Miss Chance Calculator

Calculate your total miss chance combining evasion, dodge, and debuffs on enemies.

Avoidance Stats

Total Miss Chance

40.5%
1.68x effective survivability

Avoidance Breakdown

Enemy Base Accuracy100%
After Blind100%
Your Evasion30%
Your Dodge15%
Final Hit Chance59.5%

Expected Results (20 attacks)

Expected Hits Taken11.9
Expected Avoided8.1
Prob. Dodge at Least 1100.00%
Prob. Dodge All0.0000%

What Is Miss Chance in RPGs and Action Games?

Miss chance is one of the most powerful defensive mechanics in role-playing games, action RPGs, and strategy games. When an enemy attacks you, miss chance represents the probability that the attack completely fails to connect — dealing zero damage. Unlike damage reduction, which merely lowers the harm you receive, a full miss means the attack is entirely negated. Building high miss chance is often the key difference between a glass cannon and a nearly untouchable tank build.

Miss chance typically arises from three sources that stack together multiplicatively rather than additively. Evasion is a character stat that passively allows you to sidestep incoming attacks based on agility, speed, or dexterity. Dodge is a secondary avoidance layer — sometimes triggered actively, sometimes granted by certain gear or passive abilities — that further reduces the probability of being struck. Blind is a debuff placed on the enemy, which reduces their accuracy so fewer of their attacks even have a chance to land in the first place.

Understanding how these three layers combine is essential for min-maxing defensive builds. If you assume they add together (e.g., 30% evasion + 15% dodge = 45% miss chance), you will systematically overestimate your survivability. The correct model is multiplicative: each layer reduces the remaining probability of being hit. This calculator implements the exact multiplicative formula so you can plan your build with precision.

The miss chance calculator is especially valuable for games in the ARPG, MMORPG, and strategy RPG genres where avoidance-based builds are viable: think Path of Exile evasion builds, Final Fantasy evasion mechanics, Diablo dodge-heavy characters, and classic MMOs with separate dodge and evasion ratings. Whether you are optimizing a rogue, ranger, or any agility-scaling class, knowing your true miss chance prevents costly miscalculations during encounter design or build comparison.

Miss Chance Formula: How the Calculation Works

The miss chance calculator uses a three-stage multiplicative model. Each avoidance layer reduces the remaining probability of the enemy landing a hit, rather than simply being added to a flat pool. This is the standard approach used across most game systems that separate evasion, dodge, and accuracy debuffs.

Stage 1 — Apply Blind (Accuracy Debuff): First, the enemy's raw accuracy is reduced by the blind percentage you have applied to them. If the enemy has 100% accuracy and you applied 20% blind, their effective accuracy drops to 80%.

Stage 2 — Apply Your Evasion: Your evasion percentage then reduces the probability of the enemy's remaining accurate attacks hitting you. This is expressed as a multiplicative factor: the hit probability after evasion is the effective enemy accuracy multiplied by (1 − evasion/100).

Stage 3 — Apply Your Dodge: Finally, your dodge percentage applies to whatever hit probability remained after evasion, again multiplicatively. The final hit chance is the result from stage 2 multiplied by (1 − dodge/100).

The total miss chance is then 100% minus the final hit chance percentage. This cascade of multiplications means that each individual avoidance layer has diminishing absolute returns as your total miss chance rises, but the compounding effect makes stacking multiple layers extremely powerful.

Miss Chance Formula (Multiplicative Three-Layer Model)

missChance = (1 − ((max(0, acc − blind) / 100) × (1 − eva / 100) × (1 − dod / 100))) × 100

Where:

  • acc= Enemy base accuracy (%)
  • blind= Blind debuff applied to enemy, reducing their accuracy (%)
  • eva= Your evasion stat (%)
  • dod= Your dodge stat (%)
  • missChance= Total probability the attack misses you (%)

Expected Hits, Dodged Attacks, and Probability Metrics

Beyond the raw miss chance percentage, this calculator derives several additional statistics that give you a clearer picture of how your avoidance build performs over a real combat sequence. Each metric answers a different practical question about survivability.

Expected Hits Taken and Expected Avoided: Given a number of incoming attacks, the expected hits taken is simply the attack count multiplied by your final hit chance. Expected avoided attacks is the attack count multiplied by your miss chance. These linear expectations show the average outcome over many repetitions but don't capture the variance around that average.

Probability of Dodging At Least One Attack: This is the complement of the probability that every single attack lands. Formally: P(at least one miss) = 1 − finalHitChance^N, where N is the number of incoming attacks. Even at modest miss chance percentages, this can be very high across many attacks — useful when you just need one window to escape or recover.

