SILENTSNIPE94
07-05-2009, 06:02 AM
3v3-5v5
http://i44.tinypic.com/1izzte.jpg
20&15&field&1$9,0^1$14,0^1$16,0^1$11,1^1$8,2^0$8,13^0$3,14^0$5 ,14^0$10,14^0$14,14&0,0$102,2112,0,0^1,0$102,2112,0,0^2,0$102,2112,0,0 ^3,0$84,2112,1,0^4,0$102,2112,0,0^5,0$102,2112,0,0 ^6,0$102,2112,0,0^7,0$102,2112,0,0^8,0$102,2112,0, 0^9,0$102,2112,0,0^10,0$102,2112,0,0^11,0$102,2112 ,0,0^12,0$105,0110,0,0^13,0$102,2112,1,0^14,0$102, 2112,1,0^15,0$102,2112,1,0^16,0$102,2112,1,0^17,0$ 102,2112,1,0^18,0$102,2112,1,0^19,0$106,2112,0,0^0 ,1$84,2112,1,0^1,1$102,2112,0,0^2,1$102,2112,0,0^3 ,1$102,2112,0,0^4,1$102,2112,0,0^5,1$102,2112,0,0^ 6,1$102,2112,0,0^7,1$102,2112,0,0^8,1$102,2112,0,0 ^9,1$84,2112,1,0^10,1$84,2112,1,0^11,1$102,2112,0, 0^12,1$108,0110,0,0^13,1$106,1201,0,0^14,1$106,120 1,0,0^15,1$106,1201,0,0^16,1$106,1201,0,0^17,1$106 ,1201,0,0^18,1$106,1201,0,0^19,1$108,2110,0,0^0,2$ 102,2112,0,0^1,2$102,2112,0,0^2,2$102,2112,0,0^3,2 $102,2112,0,0^4,2$102,2112,0,0^5,2$102,2112,0,0^6, 2$102,2112,0,0^7,2$102,2112,0,0^8,2$102,2112,0,0^9 ,2$102,2112,0,0^10,2$102,2112,0,0^11,2$102,2112,0, 0^12,2$102,2112,0,0^13,2$102,2112,0,0^14,2$102,211 2,0,0^15,2$102,2112,0,0^16,2$102,2112,0,0^17,2$102 ,2112,0,0^18,2$102,2112,0,0^19,2$102,2112,0,0^0,3$ 102,2112,0,0^1,3$102,2112,0,0^2,3$102,2112,0,0^3,3 $4,1201,0,0^4,3$5,1021,0,0^5,3$5,1021,0,0^6,3$5,10 21,0,0^7,3$5,1021,0,0^8,3$4,1021,0,0^9,3$102,2112, 0,0^10,3$102,2112,0,0^11,3$4,1001,0,0^12,3$5,1201, 0,0^13,3$5,1201,0,0^14,3$5,1201,0,0^15,3$6,1201,0, 0^16,3$102,2112,0,0^17,3$102,2112,0,0^18,3$102,211 2,0,0^19,3$84,2112,1,0^0,4$102,2112,0,0^1,4$102,21 12,0,0^2,4$102,2112,0,0^3,4$102,2112,0,0^4,4$102,2 112,0,0^5,4$102,2112,0,0^6,4$102,2112,0,0^7,4$102, 2112,0,0^8,4$84,2112,1,0^9,4$102,2112,0,0^10,4$102 ,2112,0,0^11,4$102,2112,0,0^12,4$102,2112,0,0^13,4 $102,2112,0,0^14,4$102,2112,0,0^15,4$5,2112,0,0^16 ,4$102,2112,0,0^17,4$102,2112,0,0^18,4$102,2112,0, 0^19,4$102,2112,0,0^0,5$102,2112,0,0^1,5$102,2112, 0,0^2,5$102,2112,0,0^3,5$102,2112,0,0^4,5$102,2112 ,0,0^5,5$102,2112,0,0^6,5$102,2112,0,0^7,5$102,211 2,0,0^8,5$102,2112,0,0^9,5$102,2112,0,0^10,5$102,2 112,0,0^11,5$102,2112,0,0^12,5$102,2112,0,0^13,5$1 02,2112,0,0^14,5$102,2112,0,0^15,5$5,2112,0,0^16,5 $84,2112,1,0^17,5$84,2112,1,0^18,5$102,2112,0,0^19 ,5$102,2112,0,0^0,6$102,2112,0,0^1,6$84,2112,1,0^2 ,6$102,2112,0,0^3,6$102,2112,0,0^4,6$84,2112,1,0^5 ,6$102,2112,0,0^6,6$108,0112,0,0^7,6$106,1021,0,0^ 8,6$106,1021,0,0^9,6$106,1021,0,0^10,6$105,1021,0, 0^11,6$106,1021,0,0^12,6$106,1021,0,0^13,6$108,211 2,0,0^14,6$102,2112,0,0^15,6$4,2112,0,0^16,6$102,2 112,0,0^17,6$102,2112,0,0^18,6$102,2112,0,0^19,6$1 02,2112,0,0^0,7$102,2112,0,0^1,7$102,2112,0,0^2,7$ 102,2112,0,0^3,7$102,2112,0,0^4,7$102,2112,0,0^5,7 $102,2112,0,0^6,7$106,0112,0,0^7,7$102,2112,1,0^8, 7$102,2112,1,0^9,7$102,2112,1,0^10,7$102,2112,1,0^ 11,7$102,2112,1,0^12,7$102,2112,1,0^13,7$106,2112, 0,0^14,7$102,2112,0,0^15,7$102,2112,0,0^16,7$102,2 112,0,0^17,7$102,2112,0,0^18,7$102,2112,0,0^19,7$1 02,2112,0,0^0,8$102,2112,0,0^1,8$102,2112,0,0^2,8$ 102,2112,0,0^3,8$102,2112,0,0^4,8$4,2110,0,0^5,8$1 02,2112,0,0^6,8$108,0110,0,0^7,8$106,1201,0,0^8,8$ 106,1201,0,0^9,8$105,1201,0,0^10,8$106,1201,0,0^11 ,8$106,1201,0,0^12,8$106,1201,0,0^13,8$108,1201,0, 0^14,8$102,2112,0,0^15,8$102,2112,0,0^16,8$102,211 2,0,0^17,8$102,2112,0,0^18,8$84,2112,1,0^19,8$102, 2112,0,0^0,9$102,2112,0,0^1,9$102,2112,0,0^2,9$84, 2112,1,0^3,9$84,2112,1,0^4,9$5,2112,0,0^5,9$102,21 12,0,0^6,9$102,2112,0,0^7,9$102,2112,0,0^8,9$102,2 112,0,0^9,9$102,2112,0,0^10,9$102,2112,0,0^11,9$10 2,2112,0,0^12,9$102,2112,0,0^13,9$102,2112,0,0^14, 9$102,2112,0,0^15,9$84,2112,1,0^16,9$102,2112,0,0^ 17,9$102,2112,0,0^18,9$102,2112,0,0^19,9$102,2112, 0,0^0,10$102,2112,0,0^1,10$102,2112,0,0^2,10$102,2 112,0,0^3,10$102,2112,0,0^4,10$5,2112,0,0^5,10$102 ,2112,0,0^6,10$102,2112,0,0^7,10$102,2112,0,0^8,10 $102,2112,0,0^9,10$102,2112,0,0^10,10$102,2112,0,0 ^11,10$84,2112,1,0^12,10$102,2112,0,0^13,10$102,21 12,0,0^14,10$102,2112,0,0^15,10$102,2112,0,0^16,10 $102,2112,0,0^17,10$102,2112,0,0^18,10$102,2112,0, 0^19,10$102,2112,0,0^0,11$102,2112,0,0^1,11$84,211 2,1,0^2,11$102,2112,0,0^3,11$102,2112,0,0^4,11$6,1 021,0,0^5,11$5,1201,0,0^6,11$5,1201,0,0^7,11$5,120 1,0,0^8,11$4,1021,0,0^9,11$102,2112,0,0^10,11$102, 2112,0,0^11,11$4,1001,0,0^12,11$5,1201,0,0^13,11$5 ,1201,0,0^14,11$5,1201,0,0^15,11$5,1201,0,0^16,11$ 4,1021,0,0^17,11$102,2112,0,0^18,11$102,2112,0,0^1 9,11$84,2112,1,0^0,12$102,2112,0,0^1,12$102,2112,0 ,0^2,12$102,2112,0,0^3,12$102,2112,0,0^4,12$102,21 12,0,0^5,12$102,2112,0,0^6,12$102,2112,0,0^7,12$10 2,2112,0,0^8,12$102,2112,0,0^9,12$102,2112,0,0^10, 