Long time no see. I still see lookup table inaccuracy which leads to different "EV diff" (usually some cents) on many hands. My question is: will this inaccuracy (probably approximations in lookup table) will be fixed in the future? Or are you guys happy with what's done today?
In any case, this time I came up with hand which seems to be incorrectly calculated not due to lookup table. It's probably some error in the pot distribution algorithm or whatever.
HandHistory: (Fifty50, ICM = { 60 10 10 10 10 })
Code:
PokerStars Hand #103742561448: Tournament #784392110, $95.86+$4.14 USD Hold'em No Limit - Level XI (150/300) - 2013/09/06 17:02:54 EET [2013/09/06 10:02:54 ET]
Table '784392110 1' 10-max Seat #10 is the button
Seat 1: kampiuceris (151 in chips)
Seat 2: Method999 (3825 in chips)
Seat 4: ChuLai63 (2177 in chips)
Seat 5: m@chaon (3375 in chips)
Seat 6: wieselsen (2177 in chips)
Seat 7: burnyo26 (1291 in chips)
Seat 10: marin06 (2004 in chips)
kampiuceris: posts the ante 40
Method999: posts the ante 40
ChuLai63: posts the ante 40
m@chaon: posts the ante 40
wieselsen: posts the ante 40
burnyo26: posts the ante 40
marin06: posts the ante 40
kampiuceris: posts small blind 111 and is all-in
Method999: posts big blind 300
*** HOLE CARDS ***
Dealt to kampiuceris [9h 2h]
ChuLai63: raises 1837 to 2137 and is all-in
m@chaon: folds
wieselsen: folds
burnyo26: folds
marin06: folds
Method999: folds
Uncalled bet (1837) returned to ChuLai63
*** FLOP *** [9s Ac 9c]
*** TURN *** [9s Ac 9c] [Qc]
*** RIVER *** [9s Ac 9c Qc] [2c]
*** SHOW DOWN ***
ChuLai63: shows [Jc Jh] (a flush, Ace high)
ChuLai63 collected 378 from side pot
kampiuceris: shows [9h 2h] (a full house, Nines full of Deuces)
kampiuceris collected 613 from main pot
*** SUMMARY ***
Total pot 991 Main pot 613. Side pot 378. | Rake 0
Board [9s Ac 9c Qc 2c]
Seat 1: kampiuceris (small blind) showed [9h 2h] and won (613) with a full house, Nines full of Deuces
Seat 2: Method999 (big blind) folded before Flop
Seat 4: ChuLai63 showed [Jc Jh] and won (378) with a flush, Ace high
Seat 5: m@chaon folded before Flop (didn't bet)
Seat 6: wieselsen folded before Flop (didn't bet)
Seat 7: burnyo26 folded before Flop (didn't bet)
Seat 10: marin06 (button) folded before Flop (didn't bet)
Currently using:
HM1 1.13.02 (gives -$19.03)
HM2 2.0.0.7852 (gives -$19.03)
When clicking "ICM" button in hm1 hand replayer it gives correct numbers (I actually think it always gives correct numbers)
Code:
Payouts
1 $575.16
2 $95.86
3 $95.86
4 $95.86
5 $95.86
Start EV End EV Diff Player
$13.72 $50.46 $36.74 kampiuceris
$212.10 $197.88 ($14.22) Method999
$147.96 $146.22 ($1.74) ChuLai63
$195.89 $192.25 ($3.64) m@chaon
$147.96 $142.62 ($5.34) wieselsen
$100.97 $94.80 ($6.17) burnyo26
$139.99 $134.37 ($5.63) marin06
SNG EV analysis
Board -
Prizes $575.16 $95.86 $95.86 $95.86 $95.86
EV Result Luck Hand Player
$7.73 $50.46 $42.72 9h2h kampiuceris
$200.23 $197.88 ($2.35) Method999
$171.59 $146.22 ($25.36) JcJh ChuLai63
$194.77 $192.25 ($2.52) m@chaon
$146.74 $142.62 ($4.11) wieselsen
$98.84 $94.80 ($4.04) burnyo26
$138.70 $134.37 ($4.34) marin06
hand order 9h2h > JcJh probability 15.0633%
0 stack 613, icm ev $50.46
1 stack 3485, icm ev $197.88
2 stack 2215, icm ev $146.22
3 stack 3335, icm ev $192.25
4 stack 2137, icm ev $142.62
5 stack 1251, icm ev $94.80
6 stack 1964, icm ev $134.37
hand order JcJh > 9h2h probability 84.4461%
0 stack 0, icm ev $0.00
1 stack 3485, icm ev $200.66
2 stack 2828, icm ev $176.17
3 stack 3335, icm ev $195.22
4 stack 2137, icm ev $147.48
5 stack 1251, icm ev $99.57
6 stack 1964, icm ev $139.49
hand order 9h2h = JcJh probability 0.4906%
0 stack 306.5, icm ev $26.76
1 stack 3485, icm ev $199.04
2 stack 2521.5, icm ev $161.48
3 stack 3335, icm ev $193.49
4 stack 2137, icm ev $144.62
5 stack 1251, icm ev $96.75
6 stack 1964, icm ev $136.46
My calcs:
Code:
Board[] Dead[] Pot=613
kampiuceris 9h 2h 15.31% 93.84
ChuLai63 Jc Jh 84.69% 519.16
Board[] Dead[9h2h] Pot=378
ChuLai63 Jc Jh 100.00% 378
Total chips in all pots: 991
Payouts: { 0.6 0.1 0.1 0.1 0.1 }
Buy In: $100.00 ($95.86+$4.14)
Total Prize Pool: $958.60
PlayerName Pocket Chips Diff Chips Won Chips Ev Chips Ev Diff Icm Ev Diff $
