Among Us Calculator - Impostor and Crewmate Odds

Among us calculator that turns lobby settings into the chance of being the impostor or a crewmate across N games, using the binomial distribution.

Updated: June 18, 2026 • Free Tool

Among Us Calculator

How many games you plan to play in a row.

Impostors chosen in the lobby. Among Us default is 1 (4-6 players), 2 (7-11 players), 3 (12-15 players).

Total players in the lobby. Among Us supports 4 to 15.

Choose the role whose probability you want across the games.

How the value of X is compared to the role count across the n games.

Integer between 0 and the number of games. The mode decides whether the result uses X exactly, at least, at most, less than, or more than.

Results

Role probability
0%
Complementary probability 0%
Single-game role chance 0%

What Is Among Us Calculator?

An among us calculator turns a few lobby settings into the chance of being the impostor or a crewmate across one round or a full evening of matches. You enter the games, impostor count, player count, role, probability mode, and value of X, and the tool uses the binomial distribution to print the matching chance so it lines up with the same role-selection rules the game applies each lobby.

  • Sizing a session: Decide how many games to commit to for a 50% or better chance of being the impostor at least once.
  • Comparing lobby sizes: See how the impostor chance shifts as players join or leave.
  • Planning a crewmate streak: Estimate the chance of being a crewmate for the entire stack of games.
  • Explaining the math to a friend: Read the single-game p and the cumulative probability side by side.

Among Us picks the impostor for every match at random from the lobby players, so the cumulative answer is the binomial sum across the games you enter. Each match is independent, with no pity timer or streak correction.

Among Us supports 4 to 15 players per lobby. The standard impostor counts of 1 (4-6 players), 2 (7-11), and 3 (12-15) keep a 10-player lobby at 20% per game and an 8-player lobby at 25% per game.

For the broader concept of combining independent events, the probability calculator is the closest general-purpose peer.

How Among Us Calculator Works

The calculator builds the single-game role probability from the impostor and player counts, then sums the matching binomial terms for the chosen mode and the value of X.

P(role drawn k times in n games) = C(n, k) * p^k * (1 - p)^(n - k), with p = impostors / players for the impostor role, or p = 1 - impostors / players for the crewmate role.
  • n (games): Number of games to play.
  • impostors: Impostors chosen in the lobby; default 1 (4-6 players), 2 (7-11), 3 (12-15).
  • players: Total players in the lobby, 4 to 15.
  • role: Impostor or Crewmate. Switches p between impostors/players and 1 - impostors/players.
  • mode: Exactly X, at least X, at most X, less than X, or more than X.
  • X: Integer between 0 and n used by the mode.

The result panel shows the chosen mode's probability, its complement, and the single-game role chance p, so the cumulative answer can be checked against the underlying per-game rate. The calculation uses log-space combination counts to stay numerically stable up to n = 100 and rounds to two decimals.

Cumulative modes reuse the same binomial term: at most and less than sum from 0 to the boundary, at least and more than sum from the boundary to n, exactly returns a single term.

Impostor in exactly 2 of 5 games (2 impostors, 10 players)

n = 5, impostors = 2, players = 10, role = Impostor, mode = Exactly, X = 2

p = 2/10 = 0.20. P(X = 2) = C(5, 2) * 0.20^2 * 0.80^3 = 10 * 0.04 * 0.512 = 0.2048.

20.48% chance of being the impostor exactly twice across the five games. Complementary probability: 79.52%.

A five-game stack with the default 2-impostor lobby gives roughly a one-in-five shot at exactly two impostor games.

Impostor at least once in 4 games (2 impostors, 8 players)

n = 4, impostors = 2, players = 8, role = Impostor, mode = At least, X = 1

p = 2/8 = 0.25. P(X >= 1) = 1 - 0.75^4 = 1 - 0.3164 = 0.6836.

68.36% chance of being the impostor at least once. Complementary probability: 31.64%.

