[FFA] - Siege

[ReconReaper]

http://i467.photobucket.com/albums/rr36/RR1337/Siege.png

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,1001,0,0^16,9$21,2112,0,0^17,9$22,0112,0,0^18,9$2 1,1021,0,0^19,9$22,2112,0,0^20,9$0,2112,1,0^21,9$0 ,2112,1,0^22,9$23,2110,1,0^23,9$21,1021,1,0^24,9$2 1,1021,1,0^0,10$21,1001,0,0^1,10$21,1001,0,0^2,10$ 22,2112,0,0^3,10$0,2112,1,0^4,10$22,0112,0,0^5,10$ 23,0110,0,0^6,10$99,0112,0,0^7,10$21,2112,0,0^8,10 $22,0110,0,0^9,10$21,1201,0,0^10,10$21,1201,0,0^11 ,10$21,1201,0,0^12,10$21,1201,0,0^13,10$21,1201,0, 0^14,10$21,1201,0,0^15,10$21,1201,0,0^16,10$22,211 0,0,0^17,10$21,0112,0,0^18,10$99,2112,0,0^19,10$23 ,2110,0,0^20,10$22,2112,0,0^21,10$0,2112,1,0^22,10 $22,0112,0,0^23,10$21,1021,0,0^24,10$21,1021,0,0^0 ,11$99,2112,0,0^2,11$23,2110,0,0^3,11$11,1001,0,0^ 4,11$23,0110,0,0^6,11$98,0112,0,0^7,11$21,2112,0,0 ^8,11$22,0112,0,0^9,11$21,1001,0,0^10,11$22,2112,0 ,0^11,11$23,2112,1,0^12,11$21,1221,1,0^13,11$23,01 12,1,0^14,11$22,0112,0,0^15,11$21,1001,0,0^16,11$2 2,2112,0,0^17,11$21,0112,0,0^18,11$98,2112,0,0^20, 11$23,2110,0,0^21,11$11,1001,0,0^22,11$23,0110,0,0 ^24,11$99,0112,0,0^0,12$98,2112,0,0^6,12$98,0112,0 ,0^7,12$21,2112,0,0^8,12$21,0112,0,0^9,12$84,2112, 0,0^10,12$21,2112,0,0^11,12$21,2112,1,0^12,12$84,2 112,2,0^13,12$21,0112,1,0^14,12$21,0112,0,0^15,12$ 84,2112,0,0^16,12$21,2112,0,0^17,12$21,0112,0,0^18 ,12$98,2112,0,0^24,12$98,0112,0,0^0,13$99,2110,0,0 ^2,13$23,2112,0,0^3,13$11,1201,0,0^4,13$23,0112,0, 0^6,13$98,0112,0,0^7,13$21,2112,0,0^8,13$22,0110,0 ,0^9,13$21,1201,0,0^10,13$22,2110,0,0^11,13$23,211 0,1,0^12,13$21,1021,1,0^13,13$23,0110,1,0^14,13$22 ,0110,0,0^15,13$21,1201,0,0^16,13$22,2110,0,0^17,1 3$21,0112,0,0^18,13$98,2112,0,0^20,13$23,2112,0,0^ 21,13$11,1201,0,0^22,13$23,0112,0,0^24,13$99,0110, 0,0^0,14$21,1201,0,0^1,14$21,1201,0,0^2,14$22,2110 ,0,0^3,14$0,2112,1,0^4,14$22,0110,0,0^5,14$23,0112 ,0,0^6,14$99,0110,0,0^7,14$21,2112,0,0^8,14$22,011 2,0,0^9,14$21,1021,0,0^10,14$21,1021,0,0^11,14$21, 1021,0,0^12,14$21,1021,0,0^13,14$21,1021,0,0^14,14 $21,1021,0,0^15,14$21,1021,0,0^16,14$22,2112,0,0^1 7,14$21,0112,0,0^18,14$99,2110,0,0^19,14$23,2112,0 ,0^20,14$22,2110,0,0^21,14$0,2112,1,0^22,14$22,011 0,0,0^23,14$21,1221,0,0^24,14$21,1221,0,0^0,15$21, 1201,1,0^1,15$21,1201,1,0^2,15$23,0112,1,0^3,15$0, 2112,1,0^4,15$0,2112,1,0^5,15$22,0110,0,0^6,15$21, 1201,0,0^7,15$22,2110,0,0^8,15$21,0112,0,0^9,15$99 ,1221,0,0^10,15$98,1201,0,0^11,15$98,1201,0,0^12,1 5$98,1201,0,0^13,15$98,1201,0,0^14,15$98,1201,0,0^ 15,15$99,1201,0,0^16,15$21,2112,0,0^17,15$22,0110, 0,0^18,15$21,1221,0,0^19,15$22,2110,0,0^20,15$0,21 12,1,0^21,15$0,2112,1,0^22,15$23,2112,1,0^23,15$21 ,1201,1,0^24,15$21,1201,1,0^0,16$0,2112,2,0^1,16$0 ,2112,2,0^2,16$21,0110,1,0^3,16$0,2112,1,0^4,16$0, 2112,1,0^5,16$0,2112,1,0^6,16$0,2112,1,0^7,16$0,21 12,1,0^8,16$22,0110,0,0^9,16$23,0112,0,0^15,16$23, 2112,0,0^16,16$22,2110,0,0^17,16$0,2112,1,0^18,16$ 0,2112,1,0^19,16$0,2112,1,0^20,16$0,2112,1,0^21,16 $0,2112,1,0^22,16$21,2112,1,0^23,16$0,2112,2,0^24, 16$0,2112,2,0^0,17$0,2112,2,0^1,17$0,2112,2,0^2,17 $21,0110,1,0^3,17$0,2112,1,0^4,17$23,2112,1,0^5,17 $11,1201,1,0^6,17$23,0112,1,0^7,17$0,2112,1,0^8,17 $0,2112,1,0^9,17$11,0110,0,0^15,17$11,2110,0,0^16, 