12$102,2112,0,0^11,12$102,2112,0,0^12,12$102,2112, 0,0^13,12$102,2112,0,0^14,12$102,2112,0,0^15,12$10 2,2112,0,0^16,12$102,2112,0,0^17,12$102,2112,0,0^1 8,12$102,2112,0,0^19,12$102,2112,0,0^0,13$108,1021 ,0,0^1,13$106,1021,0,0^2,13$106,1021,0,0^3,13$106, 1021,0,0^4,13$106,1021,0,0^5,13$106,1021,0,0^6,13$ 106,1021,0,0^7,13$108,2112,0,0^8,13$102,2112,0,0^9 ,13$84,2112,1,0^10,13$84,2112,1,0^11,13$102,2112,0 ,0^12,13$102,2112,0,0^13,13$102,2112,0,0^14,13$102 ,2112,0,0^15,13$102,2112,0,0^16,13$102,2112,0,0^17 ,13$102,2112,0,0^18,13$84,2112,1,0^19,13$102,2112, 0,0^0,14$106,0110,0,0^1,14$102,2112,1,0^2,14$102,2 112,1,0^3,14$102,2112,1,0^4,14$102,2112,1,0^5,14$1 02,2112,1,0^6,14$102,2112,1,0^7,14$105,2112,0,0^8, 14$102,2112,0,0^9,14$102,2112,0,0^10,14$102,2112,0 ,0^11,14$102,2112,0,0^12,14$102,2112,0,0^13,14$84, 2112,1,0^14,14$102,2112,0,0^15,14$102,2112,0,0^16, 14$102,2112,0,0^17,14$102,2112,0,0^18,14$102,2112, 0,0^19,14$102,2112,0,0&
http://i44.tinypic.com/1izzte.jpg
20&15&field&1$9,0^1$14,0^1$16,0^1$11,1^1$8,2^0$8,13^0$3,14^0$5 ,14^0$10,14^0$14,14&0,0$102,2112,0,0^1,0$102,2112,0,0^2,0$102,2112,0,0 ^3,0$84,2112,1,0^4,0$102,2112,0,0^5,0$102,2112,0,0 ^6,0$102,2112,0,0^7,0$102,2112,0,0^8,0$102,2112,0, 0^9,0$102,2112,0,0^10,0$102,2112,0,0^11,0$102,2112 ,0,0^12,0$105,0110,0,0^13,0$102,2112,1,0^14,0$102, 2112,1,0^15,0$102,2112,1,0^16,0$102,2112,1,0^17,0$ 102,2112,1,0^18,0$102,2112,1,0^19,0$106,2112,0,0^0 ,1$84,2112,1,0^1,1$102,2112,0,0^2,1$102,2112,0,0^3 ,1$102,2112,0,0^4,1$102,2112,0,0^5,1$102,2112,0,0^ 6,1$102,2112,0,0^7,1$102,2112,0,0^8,1$102,2112,0,0 ^9,1$84,2112,1,0^10,1$84,2112,1,0^11,1$102,2112,0, 0^12,1$108,0110,0,0^13,1$106,1201,0,0^14,1$106,120 1,0,0^15,1$106,1201,0,0^16,1$106,1201,0,0^17,1$106 ,1201,0,0^18,1$106,1201,0,0^19,1$108,2110,0,0^0,2$ 102,2112,0,0^1,2$102,2112,0,0^2,2$102,2112,0,0^3,2 $102,2112,0,0^4,2$102,2112,0,0^5,2$102,2112,0,0^6, 2$102,2112,0,0^7,2$102,2112,0,0^8,2$102,2112,0,0^9 ,2$102,2112,0,0^10,2$102,2112,0,0^11,2$102,2112,0, 0^12,2$102,2112,0,0^13,2$102,2112,0,0^14,2$102,211 2,0,0^15,2$102,2112,0,0^16,2$102,2112,0,0^17,2$102 ,2112,0,0^18,2$102,2112,0,0^19,2$102,2112,0,0^0,3$ 102,2112,0,0^1,3$102,2112,0,0^2,3$102,2112,0,0^3,3 $4,1201,0,0^4,3$5,1021,0,0^5,3$5,1021,0,0^6,3$5,10 21,0,0^7,3$5,1021,0,0^8,3$4,1021,0,0^9,3$102,2112, 