SuperAce88 Mahjong Ways 2 — Avalanche Reels, 2000 Ways & RTP
On a 5x4 grid, PG Soft's Mahjong Ways 2 is rated at 2,000 ways to win.
- Studio
- PG Soft
- Format
- 5-reel ways-to-win slot
- Grid
- 5 × 4
- Paylines
- 2,000 ways replace the original's 1,024
- Volatility
- medium
- RTP
- 96.95%
- Max win
- 100000x
Min stake: not published.
PG Soft released Mahjong Ways 2 around an odd combination: a 100,000x published maximum sitting alongside a medium volatility rating, and that is the part that changes how it plays.
Go through the numbers before you pick a stake, so you go in with your eyes open.
Seeing how Mahjong Ways 2 fits among the sibling titles
A published maximum of 25,000x accompanies the 1,024 ways the original Mahjong Ways evaluates. 2,000 is what this one evaluates to, with 100,000x published. A near-flat RTP move, 96.92% to 96.95%, signals that the extra headroom is paid for through rarity rather than a bigger average payout.
A look at what drives the Mahjong Ways 2 feature round
You have to reach the feature round before this game pays out for real.
As golden tiles fall and convert to wilds, the way-count climbs to nearly 2,000 and the cascade turns into an avalanche. An accounting ceiling, not a realistic outcome, is usually what’s signalled when a 100,000x maximum sits against a medium volatility label, the figure worth pausing on. A round still runs on the same rising free-spins multiplier, with resetting still off the table.
PG Soft publishes 100000x as the maximum win for this title, a ceiling on a single round rather than something to plan a session around.
What the maximum win figure actually means
Mahjong Ways 2’s published ceiling sits at 100000x, the top outcome a single round could return relative to what you staked. Frequency of any single outcome isn’t something this number speaks to; think of it as a limit, not a goal to chase. Paying small amounts on almost every hit is still on the table for a game even with a very high ceiling.
The ceiling on its own doesn’t tell the full story - factor in the volatility figure at the same time. Together, the two describe the game’s shape; on its own, either one means almost nothing.
Mahjong Ways 2, framed through its RTP and volatility
PG Soft publishes 96.95% as the RTP here, a long-run figure spread across millions of spins rather than one evening’s play.
Rather than the game page, where it’s absent, PG Soft’s published game data is what the figure traces back to.
PG Soft labels it medium volatility — a description of the results’ shape, not their size.
Playing Mahjong Ways 2 at SuperAce88
As a PG Soft title, Mahjong Ways 2 runs 5 reels on a ways-to-win format. Here is how to get into it at SuperAce88:
- Sign in at SuperAce88 and open the game lobby.
- Look up Mahjong Ways 2 directly, or switch the lobby filter to PG Soft.
- The game’s info screen is the place to look if you want to see the stake range together with the paytable.
- After setting a budget for the session, ease in with a low stake while you’re still learning the feature round.
More PG Soft titles covered here
FAQ
How volatile is Mahjong Ways 2?
PG Soft describes it as medium volatility. What that describes is the distribution of results, not the amount the game returns.
How far can the maximum win go on Mahjong Ways 2?
A single round's published ceiling comes to 100000x. It is a maximum, not an expectation.
What is Mahjong Ways 2?
Mahjong Ways 2 is a PG Soft 5-reel ways-to-win slot built around an odd combination: a 100,000x published maximum sitting alongside a medium volatility rating. As golden tiles fall and convert to wilds, the way-count climbs to nearly 2,000 and the cascade turns into an avalanche. An accounting ceiling, not a realistic outcome, is usually what's signalled when a 100,000x maximum sits against a medium volatility label, the figure worth pausing on. A round still runs on the same rising free-spins multiplier, with resetting still off the table.
Mahjong Ways 2 carries what RTP figure?
The RTP PG Soft lists for this title comes to 96.95%. Session by session that figure means nothing; only across the long run does the theoretical average hold true.
