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The peg board, counted

Cara NevinEditor, board mechanics and operator documents, since 2026

Two extra rows quadruple the paths and add two slots

The first of the two settings

The row selector is usually the first control on the screen and the least explained. Moving it from 8 to 16 takes the board from 256 paths and 9 slots to 65,536 paths and 17 slots, and it thins the centre from 27.34% of drops down to 19.64%. Everything that change does, and everything it does not do, is here.

Ten operators whose records carry a house-games category, with the fields their own documents and licence registers actually publish. Every figure here is about the account, not about the board: nothing in this data says which games any of them carries, and no cell has been filled in to suggest otherwise. Every empty cell on this table is a list nobody read, and it is never a zero: a blank under coins does not mean an operator takes none, and a blank under countries barred does not mean it bars none.
OperatorLicenceCoins listedStudios listedAmount before ID checkCountries barredGo
Vaveour partnerCuraçao Gaming Authority · OGL/2024/1676/0905 · Active6Casino and sportsbook on one balanceCase by case, clause 8.7Open to this site’s readersVisit
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Wild.ioCuraçao Gaming Authority1280no amount published45
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RocketpotCuracao13not readUS$2,50034
RainbetAnjouan Gaming Board933no amount published11
Wolf.betGovernment of the Autonomous Island of Anjouan, Union of Comoros1332no amount published48
DuckDiceAnjouan Gaming Board1019no amount published16
FlushAnjouan Gaming Board985not readlist not read
BitslerCuraçao Gaming Authoritynot read41no amount published1
BitStarzCuraçao Gaming Authoritynot read62no amount published74

The selector is a shape control

Rows are the height of the triangle. Nothing about the pegs changes when you move the selector; there are simply more of them, in more rows, and the ball makes one more decision for each row added.

Two quantities move when it does. The number of possible paths, which is 2 raised to the number of rows, and the number of slots, which is the number of rows plus one. The first grows explosively and the second grows by one at a time, and the gap between those two growth rates is the whole story of this setting.

RowsPathsSlotsPaths ending in the centre slotCentre sharePaths ending in one outer slot
825697027.34%1 in 256
124,0961392422.56%1 in 4,096
1665,5361712,87019.64%1 in 65,536

Every figure in that table is a binomial coefficient divided by a power of two. None of it depends on an operator, a studio, or a claim by anyone, and the whole derivation is on the page about the mechanism.

Adding rows flattens the middle and stretches the ends

Read the centre column of the table from top to bottom. At 8 rows, better than one drop in four lands in the single centre slot. At 16, it is closer to one in five.

That is not because the ball has become less inclined to the middle. It is because the middle has been divided among more slots. The whole distribution is spread across 17 positions instead of 9, so no single position holds as much of it.

A drawing of the meerkat tallykeeper standing beside a tall stepladder with one hand on it
Moving the selector from 8 rows to 16 takes the board from 256 paths and 9 slots to 65,536 paths and 17 slots, and thins the centre from 27.34% of drops to 19.64%. The outer slot does not move; it becomes 256 times harder to reach, which is why taller boards carry larger numbers at their ends.

The three slots at the centre of a 16-row board together take 54.55% of drops, and the five centre slots take 78.99%. So four fifths of the outcomes land in under a third of the width of the board. The other twelve slots share what is left, and the further out you look the thinner it gets: 2.78% for the slot four steps out, 0.85% at five steps, 0.18% at six, 0.02% at seven, and 0.0015% at the edge.

The full column of figures for each row setting is printed on the odds page.

The edge gets 256 times rarer between 8 rows and 16

This is the number that most descriptions of the row setting leave out, and it is the one with teeth.

Reaching the far-left slot means going left at every single row. On 8 rows that is 1 sequence out of 256. On 16 rows it is 1 sequence out of 65,536. The outer slot has not moved; it has become 256 times harder to reach.

Which is exactly why the multipliers printed there are larger on the taller board. A paytable is written against a distribution, so a slot that is reached a quarter as often can carry four times the payout without changing what the paytable is worth overall. Bigger numbers at the ends of a 16-row board are a consequence of the arithmetic above, not an extra generosity, and what those numbers look like is on the multipliers page.

What the row setting does not change

It does not change the house's margin. The row count fixes the probabilities and the paytable fixes the payouts, and the return to player is a property of the two together — decided by whoever wrote the game, not by the selector on the screen.

It does not make any slot more likely relative to its neighbours in any way you could exploit; the shape is symmetric and fixed before the ball is dropped.

And it does not interact with the other control on the screen. Switching rows and switching risk are independent operations on two different objects: rows change the distribution, risk changes the paytable, which is set out on the risk levels page.

This site names no row count as preferable. It cannot, and it will not, because there is no arithmetic here that would support such a sentence.

Where the specification figures come from

Anything on this site about a particular game — the 8-to-16 range, a stated return to player, a maximum multiplier — is a specification of that one version and is named as belonging to it, never carried across to another board. This reading has not opened the studio's own page, so those figures are reported as the specification that circulates for the game rather than as something checked at source. The path and probability figures are different in kind: they are computed here from the row count alone and printed in full so that any reader can redo the arithmetic and check it.

That split between computed and quoted runs through the whole site, and the rules are on the methodology page.

Underneath the mechanics sit the operators, and what they publish about accounts rather than about games — licence numbers, coin lists, identity checks — is compared on the home page. What the identity clause says in particular is on the verification page.

Questions people type about the board

How many rows can a plinko board have?
It depends on the version. BGaming, whose Plinko is one of the widely distributed studio versions, is published with a range of 8 to 16 lines. Other versions offer other ranges, and a house-built board can offer whatever its builder chose. The arithmetic on this page works for any row count, because it depends only on the number of rows and not on who wrote the game.
Do more rows mean a higher chance of a big multiplier?
No, the opposite, as a matter of counting. The outer slot on an 8-row board is reached by 1 path in 256. On a 16-row board it is 1 path in 65,536. More rows push the extremes further out and make them rarer, which is why the multipliers printed there are usually larger. The two effects are not the same thing and neither is an advantage.
Why does adding two rows multiply the paths by four?
Because each new row adds one more independent two-way decision, and each decision doubles the number of distinct sequences. One extra row doubles it; two extra rows double it twice.
Does the row setting change the return to player?
Not by itself. The row count fixes the probabilities; the paytable fixes what each slot pays. A version's stated return to player is a property of the pairing of those two, and the studio publishing the game is the only party that can state it. BGaming publishes 99% for its Plinko without distinguishing between row counts.
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