下注尺度 → 对手需弃牌比例（纯诈唬 breakeven）
期望值（Expected Value）是衡量一个决策在长期重复中平均盈利或亏损的数学指标，正EV表示盈利，负EV表示亏损。
ศัพท์下注尺度指玩家在扑克下注轮中选择的下注金额大小，通常以底池百分比或具体筹码数表示。实战中，合理控制下注尺度能有效管理对手赔率、塑造自身范围并最大化价值或诈唬效率。例如，在翻牌圈手持顶对顶踢脚时，若底池为100筹码，下注33筹码（约1/3底池）可迫使听牌跟注不划算，同时引诱弱对子跟注；而在河牌圈坚果牌时，下注80筹码（约4/5底池）则能榨取对手最大支付。典型场景：面对紧凶对手，小尺度下注（如1/4底池）可引诱其加注诈唬，而大尺度（如满池）则适合对抗跟注站型玩家。
ศัพท์[Bet](/term/bet)（[下注](/term/bet)）指玩家在未有任何下注行动的轮次中，主动投入筹码的行为。它是德州扑克中最基本的进攻性行动，核心用途在于建立底池、表达牌力强度或施加压力迫使对手弃牌。在翻牌前，下注通常由[大盲注](/term/big-blind)左侧玩家开始；在翻牌后，则由行动顺序中首个未弃牌的玩家发起。实战中，下注的金额大小可传递不同信息：[小额下注](/term/underbet)可能意在试探或价值提取，大额下注则常代表强牌或诈唬。合理运用下注能控制[底池赔率](/term/pot-odds)、保护手牌或制造弃牌率，是平衡攻防策略的关键工具。
ศัพท์诈唬（Bluff）是指在德州扑克中，通过下注或加注来代表持有强牌，实际手牌较弱，目的是迫使对手弃牌从而赢得底池。这一术语的核心在于利用对手的恐惧心理，制造虚假的牌力信号，以低成本夺取本不属于自己的筹码。实战中，诈唬是平衡攻击性和控制底池的关键工具，能迫使对手在不确定中犯错，尤其适合在对手范围较弱或牌面干燥时使用。典型场景：翻牌圈你持有完全无听牌的底牌，但公共牌面出现高牌，你持续下注，对手因担心你击中顶对而弃牌，你成功诈唬赢下底池。
ศัพท์最小防守频率（Minimum Defense Frequency）是指面对对手的下注时，为了阻止对手通过任意两张牌下注获利，玩家需要继续游戏（跟注或加注）的最低手牌比例。
ศัพท์弃牌（[Fold](/term/fold)）是指玩家在行动轮中主动放弃当前手牌，不再参与该局游戏。核心含义是承认当前手牌胜率不足或潜在损失过大，从而避免投入更多筹码。在实战中，弃牌是控制风险的关键手段，尤其当对手示强、[底池赔率](/term/pot-odds)不利或自身牌力较弱时，果断弃牌能有效减少长期损失。优秀的玩家懂得在适当情况下弃牌，而非盲目跟注或加注，这是实现盈利的重要策略之一。
เครื่องมือ面对下注时，最低跟注/加注频率（最小防守频率）
Alpha (α) is the break-even fold percentage for a pure bluff: α = bet ÷ (pot + bet). If the opponent folds more than α, the pure bluff is profitable long-term. It is the mirror image of MDF.
α = bet amount ÷ pot (bet-sizing ratio). The larger α, the lower the opponent's MDF (1−α), and the higher the required pot odds. It connects bet sizing with defense frequency and is the entry point for analyzing bluff break-even. River α should be consistent with the flop story, SPR, and range polarity. Use the calculator on this page to instantly compute break-even equity, then cross-reference the numbers with opponent range, position, and turn/river plans to avoid just memorizing formulas without applying them at the table.
A larger α is always "scarier" and more profitable; ignoring polarity and blockers. River α does not connect with flop. Complaining that opponents always call without adjusting MDF. Also, do not treat Solver frequencies as unbreakable rules that don't require pot odds verification; when information is incomplete, ICM and SPR remain the first principles of tournaments.
After every bet, mentally calculate α and 1−α. Memorize them alongside MDF and pot-odds in a three-column table. Compare the frequencies and composition structures from Solver for different α values. Each week, pick five real hand histories and recalculate using the same tool, then revisit the glossary to review pot odds, ICM, SPR, and other concepts that automatically link internally. Cross-referencing with push-fold and MDF can help you build a complete preflop and postflop mathematical framework faster.
Scenario：Tool example scenario: alpha
Pot 100, river overbet 150.
α = 150 ÷ (100 + 150) = 60% 2. Opponent needs to fold 60% for a pure bluff to breakeven. 3. Overbet increases α, requires more folds
Conclusion：Large bluffs require a higher fold rate, but win more per instance.
Scenario：Pot 80, opponent bets 40, you have 8 outs.
Conclusion：Without implied odds, calling on the turn is too loose; with reliable implied odds or when the opponent overpays, you can continue.
Scenario：Pot 200, you consider betting 50 for thin value.
Compare the required call equity with the proportion of worse hands in the range. 3. If raised, evaluate whether it is a value trap.
Conclusion：Thin value betting is essentially a scaled-down pot odds problem; the smaller the bet size, the wider the calling range required.