17$0,2112,1,0^17,17$0,2112,1,0^18,17$23,2112,1,0^1 9,17$11,1201,1,0^20,17$23,0112,1,0^21,17$0,2112,1, 0^22,17$21,2112,1,0^23,17$0,2112,2,0^24,17$0,2112, 2,0^0,18$22,0112,1,0^1,18$11,1021,1,0^2,18$23,0110 ,1,0^3,18$0,2112,1,0^4,18$21,2110,1,0^5,18$0,2112, 2,0^6,18$22,0110,1,0^7,18$23,0112,1,0^8,18$0,2112, 1,0^9,18$22,0110,0,0^10,18$23,0112,0,0^14,18$23,21 12,0,0^15,18$22,2110,0,0^16,18$0,2112,1,0^17,18$23 ,2112,1,0^18,18$22,2110,1,0^19,18$0,2112,2,0^20,18 $21,0110,1,0^21,18$0,2112,1,0^22,18$23,2110,1,0^23 ,18$11,1021,1,0^24,18$22,2112,1,0^0,19$21,0110,1,0 ^1,19$0,2112,1,0^2,19$0,2112,1,0^3,19$0,2112,1,0^4 ,19$21,2110,1,0^5,19$0,2112,2,0^6,19$0,2112,2,0^7, 19$11,0110,1,0^8,19$0,2112,1,0^9,19$0,2112,1,0^10, 19$21,0112,0,0^11,19$84,2112,0,0^12,19$84,2112,0,0 ^13,19$84,2112,0,0^14,19$21,2112,0,0^15,19$0,2112, 1,0^16,19$0,2112,1,0^17,19$11,2110,1,0^18,19$0,211 2,2,0^19,19$0,2112,2,0^20,19$21,0110,1,0^21,19$0,2 112,1,0^22,19$0,2112,1,0^23,19$0,2112,1,0^24,19$21 ,2112,1,0^0,20$21,0110,1,0^1,20$0,2112,1,0^2,20$0, 2112,1,0^3,20$0,2112,1,0^4,20$23,2110,1,0^5,20$21, 1001,1,0^6,20$21,1001,1,0^7,20$23,0110,1,0^8,20$0, 2112,1,0^9,20$0,2112,1,0^10,20$22,0110,0,0^11,20$2 3,0112,0,0^12,20$84,2112,0,0^13,20$23,2112,0,0^14, 20$22,2110,0,0^15,20$0,2112,1,0^16,20$0,2112,1,0^1 7,20$23,2110,1,0^18,20$21,1001,1,0^19,20$21,1001,1 ,0^20,20$23,0110,2,0^21,20$0,2112,1,0^22,20$0,2112 ,1,0^23,20$0,2112,1,0^24,20$21,2112,1,0^0,21$22,01 10,1,0^1,21$11,1201,1,0^2,21$23,0112,1,0^3,21$0,21 12,1,0^4,21$0,2112,1,0^5,21$0,2112,1,0^6,21$0,2112 ,1,0^7,21$0,2112,1,0^8,21$0,2112,1,0^9,21$0,2112,1 ,0^10,21$0,2112,1,0^11,21$22,0110,0,0^12,21$21,122 1,0,0^13,21$22,2110,0,0^14,21$0,2112,1,0^15,21$0,2 112,1,0^16,21$0,2112,1,0^17,21$0,2112,1,0^18,21$0, 2112,1,0^19,21$0,2112,1,0^20,21$0,2112,1,0^21,21$0 ,2112,1,0^22,21$23,2112,1,0^23,21$11,1201,1,0^24,2 1$22,2110,1,0^0,22$0,2112,2,0^1,22$0,2112,2,0^2,22 $22,0110,1,0^3,22$21,1201,1,0^4,22$21,1201,1,0^5,2 2$23,0112,1,0^6,22$0,2112,1,0^7,22$0,2112,1,0^8,22 $0,2112,1,0^9,22$0,2112,1,0^10,22$0,2112,1,0^11,22 $22,0112,0,0^12,22$21,1001,0,0^13,22$22,2112,0,0^1 4,22$0,2112,1,0^15,22$0,2112,1,0^16,22$0,2112,1,0^ 17,22$0,2112,1,0^18,22$0,2112,1,0^19,22$23,2112,1, 0^20,22$21,1201,1,0^21,22$21,1201,1,0^22,22$22,211 0,1,0^23,22$0,2112,2,0^24,22$0,2112,2,0^0,23$0,211 2,2,0^1,23$0,2112,2,0^2,23$0,2112,2,0^3,23$0,2112, 2,0^4,23$0,2112,2,0^5,23$22,0110,1,0^6,23$21,1201, 1,0^7,23$11,1201,1,0^8,23$23,0112,1,0^9,23$0,2112, 1,0^10,23$22,0112,0,0^11,23$23,0110,0,0^12,23$84,2 112,0,0^13,23$23,2110,0,0^14,23$22,2112,0,0^15,23$ 0,2112,1,0^16,23$23,2112,1,0^17,23$11,1201,1,0^18, 23$21,1201,1,0^19,23$22,2110,1,0^20,23$0,2112,2,0^ 21,23$0,2112,2,0^22,23$0,2112,2,0^23,23$0,2112,2,0 ^24,23$0,2112,2,0^0,24$0,2112,2,0^1,24$0,2112,2,0^ 2,24$0,2112,2,0^3,24$0,2112,2,0^4,24$0,2112,2,0^5, 24$0,2112,2,0^6,24$0,2112,2,0^7,24$0,2112,2,0^8,24 $21,0110,1,0^9,24$0,2112,1,0^10,24$21,0112,0,0^11, 24$99,1021,0,0^12,24$98,1001,0,0^13,24$99,1001,0,0 ^14,24$21,2112,0,0^15,24$0,2112,1,0^16,24$21,2112, 1,0^17,24$0,2112,2,0^18,24$0,2112,2,0^19,24$0,2112 ,2,0^20,24$0,2112,2,0^21,24$0,2112,2,0^22,24$0,211 2,2,0^23,24$0,2112,2,0^24,24$0,2112,2,0&

