PDA

View Full Version : Bloodbath - FFA


ReconReaper
04-01-2009, 04:36 AM
http://i467.photobucket.com/albums/rr36/RR1337/Bloodbath.png

20&20&field&4$4,4^4$15,4^4$9,6^4$10,6^4$7,7^4$12,7^4$6,9^4$13, 9^4$6,10^4$13,10^4$7,12^4$12,12^4$9,13^4$10,13^4$4 ,15^4$15,15&0,0$7,2112,-2,0^1,0$8,1221,-2,0^2,0$8,1221,-2,0^3,0$8,1221,-2,0^4,0$8,1221,-2,0^5,0$8,1221,-2,0^6,0$8,1221,-2,0^7,0$8,1221,-2,0^8,0$8,1221,-2,0^9,0$8,1221,-2,0^10,0$8,1221,-2,0^11,0$8,1221,-2,0^12,0$8,1221,-2,0^13,0$8,1221,-2,0^14,0$8,1221,-2,0^15,0$8,1221,-2,0^16,0$8,1221,-2,0^17,0$8,1221,-2,0^18,0$8,1221,-2,0^19,0$7,0112,-2,0^0,1$8,2112,-2,0^1,1$23,2112,-1,0^2,1$21,1221,-1,0^3,1$21,1221,-1,0^4,1$21,1221,-1,0^5,1$21,1221,-1,0^6,1$21,1221,-1,0^7,1$21,1221,-1,0^8,1$21,1221,-1,0^9,1$21,1221,-1,0^10,1$21,1221,-1,0^11,1$21,1221,-1,0^12,1$21,1221,-1,0^13,1$21,1221,-1,0^14,1$21,1221,-1,0^15,1$21,1221,-1,0^16,1$21,1221,-1,0^17,1$21,1221,-1,0^18,1$23,0112,-1,0^19,1$8,0112,-2,0^0,2$8,2112,-2,0^1,2$21,2112,-1,0^2,2$23,2112,0,0^3,2$21,1201,0,0^4,2$21,1201,0, 0^5,2$21,1201,0,0^6,2$21,1201,0,0^7,2$23,0112,0,0^ 8,2$99,1221,0,0^9,2$98,1201,0,0^10,2$98,1201,0,0^1 1,2$99,1201,0,0^12,2$23,2112,0,0^13,2$21,1201,0,0^ 14,2$21,1201,0,0^15,2$21,1201,0,0^16,2$21,1201,0,0 ^17,2$23,0112,0,0^18,2$21,0112,-1,0^19,2$8,0112,-2,0^0,3$8,2112,-2,0^1,3$21,2112,-1,0^2,3$21,2112,0,0^3,3$23,2112,1,0^4,3$21,1201,1, 0^5,3$23,0112,1,0^6,3$0,2112,1,0^7,3$22,0110,0,0^8 ,3$21,1201,0,0^9,3$21,1201,0,0^10,3$21,1201,0,0^11 ,3$21,1201,0,0^12,3$22,2110,0,0^13,3$0,2112,1,0^14 ,3$23,2112,1,0^15,3$21,1201,1,0^16,3$23,0112,1,0^1 7,3$21,0112,0,0^18,3$21,0112,-1,0^19,3$8,0112,-2,0^0,4$8,2112,-2,0^1,4$21,2112,-1,0^2,4$21,2112,0,0^3,4$21,2112,1,0^4,4$0,2112,2,0 ^5,4$11,0112,1,0^6,4$0,2112,1,0^7,4$12,0112,0,0^8, 4$8,1021,0,0^9,4$8,1021,0,0^10,4$8,1021,0,0^11,4$8 ,1021,0,0^12,4$12,2112,0,0^13,4$0,2112,1,0^14,4$11 ,2112,1,0^15,4$0,2112,2,0^16,4$21,0112,1,0^17,4$21 ,0112,0,0^18,4$21,0112,-1,0^19,4$8,0112,-2,0^0,5$8,2112,-2,0^1,5$21,2112,-1,0^2,5$21,2112,0,0^3,5$23,2110,1,0^4,5$11,1021,1, 0^5,5$23,0110,1,0^6,5$0,2112,1,0^7,5$10,0112,0,0^8 ,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$10,2112,0,0^13,5$0,2112,1,0^14,5$2 3,2110,1,0^15,5$11,1021,1,0^16,5$23,0110,1,0^17,5$ 21,0112,0,0^18,5$21,0112,-1,0^19,5$8,0112,-2,0^0,6$8,2112,-2,0^1,6$21,2112,-1,0^2,6$21,2112,0,0^3,6$0,2112,1,0^4,6$0,2112,1,0^ 