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    Fixed Fractional Sizing vs Kelly Criterion Sizing8 min readFebruary 22, 2026

    Fixed Fractional vs. Kelly Sizing: Which Position Sizing Method Wins?

    Two Approaches to the Same Problem

    Every trader faces the same question before each trade: how many shares, contracts, or lots? Fixed fractional and Kelly criterion are the two most common answers, and they come from very different philosophies. Fixed fractional sizing was popularized by Alexander Elder in *Trading for a Living* (Wiley, 1993), while Kelly sizing was adapted for markets by Ed Thorp after its original publication by John L. Kelly Jr. (*Bell System Technical Journal*, 1956).

    Fixed Fractional Sizing

    Risk the same percentage of your current account on every trade, regardless of the setup quality or confidence level.

    Position Size = (Account Balance × Risk%) / Dollar Risk Per Share

    Example: $50,000 account, 2% risk, $5 stop distance = 200 shares.

    Strengths:

    • Simple to calculate and execute
    • Automatically reduces size after losses (self-correcting)
    • No edge estimation required
    • Psychologically consistent

    Weaknesses:

    • Doesn't adapt to the quality of individual setups
    • May be too conservative if your edge is large
    • May be too aggressive if your edge is small
    • The chosen percentage (1%, 2%, 3%) is often arbitrary

    Kelly Criterion Sizing

    Risk the mathematically optimal fraction to maximize long-term geometric growth.

    f* = (bp - q) / b

    Example: 55% win rate, 1.5:1 reward-to-risk. f* = (1.5 × 0.55 - 0.45) / 1.5 = 25%.

    Strengths:

    • Maximizes long-term account growth (proven by Thorp, 2017)
    • Adjusts to your actual edge
    • Backed by rigorous mathematical theory

    Weaknesses:

    • Requires accurate estimates of win rate and payoff ratio
    • Full Kelly produces extreme drawdowns (50%+ is common)
    • Overestimates optimal size if your edge estimates are wrong by even 5%
    • Psychologically difficult to execute

    Head-to-Head Comparison

    | Factor | Fixed Fractional | Kelly |

    |--------|-----------------|-------|

    | Simplicity | High | Medium |

    | Growth rate | Sub-optimal | Theoretically optimal |

    | Drawdown risk | Controlled by chosen % | High at full Kelly |

    | Edge sensitivity | None | Critical — errors amplified |

    | Psychological ease | High | Low |

    | Error tolerance | Forgiving | Punishing |

    The Practical Middle Ground: Fractional Kelly

    Most professionals don't use full Kelly. According to Ed Thorp's empirical data, fractional Kelly offers the best risk-adjusted returns:

    • Half Kelly (f*/2): Captures ~75% of the growth rate with significantly smaller drawdowns
    • Quarter Kelly (f*/4): Much smoother equity curve, approximately 50% of optimal growth

    This combines Kelly's intelligence with fixed fractional's stability.

    Which Should You Use?

    Use fixed fractional if:

    • You're early in your trading career
    • Your edge estimates are uncertain (fewer than 200 trades of data)
    • You value consistency and simplicity
    • You trade many uncorrelated setups

    Use fractional Kelly if:

    • You have 200+ trades of data to estimate your edge
    • You're comfortable with the math
    • You want to maximize growth without excessive drawdown risk
    • You can handle adjusting position size as your stats change

    Test Your Sizing Method

    Run your trade statistics through the Risk of Ruin Calculator at different risk levels to see the survival probability of each approach. RangeSight lets you model both methods with real market data.

    Bottom Line

    Fixed fractional is the safer default. Kelly is the smarter target. Fractional Kelly is the practical compromise most traders should aim for once they have reliable trade statistics.

    Key Takeaway

    Fixed fractional sizing is simple. Kelly sizing is optimal. Compare the two most popular position sizing methods and learn which fits your trading strategy. Use RangeSight Studio's Monte Carlo simulator to test both approaches with 10,000 simulated paths and real market data.

    This explains the concept.

    But which approach actually survives longer depends on your specific strategy parameters and market conditions. Theory and practice diverge.

    Test your strategy to see how consistent it actually is → Run survival test

    See the full distribution with real market data

    10,000 Monte Carlo paths. P5/P50/P95 scenarios. Real ticker volatility.