Jean-Claude Moussa jammed 35,400,000 chips with A♣2♦. Benny Glaser called with pocket queens. Flop came Q-J-10 — top set. JC needed a king. The math said fold. The river said yes.
JC's call was -EV by every measure. Math said fold. ICM (tournament chip values) said fold even harder. He called. He got there. He won the tournament.
It's tempting to look at the outcome and think the call was right. Resist that. The math doesn't change retroactively because variance favored you once.
Across many such spots, JC's call costs you 23 million chips on average. The fact that he hit one of his four outs on one particular night doesn't validate the decision. The lesson is "variance ≠ skill". If you copy this move, you lose 83% of the time.
JC called the all-in. The K♥ completed Broadway on the river. JC scooped the 72.8M chip pot and went on to win the WPT World Championship and the $4.1M first-place prize. The hand is famously titled "THE $4,100,000 BLUFF! Insane Ending" — but JC wasn't bluffing. He was gambling. The math was clear. The story is the variance.
Daily Five separates the call from the outcome. Build the habit; let variance even out over years.
Play today's Five →