Pine of Plinko 2

Analysis based on Print Studios' published math model and figures compiled from multiple listings, written 28 August 2026. Release 7 December 2023. Where sources disagree, both figures appear in Section 01 rather than being reconciled.

Sequels in this industry are usually the same game with a new skin and a bigger number on the box. Pine of Plinko 2 is not that. It arrived in December 2023, eleven months after the original, and the single most consequential thing Print Studios did was subtract rather than add: the Dream Drop jackpot network is gone, and with it the 12% of every bet that the original routed into a pooled prize.

What replaced that 12% is the interesting part. The base game is still a deliberately thin 5x3 grid with 10 lines whose only real job is producing scatters. The Plinko board is still fifteen buckets running from 0.1x in the middle out to 1,000x at the corners. The bumper meter still doubles the balls per drop as you climb, still topping out at 256. But the sequel adds buckets that catapult balls back to the top, hatches that open into a Golden Ball round worth up to 10,000x on a single ball, and a scatter system where each scatter carries its own number and the sum sets your starting drops.

It also adds two ways to pay for faster access and one way to pay for a better start. This review prices all three, alongside a decomposition of where the 96.32% goes, what a single ball is actually worth, and how the whole thing compares to the Dream Drop original we took apart last week.

Section 01

Pine of Plinko 2 specification

Four things in that grid are less settled than they look.

The average bonus win. Most listings say 88.71x. OLBG says 88.17x. The gap is small but it moves the base game figure in Section 02 by nearly half a point, from 20.50 to 20.96, so it is worth naming rather than absorbing.

The RTP is a range, not a number. Several listings quote 96.32% to 96.49% for base play, 96.42% to 96.53% with Scatter Boost, and 96.50% to 96.56% with the buy. Ranges like that mean configurable builds, and the operator picks which one it runs. The figures used throughout this article are the bottom of each range, which is the conservative reading and the one you should assume until you check the paytable.

Volatility depends who you ask. Print Studios rates it 4 out of 5. Bigwinboard calls it highly volatile. AboutSlots calls it medium to high. A Relax Gaming branded affiliate site claims an internal score of 9.1 out of 10 and cites nine million simulated spins, which is a number no independent party is in a position to produce. Take the studio's own 4 out of 5.

Some listings are simply wrong. One aggregator lists the max win as $200 and the RTP as 96.56%, apparently generated by multiplying a symbol value by a coin count. It is a useful reminder that a large share of slot data on the open web is transcribed or synthesised rather than verified, which is why every number in this article is either published by the studio or derived here with the working shown.

One genuinely important restriction: Scatter Reroll and the Bonus Buy are unavailable to UK players. If you are playing under a UKGC licence you get the 96.32% base game and nothing else, which means two of the four sections below describe features you cannot access.

Section 02

Where the 96.32% goes

The decomposition is the same arithmetic we ran on the original. An average bonus of 88.71x arriving once every 117 spins contributes 88.71 divided by 117, which is 0.7582, or 75.82 percentage points. Subtract that from 96.32 and the base game is left with 20.50.

78.7% of everything this game returns is inside a feature you see once every 117 spins. That is the highest concentration we have measured. The original Pine of Plinko was 65%, and it only got there because the jackpot took 12 points off the top. Extra Chilli More Chilli, for comparison, does not publish the numbers that would let anyone check.

The practical translation matters more than the percentage. A session that never reaches the bonus is playing a game that returns roughly 21 cents on the euro. The base game hits once every 5.45 spins and returns 20.50 points overall, so the average base hit pays about 1.12 times the stake. Print Studios has been open about this design: their own copy says the base game's singular focus is getting to the bonus, and the five-of-a-kind pays back that up, with low symbols worth 2x to 3x and the four high symbols worth 10x to 200x.

Hold on to the 20.50 figure. It is the key to the next section.

Section 03

Three doors into the same room, all priced the same

Pine of Plinko 2 gives you three ways to spend money reaching the bonus faster, and the studio publishes an RTP for each. Lined up together they say something the individual numbers do not.

Every paid option in this game returns slightly more than not paying. That is backwards from how ante bets and feature buys usually work, where the convenience costs you a fraction of a point. Here the convenience earns you one.

The reason is the 20.50. The base game is the worst-returning part of this slot by a wide margin, so any mechanism that reduces how many base spins you sit through improves your average return. Buying the bonus for 92x skips the base game entirely and pays 96.50%. Scatter Boost halves the base spins you endure and pays 96.42%. Grinding it out means absorbing the full drag and pays 96.32%.

Two caveats before anyone treats that as an endorsement of the buy button. A 0.18 point edge improvement is worth 18 cents per €100 staked, which is not a strategy, it is a rounding error you happen to be on the right side of. And buying compresses your turnover enormously: 92x per purchase at the €0.10 minimum is €9.20 a click, so the same bankroll that would have lasted 500 base spins funds about 21 buys. The RTP improves while the time to ruin collapses.

Section 04

What Scatter Boost actually trades

Scatter Boost costs double your stake and raises the bonus rate from 1 in 117 to 1 in 52. Print Studios does not publish the average bonus win under Boost, but it can be derived the same way we derived it for the original.

