Candle Call
96.15%
RTP
25,600x
Max Win
- Paylines (up to)
- Scatter Pays
- Min Bet
- 0.1
- Max Bet
- 1000
- Release Date
- September 3, 2026
About this Slot
Candle Call by Monstrums features Scatter Pays mechanics across a medium volatility game with an RTP of 96.15%. The slot offers a maximum win of 25,600x the stake.
Candle Call Community RTP
Real RTP estimated from rounds contributed by the community, across all uploaders.
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Candle Call RTP Calculator
Candle Call has a theoretical RTP of 96.15%. Its volatility is Medium, so expect a balanced mix of dry spells and mid-size hits. Its win potential is capped at 25,600x your stake. Use the calculator below to estimate your expected return, variance range and risk of ruin over any number of spins.
Candle Call Variance Simulator
Candle Call sessions can swing far from its 96.15% average - its volatility is rated Medium. The simulator runs many virtual bankroll runs to estimate the bust rate, typical drawdown and best/worst outcomes over a set number of spins - compare a cautious bankroll against an aggressive one.
All Wins
No wins on this slot yet.
Play on Stake*Frequently asked questions about Candle Call
An RTP of 96.15% means Candle Call is built to pay back around 96.15 for every 100 wagered over millions of spins. Any single session can land far above or below that - use the RTP calculator on this page to model your own bet size and spin count.
Over the long run Candle Call's house edge is about 3.85% of everything you wager - roughly 3.85 lost per 100 staked. Short sessions vary widely; the calculator above shows the expected loss and variance range for your inputs.
Quite a lot. Because wins cluster around rare big hits, your balance can move far from the 96.15% average in either direction. The variance simulator above shows typical drawdowns, bust rate and best/worst outcomes for your bankroll.
It depends on your bet size and how long you want to play Candle Call. Use the variance simulator above to test a cautious versus an aggressive bankroll and see how often each survives your target number of spins.
