Plinko Multiplier Chart — Tables by Rows and Risk

16 rows · High risk · 99% target RTP
Slot	Paths	Probability	Odds	Multiplier	RTP contribution
0	1	0.0015%	1 in 65,536	169×	0.2579 pp
1	16	0.0244%	1 in 4,096	66.2×	1.6162 pp
2	120	0.183%	1 in 546	26×	4.7607 pp
3	560	0.854%	1 in 117	10.2×	8.7158 pp
4	1,820	2.78%	1 in 36.0	3.99×	11.0806 pp
5	4,368	6.67%	1 in 15.0	1.57×	10.4641 pp
6	8,008	12.22%	1 in 8.2	0.61×	7.4537 pp
7	11,440	17.46%	1 in 5.7	0.24×	4.1895 pp
8	12,870	19.64%	1 in 5.1	0.09×	1.7674 pp
9	11,440	17.46%	1 in 5.7	0.24×	4.1895 pp
10	8,008	12.22%	1 in 8.2	0.61×	7.4537 pp
11	4,368	6.67%	1 in 15.0	1.57×	10.4641 pp
12	1,820	2.78%	1 in 36.0	3.99×	11.0806 pp
13	560	0.854%	1 in 117	10.2×	8.7158 pp
14	120	0.183%	1 in 546	26×	4.7607 pp
15	16	0.0244%	1 in 4,096	66.2×	1.6162 pp
16	1	0.0015%	1 in 65,536	169×	0.2579 pp

What a multiplier chart shows

A Plinko multiplier chart maps every final slot to a payout multiplier. In this synthetic model, the most likely center slots have the smallest multipliers, while the rare outermost slots have the largest. The chart shows both the multiplier and the probability behind it.

Rows change the number of slots

A board with n rows has n + 1 final slots: eight rows make nine slots and sixteen rows make seventeen. Under the independent 50/50 model, either edge has a combined chance of 1 in 128 at 8 rows and 1 in 32,768 at 16 rows. More rows make the outermost outcomes rarer.

final slots = rows + 1

Even row counts have one most likely center slot. Odd row counts have two equally likely center slots; both are highlighted in the table, and the card shows their individual and combined probabilities.

Risk changes the shape

At a fixed row count, changing risk leaves all landing probabilities unchanged. Low risk gives common center slots larger multipliers and keeps the gap to the edges smaller. High risk lowers center multipliers and raises edge multipliers. Medium risk sits between those profiles. The whole table is scaled to the chosen RTP before rounding.

Low risk shape

The curve is flatter. Center outcomes are less punishing, edges are still rare, and the gap between the lowest and highest values is smaller.

High risk shape

The curve is steeper. Most outcomes sit near low center values, while a small number of edge slots carry the largest payouts.

Probability behind each multiplier

For independent left/right steps with a 50% chance in each direction, slot k follows the binomial formula. Numbering starts at 0 on the left:

P(k) = C(n, k) / 2ⁿ

Here C(n, k) is the number of paths reaching slot k. This is the p = 0.5 case of the binomial distribution described by NIST.

On a 16-row board, one edge has a single path out of 65,536. The center slot has 12,870 paths and a probability of about 19.64%. Probabilities alone do not determine what a game must pay: the multiplier table is a separate choice. A 100× or 1000× label says little about expected return until its probability is known.

The RTP check for a table

The estimated return of a Plinko table is the sum of each slot probability multiplied by its multiplier. Two tables can share the same top value yet return differently, so the whole table matters — not only the biggest number at the edge.

Expected return = Σ P(slot) × multiplier(slot)
RTP = expected return × 100%

The chart reports RTP after rounding: values below 10× are rounded to two decimals, values from 10× to below 100× to one decimal, and values at or above 100× to whole numbers. At the default settings — 16 rows, high risk and a 99% target — the rounded table returns about 98.8446%, leaving a 1.1554% house edge. Across all 81 settings, the difference from the target is less than 0.4 percentage points.

Why real operator charts differ

Different Plinko games use different multiplier tables, RTP targets, risk names, max wins and rounding rules, so a 16-row high-risk table on one site should not be assumed to match another. That is why this Plinko multiplier chart stays generic, with operator-specific calculators kept on their own pages.

Questions people ask

Is this the official Stake multiplier table?

No. This Plinko multiplier chart shows a synthetic generic model for education. Stake, Duel, BC.Game and other operator pages should use verified live paytables for each rows and risk configuration.

Why are edge values higher?

This model assigns larger multipliers to the rare outermost slots and smaller multipliers to common center slots. Rarity does not force a particular payout: the full probability-weighted table determines RTP and house edge.

Does a higher multiplier mean better RTP?

Not by itself. RTP depends on the whole table: every multiplier weighted by its probability. A high top value can still belong to a negative-return table if the common outcomes pay very little.

Which rows setting has the biggest top value?

Among this calculator’s 81 settings, the largest multiplier is 169× at 16 rows, high risk and a 99% target RTP. A single edge then has a 1 in 65,536 chance; either edge has a combined 1 in 32,768 chance. These are synthetic values, not a universal operator maximum.

Can this chart predict where the next ball lands?

No. It explains payout structure and probability. It cannot know the next slot or change the result of a drop.