How to Use coin-flip
- Click the coin (or the Flip button) to flip it.
- Watch the animation and read the result: Heads or Tails.
- Check the statistics panel for the running heads/tails count and ratio across multiple flips.
- Use the Auto-Flip mode to flip continuously at a chosen speed.
A fair coin flip is a classic source of binary randomness. This simulator uses Math.random() — JavaScript's cryptographically seeded pseudo-random number generator in modern browsers — to produce statistically fair 50/50 results. Use it to make quick decisions, settle disputes, or run probability experiments.
Is Math.random() Fair for Coin Flips?
Math.random() in modern browsers (Chrome, Firefox, Safari) is implemented with xorshift128+ or a similar CSPRNG-seeded PRNG, making it statistically excellent for simulation purposes. Over large numbers of flips, the heads/tails ratio converges to 50%/50% as expected by the law of large numbers. If you need cryptographic randomness (for security applications), use crypto.getRandomValues() instead.
- Animated flip with realistic heads/tails imagery
- Cumulative statistics: count, ratio, and streak tracking
- Auto-flip mode at adjustable speed (1–100 flips/second)
- Results logged in the flip history panel
Frequently Asked Questions
Is the coin flip genuinely random?
It uses JavaScript's Math.random(), which is seeded from system entropy and is practically indistinguishable from random for non-security purposes. For cryptographic randomness, the tool is not the right choice.
Why do I seem to get runs of the same result?
Runs are expected in random sequences. The probability of 5 heads in a row is (0.5)^5 = 3.1% — rare but not unusual. Over hundreds of flips, the ratio will converge to near 50:50.
Can I use this for probability experiments?
Yes. The statistics panel tracks cumulative results, making it useful for demonstrating the law of large numbers: the empirical frequency converges to the theoretical probability as the number of trials increases.
What is the probability of getting heads 10 times in a row?
(0.5)^10 ≈ 0.097% — about 1 in 1,024. This will happen roughly once every 1,000 sequences of 10 flips on average.
See also the Dice Roller for D4–D20 random outcomes and the Random Number Generator.