5,6$0,2112,1,0^6,6$0,2112,1,0^7,6$12,1221,0,0^8,6$ 7,0112,0,0^9,6$9,2112,0,0^10,6$9,2112,0,0^11,6$7,2 112,0,0^12,6$12,1201,0,0^13,6$0,2112,1,0^14,6$0,21 12,1,0^15,6$0,2112,1,0^16,6$0,2112,1,0^17,6$21,011 2,0,0^18,6$21,0112,-1,0^19,6$8,0112,-2,0^0,7$8,2112,-2,0^1,7$21,2112,-1,0^2,7$23,2110,0,0^3,7$22,2112,0,0^4,7$12,0112,0, 0^5,7$10,1021,0,0^6,7$12,2112,0,0^7,7$0,2112,1,0^8 ,7$12,1221,0,0^9,7$8,1221,0,0^10,7$8,1221,0,0^11,7 $12,1201,0,0^12,7$0,2112,1,0^13,7$12,0112,0,0^14,7 $10,1021,0,0^15,7$12,2112,0,0^16,7$22,0112,0,0^17, 7$23,0110,0,0^18,7$21,0112,-1,0^19,7$8,0112,-2,0^0,8$8,2112,-2,0^1,8$21,2112,-1,0^2,8$99,2112,0,0^3,8$21,2112,0,0^4,8$8,0112,0,0 ^5,8$9,2112,0,0^6,8$7,2110,0,0^7,8$12,2112,0,0^8,8 $12,0112,0,0^9,8$8,1001,0,0^10,8$8,1001,0,0^11,8$1 2,2112,0,0^12,8$12,0112,0,0^13,8$7,0110,0,0^14,8$9 ,2112,0,0^15,8$8,2112,0,0^16,8$21,0112,0,0^17,8$99 ,0112,0,0^18,8$21,0112,-1,0^19,8$8,0112,-2,0^0,9$8,2112,-2,0^1,9$21,2112,-1,0^2,9$98,2112,0,0^3,9$21,2112,0,0^4,9$8,0112,0,0 ^5,9$9,2112,0,0^6,9$9,2112,0,0^7,9$8,2112,0,0^8,9$ 8,0112,0,0^9,9$7,2112,0,0^10,9$7,0112,0,0^11,9$8,2 112,0,0^12,9$8,0112,0,0^13,9$9,2112,0,0^14,9$9,211 2,0,0^15,9$8,2112,0,0^16,9$21,0112,0,0^17,9$98,011 2,0,0^18,9$21,0112,-1,0^19,9$8,0112,-2,0^0,10$8,2112,-2,0^1,10$21,2112,-1,0^2,10$98,2112,0,0^3,10$21,2112,0,0^4,10$8,0112, 0,0^5,10$9,2112,0,0^6,10$9,2112,0,0^7,10$8,2112,0, 0^8,10$8,0112,0,0^9,10$7,2110,0,0^10,10$7,0110,0,0 ^11,10$8,2112,0,0^12,10$8,0112,0,0^13,10$9,2112,0, 0^14,10$9,2112,0,0^15,10$8,2112,0,0^16,10$21,0112, 0,0^17,10$98,0112,0,0^18,10$21,0112,-1,0^19,10$8,0112,-2,0^0,11$8,2112,-2,0^1,11$21,2112,-1,0^2,11$99,2110,0,0^3,11$21,2112,0,0^4,11$8,0112, 0,0^5,11$9,2112,0,0^6,11$7,2112,0,0^7,11$12,1201,0 ,0^8,11$12,0110,0,0^9,11$8,1221,0,0^10,11$8,1221,0 ,0^11,11$12,2110,0,0^12,11$12,0110,0,0^13,11$7,011 2,0,0^14,11$9,2112,0,0^15,11$8,2112,0,0^16,11$21,0 112,0,0^17,11$99,0110,0,0^18,11$21,0112,-1,0^19,11$8,0112,-2,0^0,12$8,2112,-2,0^1,12$21,2112,-1,0^2,12$23,2112,0,0^3,12$22,2110,0,0^4,12$12,0110 ,0,0^5,12$10,1201,0,0^6,12$12,2110,0,0^7,12$0,2112 ,1,0^8,12$12,0112,0,0^9,12$8,1021,0,0^10,12$8,1021 ,0,0^11,12$12,2112,0,0^12,12$0,2112,1,0^13,12$12,0 110,0,0^14,12$10,1201,0,0^15,12$12,2110,0,0^16,12$ 22,0110,0,0^17,12$23,0112,0,0^18,12$21,0112,-1,0^19,12$8,0112,-2,0^0,13$8,2112,-2,0^1,13$21,2112,-1,0^2,13$21,2112,0,0^3,13$0,2112,1,0^4,13$0,2112,1 ,0^5,13$0,2112,1,0^6,13$0,2112,1,0^7,13$12,0112,0, 