Three rings are locked together, yet no two of them are actually linked to each other

Three circular rings are arranged so that all three together form a single connected, inseparable knot. But look at any two of the three rings on their own, ignoring the third: are they linked to each other, or could you pull that pair apart?

Reveal the answer

Any two of the three rings, taken alone, are completely unlinked and would simply fall apart if the third ring were removed. It's only the specific over-under-over arrangement of all three together that locks them in place, a structure now called the Borromean rings after the Italian Borromeo family, who used it as a heraldic symbol, though the pattern appears far older in Norse and Japanese art. Mathematician Peter Guthrie Tait formally catalogued it within knot theory in 1876.

— Peter Guthrie Tait, On Knots — Transactions of the Royal Society of Edinburgh, 1876

One credited idea per card. No filler. Swipe the rest in Savvy.

Keep swiping — it's free Works right in your browser. No app store needed.

More Puzzles

All Puzzles cards →

Five ideas worth knowing, every week

The week's best cards and a puzzle, credited as always. Free, unsubscribe any time.