He sat in Seat 4, his eyes fixed not on his opponents’ faces, but on the geometry of the pot.
The table gasped at the rarity—a 1-in-30,000-to-1 longshot. Miller slammed his fist on the table, cursing Elias’s "dumb luck." Mathematics of Poker
"The math doesn't quite get there," Elias whispered. His equity (26%) was lower than the price he was being offered (28.5%). In a single instance, it was a "fold." He sat in Seat 4, his eyes fixed
Elias began stacking the chips, his expression unchanged. He knew the Royal Flush was just a statistical outlier, a flicker of noise in a long-term signal. He hadn't won because of the spade; he had won because he was willing to lose when the percentages told him it was the right move. His equity (26%) was lower than the price
In his mind, a decision tree sprouted. He had an overcard and a royal flush draw. He calculated his —the mathematical share of the pot he owned based on the probability of his hand winning by the river. With 12 "outs" (9 spades for the flush, 3 non-spade Queens for the straight), he had roughly a 26% chance of hitting the best hand on the final card. Miller had shoved all-in for $400 into a $600 pot.