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Updated 2026-07-22 · 8 decks · S17 · DAS · methodology

3,3 (pair of 3s) vs dealer 2: the verdict

SPLIT≈ borderline

Basic strategy says split. Two hands of 3 beat one 6 against a dealer 2 — split them. It is a genuine coin-flip, though — the top two plays are separated by .0026 per dollar, so treat the "wrong" choice as costing you almost nothing.

The numbers

ActionWinPushLoseEV per $1
Split ≈*42.8%4.4%52.9%−0.138
Hit41.2%3.5%55.3%−0.141
Stand35.4%0.0%64.6%−0.293
Double35.4%1.1%63.6%−0.564

* win/push/lose shown per split hand; EV covers both hands per one initial bet.

Why split is correct

Played as a single total, this hand is weak against a 2. Split, each new hand starting from 3 wins 42.8% — enough that two of them (EV −0.138 across both) beat the best single-hand line at −0.141.

For context, a dealer 2 finishes on 17–20 about 52.8% of the time, on 21 11.8%, and busts 35.4%. Those dealer outcomes are the same no matter what you hold — the whole game is choosing the action whose distribution fits them best.

What the mistake costs

Choosing hit instead of split costs about $6 per 100 such hands at $25 a hand (−0.003 EV per dollar). The genuinely expensive error here is double: −0.426 per dollar, or roughly $1065 per 100 hands at the same stakes.

Does the rule set change it?

No — split holds across every common configuration: Vegas Strip, Atlantic City with late surrender, H17 games and European no-hole-card tables all agree here.

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Related spots

3,3 against other dealer cards:

Other key hands vs a dealer 2:

Frequently asked

Do you split on 3,3 against a dealer 2?
Yes — split is the basic-strategy play for 3,3 (pair of 3s) vs 2 (EV −0.138 per $1). It is a borderline call: hit costs almost exactly the same.
What are the odds of winning with 3,3 vs 2?
Playing it correctly (split), you win 42.8% of hands, push 4.4% and lose 52.9% per split hand.
Why do some charts disagree on 3,3 vs 2?
Because the top two plays are separated by less than a tenth of a cent per dollar. Composition of the shoe, number of decks or a card counter’s true count can flip it — which is why we mark it ≈ instead of pretending it’s clear-cut.