0,0^10,3$102,2112,0,0^11,3$4,1001,0,0^12,3$5,1201, 0,0^13,3$5,1201,0,0^14,3$5,1201,0,0^15,3$6,1201,0, 0^16,3$102,2112,0,0^17,3$102,2112,0,0^18,3$102,211 2,0,0^19,3$84,2112,1,0^0,4$102,2112,0,0^1,4$102,21 12,0,0^2,4$102,2112,0,0^3,4$102,2112,0,0^4,4$102,2 112,0,0^5,4$102,2112,0,0^6,4$102,2112,0,0^7,4$102, 2112,0,0^8,4$84,2112,1,0^9,4$102,2112,0,0^10,4$102 ,2112,0,0^11,4$102,2112,0,0^12,4$102,2112,0,0^13,4 $102,2112,0,0^14,4$102,2112,0,0^15,4$5,2112,0,0^16 ,4$102,2112,0,0^17,4$102,2112,0,0^18,4$102,2112,0, 0^19,4$102,2112,0,0^0,5$102,2112,0,0^1,5$102,2112, 0,0^2,5$102,2112,0,0^3,5$102,2112,0,0^4,5$102,2112 ,0,0^5,5$102,2112,0,0^6,5$102,2112,0,0^7,5$102,211 2,0,0^8,5$102,2112,0,0^9,5$102,2112,0,0^10,5$102,2 112,0,0^11,5$102,2112,0,0^12,5$102,2112,0,0^13,5$1 02,2112,0,0^14,5$102,2112,0,0^15,5$5,2112,0,0^16,5 $84,2112,1,0^17,5$84,2112,1,0^18,5$102,2112,0,0^19 ,5$102,2112,0,0^0,6$102,2112,0,0^1,6$84,2112,1,0^2 ,6$102,2112,0,0^3,6$102,2112,0,0^4,6$84,2112,1,0^5 ,6$102,2112,0,0^6,6$108,0112,0,0^7,6$106,1021,0,0^ 8,6$106,1021,0,0^9,6$106,1021,0,0^10,6$105,1021,0, 0^11,6$106,1021,0,0^12,6$106,1021,0,0^13,6$108,211 2,0,0^14,6$102,2112,0,0^15,6$4,2112,0,0^16,6$102,2 112,0,0^17,6$102,2112,0,0^18,6$102,2112,0,0^19,6$1 02,2112,0,0^0,7$102,2112,0,0^1,7$102,2112,0,0^2,7$ 102,2112,0,0^3,7$102,2112,0,0^4,7$102,2112,0,0^5,7 $102,2112,0,0^6,7$106,0112,0,0^7,7$102,2112,1,0^8, 7$102,2112,1,0^9,7$102,2112,1,0^10,7$102,2112,1,0^ 11,7$102,2112,1,0^12,7$102,2112,1,0^13,7$106,2112, 0,0^14,7$102,2112,0,0^15,7$102,2112,0,0^16,7$102,2 112,0,0^17,7$102,2112,0,0^18,7$102,2112,0,0^19,7$1 02,2112,0,0^0,8$102,2112,0,0^1,8$102,2112,0,0^2,8$ 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,13$84,2112,1,0^10,13$84,2112,1,0^11,13$102,2112,0 ,0^12,13$102,2112,0,0^13,13$102,2112,0,0^14,13$102 ,2112,0,0^15,13$102,2112,0,0^16,13$102,2112,0,0^17 ,13$102,2112,0,0^18,13$84,2112,1,0^19,13$102,2112, 0,0^0,14$106,0110,0,0^1,14$102,2112,1,0^2,14$102,2 112,1,0^3,14$102,2112,1,0^4,14$102,2112,1,0^5,14$1 02,2112,1,0^6,14$102,2112,1,0^7,14$105,2112,0,0^8, 14$102,2112,0,0^9,14$102,2112,0,0^10,14$102,2112,0 ,0^11,14$102,2112,0,0^12,14$102,2112,0,0^13,14$84, 2112,1,0^14,14$102,2112,0,0^15,14$102,2112,0,0^16, 14$102,2112,0,0^17,14$102,2112,0,0^18,14$102,2112, 0,0^19,14$102,2112,0,0&