Hold on — before you feel overwhelmed by NFTs and crypto tables, here’s the immediate benefit: use this compact, actionable basic strategy and you’ll cut the house edge on blackjack from roughly 1.5–2% down to about 0.5% (or lower), depending on rule variants. That’s not magic; it’s disciplined decisions at the table.
Quickly put: know when to hit, stand, double, or split — and size your bets to protect your bankroll. Below you’ll find concrete rules, two short examples you can try tonight on demo mode, a comparison of tabletop options for NFT-enabled blackjack, a quick checklist, common mistakes, and a short FAQ that answers the questions beginners actually ask.
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)
How basic strategy reduces variance (practical takeaways)
Wow — it’s shocking how many players guess. Guessing increases variance and cost. Basic strategy is a pre-computed map of mathematically optimal plays for every two-card player hand vs dealer up-card, assuming standard shoe rules. Follow it, and you replace guesswork with expected-value-minimising moves.
Example: with a hard 16 vs dealer 10, basic strategy tells you to hit (not stand). That decision might lose more often in the short run, but it reduces long-term expected loss versus standing every time. On the other hand, with a soft 18 vs dealer 9, you should hit or double depending on rules — that nuance matters.
Practical rule of thumb right now: memorise the core lines below and use a printable trainer app while you practice. If you’re playing on an NFT gambling platform where tables settle in on-chain tokens or NFTs, practise in demo mode or low-stake rounds until the moves are instinctive.
Core Blackjack Basic Strategy (compact rules)
Short list first — then I’ll explain edge cases.
- Hard totals (no ace counted as 11): Stand on 17+, hit on 8 and below.
- For hard 12–16: stand vs dealer 2–6 (dealer likely to bust), hit vs 7–Ace.
- Soft totals (ace counted as 11): hit soft 13–17 vs dealer 2–6; double soft 13–18 against 4–6 when allowed; stand soft 19+.
- Doubling: double on 10 vs dealer 9 or lower; double on 11 vs dealer 10 or lower.
- Splitting pairs: always split Aces and 8s; never split 5s or 10s; split 2s/3s vs dealer 2–7; split 6s vs dealer 2–6; split 7s vs dealer 2–7; split 9s vs dealer 2–6 and 8–9 (not vs 7,10,A).
These lines cover roughly 85–90% of typical two-card situations. The remaining rules (surrender, late/early surrender, multi-deck nuances) are small details you add later.
Simple EV math — why each move matters
Hold on — some numbers are helpful. Suppose house edge without strategy is 2.0% and a basic strategy reduces it to 0.5%. On a $50 average bet, expected loss per hand goes from $1.00 (2.0% of $50) down to $0.25. Over a 200-hand session those savings compound to $150 — real money.
Mini-calculation: if a bonus or NFT rebate requires 20× wagering, those strategy savings scale: smaller expected loss makes the effective cost of clearing promos lower. That’s why optimal play matters if you regularly chase bonuses on NFT gambling platforms.
Practical adjustments for NFT / crypto tables
Here’s what you must watch for when the dealer pays in tokens, NFTs, or accepts crypto bets:
- Rule check: Does the table pay 3:2 on blackjack or 6:5? 3:2 is standard and hugely important. 6:5 raises house edge dramatically; basic strategy still helps but doesn’t offset bad payout rules.
- Shoe depth and penetration: the deeper the penetration, the more card counting (advanced) matters. For beginners, note only that shallow penetration increases variance and doesn’t change basic plays.
- Transaction friction: on-chain settlement may add latency or minimum withdrawal thresholds. Keep bet sizing conservative to avoid having winnings locked in small increments you can’t withdraw economically.
