Plinko odds

These are not estimates. A ball's path through a pin field is a sequence of coin flips, so every landing chance follows directly from the binomial distribution.

16Rows
17Slots
19.6%Centre chance
1 in 65 536Edge chance
Slot 0 — 0.0015% of dropsSlot 1 — 0.0244% of dropsSlot 2 — 0.18% of dropsSlot 3 — 0.85% of dropsSlot 4 — 2.78% of dropsSlot 5 — 6.67% of dropsSlot 6 — 12.22% of dropsSlot 7 — 17.46% of dropsSlot 8 — 19.64% of dropsSlot 9 — 17.46% of dropsSlot 10 — 12.22% of dropsSlot 11 — 6.67% of dropsSlot 12 — 2.78% of dropsSlot 13 — 0.85% of dropsSlot 14 — 0.18% of dropsSlot 15 — 0.0244% of dropsSlot 16 — 0.0015% of drops0.0015%0419.64%8120.0015%16
Landing chance per slot, sixteen rows. The edges are not small on this chart — they are invisible, and that is the point.

At each row the ball moves left or right. With sixteen rows that is sixteen decisions, and the slot it lands in depends on how many went right. One path leads to the far edge; 12 870 lead to the centre.

Sixteen rows

Landing spotChance per dropRoughly once in
far edge0.0015%65 536
slot 1 from the edge0.0244%4 096
slot 2 from the edge0.1831%546
slot 3 from the edge0.8545%117
slot 4 from the edge2.78%36
slot 5 from the edge6.67%15
slot 6 from the edge12.22%8
slot 7 from the edge17.46%6
centre19.64%5

The table shows one half of the board; the other is a mirror. Add both sides for the chance of landing that far out in either direction.

Twelve rows

Landing spotChance per dropRoughly once in
far edge0.0244%4 096
slot 1 from the edge0.2930%341
slot 2 from the edge1.61%62
slot 3 from the edge5.37%19
slot 4 from the edge12.08%8
slot 5 from the edge19.34%5
centre22.56%4

Eight rows

Landing spotChance per dropRoughly once in
far edge0.3906%256
slot 1 from the edge3.12%32
slot 2 from the edge10.94%9
slot 3 from the edge21.88%5
centre27.34%4

What this means at the table

On sixteen rows at high risk the headline multiplier sits behind odds of one in sixty-five thousand. At one drop every four seconds without pause, that is roughly once every three days. Meanwhile the centre slots — paying below the stake on that setting — take the large majority of every session.

Why the arithmetic still balances. Multiply each slot's multiplier by its probability and add them up: you land close to the published RTP. The rare huge multipliers are exactly as rare as they must be to make that work.
Read nextHow RTP is calculatedRead nextWhy sessions differ from the averageRead nextWhere the multipliers come from