---------------------------------------------------------------------------------------------------------------------
kampiuceris 9h 2h 462 613 93.84 -519.16 -0.0445695 $-42.72 (Hero)
Method999 -340 0 0 0 +0.0024561 $+2.35
ChuLai63 Jc Jh 38 378 897.16 519.16 +0.0264593 $+25.36
m@chaon -40 0 0 0 +0.0026236 $+2.52
wieselsen -40 0 0 0 +0.0042926 $+4.11
burnyo26 -40 0 0 0 +0.0042118 $+4.04
marin06 -40 0 0 0 +0.0045261 $+4.34
---------------------------------------------------------------------------------------------------------------------
kampiuceris 9h 2h 15.3% 462 613 93.84 -519.16 -0.0445695 $-42.72 (Hero)
Method999 -340 0 0 0 +0.0024561 $+2.35
ChuLai63 Jc Jh 84.7% 38 378 897.16 519.16 +0.0264593 $+25.36
m@chaon -40 0 0 0 +0.0026236 $+2.52
wieselsen -40 0 0 0 +0.0042926 $+4.11
burnyo26 -40 0 0 0 +0.0042118 $+4.04
marin06 -40 0 0 0 +0.0045261 $+4.34
##################### Full Ev #####################
##################### Preflop (Evaluations 1712304) #####################
Player Name Icm Ending ($) Weight ($)
kampiuceris 0.0080655337 ($7.73) 100% ($7.73)
Method999 0.2088827158 ($200.23) 100% ($200.23)
ChuLai63 0.1789969379 ($171.59) 100% ($171.59)
m@chaon 0.2031787986 ($194.77) 100% ($194.77)
wieselsen 0.1530754309 ($146.74) 100% ($146.74)
burnyo26 0.1031054457 ($98.84) 100% ($98.84)
marin06 0.1446951374 ($138.70) 100% ($138.70)
-------------------------------------------------------------
9h2h JcJh probability 84.44610% (1445974/1712304)
1 0
Player Name Stack Icm Weight Icm Weight
kampiuceris 0 0.0000000000 100% 0.0000000000
Method999 3485 0.2093280749 100% 0.2093280749
ChuLai63 2828 0.1837779383 100% 0.1837779383
m@chaon 3335 0.2036545510 100% 0.2036545510
wieselsen 2137 0.1538539762 100% 0.1538539762
burnyo26 1251 0.1038693870 100% 0.1038693870
marin06 1964 0.1455160726 100% 0.1455160726
9h2h JcJh probability 15.06327% (257929/1712304)
0 1
Player Name Stack Icm Weight Icm Weight
kampiuceris 613 0.0526350475 100% 0.0526350475
Method999 3485 0.2064266571 100% 0.2064266571
ChuLai63 2215 0.1525376178 100% 0.1525376178
m@chaon 3335 0.2005551787 100% 0.2005551787
wieselsen 2137 0.1487828680 100% 0.1487828680
burnyo26 1251 0.0988936210 100% 0.0988936210
marin06 1964 0.1401690100 100% 0.1401690100
9h2h JcJh probability 0.49063% (8401/1712304)
0 0
Player Name Stack Icm Weight Icm Weight
kampiuceris 306.5 0.0279181584 100% 0.0279181584
Method999 3485 0.2076341845 100% 0.2076341845
ChuLai63 2521.5 0.1684533876 100% 0.1684533876
m@chaon 3335 0.2018434856 100% 0.2018434856
wieselsen 2137 0.1508638252 100% 0.1508638252
burnyo26 1251 0.1009286280 100% 0.1009286280
marin06 1964 0.1423583307 100% 0.1423583307
##################### Regular Ev #####################
##################### Preflop (Evaluations 1712304) #####################
Player Name Icm Ending ($)
kampiuceris 0.0080655337 ($7.73)
Method999 0.2088827158 ($200.23)
ChuLai63 0.1789969379 ($171.59)
m@chaon 0.2031787986 ($194.77)
wieselsen 0.1530754309 ($146.74)
burnyo26 0.1031054457 ($98.84)
marin06 0.1446951374 ($138.70)
-------------------------------------------------------------
9h2h JcJh probability 84.44610% (1445974/1712304)
1 0
Player Name Stack Icm
kampiuceris 0 0.0000000000
Method999 3485 0.2093280749
ChuLai63 2828 0.1837779383
m@chaon 3335 0.2036545510
wieselsen 2137 0.1538539762
burnyo26 1251 0.1038693870
marin06 1964 0.1455160726
9h2h JcJh probability 15.06327% (257929/1712304)
0 1
Player Name Stack Icm
kampiuceris 613 0.0526350475
Method999 3485 0.2064266571
ChuLai63 2215 0.1525376178
m@chaon 3335 0.2005551787
wieselsen 2137 0.1487828680
burnyo26 1251 0.0988936210
marin06 1964 0.1401690100
9h2h JcJh probability 0.49063% (8401/1712304)
0 0
Player Name Stack Icm
kampiuceris 306.5 0.0279181584
Method999 3485 0.2076341845
ChuLai63 2521.5 0.1684533876
m@chaon 3335 0.2018434856
wieselsen 2137 0.1508638252
burnyo26 1251 0.1009286280
marin06 1964 0.1423583307
Regular EV =
(0.84446 * 0.00000000) +
(0.15063 * 0.05263505) +
(0.00491 * 0.02791816)
= 0.00806553369434663 ($7.73)
Hero after hand = 0.0526350474679012 ($50.46)
Regular EV Diff = 0.00806553369434663 - 0.0526350474679012 = -0.0445695137735545 ($-42.72)