RTP and house edge
For a fixed-stake game, theoretical RTP is expected payout divided by the amount wagered. A hypothetical 96% RTP corresponds to a 4% theoretical house edge. That relationship describes repeated wagering, not the percentage of your initial deposit that will be left at the end of a session.
For example, A$1,000 of total wagering at a hypothetical 4% edge has A$40 of expected loss. The realised result can be much higher or lower. Wagering can exceed your starting balance because any returned money may be staked again. Expected loss is not a bill, a refund or a safe spending allowance.
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Volatility and hit frequency answer different questions
Volatility concerns the spread of payouts, not their average. Games with the same RTP can distribute prizes differently. A low-volatility label does not mean loss-free play, and a high-volatility label does not provide an exact probability for a large win.
Hit frequency usually counts rounds that return something, including payouts smaller than the stake. If a A$1 round returns A$0.30, the game may display a win, but the net result is a A$0.70 loss. Neither hit frequency nor the biggest possible prize tells you the chance of finishing ahead.
Why a losing streak does not create a debt
In a standard independent random round, past losses do not force a compensating win. Some games have visible state, such as held symbols or a feature multiplier; read the rules for that state rather than assuming every display has no memory. A persistent feature is not proof that the game owes you a profit.
Increasing a stake after losses changes the amount at risk, not the underlying advantage. No staking sequence cancels a house edge. If you are trying to recover previous spending, stop and use the support links rather than searching for a more aggressive system.
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Sources
Information reviewed: 5 October 2026. Read the current game rules and official guidance where a detail affects your decision.
