16-row Plinko odds

Sixteen 50/50 bounces, 17 slots, 65,536 equally likely paths. Every number below is exact, not simulated.

Center slot
19.6% · 1 in 5.09
Either edge
1 in 32,768
One specific edge
1 in 65,536
Middle five slots
79.0%
Hover or tap a column for its exact odds
Probability of each slot, 16 rows

What these numbers mean for you

Almost four drops out of five - 79% - land in the middle five slots (6 to 10). On most tables those slots pay less than your bet, which is why a typical session drifts down between hits. The four slots that usually carry the biggest multipliers (0, 1, 15, 16) come up about once every 1,928 drops combined, and a specific far edge once in 65,536. So when a table advertises a huge top multiplier, the useful question isn’t “how big?” but “how often?”: at 100 drops a minute, you’d wait on average around five and a half hours of nonstop play to see either edge. The operator table below shows how each casino prices those rare slots, and the RTP column tells you what you get back on average across all of them.

Operator tables, 16 rows

OperatorRiskMaxRTP
BC.Game verifiedRegular100x98.05%
BC.Game verifiedHigh1000x98.08%
BC.Game verifiedNightmare10000x98.09%
BCH.games verifiedLow18x96.90%
BCH.games verifiedMedium120x96.98%
BCH.games verifiedHigh1100x96.98%
Stake referenceLow16x99.00%
Stake referenceMedium110x98.99%
Stake referenceHigh1000x98.98%
Stake referenceExpert10000x99.00%

RTP calculated by ProvablyHero from each operator’s table · tables checked 2026-10-20

All 17 slots
Probability of each slot on a 16-row Plinko board
SlotC(16,k)Probability1 in
010.0015%65,536
1160.024%4,096
21200.18%546
35600.85%117
41,8202.78%36.01
54,3686.67%15
68,00812.2%8.18
711,44017.5%5.73
812,87019.6%5.09
911,44017.5%5.73
108,00812.2%8.18
114,3686.67%15
121,8202.78%36.01
135600.85%117
141200.18%546
15160.024%4,096
1610.0015%65,536

Calculated by ProvablyHero · engine v0.3.0 · C(16,k) sums to 65,536

Download CSV

How to interpret a 16-row Plinko distribution

The 16-row board makes the outermost slots particularly rare. Very large edge multipliers can dominate the visual impression while central outcomes dominate the number of drops. Understanding both is essential when interpreting a short session or comparing a headline maximum payout.

This balanced board has 17 slots and 65536 equally likely left-or-right paths. A single outer edge can be reached by only one of those paths. Both edges together account for two paths, giving an either-edge probability of 1 in 32768. These are exact properties of the model, not frequencies guaranteed within any block of drops.

Count complete paths rather than visible bounces

For slot k, the number of paths is C(16,k). Divide it by 65536 to obtain the slot probability. Central slots have many more possible paths than the edges. The chart visualises that distribution; it does not show an observed trend that makes a particular next outcome more likely.

A risk setting does not change those probabilities for the supported balanced mode. It changes what each slot pays. When several slots pay the same target multiplier, the target's probability is the sum of their individual probabilities. Use the calculator to select the actual table and target.

Waiting for either edge on 16 rows
Independent dropsAt least one either-edge hitNo either-edge hit
16,38439.347%60.653%
32,76863.213%36.787%
65,53686.467%13.533%
Either-edge chance per drop: 1 in 32,768. These are rounded model probabilities, not deadlines or guarantees.

A waiting time is an average, not a deadline

A one-in-N probability does not mean the outcome must arrive once in every N drops. Long gaps and repeated hits can both occur in an independent sequence. For a fixed hit probability p, the chance of at least one hit across N independent drops is 1 − (1 − p)ᴺ. The chance of missing on every drop remains positive for any finite session when p is below one.

A player may also be unable to fund the planned number of drops. Starting bankroll and stake therefore matter when turning a slot probability into a practical session question. The simulator applies a fixed-bet stopping rule and reports the distribution across generated sessions.

Attach the multiplier table before comparing value

To calculate the RTP of a 16-row configuration, multiply each slot's probability by its total-return multiplier and sum every slot. A table can have frequent returns below the stake and rare returns far above it. The overall average does not promise an ending balance for one player.

The multiplier explorer provides captured operator tables, and Compare Plinko puts configurations side by side. Keep rows, risk and source date with a copied result or downloaded CSV. If you want to check an actual casino drop rather than its theoretical probability, use the operator's verifier.

FAQ

What are the odds of hitting the edge on 16-row Plinko?
One specific edge slot: 1 in 65,536 per drop. Either edge: 1 in 32,768. Over 1,000 drops the chance of seeing at least one edge hit is about 3%.
Which slot comes up most often on 16 rows?
The center slot, number 8, at 19.64% of drops. Slots 7 and 9 follow at 17.46% each.
Is 16-row Plinko better than 8 or 12 rows?
Not in average return. 16 rows has the rarest edges and usually the biggest top multipliers, so the swings are larger. Compare RTP by operator in the table above.