Memory tasks

Repeat a growing sequence of tiles in order

Watch the tiles light up and repeat the sequence as it grows.

  • 3 to 12 steps
  • 1 min
  • Free, no sign-up

For the fairest comparison, retake on the same device.

Results on screen · no email

About this test

This sequence task lights up tiles in a nine-tile grid one after another and asks you to tap them back in the same order, adding a step after each correct round. The result is the longest sequence you repeated before two misses at one length.

What this test reports

  • longest sequence
  • attempts

How the task works

  1. Nine tiles light up one after another.
  2. Tap them in the same order; the round checks itself when you reach the length.
  3. A correct round adds one step; two misses at one length end the task.
  4. Starts at three steps, up to twelve.

Task accessibility

Time
1 minute
Length
3 to 12 steps
Result
your times and counts

Your answers stay in this browser tab. If you sign in, you can save your result (not your answers). When session replay is on, it can include visible questions, choices and results. Privacy details.

Use the result

What this test adds

Order matters here, unlike the visual memory pattern next to it, so the two tasks together show whether you hold positions, order, or both.

A small next step

Try grouping the sequence into short runs of two or three taps on the next attempt.

Questions people ask

What is this measuring?

How long a sequence of positions you can hold in the order they arrived. Order is the whole difficulty: most people can say which tiles lit up for a good deal longer than they can say in what order.

Does a phone make this harder?

The nine tiles stay large enough to tap on a phone, so it makes little difference to the memory and some difference to the tapping. Keep to one device across attempts.

What do I do with the number?

Compare it with your own largest pattern from the visual memory test: if you hold positions well but order badly, the gap between the two tells you something a single number cannot. Then try grouping the sequence into runs of two or three on the next attempt.

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