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Plinko Glossary

Bins

Bins are the payout slots lined up beneath the peg pyramid, each stamped with its own multiplier. A plinko board always has exactly one more bin than it has rows, so an 8-row board ends in 9 slots and a 16-row board ends in 17.

Bins at a Glance
Term type Landing slots that assign the payout
Count formula Bins = rows + 1
Range on offer 9 slots (8 rows) up to 17 slots (16 rows)
Landing math Bin k hits with probability C(rows, k) / 2^rows
Likeliest slot Center: about 19.6% of drops on 16 rows
Rarest slots Edges: 1 in 65,536 each on 16 rows

What are bins in plinko?

Bins are the row of pockets where the ball finishes its fall. Each one carries a fixed multiplier, so the bin you land in is the entire outcome of the bet: bin position in, payout out, nothing else to resolve.

Everything above the bins is journey; the bins are the verdict. The multiplier printed on each slot is applied to your stake the instant the ball settles. Bin values are arranged symmetrically, generous at the edges and lean in the middle, with the exact spread controlled by your risk level.

How many bins does a plinko board have?

Always rows plus one. A ball making 16 left/right deflections can finish with anywhere from 0 to 16 rightward moves, which is 17 distinct outcomes, so the 16-row board needs exactly 17 bins to catch every possible path.

That count is forced by arithmetic, not design taste. After n coin flips, the number of rights taken is an integer from 0 to n, giving n + 1 reachable endpoints. This is why the bin strip visibly widens as you raise the rows slider: 9 slots at 8 rows, 13 at 12, 17 at 16, with each new row adding one fresh slot at the board's edge.

Why are some bins hit so much more than others?

Because far more flip sequences lead to the middle than to the edges. On 16 rows, 12,870 of the 65,536 possible paths end dead center, about 19.6%, while exactly one path reaches each edge bin, a 1 in 65,536 shot.

Landing in bin k requires exactly k rightward bounces, and the number of ways to arrange those bounces is the binomial coefficient C(rows, k). The center has astronomically more arrangements than the corners, which is precisely why edge bins can afford multipliers like 1000x. Our plinko odds calculator lists every bin's probability as both a percentage and a "1 in X" figure.

Frequently Asked Questions

Which bin is the best one to land in? +
The edge bins pay the most by far, up to 1000x on 16 rows High, but you cannot aim for them; every drop is an independent random walk. Over time your landing pattern will simply trace the binomial curve, heavy in the middle.
Can two balls land in the same bin? +
Yes, constantly. Bins are not consumed or blocked; each drop is scored independently against the same strip. On a 16-row board you should expect roughly one drop in five to hit the exact center slot alone.

See every bin's exact odds

Pick a board size and risk level and get each bin's probability, multiplier, and expected contribution side by side.

Open the Plinko Odds Calculator
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