Four games at the standard 8-player, 2-impostor setup beat a coin flip for catching the impostor role at least once.

According to Wikipedia: Binomial Distribution, the binomial distribution gives the probability of exactly k successes in n independent trials with success probability p, and cumulative modes sum the matching terms.

The same sum appears in the binomial distribution calculator when the binomial tail is selected for a given k.

Key Concepts Explained

Four small ideas cover every result.

Single-game role chance (p)

p is the per-game chance of the chosen role. For impostor, p = impostors / players; for crewmate, p = 1 - impostors / players. The result panel prints p as Single-game role chance for sanity checking.

Independent draws per game

Among Us picks the impostor fresh for every match, so game 1 has no effect on game 2. This independence is the same assumption the binomial distribution uses, which keeps the math simple up to 100 games.

Binomial term C(n, k) * p^k * (1 - p)^(n - k)

The probability of seeing the chosen role exactly k times in n games. C(n, k) counts the ways to pick which k games get the role, p^k is the chance of being the role in each, and (1 - p)^(n - k) is the chance of not being the role in the rest.

Probability modes (exactly, at least, at most, less than, more than)

Cumulative modes sum a range of binomial terms. Exactly returns one term; at most and less than sum from 0 to the boundary; at least and more than sum from the boundary to n.

These four ideas cover every number in the result panel, and the same logic shows up in coin flips and dice rolls. Switching from impostor to crewmate flips p to 1 - impostors / players, so a 10-player, 2-impostor lobby reads 20% per game for the impostor and 80% per game for a crewmate.

Setting impostors to 2 and players to 4 gives a per-game p of 0.5, and the coin flip probability calculator shows the same binomial logic with a clearer single-trail view.

How to Use This Calculator

Six steps cover every mode and role.

  1. 1 Enter the number of games: Set the games field to how many games you plan to play. 1 covers a single round, 5-10 covers a typical session.
  2. 2 Set the impostor count: Type the impostors the lobby uses. Default is 1 (4-6 players), 2 (7-11), 3 (12-15).
  3. 3 Set the player count: Enter the total players in the lobby, 4 to 15. The single-game role chance updates immediately.
  4. 4 Choose the role: Pick Impostor or Crewmate. The role switches p between impostors/players and 1 - impostors/players.
  5. 5 Choose the probability mode: Pick Exactly, At least, At most, Less than, or More than. The mode decides how X is compared to the role count.
  6. 6 Enter X and read the result: Type an integer between 0 and the games count, then read the role probability, complementary probability, and single-game role chance.

If you queue with 9 friends for a 10-player lobby, set games to 6, impostors to 2, players to 10, role to Impostor, mode to At least, X to 1. The among us calculator reads about 73.79% chance of being the impostor at least once across the six games.

Benefits of Using This Calculator

Use the calculator for a probability in numbers, not a guess.

  • Compare session lengths against a target chance: Try the at-least mode at increasing n until the result clears the goal (50% or 75%), and the smallest session length that meets the target falls out.
  • Check lobby fairness on the fly: Read the per-game impostor chance before the lobby fills so players see how the impostor count changes the odds.
  • Compare Impostor and Crewmate runs: Switch the role selector to read the crewmate complement, useful for explaining why a 10-player, 2-impostor lobby is 80% per game for crewmates.
  • Explain binomial probability in plain language: The single-game p plus the cumulative answer make a clean two-line example of binomial terms and tails.
  • Test custom lobby rules: Set impostor count to 1, 2, or 3 to mirror the standard Among Us impostor counts, or model 50/50 party-game assignments with impostors = 2 and players = 4.

The biggest payoff is reading the single-game p next to the cumulative answer; that pairing makes it obvious why four games of an 8-player lobby still leave a 31.64% chance of never drawing the impostor role, and it settles table arguments in one read.

When a player wants a quick read on whether a long Among Us session is worth the time commitment, the is it worth it calculator pairs the binomial read with a value judgement in the same category.

Factors That Affect Your Results

Five inputs and a few model assumptions drive the result.