0^8,13$7,0110,0,0^9,13$9,2112,0,0^10,13$9,2112,0,0 ^11,13$7,2110,0,0^12,13$12,2112,0,0^13,13$0,2112,1 ,0^14,13$0,2112,1,0^15,13$0,2112,1,0^16,13$0,2112, 1,0^17,13$21,0112,0,0^18,13$21,0112,-1,0^19,13$8,0112,-2,0^0,14$8,2112,-2,0^1,14$21,2112,-1,0^2,14$21,2112,0,0^3,14$23,2112,1,0^4,14$11,1201 ,1,0^5,14$23,0112,1,0^6,14$0,2112,1,0^7,14$10,0112 ,0,0^8,14$9,2112,0,0^9,14$9,2112,0,0^10,14$9,2112, 0,0^11,14$9,2112,0,0^12,14$10,2112,0,0^13,14$0,211 2,1,0^14,14$23,2112,1,0^15,14$11,1201,1,0^16,14$23 ,0112,1,0^17,14$21,0112,0,0^18,14$21,0112,-1,0^19,14$8,0112,-2,0^0,15$8,2112,-2,0^1,15$21,2112,-1,0^2,15$21,2112,0,0^3,15$21,2112,1,0^4,15$0,2112, 2,0^5,15$11,0112,1,0^6,15$0,2112,1,0^7,15$12,0110, 0,0^8,15$8,1201,0,0^9,15$8,1201,0,0^10,15$8,1201,0 ,0^11,15$8,1201,0,0^12,15$12,2110,0,0^13,15$0,2112 ,1,0^14,15$11,2112,1,0^15,15$0,2112,2,0^16,15$21,0 112,1,0^17,15$21,0112,0,0^18,15$21,0112,-1,0^19,15$8,0112,-2,0^0,16$8,2112,-2,0^1,16$21,2112,-1,0^2,16$21,2112,0,0^3,16$23,2110,1,0^4,16$21,1021 ,1,0^5,16$23,0110,1,0^6,16$0,2112,1,0^7,16$22,0112 ,0,0^8,16$21,1001,0,0^9,16$21,1001,0,0^10,16$21,10 01,0,0^11,16$21,1001,0,0^12,16$22,2112,0,0^13,16$0 ,2112,1,0^14,16$23,2110,1,0^15,16$21,1021,1,0^16,1 6$23,0110,1,0^17,16$21,0112,0,0^18,16$21,0112,-1,0^19,16$8,0112,-2,0^0,17$8,2112,-2,0^1,17$21,2112,-1,0^2,17$23,2110,0,0^3,17$21,1001,0,0^4,17$21,1001 ,0,0^5,17$21,1001,0,0^6,17$21,1001,0,0^7,17$23,011 0,0,0^8,17$99,1021,0,0^9,17$98,1021,0,0^10,17$98,1 021,0,0^11,17$99,1001,0,0^12,17$23,2110,0,0^13,17$ 21,1001,0,0^14,17$21,1001,0,0^15,17$21,1001,0,0^16 ,17$21,1001,0,0^17,17$23,0110,0,0^18,17$21,0112,-1,0^19,17$8,0112,-2,0^0,18$8,2112,-2,0^1,18$23,2110,-1,0^2,18$21,1021,-1,0^3,18$21,1021,-1,0^4,18$21,1021,-1,0^5,18$21,1021,-1,0^6,18$21,1021,-1,0^7,18$21,1021,-1,0^8,18$21,1021,-1,0^9,18$21,1021,-1,0^10,18$21,1021,-1,0^11,18$21,1021,-1,0^12,18$21,1021,-1,0^13,18$21,1021,-1,0^14,18$21,1021,-1,0^15,18$21,1021,-1,0^16,18$21,1021,-1,0^17,18$21,1021,-1,0^18,18$23,0110,-1,0^19,18$8,0112,-2,0^0,19$7,2110,-2,0^1,19$8,1021,-2,0^2,19$8,1021,-2,0^3,19$8,1021,-2,0^4,19$8,1021,-2,0^5,19$8,1021,-2,0^6,19$8,1021,-2,0^7,19$8,1021,-2,0^8,19$8,1021,-2,0^9,19$8,1021,-2,0^10,19$8,1021,-2,0^11,19$8,1021,-2,0^12,19$8,1021,-2,0^13,19$8,1021,-2,0^14,19$8,1021,-2,0^15,19$8,1021,-2,0^16,19$8,1021,-2,0^17,19$8,1021,-2,0^18,19$8,1021,-2,0^19,19$7,0110,-2,0&

