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Hidden Sequence

Memorize the sequence of numbers
and repeat it before it fades from your mind.

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How Working Memory Works

Working memory is the small amount of information your brain can actively hold and manipulate at once — not long-term memory, just the handful of items available to you right now, before they fade or get overwritten. In 1956, psychologist George Miller published a famous paper describing this capacity as "seven, plus or minus two" items, a figure that became one of the most cited findings in cognitive psychology. Later research has refined that number rather than confirmed it exactly — some researchers argue the real limit, without rehearsal tricks, is closer to four "chunks" — but the underlying point Miller made still holds: capacity is small, roughly consistent from person to person, and it's exactly what this game is testing.

Hidden Sequence maps directly onto that idea. Each level shows you a run of numbers one at a time, then wipes the screen and asks you to type them back in order — a near-identical setup to the digit-span tests researchers actually use to measure working memory. The difficulty climbs in two separate ways: the count of numbers grows from 3 up to 10, and partway through, single digits give way to 2-digit numbers, which pack more information into the same number of memory "slots." The display speed also gets faster at higher levels, cutting down how long you have to encode each number before the next one appears.

Frequently Asked Questions

What is "digit span," and how does this game measure mine?

Digit span is the number of items you can hold in working memory and recall in order right after seeing them, a standard measure used in cognitive psychology since Alfred Binet's early intelligence tests. This game measures it directly: the sequence length starts at 3 and climbs level by level toward 10, and the highest level you clear before running out of lives is roughly your digit span under these conditions.

Why does mixing in 2-digit numbers make a sequence so much harder, even at the same count?

Working memory capacity is usually described in terms of "chunks," not raw digits — a 2-digit number like 47 takes roughly the same mental slot as a single digit like 4, but it holds twice the information you have to encode and reproduce correctly. That's why level 4 in this game (5 numbers, all 2-digit) feels much harder than level 3 (5 numbers, all 1-digit), even though the count on screen is identical.

Is there a hard limit to how many digits people can memorize, or can everyone train up to 10?

George Miller's famous 1956 paper described short-term memory capacity as "seven, plus or minus two" items, and it's still the most commonly cited figure. Later research has pushed back on the exact number — some cognitive scientists put the real limit closer to four chunks without active rehearsal — but the core finding holds up: capacity is small and roughly consistent across people, and reaching 10 numbers in a row (level 10 here) usually means you're actively chunking or rehearsing, not just holding more raw slots than everyone else.