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Bubble vs satellite: how much equity you need to call

One set of stacks, four payout structures, and how much the pressure grows.

Updated 2026-10-23 · exact ICM math (Malmuth-Harville)

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"Bubble" and "satellite" are often lumped together as ICM spots. They are not the same. On a normal bubble the prizes still grow with finishing place, so chips keep some value. In a satellite every seat pays the same, and once you are safe, extra chips are worth almost nothing. Here is the difference in numbers.

The same stacks, four structures

Four players are left with 4000, 3000, 2000 and 1000 chips (40%, 30%, 20%, 10% of the chips). There is no dead money, so each row is a pure all-in call for the smaller stack. The cells show the equity needed to call under ICM and, in brackets, the bubble factor.

SpotWinner takes allBubble, top 3 paid 50/30/20Flat top 3 paid 40/33/27Satellite, 3 equal seats
2000 calls 300050.0% (BF 1.00)68.5% (BF 2.17)74.7% (BF 2.96)80.3% (BF 4.09)
3000 calls 400050.0% (BF 1.00)72.9% (BF 2.69)81.3% (BF 4.34)88.7% (BF 7.86)
1000 calls 400050.0% (BF 1.00)61.1% (BF 1.57)63.9% (BF 1.77)66.1% (BF 1.95)
4000 calls 100050.0% (BF 1.00)52.9% (BF 1.13)54.5% (BF 1.20)56.4% (BF 1.30)

Read across a row. With winner takes all you need exactly 50%, because there is no payout pressure. On a 50/30/20 bubble, 3000 calling 4000 needs 72.9%. In a satellite the same call needs 88.7%.

Even the chip leader

The last row is the one players underestimate. The 4000 stack calling the 1000 stack risks the least and still needs 52.9% on the bubble and 56.4% in the satellite. If he wins, the short stack's chips are added to a stack that is already safe, so the gain in prize equity is small. If he loses, he gives real equity away. The model charges for that asymmetry.

Why a satellite is so tight

This is what each stack is worth in ICM under each structure:

StructureStack 4000Stack 3000Stack 2000Stack 1000
Share of chips40%30%20%10%
Bubble, top 3 paid 50/30/2033.6%29.5%23.6%13.3%
Flat top 3 paid 40/33/2732.0%29.2%24.5%14.2%
Satellite, 3 equal seats30.7%29.0%25.3%15.0%

In the satellite the 4000 stack owns 40% of the chips but only 30.7% of the equity, and the 1000 stack owns 10% of the chips and 15.0% of the equity. Short stacks are the winners of the model: their chips are worth more than the chip count suggests.

What it means at the table

Try your own structure in the ICM calculator or practise the decisions in the ICM trainer.

Try your own numbersEnter stacks and payouts in the free ICM calculator and see every player's equity and bubble factor.

Open the ICM calculator → or see the ICM trainer

Known limitation of ICM. ICM models predict tournament results more accurately than a simple baseline model, but in one large study of tournament results they underestimate the results of players with larger stacks and overestimate those who are short-stacked (Kim 2025, arXiv 2506.00180).

Keep exploring

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One short lesson a day, each with a worked example in exact numbers: chips vs. money, the bubble factor, who feels the pressure, payout structures, satellites. No account needed.

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Questions

Is a satellite the same as a bubble?

No. On a bubble the prizes still increase with finishing place. In a satellite every seat pays the same, so chips above the amount needed to survive lose most of their value and calling ranges get very tight.

What bubble factor does a satellite have?

It depends on the stacks. In the four-player example above it ranges from about 1.3 for the chip leader calling the shortest stack to about 7.9 for the second stack calling the chip leader.

Does ICM work for satellites?

It is the standard model and it fits the equal-prize structure well, but it is still an approximation, and satellite structures with a few unequal prizes need exact payouts entered.

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progressGTO guides use our own solution book (v17d, 8-max tournaments with a 12.5% ante from each player, chip EV): an approximation of equilibrium with a modelled postflop, not an exact solution. Numbers are computed from the book and from the exact ICM model.