Published before the round
The payout row: what the multipliers under the board actually are
The multipliers along the bottom of a Plinko board are a price list. The operator prints them before the round, they sit in a symmetrical row whose largest numbers are at the two ends, and they are replaced as a whole set whenever a setting changes. Nothing about them is discovered by playing, and nothing on this page says one of them is worth chasing.
The one part of the game that is written down
Almost everything about a Plinko round happens too fast to read. The exception is the strip of numbers along the bottom of the board, and that strip is not part of the animation at all — it is printed before the round starts, it stays on screen while nothing is happening, and it does not change while a ball is in the air.
That makes it a document, and documents are what this site reads.
Read as a document, the row is a price list. Each bin carries a number, that number is what the stake is multiplied by if the ball settles there, and the operator has committed to it in advance. There is no negotiation in it, no adjustment for how the round went, and nothing about it that a player discovers by playing rather than by looking.
How many numbers are in the list
The count is fixed by the board and by nothing else: the number of bins is the number of pin rows plus one.
A ball entering a row of pins leaves it either one position to the left or one position to the right. It cannot stay put and it cannot skip. So each row of pins widens the range of possible landing positions by exactly one, and a board of n rows ends in n + 1 bins.
Eight rows, nine numbers. Twelve rows, thirteen. Sixteen rows, seventeen.
This is arithmetic about a grid, not a claim about an operator, which is why it is safe to state flatly while the values in the list are not. It also explains why the row count setting is the one that visibly changes the shape of the list: adding rows does not stretch the same numbers, it produces a longer list with different numbers in it.
Symmetrical, and largest at the ends
Every version of the row described by the listing sites that rank for this phrase is laid out the same way. It reads the same in both directions: the leftmost number equals the rightmost, the second from the left equals the second from the right, and so on inward. The smallest numbers sit in the middle.
The symmetry is not decoration. It follows from the board being symmetrical: nothing in the grid distinguishes a leftward bounce from a rightward one, so a row of bins that paid the two sides differently would be printing a difference the board does not contain.
The consequence is that the row has only about half as many distinct numbers as it has bins. A seventeen-bin row contains nine distinct values, each of the outer eight appearing twice. That is worth knowing when a screenshot of a row looks longer than it is.
The two ends and the middle
The largest printed number in any row sits in the outermost bin on each side. The smallest sits at or beside the centre.
This site does not go further than that sentence, and the reason is worth being explicit about. Turning "the edge number is the largest" into any statement about which bin is worth aiming at requires two things: how often each bin is reached, and the operator's published return for that configuration. The first is arithmetic and is set out on the page about the edge bin and the middle bin. The second is not in our data for any operator in our table, and the network's rule is that a missing figure is printed as missing rather than borrowed.
So the row here is described, counted and located. It is not scored.
What rewrites the row
Two settings replace the list, and they replace all of it.
Changing the row count produces a different-length list with different values. Changing the risk setting keeps the length and swaps the values, spreading them further apart or pulling them closer together. Neither one edits a single bin. A player who changes a setting is choosing between price lists the operator has already written, not adjusting one. What each setting does to the printed row, and why no setting is called the better one here, is on the page about row count and risk.
There is no third control. Stake size scales what a multiplier is applied to; it does not touch the multiplier.
Who prints the number
The board belongs to whoever built it, and that is not always the operator whose name is over the door.
The facts library behind this network tags 20 operators of 100 as running an in-house originals suite — the category a Plinko board normally sits in — and ten of the eleven in our table carry that tag, the exception being the paid placement, whose record carries no tags at all. It also records, for 33 of the 100, a readable list of the outside studios whose games are in the lobby. What it does not record, for any of the hundred, is a single game title: there is no games field in the data at all. That gap, and what can honestly be said around it, is the subject of the page on in-house games and outside studios.
So when a row of multipliers differs between two sites, the explanation is usually that two different builds are on screen — not that one operator is being generous.
Where the printed number meets a real limit
A multiplier is a number on a board. The amount it produces has to leave through a cashier, and the cashier has its own published numbers.
Three of the eleven operators in our table print a ceiling on what can be withdrawn in a period: 1,000,000 USDT a week, US$100,000 a week, and US$5,000 a month. The gap between the first of those and the last is two hundredfold, and they are written in different currencies over different periods, so they cannot be read as one scale. Those three figures, their currencies and their clause numbers are laid out on the page about withdrawal ceilings.
The other constraint is identity. Two operators of the eleven print an amount above which documents are required; the rest reserve the right to ask at any point, which is set out on the page about verification. A multiplier does not interact with either rule, and neither rule appears anywhere on the board.