If the base game's share of stake stays at 20.50 points, the boosted RTP of 96.42 leaves 75.92 points for the bonus. Spread across a 1 in 52 trigger rate, that implies an average bonus win of 39.48x your total stake, against 88.71x unboosted.

The frequency rises by a factor of 2.25. The value falls to 44.5% of what it was. Multiply those together and you get 1.0013. The two effects cancel almost exactly, which is precisely what a 0.10 point RTP gain looks like. Vary the base-game assumption between 18.5 and 22.5 points and the boosted average only moves between 40.5x and 38.4x, so the conclusion survives any reasonable reading.

This is the identical result we found in the original, where Bet Boost multiplied frequency by 2.1 and cut value to 47.9% for a product of 1.005. Two games, two boost mechanics, the same design principle underneath. Print Studios prices its boost as a variance dial and not as value, consistently, across the series. That is worth knowing before you read a strategy guide telling you the Boost is where the edge is.

Section 05

The board, and what a single ball is worth

The Plinko board has fifteen buckets. The three in the middle pay 0.1x, and the values rise outward through 0.5x, 1x, 5x, 10x and 100x to a 1,000x bucket at each corner. Fifteen buckets means fourteen rows of pegs, and a ball bouncing left or right at each row follows a binomial distribution across 16,384 possible paths.

Weight each bucket by how many paths reach it and a single ball is worth 0.9282x the bet on average. The distribution behind that number is what matters:

Around 57.6% of balls land in one of the three 0.1x buckets, because the middle is where the binomial piles up and the studio put the smallest prizes exactly there. Only 17.96% of balls pay 1x or better. A 1,000x corner arrives once in 8,192 balls. Most of what you watch fall is worth a tenth of your stake, and the spectacle of hundreds of balls cascading is mostly a spectacle of tenths.

That figure closes the loop on the published average. A mean bonus of 88.71x divided by 0.9282x per ball implies the average round releases about 95.6 balls. It also gives us the number the next section needs: at stage one, where a drop releases a single ball, a starting drop is worth at least 0.9282x.

Two sequel mechanics push the real figure above that floor. Bumper Buckets can catapult a ball back to the top of the board, giving it another run at the bumpers and another chance at a corner, which means some balls are counted more than once. And every bumper hit fills the meter that doubles balls per drop, so early drops buy escalation as well as prizes. Both effects make a starting drop worth more than 0.9282x, and neither is quantified in anything Print Studios has published.

Section 06

The Scatter Reroll decision

This is the sequel's genuinely new decision, and it is the one most coverage describes without pricing. Three or more scatters trigger the bonus, but each scatter carries its own number, and the sum of those numbers is your starting drop count. Before the round begins you may reroll individual scatters for a cost displayed on each one. If a scatter's number is already high, the reroll is disabled.

The useful mental conversion is the first one. A reroll is not priced in drops, it is priced in stake, so translate it: divide the fee by roughly 0.93 to get the number of extra drops it must deliver to break even. A 5x fee needs to gain you more than 5.4 drops. A 10x fee needs more than 10.8. Because bumper escalation makes later drops worth more than the floor, the true break-even sits a little below those figures, but not dramatically so.

The second point is the one people get wrong. You are not buying the new number, you are buying the difference between the new number and the one you already have. A reroll that takes you from 4 drops to 12 gained you 8, not 12.

The third point is the honest conclusion, and it is deflating. Every priced option in this game returns between 96.32% and 96.50%. The reroll is almost certainly a fourth door at the same price, which makes it neither the strategic lever some coverage claims nor the trap others do. It is another way to convert money into variance at a house edge of roughly three and a half percent.

The design detail worth respecting: disabling the reroll when the number is already high stops you paying to gamble away a good position. That is a small piece of genuine player protection, and it is more than most games with a comparable mechanic bother with, including the gamble wheel in Extra Chilli More Chilli, which happily lets you stake an entire feature round on a coin flip.

Section 07

Golden Ball and the 20,000x ceiling

Hatches can open at the start of a bonus stage. A ball caught in one triggers the Golden Ball round, where a single ball can pay up to 10,000x.

That is half the game's maximum win from one ball. It is the cleanest illustration of how top-heavy this design is: 57.6% of ordinary balls are worth 0.1x, and one hatched ball can be worth 10,000x. The distance between the typical and the extreme spans five orders of magnitude inside the same feature.

The ceiling itself is 20,000x at a published probability of 1 in 28 million spins. That works out to one maximum win per 239,316 bonus rounds. The original managed one per 66,667, so the sequel's top prize is 3.6 times rarer per bonus round even though it is twice as large. Doubling the ceiling and more than tripling the difficulty is a trade, not a gift, and it is the one measure on which the original beats its sequel.

In money: reaching a coin-flip chance of the maximum takes about 19.4 million spins, which at the €0.10 minimum is roughly €1.94 million of turnover carrying an expected loss near €71,000. And 20,000x is €2,000 at the minimum stake or €1,000,000 at the €50 maximum, which is the same stake inversion we found in the original. The ceiling means something completely different depending on where you sit on the bet slider, and nothing in the interface says so.