미스터리 바운티 전략: 버블이 터진 후 공략하는 방법

📄 한국어 요약

머니 버블을 통과하는 안도감과 기대감은 미스터리 바운티 토너먼트에서 더욱 커집니다. ITM 진입만으로도 최소 상금 이상의 큰 보상을 노릴 수 있기 때문입니다.

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Mystery Bounty Strategy: How to Attack Once the Bubble Bursts

A sigh of relief.
A thrill of hope.
Could this be the day?
That’s how surviving a money bubble can feel.
But the feeling is even more pronounced in Mystery Bounty knockout (MB or MBKO) tournaments.
Because making ITM in a Mystery Bounty means a lot more than the min-cash you’re guaranteed.
Eliminating just one player can mean winning the world .
And while you can’t control your luck, there are controllables .
This is part two of a two-part series on Mystery Bounties. Check the first one out here .
In this article, you’re going to learn how to play the bounty phase of mystery bounties like an absolute genius.
In this article, you will learn:
Why the bounty phase in Mystery Bounties plays differently than a normal ITM stage.
How to calculate the average bounty value and convert it into chips.
Why ranges become extremely wide immediately after the bubble bursts.
How covering other players changes your incentive to VPIP, call, and chase bounties.
Why covered stacks also get to play wider for value.
How bounty incentives shrink as the tournament progresses and ICM becomes more important.
The Bounty Phase…s
In Mystery Bounties, reaching ITM means the bounties finally become accessible to the remaining players.
But the bounty phase (ITM) isn’t just one phase. It’s really several.
Once the bubble bursts, players are vying for two separate prize pools. Each with their own priority.

In MBs and other KO formats, your tournament equity isn’t just a matter of final placement payouts (i.e. survival, ICM , vanilla strategies) but your ability to secure your fair share of the bounty prize pool. This generates tension in your strategy (depicted above). The type of KO you’re playing largely determines when you prioritize either end of the continuum.

Except in extreme examples (more later), the above graph maps out how MB ranges typically behave once the money bubble bursts continuing through to the end of the tournament.
Lots of gambling right away then a gradual descent into more typical ICM style play as the average bounty value decreases and the payjumps become more meaningful.
This means mistakes are amplified or smoothed out by the stage of the tournament.
Often, players gamble too much or too little.
Gambling too loose means you aren’t compensated for the risk which only serves to redistribute your tournament equity to the other remaining players.
Gambling too tight means you leave money on the table.
Both mistakes stem from the same knowledge gap.
Bounty Mathematics
Heads up: If math calculations bore you, skip to the next section.
In a traditional tournament, when facing an all-in, calculating the required equity to call an all-in is simple.
Formula for Required Equity
Required Equity = Risk / (Risk + Reward)
Where:
Risk = the amount you must call
Reward = the amount you can win, excluding the chips you call
Example
You must call 1,000 to win 1,500.
Required Equity = 1,000 / (1,000 + 1,500)
Required Equity = 1,000 / 2,500
Required Equity = 40%
That means your hand needs at least 40% equity versus your opponents’ range to break even in chip EV.
In late game scenarios, there is a tax for risking chips since the majority of the prize pool is concentrated at the final tables, making a single chip worth significantly more money than when you registered. This results in much higher equity thresholds to engage and risk elimination i.e. high risk premiums.
However, in KO formats like MBs, the threshold for taking risks sharply decreases, a feature of the added EV that bounties present i.e. negative risk premiums.
Where ICM taxes risk, bounties incentivize it.

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How to Calculate Mystery Bounty Value
Unlike PKOs where the bounty dollar value is visible to every player, the mystery element of MBs means you can’t know what’s up for grabs.
For this reason, you want to calculate the average bounty.
You aren’t concerned with the top or bottom of the prize curve but on average, what you win after eliminating a player.
To do that, you need to know the following:
Remaining Players
Total Bounty Prize Pool
How to Calculate Average Bounty:
At the beginning of the ITM or bounty phase, divide the total bounty pool by remaining players.
Average Bounty = Total Bounty Prize Pool / Remaining Players
Example — $200 event with 1000 runners. 50K starting stacks. 50% to the main prize pool and 50% to the bounty prize pool i.e $100,000 to each. 12.5% paid (ITM) or 125 players.
Average Bounty = $100,000 / 125
= $800
This is the important number. Even though 10% of the total prize money might be stored in a single bounty, this is irrelevant to your math.
On average – in this instance –, each bounty is worth 8x the main prize pool contribution ($100 of the $200 entry goes to the main prize pool).
However, you need to go one step further to make this strategically relevant. This value needs to be converted to a chip value.
How to convert $ Bounty Value to Chips
Let’s use the same example as earlier, you paid $200 to enter the tournament. $100 went to the main prize pool for which you received 50,000 tournament chips.
In other words, 50k chips (1 starting stack) = $100.
Since we know the average bounty is $800, calculating its chip equivalent is easy.
Average bounty in starting stacks = Average bounty / Main Prize Pool Contribution
In our example,
Average bounty in starting stacks = 800 / 100
Average bounty in starting stacks = 8
Since we started with 50k starting stacks, an average bounty in chips is:
50,000 x 8 = 400,000 chips
This number, in chips or converted to BBs, needs to be factored into your required equity calculation.
Example:
Let’s say the blinds are 10k/20k with 20k in antes and your opponent moves all in for 500,000.
In a standard cEV spot, you would use the basic required equity formula.
Required Equity = Risk / (Risk + Reward)
= 500,000 / (500,000 + 500,000 + 10,000 + 20,000 + 20,000)
Required Equity = 47.6%
However, in a bounty, you need to add the bounty equivalent in chips (or bbs) to your calculation as part of the reward.
= 500,000 / (500,000 + 500,000 + 10,000 + 20,000 + 20,000 + 400,000 )
Required Equity = 34.5%
Compared to the vanilla spot, you need ~13% less equity to breakeven. That kind of equity discount springs many losing hands to winning ones.
Note: This calculation does not factor the relationship between your stack value, number of chips relative to the total chips in play, or future game. It is a crude approximation which will get you closer to the “right” answer.
In tournaments, risk premiums (the ICM tax) are always positive, requiring higher equities than in cEV. The required equity in KO formats stands in complete contrast.
And it’s this math that undergirds the wild play you see during the bounty phase.
KOs provide a counter-incentive which draws the risk premiums back, called a bounty discount.
For the purpose of this article, the math and strategy section will be most valuable at the beginning of ITM until ICM starts to get hot.
How to Play The Bounty Phase in Mystery Bounty Tournaments
At the beginning of the ITM stage, the bounty equity discount will be highest.
The bounty prize-pool is shrinking from hand one of ITM. This means the average bounty is at its peak and will only decrease as each elimination is dealt.
Remember, half of the prize pool is locked up in the lottery. With no significant ICM pressure, playing for the bounties becomes your main priority.
For these reasons, a roller-coaster of gambling begins once the bubble bursts.
Example – Hand One ITM with Under the Gun Chip Leader
To illustrate, let’s use the earlier tournament example.

Holdem Resources Calculator (HRC) — Table View. $200 mystery bounty tournament ($100 + $100). Average bou

출처: upswing — https://upswingpoker.com/mystery-bounties-attack-bubble-burst/
원문 게시일: 2026-06-19