Coin Flip
Track results and see the probability in action.
Flip History
Flip a coin online — heads or tails in one tap
Most of us stopped carrying coins years ago, yet the coin toss is still how the world settles its smallest arguments. Who takes the last slice. Which team kicks off. Who calls the customer back. This page gives you that coin whenever you need one: tap it, watch it spin, and read the face it lands on. Everyone looking at the screen sees the same result, so there is nothing left to dispute.
It is a free online coin flipper with no app to install and nothing to sign up for. The statistics panel keeps count as you go — total flips, heads, tails, the percentage for each side, and a running history — which makes it just as useful for a classroom probability demo as for a quick decision. When two outcomes are not enough, the dice roller and the random number generator work the same way with as many outcomes as you need.
However you found this page — searching for a coin flip online, a virtual coin flip, a random coin flip or a coin flip generator — it does the same job a real coin does, only faster and with a record of every result. And whether you call it heads or tails, head or tails, or simply "flip coin", the rules never change: one side wins, one side loses, and the coin does not care which.
How to flip a coin online
It could not be simpler, but here is the whole process so nothing is ambiguous:
- Agree with the other person what heads and tails each mean — before anyone touches the coin.
- Tap or click the coin. It spins and lands on a face.
- Read the result out loud. The statistics panel records it automatically, so there is no arguing about the count later.
That is the entire ritual. The only rule that matters is the first one: a call made after the coin lands is not a coin toss, it is just choosing.
Is an online coin flip really 50/50?
This one is. The result is drawn from your browser's cryptographic random number source before the animation even begins — the spinning coin is simply showing you an answer that was already chosen fairly. Heads and tails each have exactly a one-in-two chance on every flip, and no flip is influenced by the one before it.
A physical coin is surprisingly less tidy. Statistician Persi Diaconis showed that a hand-flipped coin lands on the side it started from slightly more than half the time — about 51% — because a real toss always contains a little wobble along with the spin. The effect is far too small to exploit over a pizza bill, but it is real physics, and it does not exist here: a digital coin has no "starting side" to favour.
The 350,757-flip experiment
Diaconis predicted that same-side bias from theory. In 2023, a team led by František Bartoš at the University of Amsterdam decided to measure it: 48 volunteers flipped real coins a combined 350,757 times, recording every outcome. The coins landed on their starting side 50.8% of the time — almost exactly the edge the physics predicted. It remains one of the largest coin-flip datasets ever collected, and it is the reason we say a digital flip is fairer than the coin in your pocket, not just more convenient.
How we tested this coin: one million flips
We did not want to ask you to take fairness on trust, so we ran the exact random source behind this page one million times and published the counts. The result: 500,039 heads and 499,961 tails — a 50.004% / 49.996% split. The gap of 78 flips sits comfortably inside what pure chance produces at that scale, where one standard deviation is about 500 flips.
The longest streak in that million was 19 of the same side in a row. That sounds like a bug until you run the numbers: across a million flips, a run of around 19 or 20 is precisely what probability theory expects. Genuine randomness produces streaks — a coin that alternated politely would be the suspicious one.
Streaks, luck and the gambler's fallacy
Five heads in a row and your brain insists tails is "due". It is not. The coin keeps no memory, so the next flip is 50/50 exactly as the first one was. What actually feels strange is the streak itself — and streaks are far more common than intuition says. Here are the exact odds of the same side landing repeatedly, counted from your next flip:
| Same side in a row | Chance | Percent |
|---|---|---|
| 2 flips | 1 in 4 | 25% |
| 3 flips | 1 in 8 | 12.5% |
| 5 flips | 1 in 32 | 3.1% |
| 7 flips | 1 in 128 | 0.8% |
| 10 flips | 1 in 1,024 | 0.1% |
And over a longer session, streaks stop being rare and become nearly guaranteed. These are the exact chances of at least one run of the same side appearing somewhere within 100 flips:
| Run somewhere in 100 flips | Chance |
|---|---|
| 5 or more in a row | 97% |
| 6 or more in a row | 81% |
| 7 or more in a row | 54% |
| 8 or more in a row | 32% |
Read that second table again: flip 100 times and you are more likely than not to see seven of a kind somewhere. People routinely underestimate these numbers, which is exactly why an honest coin so often gets accused of being rigged.
