Magic 1000 slot: RTP and max win
Magic 1000 is a high-volatility slot by Titan Gaming on Stake Engine, released 27 Jan 2026. Its base game returns 96.34%, above the median Engine slot (96.02%) and higher than 64% of them. The top payout is 50,000× the bet, bigger than 97% of Engine slots. It has 9 bonus buys priced at 100× to 400× the bet; the best returns 96.36%, so each buy costs 15× the bet on average over the long run. It is the No. 2212 most played Engine slot over the last 30 days.
Every mode, side by side
Costs are multiples of the base bet. Odds come from the published outcome table for v3. "Returns the cost" counts rounds that pay back at least what the mode cost. Expected cost is cost × (1 − RTP): the average amount lost per round over the long run.
| Mode | Type | Cost | RTP | Max win | Max win odds | Pays anything | Returns the cost | Expected cost per round | |
|---|---|---|---|---|---|---|---|---|---|
| Base | Base spin | 1.00× | 96.34% | 25,000× | 1 in 1,754,676 | 1 in 4.99 | 1 in 7.82 | 0.04× base | Simulate |
| Ante | Boosted spin | 2.00× | 96.34% | 25,000× | 1 in 1,197,935 | 1 in 4.83 | 1 in 14 | 0.07× base | Simulate |
| Bonus1 | Bonus buy | 100× | 96.32% | 25,000× | 1 in 30,480 | – | 1 in 4.23 | 3.68× base | Simulate |
| Bonus1Battle | Bonus buy | 100× | 96.34% | 50,000× | 1 in 12,578 | 1 in 2.00 | 1 in 3.55 | 3.66× base | Simulate |
| Bonus1Battle Extreme | Bonus buy | 100× | 96.33% | 50,000× | 1 in 18,891 | 1 in 10 | 1 in 10 | 3.67× base | Simulate |
| Bonus1Battle Hard | Bonus buy | 100× | 96.34% | 50,000× | 1 in 20,621 | 1 in 4.00 | 1 in 4.00 | 3.66× base | Simulate |
| Mistery Bonus | Bonus buy | 300× | 96.34% | 25,000× | 1 in 35,331 | – | 1 in 4.22 | 10.98× base | Simulate |
| Bonus2 | Bonus buy | 400× | 96.36% | 25,000× | 1 in 42,080 | – | 1 in 3.39 | 14.57× base | Simulate |
| Bonus2Battle | Bonus buy | 400× | 96.34% | 50,000× | 1 in 135,908 | 1 in 2.01 | 1 in 2.56 | 14.64× base | Simulate |
| Bonus2Battle Extreme | Bonus buy | 400× | 96.34% | 50,000× | 1 in 5,404 | 1 in 10 | 1 in 10 | 14.64× base | Simulate |
| Bonus2Battle Hard | Bonus buy | 400× | 96.34% | 50,000× | 1 in 11,512 | 1 in 4.00 | 1 in 4.00 | 14.64× base | Simulate |
Version history
Base-mode RTP per published math version. Older versions stay public in the fairness API, so changes can be checked.
| Version | Base RTP | |
|---|---|---|
| v3 | 96.340% | Active |
| v2 | 96.340% | |
| v1 | 96.340% |
Frequently asked
What is the RTP of Magic 1000?
Base spins return 96.34% of the amount wagered over the long run, from the published outcome table for version 3. Its bonus buys return between 96.32% and 96.36%.
What is the max win in Magic 1000 and how likely is it?
The top payout is 50,000× the base bet. On a base spin the top payout of 25,000× lands 1 in 1,754,676 spins. In the Bonus2 buy (400×) 25,000× lands 1 in 42,080 buys.
Does Magic 1000 have a bonus buy, and what does it cost?
Yes, 9 buy modes. Bonus1: 100× the base bet, 96.32% RTP, an expected cost of 3.68× the base bet per buy. Bonus1Battle: 100× the base bet, 96.34% RTP, an expected cost of 3.66× the base bet per buy. Bonus1Battle Extreme: 100× the base bet, 96.33% RTP, an expected cost of 3.67× the base bet per buy. Bonus1Battle Hard: 100× the base bet, 96.34% RTP, an expected cost of 3.66× the base bet per buy. Mistery Bonus: 300× the base bet, 96.34% RTP, an expected cost of 10.98× the base bet per buy. Bonus2: 400× the base bet, 96.36% RTP, an expected cost of 14.57× the base bet per buy. Bonus2Battle: 400× the base bet, 96.34% RTP, an expected cost of 14.64× the base bet per buy. Bonus2Battle Extreme: 400× the base bet, 96.34% RTP, an expected cost of 14.64× the base bet per buy. Bonus2Battle Hard: 400× the base bet, 96.34% RTP, an expected cost of 14.64× the base bet per buy.
Is Magic 1000 high or low volatility?
High. Its base-mode standard deviation is 34.3× the bet, which puts it in the highest third of Engine games. What volatility means.
Can I check that a result was fair?
Yes. Engine games use provably fair seeds. Once your server seed is revealed you can replay any round against the published outcome table. See how to verify a result.
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