Lobby player count (4-15)

Drives the per-game p: a 6-player, 1-impostor lobby reads 16.67%, a 10-player, 2-impostor lobby reads 20%, and a 15-player, 3-impostor lobby reads 20%.

Impostor count (1-3)

Locks the impostor count to the Among Us defaults (1, 2, or 3). Custom lobbies with extra roles change the math and should be modeled with a general binomial probability tool.

Number of games n

Spreads the per-game p across more trials. The at-least chance grows quickly with n, but at most X shrinks as X stays small.

Probability mode (exactly, at least, at most, less than, more than)

Selects which binomial terms the calculator sums. Match the mode to the question, e.g. at least once for streaks and exactly k for a target count.

Value of X

Integer between 0 and n that sets the boundary. X larger than n reads 0% for at_least and 100% for the complementary line; X = 0 returns the always-crewmate or never-impostor case.

  • The model assumes the impostor is drawn at random with no pity timer or streak correction, which matches Among Us' role selection but not every party game.
  • Role variants like engineer, scientist, shapeshifter, or guardian angel are picked after the impostor is chosen and do not change the per-game impostor probability.
  • Player counts outside 4-15 are not supported; private servers with 16+ players should reframe the calculation with a general binomial tool.

These factors cover every input the form takes. Adding games raises the at-least chance, lowering the impostor count lowers the per-game p, and switching to crewmate flips p to its complement. To extend the model, plug the same impostors/players ratio into the binomial distribution calculator; the underlying sum is identical.

According to Wolfram MathWorld: Binomial Distribution, the binomial probability mass function is P(X = k) = C(n, k) p^k (1 - p)^(n - k) for k = 0, 1, ..., n

According to Wikipedia: Among Us, Among Us is a multiplayer game for 4 to 15 players, and up to three players are randomly chosen to be the Impostors each round

To check how two independent events combine in the at-least mode, the and probability calculator works through the same AND rule the binomial sum uses in one line.

Among us calculator interface showing the number of games, impostor count, player count, role selector, probability mode, X value, and the role probability result
Among us calculator interface showing the number of games, impostor count, player count, role selector, probability mode, X value, and the role probability result

Frequently Asked Questions

Q: What is the chance of being the impostor in Among Us?

A: In a single game the chance of being the impostor is the number of impostors divided by the number of players. Standard lobbies use 1 impostor for 4-6 players, 2 for 7-11, and 3 for 12-15, so 10-player lobbies read 20% per game and 8-player lobbies read 25% per game.

Q: How does the Among Us calculator handle multiple games?

A: The calculator uses the binomial distribution. It builds the single-game chance p from the impostor and player counts, then sums the matching C(n, k) * p^k * (1 - p)^(n - k) terms for the chosen mode and the value of X, where n is the number of games.

Q: What does at least X times mean in the calculator?

A: At least X is a cumulative mode. It sums the binomial terms for k = X, X+1, ..., n, so the answer is the chance of being the chosen role X or more times across the n games. Its complement, the complementary probability line, is the chance of being the role fewer than X times.

Q: How many impostors are there in a 10 player Among Us lobby?

A: A 10-player Among Us lobby uses 2 impostors by default, which gives a single-game impostor chance of 2/10 = 20%. The calculator accepts 1, 2, or 3 impostors so custom settings can be modeled without changing the math.

Q: Does the calculator match the official impostor counts?

A: Yes. The standard Among Us impostor counts of 1 (4-6 players), 2 (7-11), and 3 (12-15) match the lobby settings the game applies by default, and the calculator accepts the same 1 to 3 impostor range for custom lobbies.

Q: Can the calculator be used for any binary role draw?

A: Yes, when the role draw is random and the per-game chance is a single number p. Set the impostor field to 2 and the players field to 4 to read the classic 50/50 case (2/4 = 0.5), or any other pair of values within the Among Us lobby range to model dice-style assignments. The same binomial sum applies.