Comparison table: Approaches for playing NFT-enabled blackjack
| Approach |
When to use |
Pros |
Cons |
| Classic basic strategy (chart) |
Beginners, demo mode |
Low house edge, easy to learn |
Requires memorisation |
| Basic + bankroll rules (unit sizing) |
Casual play, crypto volatility |
Protects bankroll during swings |
Less aggressive returns |
| Advanced—counting/adaptive (not for novices) |
Experienced players, long sessions |
Edge increases if done correctly |
Complex, risky on online RNG tables; detection risk |
| Automated/trainer apps |
Learning stage |
Speeds memorisation, reduces mistakes |
Can create over-reliance; not allowed at live tables |
When choosing a platform on which to practise or play, consider rule sets, liquidity, withdrawal rules and transparency. For a solid mix of demo play, native crypto options, and clear rules, try providers that list rules plainly and show payout table details — e.g., see goldenreels.games for examples of casino rule transparency and game listings.
Two short practice cases you can run in 10 minutes
Case A — conservative: you’re on a $200 bankroll and bet $2 (1% rules). You get 12 vs dealer 6 — basic strategy: stand. Why? Dealer’s upcard is a likely bust scenario; your expected value is higher standing.
Case B — aggressive demo run: bankroll $100, bet $5. You have soft 18 (A+7) vs dealer 9. Basic strategy: hit (or double if rules allow double on soft 18 against 9 — depends on variant). Try both and compare RTP over 50 rounds in demo mode to feel how soft totals swing.
Quick Checklist (use before every session)
- Check payout on blackjack: 3:2 or 6:5?
- Confirm dealer stands on soft 17 (S17) or hits (H17).
- Verify double rules (on any two cards or limited) and splitting rules.
- Set session bankroll and unit bet (1–2% typical for beginners).
- Play a 10–30 hand warm-up in demo mode to verify table behavior and latency (especially on NFT/crypto tables where settlement differences matter).
Common Mistakes and How to Avoid Them
- Playing by “feel” instead of chart: fix it by carrying a small strategy card or using trainer until online play is instinctive.
- Ignoring rule variants: different rules change EV; always check table rules first.
- Over-betting after wins (tilt/celebration): stick to pre-set unit sizing and an explicit stop-loss/win-goal.
- Chasing withdrawals vs blockchain fees: if gas fees/cashout thresholds apply, consolidate wins mentally and set higher withdrawal targets to avoid fees consuming profits.
- Trusting unverified platforms: verify license, RNG audits, KYC/AML policies before staking significant funds.
Mini-FAQ
Is basic strategy the same for single-deck and multi-deck games?
Short answer: mostly yes, but small differences exist. Single-deck tables usually give slightly better odds and slightly altered strategy for some hands (e.g., splitting and doubling lines). For most beginner play, the multi-deck basic chart is safe unless you know the table is single-deck and offers favourable rules.
Should I use card counting on an online NFT table?
Card counting only works where the deck composition is exposed (physical or shoe-based live streams) and reshuffle frequency allows it. On RNG online tables or constantly shuffled live tables, counting is ineffective. Also note that online operators monitor patterns; unusual bet-variation can trigger reviews.
What bet sizing should a beginner use?
Start with 1–2% of your session bankroll per hand. For example, a $200 bankroll suggests $2–$4 units. This reduces the chance of ruin and lets you learn without the stress of big swings.
How do NFTs change blackjack?
NFTs often act as access tokens, bonuses, or collateral. They can add utility (reduced rake, entry to VIP tables) but also introduce liquidity and valuation risks. Treat NFT rewards as volatile — convert to stable currency when possible and understand marketplace fees.
18+ only. Gambling involves risk — never wager money you can’t afford to lose. For help and support in Australia, visit Gambling Help Online or contact local counselling services. Always complete KYC when required, be aware of AML checks, and confirm a platform’s licensing status before depositing.
Sources
- https://wizardofodds.com/games/blackjack/
- https://www.acma.gov.au/illegal-online-gambling
- https://www.gamblinghelponline.org.au/
About the Author
Alex Mercer, iGaming expert. Alex has ten years’ experience in online casino product strategy and player protection, with hands-on time testing tables, promos and bankroll tactics across fiat, crypto and NFT-enabled platforms.