[0,1] game #6

[Aisthesis]

I get a value for A in this game of 1,499/9,126 or about $.16. Obviously, as these numbers show, the calculation gets very complicated very quickly once the re-raising begins... unless there's some way to get there a lot easier than the way I'm doing it.

[Aisthesis]

I'm skipping a few numbers in calling this one game #15 simply because I had to solve a few simpler ones for myself in order to get to this solution.

The game is this: A in BB ($2), B in SB ($1). B is first to act and can fold, limp or raise to $4. A can also raise to $4 if B limps, and if B raises, A can raise to $12 (B will have to call for an additional $8 with a pot of $16). B can also limp re-raise to $12 if A raises.

Here's my solution (haven't worked out the EV yet--took me long enough just to get these numbers):

B: bluff raises [0,16/121] or [0,13.22%]
folds [16/121,15/44] or [13.22%,34.09%]
limps/bluff-re-raises [15/44,347/968] or [34.09%,35.85%]
limp-folds [347/968,47/88] or [35.85%,53.41%]
value-raises/folds to re-raise [403/484,435/484] or [83.26%,89.88%]
limp-re-raises [467/484,1] or [96.49%,1]

A: bluff-re-raises [0,3/88] or [0,3.41%]
bluff-raises [0,1/11] or [0,9.09%]
check-calls [47/88,8/11] or [53.41%,72.73%]
value-raises/folds to re-raise [8/11,19/22] or [72.73%,86.36%]
value-re-raises [41/44,1] or [93.18%,1]

[Aisthesis]

I get an EVb here of $0.055