vAero
04-01-2009, 09:19 AM
No. Gameplay fails in this one.

ReconReaper
04-01-2009, 06:49 PM
It's okay. Look at Death Sentence, it has barely any cover.

I bet if you played this it could be a very challenging map.

Betsinator
04-01-2009, 07:15 PM
im sry but im with rr this is a lovely map for ffa but nothing else

LeLoi
04-01-2009, 07:23 PM
nope dont like it

Betsinator
04-01-2009, 08:55 PM
nope dont like it

would you like to tell us why
maybe were those whit thing are man a spot there were to go

LeLoi
04-01-2009, 09:33 PM
ok.. 2 small not very interesting. i dont see a good game play going on here. Compare it to maps like Metalworks or Grimbsbey, or all the other DT1 maps.

ReconReaper
04-01-2009, 09:41 PM
It's not supposed to be like the failure DT1 maps, it's supposed to be like Death Sentence or Pyramid.

jinyanger
04-01-2009, 10:58 PM
ok.. 2 small not very interesting. i dont see a good game play going on here. Compare it to maps like Metalworks or Grimbsbey, or all the other DT1 maps.

LOL nice explanation, I don't like it because you can't even access the lower levels and the map has too much symetricalness.

ReconReaper
04-02-2009, 12:02 AM
So symmetry is the problem? Look at Pyramid/Death Sentence. Totally symmetrical, yet they are okay? I don't even think Pyramid should be servered to be honest. Too easy to camp.

Knux57
04-02-2009, 12:37 AM
It's okay. Look at Death Sentence, it has barely any cover.

I bet if you played this it could be a very challenging map.

Death Sentence doesn't have any cover? Have you seen any of the lockers along the edges of the map? What about the green packages and the crates?

Also, for a good FFA map, make sure you have good spray control, which involves having no height advantage. I'd also consider adding in features where players actually have a reason to go there; all you have here is the hills, which means that people would just get up on the hills and camp from there.

ReconReaper
04-02-2009, 12:51 AM
Yeah, I guess.

I'm actually pretty good with the Map Editor, in the sense that I don't make any mistakes. The only problem I have is thinking of good ideas.

vAero
04-02-2009, 06:52 PM
It's not supposed to be like the failure DT1 maps, it's supposed to be like Death Sentence or Pyramid.



Eh..... I think it's the other way around. This map fails and the others don't.
Most of the time symetrical Ffa maps fail,but they make up for that with Good Gameplay.

Pook
04-02-2009, 07:00 PM
I made The Pyramid, lol.

20x20 is a bit small.

ReconReaper
04-02-2009, 07:01 PM
I know you made it, and I think you failed at how the players at the top easily take out anything if they are Heavy or a skilled Assault. The map is alright.

Yes 20x20 is a bit small, but it works.

FoxSamus
04-02-2009, 11:45 PM
ok.. 2 small not very interesting. i dont see a good game play going on here. Compare it to maps like Metalworks or Grimbsbey, or all the other DT1 maps.

Ditto this^