The Casino Sim / Guides

Deuces Wild NSUD: rules, payouts & strategy

Four ordinary cards become the most flexible cards in the deck. NSUD rewards the hands they build, but pairs that would save a Jacks or Better hand do not pay at all.

The deck and the minimum win

Deuces Wild uses a standard 52-card deck. All four twos are wild: each can stand for any rank and suit when the final hand is evaluated. You draw once after choosing which of five cards to keep. Three of a kind is the lowest paying result; even two natural pairs lose if the draw does not improve them. NSUD means Not So Ugly Ducks, a specific schedule rather than a rule shared by every Deuces Wild machine.

Read more than the full-house and flush rows

This schedule pays 16 for five of a kind, 10 for a straight flush, 4 for quads, 4 for a full house and 3 for a flush per unit staked. Four deuces pay 200, a wild royal 25 and a natural royal 800. These distinctions matter more than an abbreviated label. Full-pay Deuces Wild is a different game with different strategy and frequencies; this simulator does not silently substitute that higher-return table.

The complete five-coin paytable

Deuces Wild NSUD: gross credits returned for five credits wagered
Final categoryCredits won (5 coins)
Natural Royal Flush4,000
Four Deuces1,000
Wild Royal Flush125
Five of a Kind80
Straight Flush50
Four of a Kind20
Full House20
Flush15
Straight10
Three of a Kind5
All other hands0

These awards include the original wager. Five credits returned means break-even, not five credits of profit. At $0.25 per credit, a hand costs $1.25 and a 4,000-credit award returns $1,000. Changing denomination scales the dollars without changing probabilities. This model always wagers five coins, preserving the maximum-coin royal; it does not apply the same return to smaller coin-count schedules.

The same cards can suggest several hands

A deuce remains a physical two in our illustrations. It is not replaced on screen by a duplicate ace or king. Four deuces have their own award. A royal containing a deuce is wild, even if the other cards are all royal cards of one suit. With two deuces and two sevens, the best classification is four of a kind rather than full house: both pay four here, but the conventional category priority keeps the counts distinct.

Organize decisions by the number of deuces

A useful starting point is to count the wild cards before thinking about high cards. A lone ace has no high-pair insurance in this game. With four deuces, keep the four: the fifth card cannot raise the award above 200. With two natural pairs and no deuce, the NSUD intermediate strategy keeps both pairs; importing the familiar full-pay Deuces Wild one-pair rule would be a mistake. Other draws depend on suit, gaps and which cards are being discarded.

A concrete wild-card reading

Consider 2♥, A♣, 3♣, 4♣, 5♣ as a final hand. The deuce can represent 2♣, making a straight flush and paying 50 credits on five coins. It is not merely a straight because the printed suit on the wild card differs. By contrast, 2♣, 3♦, 7♥, 9♠, J♣ has no paying combination: one wild card does not guarantee three of a kind. These are evaluation examples, not instructions for every initial deal.

High return still allows losing sessions

The selected integer-weight model has an optimal theoretical RTP of 99.7283%. Its calculated variance is 25.780267 in squared total-stake units; standard deviation is 5.077427 stakes per hand. Those figures assume independent hands and optimal decisions on this exact paytable, with no progressive jackpot, cashback, promotions or strategy mistakes.

For a fixed number N of hands, expected loss is N times the total hand wager times one minus the return fraction. The standard deviation of total net return is the hand wager times the square root of N times variance. Rare jackpots make short-session outcomes asymmetric, so this formula is not a promise that a particular session ends near its expectation. An affordable bankroll can still run out before the requested hand count.

Compare several sessions with the same settings, then change one setting at a time. A faster speed changes only the pace. Increasing the stake magnifies dollar swings without making a jackpot due. Set an affordable entertainment limit; simulated results are neither income projections nor a reason to chase losses.

Sources & calculation notes

The dedicated return table gives 99.72829465% from its integer counts. The separate intermediate-strategy page gives slightly different counts, about 99.72780728%. Its rounded return and the table page’s printed standard deviation are not used to construct this model. Our calculated standard deviation is 5.077427; the source prose says 5.077845. We retain the dedicated table counts and calculate both moments consistently.

The counts preserve the published analyst’s precision. They verify the implemented distribution, not an independent re-enumeration of every possible optimal hold. Displayed percentages are rounded; sampling uses the original integer weights.

Reviewed October 4, 2026. The worked examples explain particular rules and decisions; they are not a complete optimal strategy chart.