2112,0,0^12,23$84,2112,0,0^13,23$84,2 112,0,0^14,23$0,2112,0,0^15,23$0,2112,0,0^16,23$0, 2112,0,0^17,23$0,2112,0,0^18,23$84,2112,0,0^19,23$ 0,2112,0,0^20,23$0,2112,0,0^21,23$0,2112,0,0^22,23 $0,2112,0,0^23,23$0,2112,0,0^24,23$21,2112,0,0^25, 23$0,2112,1,0^26,23$0,2112,1,0^27,23$0,2112,1,0^28 ,23$0,2112,1,0^29,23$0,2112,1,0^30,23$0,2112,1,0^3 1,23$0,2112,1,0^32,23$0,2112,1,0^33,23$0,2112,1,0^ 34,23$0,2112,1,0^35,23$0,2112,1,0^36,23$0,2112,1,0 ^37,23$0,2112,1,0^38,23$0,2112,0,0^39,23$0,2112,1, 0^0,24$110,1021,0,0^1,24$109,0110,0,0^2,24$109,011 0,0,0^3,24$109,0110,0,0^4,24$109,0110,0,0^5,24$109 ,0110,0,0^6,24$111,0110,0,0^7,24$110,0110,0,0^8,24 $0,2112,0,0^9,24$0,2112,0,0^10,24$0,2112,0,0^11,24 $0,2112,0,0^12,24$0,2112,0,0^13,24$0,2112,0,0^14,2 4$0,2112,0,0^15,24$0,2112,0,0^16,24$0,2112,0,0^17, 24$0,2112,0,0^18,24$0,2112,0,0^19,24$0,2112,0,0^20 ,24$0,2112,0,0^21,24$0,2112,0,0^22,24$0,2112,0,0^2 3,24$0,2112,0,0^24,24$21,2112,0,0^25,24$0,2112,1,0 ^26,24$0,2112,1,0^27,24$0,2112,1,0^28,24$0,2112,1, 0^29,24$0,2112,1,0^30,24$0,2112,1,0^31,24$0,2112,1 ,0^32,24$0,2112,1,0^33,24$0,2112,1,0^34,24$0,2112, 1,0^35,24$0,2112,1,0^36,24$0,2112,1,0^37,24$0,2112 ,1,0^38,24$0,2112,1,0^39,24$0,2112,1,0^0,25$21,120 1,0,0^1,25$21,1201,0,0^2,25$21,1201,0,0^3,25$21,12 01,0,0^4,25$21,1201,0,0^5,25$21,1201,0,0^6,25$11,1 201,0,0^7,25$21,1201,0,0^8,25$23,1201,0,0^9,25$0,2 112,0,0^10,25$12,1021,-1,0^11,25$10,1021,-1,0^12,25$8,1021,-1,0^13,25$8,1021,-1,0^14,25$8,1021,-1,0^15,25$8,1021,-1,0^16,25$8,1021,-1,0^17,25$8,1021,-1,0^18,25$8,1021,-1,0^19,25$10,1021,-1,0^20,25$12,2112,-1,0^21,25$0,2112,0,0^22,25$0,2112,0,0^23,25$0,2112 ,0,0^24,25$23,1021,0,0^25,25$11,1021,0,0^26,25$21, 1021,0,0^27,25$21,1021,0,0^28,25$21,1021,0,0^29,25 $21,1021,0,0^30,25$21,1021,0,0^31,25$21,1021,0,0^3 2,25$21,1021,0,0^33,25$21,1021,0,0^34,25$21,1021,0 ,0^35,25$21,1021,0,0^36,25$21,1021,0,0^37,25$21,10 21,0,0^38,25$11,1021,0,0^39,25$21,1021,0,0^0,26$21 ,1201,1,0^1,26$21,1201,1,0^2,26$21,1201,1,0^3,26$2 1,1201,1,0^4,26$21,1201,1,0^5,26$21,1201,1,0^6,26$ 11,1201,1,0^7,26$23,1201,1,0^8,26$21,0110,0,0^9,26 $0,2112,0,0^10,26$10,0110,-1,0^11,26$9,2112,-1,0^12,26$9,2112,-1,0^13,26$9,2112,-1,0^14,26$9,2112,-1,0^15,26$9,2112,-1,0^16,26$9,2112,-1,0^17,26$9,2112,-1,0^18,26$9,2112,-1,0^19,26$9,2112,-1,0^20,26$10,2112,-1,0^21,26$0,2112,0,0^22,26$0,2112,0,0^23,26$0,2112 ,0,0^24,26$0,2112,0,0^25,26$0,2112,0,0^26,26$0,211 2,0,0^27,26$0,2112,0,0^28,26$0,2112,0,0^29,26$0,21 12,0,0^30,26$0,2112,0,0^31,26$0,2112,0,0^32,26$0,2 112,0,0^33,26$0,2112,0,0^34,26$0,2112,0,0^35,26$0, 2112,0,0^36,26$0,2112,0,0^37,26$0,2112,0,0^38,26$0 ,2112,0,0^39,26$0,2112,0,0^0,27$0,2112,2,0^1,27$0, 2112,2,0^2,27$0,2112,2,0^3,27$0,2112,2,0^4,27$0,21 12,2,0^5,27$0,2112,2,0^6,27$0,2112,2,0^7,27$21,011 0,1,0^8,27$21,0110,0,0^9,27$0,2112,0,0^10,27$8,011 0,-1,0^11,27$9,2112,-1,0^12,27$9,2112,-1,0^13,27$9,2112,-1,0^14,27$9,2112,-1,0^15,27$9,2112,-1,0^16,27$9,2112,-1,0^17,27$9,2112,-1,0^18,27$9,2112,-1,0^19,27$9,2112,-1,0^20,27$8,2112,-1,0^21,27$0,2112,0,0^22,27$0,2112,0,0^23,27$0,2112 ,0,0^24,27$23,2112,0,0^25,27$11,1201,0,0^26,27$21, 1201,0,0^27,27$21,1201,0,0^28,27$21,1201,0,0^29,27 $21,1201,0,0^30,27$21,1201,0,0^31,27$21,1201,0,0^3 2,27$21,1201,0,0^33,27$21,1201,0,0^34,27$21,1201,0 ,0^35,27$21,1201,0,0^36,27$21,1201,0,0^37,27$21,12 01,0,0^38,27$11,1201,0,0^39,27$21,1201,0,0^0,28$0, 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MarX
04-20-2009, 04:35 PM
I like the concept and stuff but I got one word for ya: Campers. The flag will be too hard to capture and most games would end tie... that's at least what I think

HallOfFamer
04-21-2009, 04:24 PM
I like the map. Just change the flag spots and you are good to go.

StealthReconX
04-21-2009, 04:30 PM
I Love The Map And The Name. GJ. But Dan Is Right, Its Kinda Easy Too Camp, But Other Then That, Nice Job XP 9/10

Parma
04-21-2009, 05:01 PM
Actually Mac said that, he just has Dan fan sig....
Lolz.

StealthReconX
04-21-2009, 05:44 PM
Actually Mac said that, he just has Dan fan sig....
Lolz.

D: dont blame me, i have fever :/ didnt go to school today, i feel Dizzy :/