What 10 or 100 flips actually look like
A fair coin does not owe you a tidy split in a short session. Worked out from the binomial distribution, here is what to expect:
- Exactly 5 heads in 10 flips: 24.6% — even the "perfect" result happens less than a quarter of the time.
- Between 4 and 6 heads in 10 flips: 65.6%. A 7–3 split or worse happens about one time in three.
- Exactly 50 heads in 100 flips: only 8.0%.
- Between 40 and 60 heads in 100 flips: 96.5%. Landing outside that range is rare enough to notice.
Keep these beside the statistics panel while you flip: if it shows 6 heads out of 10, the coin is behaving exactly as a fair coin should.
Two thousand years of flipping coins
The Romans called it navia aut caput — "ship or head" — after the ship and the emperor's portrait stamped on their coins. In medieval Britain the same ritual was "cross or pile", named for the cross on one face of silver pennies. The custom endured because it solves a genuinely hard problem: two people, one prize, and no fair way to choose between them.
A few tosses became history. In 1903 Wilbur and Orville Wright flipped a coin for the first attempt at powered flight — Wilbur won, stalled on take-off, and Orville made the famous flight three days later. Portland, Oregon owes its name to a best-of-three toss in 1845 between two settlers who each wanted to honour their home town; the deciding "Portland Penny" now sits in the Oregon Historical Society. And every Super Bowl still opens with a coin toss in front of more than a hundred million viewers.
The decision trick hiding inside a coin flip
Here is the real secret of the coin toss: flip the coin, and while it spins, notice which side you are hoping for. That hope is your answer. The flip does not choose for you — it forces you to feel what you already wanted. If the coin lands "wrong" and your stomach drops, do the other thing. When a plain coin feels too abrupt, the yes or no wheel spins its way to the same two answers, and the Magic 8 Ball adds a little nuance when the question is bigger than yes or no.
This is not just folk wisdom. Economist Steven Levitt, co-author of Freakonomics, ran a large study in which people facing real decisions — leaving a job, ending a relationship — let a coin flip nudge them one way or the other. Months later, those who followed through on the change reported being measurably happier. When a choice is genuinely balanced, deciding beats deliberating.
Using the coin in a classroom
The statistics panel turns this page into a live demonstration of the law of large numbers. After 10 flips, a 7–3 split is unremarkable. After 100, the count almost always lands between 40 and 60 heads. Keep flipping and the percentages drift towards 50/50 — even though no individual flip ever became more predictable. Teachers who need to pick a student at random afterwards can use the wheel of names, or split the class into groups with the random team generator.
A simple class activity
Ask students to predict the heads percentage after 10, 50 and 100 flips, then flip as a class and compare. Export the results to keep a record.
Best of three for bigger decisions
One flip can feel too sudden. Agree on best of three (first to two wins) before you start, so nobody asks for "one more" after losing.
Call it before you flip
Say "heads" or "tails" out loud first. Deciding which side wins after you see the result is not a coin toss — it is just choosing.
Coin toss rules that prevent arguments
- Agree what heads and tails mean before anyone flips.
- The person who did not flip makes the call — that is how professional sports do it.
- Decide the format up front: one flip, best of three, or best of five.
- A flip that is interrupted or misread gets redone, not reinterpreted.
- For more than two options, a coin is the wrong tool — a spinning wheel or a dice roll gives every option equal odds.
Sources and further reading
Every number on this page comes from the binomial distribution or from the peer-reviewed studies below. We link them so you can check our work: