Work through three fictional scenes: calling a raise, a winner that changes twice, and a river decision where price is not the same as equity.
For watching standard 52-card no-limit hold’em. All hands, stacks and event examples here are fictional, not accounts of Nolan’s results. No live-play assistance or recommended betting ranges.
Pause for a question, not a prescribed action
These three fictional scenes combine the library’s ideas. Read only the information shown, answer the question, then open the explanation. This is a practice page, not a recorded episode, a betting simulator or a test of whether you should call or fold.
Try this viewing rhythm: identify the position and stacks, read the board, confirm the amount to call, then separate observations from assumptions. Reveal results last. A useful question is often “what information is missing?”
Scene 1: what is the price of the raise?
Six-handed hold’em. Blinds 100/200, no ante. The button starts with 6,000 chips and the big blind with 9,000. Everyone folds to the button, who raises to 500. The small blind folds; the big blind calls. The flop pot is 1,100 = 500 + 500 + 100.
Button’s cards
Flop
The big blind checks. The button bets 400. The big blind raises to 1,200 total on the flop. Freeze the hand here. The button’s 400 is already in the pot, not still behind.
How much more must the button add to call?
Another 800 = 1,200 − 400. The 500 from preflop does not reduce a new-street call. At this moment the pot is 2,700 = 1,100 + 400 + 1,200. A call would make it 3,500 = 2,700 + 800.
What would the button have left after calling?
4,300 = 6,000 − 500 − 400 − 800. The big blind would have 7,300 left. The smaller remaining stack would therefore be 4,300. This arithmetic does not say whether calling is correct.
Does the check-raise prove that the big blind has three of a kind?
No. The action could be chosen with different holdings. We have not been given the big blind’s cards, a reliable range or the tournament payout context. The exact price is known; the best choice is not established by this account.
Review raising to versus raising by or position and remaining stacks.
Scene 2: best now is not best forever
Two players are all-in with no betting left. Their cards are exposed for this exercise. Compare the strongest five-card hand available after each street, not which hand felt strongest at the start.
Player A
Player B
Flop
Who leads on the flop, and is that a guaranteed win?
A leads with three kings. B has four spades among the available cards, so B has a flush draw, not a flush. There are still two community cards to come.
Reveal the turn: what changes?
Turn
B now leads with an ace-high flush. A still has three kings. A made hand can be overtaken even when no more betting occurs.
Reveal the river and final winner
River
A wins with K♥ K♣ K♠ 2♦ 2♣, a full house. B’s ace-high flush loses to it. The river paired the board; a completed flush on the turn was not a guarantee.
Scene 3: a known price, an unknown chance
Player A
River board
The pot is 4,000 before B bets 2,000. A faces the last decision: assume a call closes the hand, no further betting, no rake, no tied outcome, and evaluate chips only. B’s hole cards and betting range are unknown.
What win rate would make a call break even in this simplified model?
The final pot after calling would be 8,000 = 4,000 + 2,000 + 2,000. Calling costs 2,000, so the break-even rate is 2,000 ÷ 8,000 = 25%. That is the required rate under these assumptions, not A’s actual chance of winning.
What changes if one model says 20% and another says 35%?
At 20%, the chip expectation of calling relative to folding is 0.20 × 8,000 − 2,000 = −400. At 35%, it is 0.35 × 8,000 − 2,000 = +800. Both percentages are invented assumptions here. The arithmetic cannot tell us which range model is appropriate.
Why is this not an automatic tournament recommendation?
Tournament payouts, bounties, other stacks and the opponent model can matter beyond this simple chip calculation. A price alone is not a decision. The example intentionally stops short of claiming a correct action.
Review the percentages or how range assumptions enter an explanation.
Take one question back to the video
You do not need to calculate everything while watching. Start by noticing whether the graphic shows the pot before or after a bet, whether a stack is measured before or after posting, and which cards were genuinely known. When a detail is missing, leave it missing rather than fill it with an exact-looking guess.
References and limits
PokerStars: Texas hold’em rules; PokerStars Learn: card combinations; Poker TDA: 2026 rules, version 1.0.
References checked October 5, 2026. The examples and calculations are original teaching illustrations. Rules depend on the event; a definition or simplified model does not establish the best action in a real hand. External references may contain commercial offers. No purchase is required for this guide.
Published . Prepared with AI assistance. Use these materials for viewing and study away from live play.