I actually had a lot of fun creating this awesome 25x25 FFA.

[xXxMonkeyBoyxXx]

http://i467.photobucket.com/albums/rr36/RR1337/Siege.png

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I actually had a lot of fun creating this awesome 25x25 FFA.

Nice Map. Although There Is A Map KINDA Similar To This, Elevate, This One Is Better. I Support 10/10.

[MarX]

I don't think FFA maps should be symmetrical. TDM is symmetrical, but most good FFA maps isn't. So make it TDM

[ReconReaper]

It wouldn't be good for TDM, because it's easy to shoot into the opposing base. Plus, we need more good FFA maps.

This one isn't really like Elevate, it's more symmetrical.

[FlippysKnife]

4.5/5

I like it, but some of the narrow passages on the right can be walked through, and the ones on the left cannot be walked through.
Makes it so its not symmetrical.

muhaha

[ReconReaper]

It isn't really a big deal for me, since both spots are right next to each other, and they both have upwards pathways.

Muahaha indeed. >:3

[Seduce]

Pretty good for a FFA but as MacPlaya said, FFA maps shouldn't be symmetrical but even though you can spray to other bases in TDM it still would be better that way.

[ReconReaper]

Bloodbath is symmetrical. Elevate is somewhat symmetrical. Xing is symmetrical. Hostile Grounds is symmetrical.

I can do this all day. ;P

[MarX]

But I dont like any of those -.-

Good FFA maps is usually not symmetrical imo

[ReconReaper]

I see what you're saying, but the choice lies in Blank's hands.

[MarX]

Lol true, but what does blank knows. Tsk, tsk:rolleyes:

[ReconReaper]

He knows how to pick great maps. xD