Structure comparison
Two games, side by side
The structural difference between two games, assembled from published specifications only. Nothing here forecasts a result or recommends either game.

Tiny Toads
Pragmatic Play
- Format family
- Fixed paylines
- RTP
- 96.51%
- Volatility
- High
- Win cap
- 4,000×
- Reels
- Not published
- Theme signals
- Not published
VS

Divine Showdown
Play’n GO
- Format family
- Fixed paylines
- RTP
- 96.51%
- Volatility
- High
- Win cap
- 5,000×
- Reels
- 0
- Theme signals
- Not published
VS
Reading the difference
Reading the difference
Some dimensions are excluded because one studio does not publish that figure.
Tiny Toads vs Divine Showdown
- Both titles are built on the same format family: Fixed paylines. Differences between them therefore come from tuning, not from structure.
- They come from different studios — Pragmatic Play and Play’n GO — which is what makes the comparison useful: the same problem, two house styles.
- Published RTP is effectively identical: 96.51% against 96.51%.
- Win caps differ by about 1.3×: 4,000× against 5,000×, with Divine Showdown higher. A cap is a rulebook ceiling, not an expectation.
- Both carry the same volatility label: High.
Tiny Toads vs Great Game Rockies
- Both titles are built on the same format family: Fixed paylines. Differences between them therefore come from tuning, not from structure.
- They come from different studios — Pragmatic Play and Hacksaw Gaming — which is what makes the comparison useful: the same problem, two house styles.
- Published RTP: 96.51% against 96.33% — Tiny Toads is 0.18 points higher. RTP is a long-run theoretical figure, not a session forecast.
- Win caps differ by about 1.3×: 4,000× against 5,000×, with Great Game Rockies higher. A cap is a rulebook ceiling, not an expectation.
- Volatility cannot be compared: Great Game Rockies does not publish a rating.
- Worth noticing: the higher RTP and the higher win cap sit on opposite sides. Tiny Toads returns more in theory over the long run, while Great Game Rockies reaches further at its ceiling. The two numbers answer different questions.
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