Gamsites

House edge,
computed.

Set the rules of any blackjack table — decks, soft 17, DAS, surrender, doubling restrictions, blackjack payout — and the calculator returns the house edge with perfect basic strategy. Then plug in your bet size and session length to see the expected loss and the variance you should expect to ride.

Best-tier edge
~0.18%
1-deck S17 DAS 3:2
Standard live
~0.41%
6-deck S17 DAS LS
6:5 tax
+1.39%
payout penalty
Worst common
~2.20%
6:5 + H17 + no-DAS
House edge
0.41%
Good

With perfect basic strategy. Every cell of the chart played right; every double, split, and surrender taken when the chart says to.

Open strategy chart for these rules →
Rules
Number of decks
Dealer on soft 17
Double after split
Surrender
Doubling restrictions
Re-split aces
Blackjack pays
Session math
Expected loss
$10.25
100 hands × $25 × 0.41%
One-sigma swing
±$287
Typical session range vs expected
Edge dominates noise after
~2,805 hands
Below this, variance > expected loss

Variance approximation. Per-hand standard deviation in blackjack is ~1.15× the bet size (Schlesinger / Wong). At short hand counts, variance dominates expected loss — sessions can come back $50 ahead or $200 behind from variance alone. The expected loss only reliably surfaces over thousands of hands.

The math

How the calculator computes the edge

The calculator composes documented per-rule deltas vs a 6-deck S17 DAS late-surrender 3:2 baseline (~0.41% house edge). Each toggle adds or subtracts a published value:

Deck count:        1d  -0.48%   2d  -0.18%   4d  -0.02%
                   6d   0.00%   8d  +0.02%
Soft 17:           Hits         +0.20%
Double after split:Disallowed   +0.14%
Surrender:         None         +0.08%
Re-split aces:     Allowed      -0.07%
Doubling:          9-11 only    +0.13%
                   10-11 only   +0.21%
Blackjack payout:  6:5          +1.39%

These deltas are well-published and consistent across authoritative sources (Wizard of Odds, Edward Thorp's "Beat the Dealer", Stanford Wong's "Professional Blackjack"). The calculator is a UI on top of the math, not a simulator — what you see is the actual house edge under the rule set you select.

Variance

Why you can lose more than the edge says

The expected loss after N hands at bet size B with house edge p% is N × B × p%. That's a long-run average — over thousands of hands, that's where you'll land. But over a single session of 50, 100, or 200 hands, variance often dominates.

Per-hand standard deviation in blackjack is roughly 1.15 × B (Schlesinger's figure, Wong's figure lands at ~1.13). Over N hands, total session standard deviation grows as 1.15 × B × √N. That's the "one-sigma swing" figure in the calculator — about 68% of sessions land within that range of expected.

The "edge dominates noise after" figure is a rough threshold for when expected loss exceeds one-sigma swing. Below that hand count, your session outcome is mostly variance; above it, the edge consistently surfaces.

Practical implication: a 100-hand session at $25 on a 0.41% edge has expected loss of ~$10 and a one-sigma swing of ~$290. Those numbers describe almost every blackjack session anyone has ever played — wins and losses dominate the variance long before the edge consistently surfaces.

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