Numbers wheel

Numbers 1-6 Spinner Wheel

A wheel that lands on 1 to 6, just like a fair six-sided die. Use it for board games and math class when you have no dice on hand.

Fair by design: each spin draws from your browser’s cryptographic random number generator, giving every entry an equal 1-in-6 chance. No server is involved.

One entry per line. 6 entries on the wheel.

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The entries travel in the part of the link after the #, which browsers never send to a server. Nobody, including us, can read a shared wheel from a log.

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Please keep the attribution link on the last line. It is the only thing we ask in return, and it is what pays for the wheel being free.

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Numbers 1 to 6 Wheel at a glance

Slices6
Chance per slice, per spin1 in 6 (16.7%)
Chance of a given slice in 10 spins83.8%
CategoryNumber wheels
Randomness sourcecrypto.getRandomValues, tested
Last updated

About the Numbers 1 to 6 Wheel

This wheel comes pre filled and ready to spin. Give it a whirl as is, or edit the entries in the box to make it your own. Every slice has equal odds, so the result is fair each and every time. When the wheel stops, the pointer at the top marks the winning slice.

Nothing you spin is uploaded anywhere. The Numbers 1 to 6 Wheel runs entirely in your browser, and you can save your edits to your own device. When you want your visitors to spin the same wheel, copy the embed code under the wheel and drop it onto your page.

Board game night, missing die: a classic problem this wheel solves in seconds. Six equal slices give exactly the same odds as a fair d6, one in six per number, so you can drop it straight into any game that needs a die roll. It shines on family trips and cafe tables where a real die would roll onto the floor or vanish under a seat, and the big winning number is easier for a full table to read than a tiny cube. Teachers also use it as a giant visible die for math games, probability lessons, and counting practice with young kids. Since each spin is independent, it is a nice way to show students that a six is never due, no matter how long it has been. Need two dice? Spin twice and add the results, or open the full dice roller tool for d4 through d20 and multiple dice at once.

The odds on this wheel

There are 6 slices, all the same size, so a given slice wins one spin with probability 1 ÷ 6 = 16.7%. Every spin is independent of the one before it, which means no result is ever due: after ten spins without a particular slice, the chance on the eleventh is still 16.7%.

Across several spins the maths follows the complement rule. The chance of a given slice coming up at least oncein ten spins is 1 − (1 − 1/6)10 = 83.8%. Edit the entry list and every figure here recomputes, because they are derived from the wheel rather than written down beside it.

Wheel or dice generator: which 1-6 picker to use

This spinner and a six-sided die are mathematically identical: six outcomes, one in six each, every draw independent. Choose by situation rather than by odds. The wheel wins when the result has to be public and readable, on a whiteboard, a projector or a phone passed around a table, because the winning number is displayed large after every spin. The 1-6 dice generator wins when a game asks for several dice at once, since it can roll up to twenty and total them, the way board games ask for 2d6.

Board games are the classic use: a missing die stops Monopoly, Ludo or Snakes and Ladders cold, and this page restarts the game in the time it takes to open a tab. For two-dice games, spin twice and add the results. The sums then follow the familiar pyramid, where a total of 7 is six times as likely as a 2 or a 12, exactly as with physical dice, because the wheel adds no bias of its own.

Teachers get a second tool out of the same six slices: a visible probability lesson. Have the class predict how often a 3 will land in 60 spins, tally the real results, and compare. Most groups expect rough equality after a handful of spins and are surprised by streaks, which is the teachable moment: streaks are what genuine randomness looks like. The generator behind this wheel is chi-squared tested over a million draws, and the full test results are published, so the classroom claim that every number is equally likely is a checked fact rather than a promise.

Frequently asked questions

How is this 1 to 6 wheel different from the other number spinners here?

It holds exactly the six values one through six, so it works as a quick dice-style picker for board games, teaching, or any choice that needs a number from 1 to 6. Every value gets an equal slice, giving a 1 in 6 chance per spin.

Can I use this spinner when I have lost the dice for a board game?

Absolutely, spin whenever you would normally roll and use the number resting under the pointer to move your piece. The odds match a fair roll, with each value from 1 to 6 equally likely.

Does each spin ignore what came before it?

Yes, every spin is independent, so landing on 4 twice in a row is perfectly possible and has no effect on the next result. The wheel never remembers past outcomes.

Is this the same as a dice generator 1-6?

The odds are identical: six outcomes at 1 in 6 each. The difference is the format. This page spins a wheel, while the dice roller shows a die face with pips and can roll several dice at once and total them.

Can I spin the wheel for numbers 1-6 on a classroom whiteboard?

Yes. Open the wheel on the board, spin it full screen, and the winning number is shown large enough to read from the back row. Nothing you type leaves the browser, and once loaded it works offline.

Is the 1-6 spinner actually fair?

Each spin draws from the browser's cryptographic random source with rejection sampling, so all six slices get an exactly equal chance. The same function is chi-squared tested over a million draws, with results published on the fairness page.

Put this wheel on your own site

One line of HTML. No tracking, no cookies, and it works on any page. The embed code sits under the wheel above, and the embed guide has a copy-paste block for WordPress, Google Sites, Notion, Moodle, Canvas and OBS.

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