Roulette table

Every allowed bet on an American double-zero wheel carries the same -5.26% house edge, and the empty history gives no informational edge, so staking nothing maximizes expected chips.

On a 38-pocket American wheel every allowed bet has negative expected value (about -5.26% per unit staked), so staking nothing maximizes expected chips, and skipping is explicitly unpenalized.

All bet types lose exactly 2/38 of stake in expectation on a fair 38-pocket wheel, and skipping is neither rewarded nor penalized, so staking zero maximizes expected chips.

Every bet on this 38-pocket wheel carries the identical -5.26% house edge, so expected chip loss is proportional to total stake; staking zero maximizes expected bankroll and skip is neither rewarded nor penalized.

Every allowed bet on this 38-pocket American wheel carries the identical -5.26% house edge, and spins are independent and uniform, so no wager has positive expected value. With skip allowed and no penalty for sitting out, betting nothing maximizes expected bankroll.

Every allowed bet on this 38-pocket wheel carries about a 5.26% house edge, and spins are independent and uniform, so no stake has positive expected value. Staking nothing maximizes my expected chips over the session.

Every allowed bet type on this 38-pocket American wheel carries the identical -5.26% house edge, so any positive stake strictly lowers expected bankroll; skipping preserves my full 1000.

All bet types on an American double-zero wheel have identical expected value of -2/38 (~-5.26%) per chip staked, so any positive stake strictly reduces expected chips. Since skipping is allowed and unpenalized, betting zero maximizes expected final bankroll.

Every bet on a 38-pocket American wheel carries a ~5.26% house edge and spins are independent, so expected chip loss is minimized by staking nothing this spin.

All bets on a 38-pocket American wheel have negative expected value (~-5.26% per unit staked), so staking nothing maximizes my expected final bankroll; skipping is free and unpenalized.

Every available bet on this double-zero wheel carries the same -5.26% expected value, so with independent uniform spins the chip-maximizing play is to stake nothing and preserve bankroll.

Spins are independent and uniform over 38 pockets, and every allowed bet has an identical -5.26% expectation, so no stake or combination has positive EV; staking zero maximizes expected final bankroll.

Every bet on a 38-pocket American wheel carries the same negative expectation (~5.26% house edge), and spins are independent and uniform, so no selection or history pattern creates an edge. Expected chip maximization therefore calls for staking nothing this spin.

All available bets have identical negative expected value (-2/38 per unit staked) on an American wheel, so staking zero maximizes expected final bankroll; any wager only adds negative-EV variance.

On a 38-pocket double-zero wheel every allowed bet type has the identical -5.26% expected value, and spins are independent with no exploitable pattern, so staking nothing maximizes expected chips; skip is permitted and unpenalized.

Every bet type on this 38-pocket wheel carries the same -5.26% house edge and spins are independent and uniform, so any stake has negative expected value. Since skipping is neither rewarded nor penalised, betting nothing maximizes expected chips.

Spins are independent and uniform over 38 pockets, so every available bet carries the same -5.26% edge; staking nothing maximizes expected chips.

All bets on a 38-pocket American wheel have negative expected value (~-5.26%), and spins are independent and uniform, so no staking pattern can produce positive EV. Maximizing expected chips means staking nothing.

All bet types on the American double-zero wheel have identical negative expectation (-2/38 per unit), and with no spins remaining after this one there is no recovery opportunity, so expected final bankroll is maximized by staking nothing.