SpinWheelo → Yes or No Wheel
Yes or No Wheel
Can't make up your mind? Give the wheel a spin and let Yes or No settle it — add a Maybe if two answers aren't enough.
Decision wheel
Spin first, read later. The wheel below is ready with Yes and No — just press SPIN. Want a third answer? Hit "Add Maybe." Everything runs in your browser; nothing you enter is stored.
The wheel
A Yes/No wheel is a two-segment spinner that gives you a random Yes or No when you spin it. With two equal slices, each answer has about a 50% chance — just like a coin flip — and every spin is independent. Add a Maybe segment any time you want a third outcome.
Key takeaways
- Two equal segments → roughly 50/50 Yes vs No.
- Every spin is random and independent of the last.
- Add a Maybe (or any custom option) for more answers.
- For fun & low-stakes choices — not gambling or big decisions.
How the Yes/No wheel works
The wheel is split into equal colored segments — one per option. When you press SPIN, the wheel rotates a random amount with a smooth, slowing animation, then comes to rest. A fixed pointer at the 12 o'clock position marks the winning segment. Because the stopping point is chosen at random, every option that takes up the same amount of the wheel has the same chance of winning.
With just Yes and No, that's a clean 50/50. Add a third segment such as Maybe and each of the three now covers a third of the wheel, so the odds become roughly 33% each. The wheel always reflects whatever options you put on it.
When to use a Yes/No wheel
A Yes/No wheel shines whenever a quick, impartial nudge beats overthinking:
- Breaking a tie when a group can't agree.
- Settling a friendly debate — should we order pizza or not?
- Getting off the fence on a small, reversible choice.
- Classroom & game prompts — "Do we get a brain break? Spin to find out."
- Streaming & chat decisions where the audience wants suspense.
If two answers feel too blunt, build a richer decision wheel with your own choices on the Decision Wheel, or pit two specific options against each other on the This or That Wheel.
Yes, No, Maybe — what the odds look like
| Options on the wheel | Segments | Chance of each |
|---|---|---|
| Yes, No | 2 | ~50% |
| Yes, No, Maybe | 3 | ~33% |
| Yes, No, Maybe, Ask again | 4 | ~25% |
Each equal segment has the same chance; adding options simply divides the wheel into more equal slices.
Frequently asked questions
How does the Yes/No wheel decide?
The wheel has two equal segments — Yes and No. When you spin, the wheel rotates a random amount and the pointer at the top lands on whichever segment ends up there. With two equal segments each outcome has the same roughly 50% chance, and every spin is independent of the last.
Is the result really random?
Yes. Each spin uses your browser's random number generator to choose a landing position, so the outcome is unpredictable and not weighted toward Yes or No. Past spins do not affect future ones.
Can I add a "Maybe" option?
Yes — use the "Add Maybe" button to turn the two-option wheel into a three-option Yes / No / Maybe wheel. You can also add any other custom options in the editor below the wheel.
Is a Yes/No wheel a fair coin flip?
With two equal segments it behaves like a fair coin: about a 50/50 split over many spins. If you add more options (like Maybe), the odds change to reflect the number of equal segments on the wheel.
Should I use this for important decisions?
It's built for fun and low-stakes choices — settling a friendly debate, breaking a tie, or just nudging yourself off the fence. Don't use it for gambling, money, legal, medical, or other high-stakes decisions.
Do I need to install anything or sign up?
No. The wheel runs entirely in your browser. There's nothing to install, no account to create, and nothing you enter is stored or sent anywhere.
The wheel selects a landing position using the browser's built-in random number generator (Math.random). Outcomes are unweighted and independent: with equal segments, each option has an equal chance, and previous spins have no effect on future ones. See Are spinner wheels really random? for how this works.
Last reviewed 2026-06-28