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Simulate n fair flips and report heads, tails, and each side as a percent.
Page updated 2026-09-04.
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100 flips of a fair coin produced 53 heads (53%) and 47 tails (47%) in this run -- close to, but not exactly, the theoretical 50/50 split, which is exactly what genuine randomness at this sample size should look like.
A 6-percentage-point gap (53% vs. 47%) at 100 flips is well within normal statistical variance for a fair coin -- the standard deviation for 100 fair coin flips is 5 flips, so a result within roughly 1 standard deviation of 50/50 (45-55 heads) is a completely unremarkable, expected outcome, not evidence of anything unusual.
Larger sample sizes converge more tightly toward 50/50 in percentage terms (though the absolute gap in flip count can still grow) -- this is the Law of Large Numbers in action: running 10,000 flips would very likely land noticeably closer to exactly 50.0% than 100 flips typically does.
Fair coin via crypto.getRandomValues. Sample frequency is not a proof of bias. This simulates a coin with a mathematically fair 50/50 probability, using a cryptographically secure random source to guarantee that fairness in the simulation itself -- it isn't testing a real physical coin, so there's no actual bias to detect here in the first place.
If you were trying to test whether a real physical coin is biased, a single 100-flip sample (or even several) wouldn't be statistically powerful enough to detect all but fairly large biases -- rigorously testing for coin bias requires a much larger sample size and formal statistical hypothesis testing, not just eyeballing a percentage split.
The specific 53/47 result shown here is a snapshot of one run -- running the simulation again would produce a different specific split, since each run generates a fresh set of 100 independent random outcomes.
For a similar convergence-toward-expectation demonstration with more possible outcomes per trial, the Dice Roller & Probability Simulator extends this same underlying randomness quality to a 6-sided (or other) die.
For generating a secure random value for an actual application need (not a probability demonstration), the Random API Key Generator uses the same cryptographic randomness source.
Fair coin via crypto.getRandomValues. Sample frequency is not a proof of bias. No. The standard deviation for 100 fair coin flips is 5 flips, so a result within about 45-55 heads (as this 53 is) is completely normal statistical variance, not evidence of any bias in the underlying 50/50 probability.
Very likely, in percentage terms -- this follows from the Law of Large Numbers, where larger sample sizes tend to show a percentage split closer to the true underlying probability, even though the absolute gap in raw flip counts between heads and tails can still grow with more flips.
Not reliably with a small sample. This simulates a mathematically fair coin using cryptographic randomness -- it doesn't test any actual physical coin. Rigorously testing a real coin for bias requires a much larger sample and formal statistical methods, not a quick 100-flip check.
Fair coin via crypto.getRandomValues. Sample frequency is not a proof of bias. It ensures the simulated coin's 50/50 probability is genuinely unbiased at the source, rather than potentially inheriting subtle patterns that a simpler pseudo-random number generator could introduce.
No. Each run generates a fresh, independent set of 100 random outcomes, so the specific heads/tails split (53/47 in this example) would very likely be different on a subsequent run, even with identical settings.
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