Quick note: This guide is for learning. It is not betting or financial advice. Only bet what you can afford to lose. Check the legal age and rules where you live. If betting stops being fun, get help at BeGambleAware, GamCare, or the National Council on Problem Gambling.
Bet sizing means “how much do I stake on each bet?” It matters a lot. Good sizing can protect your bankroll and help steady growth. Bad sizing can wipe you out even if your picks have an edge. In this guide, we explain three common systems: Kelly, flat betting, and percentage betting. We use simple words, clear steps, and real numbers. You will learn when each system helps, where it fails, and how to choose one that fits you.
Your bankroll is the money you set aside for betting. Your edge is your true chance to win minus what the odds imply. Your variance is how much results jump up and down. Your risk of ruin is your chance to go broke. These ideas are key for smart staking.
If you bet too big, one bad streak can kill your roll. If you bet too small, you may waste a real edge. Good sizing balances growth and safety. It also helps your mind. A clear plan can stop tilt and chasing losses.
Tip: Learn basics like expected value (EV), variance, and risk of ruin before you size up.
The Kelly rule tells you what fraction of your bankroll to bet on a single wager when you have an edge. In its simple form for fixed odds, it is:
f = (b × p − q) / b
Kelly says: bet more when your edge is big and the payout is good. Bet zero when you have no edge. If your edge is small or your odds are low, bet a small slice.
For background, see the original paper by J. L. Kelly Jr. (1956) A New Interpretation of Information Rate, and the work of Prof. Edward O. Thorp, who used Kelly in practice: Edward O. Thorp. A deep review appears in MacLean–Thorp–Ziemba (SSRN). A clear overview is also on Wikipedia: Kelly Criterion.
Say odds are 2.10 (decimal). Then b = 1.10. You think the true win chance is p = 0.52 (52%). So q = 0.48.
f = (1.10 × 0.52 − 0.48) / 1.10 = (0.572 − 0.48) / 1.10 = 0.092 / 1.10 ≈ 0.0836.
So full Kelly says stake about 8.4% of your bankroll. If your roll is $1,000, the stake is about $84. Half-Kelly is about $42. If your p was too high, full Kelly could hurt. Half-Kelly gives a safer ride.
Flat betting means you stake the same amount on every pick. For example, you pick a unit of $10 and always bet 1 unit.
Example: Bankroll $1,000. Stake $10 per bet, no matter the odds. If you have a small edge, you will grow slowly. If you have no edge, you will likely lose slowly. But your swings will be small, and your plan is easy to follow.
Pros: Very simple; helps discipline; low stress. Cons: Does not scale with your bankroll or your edge; may waste strong spots; may bet too much on weak spots by mistake.
Flat betting can work for beginners and for testing a new method. It keeps things steady while you learn. You can later move to a percent plan or to fractional Kelly if your estimates get better.
Percentage betting means you stake a fixed percent of your current bankroll each time. Many people use 1% to 2%. This way, your stake goes down after losses and goes up after wins.
Example: Bankroll $1,000. Stake 2% = $20 on the first bet. If you lose, bankroll is $980, next stake is 2% of $980 = $19.60. If you then win at even odds, bankroll goes to $999.60, next stake is 2% of that ≈ $19.99. The plan adjusts on its own. This protects you in bad runs and lets you scale in good runs.
Pros: Simple rules; adapts to your roll; smaller swings than full Kelly. Cons: Not “optimal” like true Kelly when the edge is known; still needs an edge to grow; can be slow if percent is very small.
Many long-term bettors like 0.5% to 2% per bet, based on risk comfort, sport, and sample size. A cautious start is wise, then adjust with data.
| Edge needed? | Yes, and it must be accurate | Helps with discipline; edge still needed to profit | Edge helps; adapts even if edge is uncertain |
| Volatility | High (full); moderate (fractional) | Low | Moderate |
| Growth potential | Highest in theory (full Kelly) | Low to moderate | Moderate |
| Ease to use | Harder (needs p and math) | Easiest | Easy |
| Good for | Model users; long horizon; stable edge | Beginners; testing; strict budgets | Most people who want balance |
Note: In real life, bankroll paths jump. Even good systems can see deep dips. A drawdown is normal. Your plan should expect it.
For legal info in the UK, see the Gambling Commission. For general math help, see Khan Academy: Statistics and Probability. For a simple Kelly refresher, see the Kelly overview.
Make a simple flow rule: “If variance is high or edge is unclear, size down. If variance is low and edge is strong, size up a bit.” Always err on the safe side.
Kelly is good if you can estimate true win chance well. If your estimate is off, full Kelly can overbet. Many people use half-Kelly or less. Learn more at Wikipedia and in the MacLean–Thorp–Ziemba review.
There is no one right number. If you are new, 0.5%–1% per bet keeps swings small. If your edge looks real, 1%–2% can work. Kelly gives a math answer, but use fractional Kelly if you are not sure about your estimates.
Flat betting does not make a losing strategy win. You still need an edge. Flat betting is good for discipline and learning. It keeps risk simple while you test your picks.
Fractional Kelly means you bet a fraction of the Kelly stake (like 1/2 or 1/3). It cuts drawdowns and pain if your edge guess is wrong. It is a common, safer tweak.
It matters for risk control, but it cannot beat the house long-term without edge. Focus on fair odds, good info, and strict rules. Do not expect profit from sizing alone.
Track your bets over a big sample. Compare your picks to the closing line and market price. Study basics of EV on Khan Academy. Be strict and reduce bias.
Yes. Many people use percent staking day to day and switch to fractional Kelly only when a model shows a strong edge. Keep rules clear to avoid confusion.
Setup: Bankroll $1,000. You place 10 even-odds bets. You win 6, lose 4 (this is a good mini-run).
Both are simple. Percentage reacts to results; flat does not.
Setup: Odds 2.50 (b = 1.50). You think p = 0.45. Kelly says f = (1.50 × 0.45 − 0.55) / 1.50 = (0.675 − 0.55)/1.50 = 0.125/1.50 ≈ 0.0833 → 8.3% stake.
If the true p is only 0.42, the real Kelly stake should be:
f = (1.50 × 0.42 − 0.58) / 1.50 = (0.63 − 0.58)/1.50 = 0.05/1.50 ≈ 3.3%.
Big difference. This is why many people use half-Kelly or less unless they are very sure.
Author: A bankroll and risk student who tests staking plans with real data and simple math. This piece was reviewed for clarity and accuracy (terms, formulas, and examples checked against the sources above). Last updated: [Insert date].
Editorial standards: We aim for clear, safe, and useful guides. We avoid hype and “sure things.” We add sources and simple examples so you can check the logic yourself.