Probability of Dodging All Attacks: This is the most demanding metric: P(dodge all) = (1 − finalHitChance)^N = missChance^N. This collapses rapidly as attack count grows. Even with 70% miss chance, dodging all 10 attacks is only about 2.8% likely. This metric matters most in burst windows where taking any hit could be fatal.

Survival Factor: The survival factor is 1 / finalHitChance. It tells you how many effective hit points your avoidance translates into. A survival factor of 4.0 means you can face four times as many attacks as a character with 0% miss chance before expecting the same number of hits — this is equivalent to quadrupling your effective health pool purely through avoidance.

Miss Chance Survival Factor Effective HP Multiplier
0% 1.00× No bonus
25% 1.33× +33% effective HP
50% 2.00× Double effective HP
75% 4.00× Quadruple effective HP
90% 10.00× 10× effective HP

Evasion vs Dodge vs Blind: Understanding Each Layer

Many players confuse evasion and dodge because both reduce the chance of being hit. In game systems that separate them, however, they apply at different points in the hit-resolution chain and can be sourced from different gear slots, class abilities, or buffs. Understanding each layer lets you identify which one offers the most marginal gain for your build and where to invest next.

Evasion is almost always a character-level passive stat tied to an attribute such as agility, dexterity, or speed. It reflects your character's natural ability to avoid incoming attacks through movement and positioning. Evasion tends to scale with level and gear, and is often the primary avoidance stat on light-armor classes like rogues or rangers. In many games, raising evasion beyond a certain cap produces diminishing returns, making it important to combine it with other layers.

Dodge frequently represents a secondary avoidance mechanism that may come from active skills, specific equipment bonuses, passive talent nodes, or buffs. It applies multiplicatively on top of evasion rather than additively, which means even a small dodge value has real impact regardless of how high your evasion already is. Some games call this "block chance" or "parry chance" when it involves a specific defensive action rather than pure avoidance.

Blind operates on the enemy side of the equation rather than your character's stats. By debuffing the attacker's accuracy, you reduce the pool of attacks that even have a chance to land before your evasion or dodge come into play. Blind is typically applied via crowd-control abilities, debuff spells, or items, and can be especially powerful in group content where multiple enemies share the accuracy penalty. The calculator applies blind by subtracting it from enemy accuracy before any other computation, and the result is clamped at zero (an enemy cannot have negative accuracy).

Because all three layers multiply together, the optimal strategy for maximizing miss chance is rarely to cap one layer while ignoring the others. The multiplicative formula means diminishing marginal returns on each individual layer, but strong synergies when all three are active simultaneously. Use this calculator to compare scenarios: for example, is it better to add 10% evasion or apply a 15% blind? The answer depends on your current values and is not always intuitive without running the numbers.

Building for Maximum Miss Chance: Practical Strategies

Optimizing a miss-chance-focused build requires balancing evasion, dodge, and access to blind debuffs while not sacrificing so much offensive or utility capability that you become ineffective in your role. Here is a practical framework for thinking through avoidance build optimization across different game types.

Start with Effective Enemy Accuracy: Before investing in evasion or dodge, assess the enemies you face. Some bosses or high-level mobs have accuracy values above 100%, which means blind is not just helpful but necessary to bring them into range where evasion actually matters. If an enemy has 150% accuracy and you have 30% evasion, your hit-after-evasion is (150/100) × (1 − 0.30) = 1.05, meaning you are still hit on more than 100% of attempts — evasion provides no benefit at all until blind reduces enemy accuracy below 100%.

The Soft-Cap Principle: For any single avoidance layer, the marginal value of an additional 1% diminishes as the layer's value rises. Going from 0% to 10% dodge saves 10 out of every 100 hits; going from 80% to 90% dodge saves only 10 out of the remaining 20 hits. In absolute terms, the attack count saved is the same, but the baseline for other layers has already shrunk. This means that spreading investment across all three layers often provides a better total miss chance than dumping everything into one.

Survival Factor as a Build Goal: Rather than targeting a specific miss chance percentage, consider targeting a survival factor. A survival factor of 3.0 means your avoidance alone triples how long you can survive without healing. Combine this with your actual HP and damage mitigation to calculate true effective health pool: effectiveHP = baseHP × survivalFactor × (1 / (1 − damageReduction)).

Variance and High-Stake Fights: High miss chance builds have high variance. A 75% miss chance character will occasionally take several consecutive hits purely by chance — the probability of taking four hits in a row is (0.25)^4 ≈ 0.4%, unlikely but not impossible. In fights where any single hit could kill you, consider whether a survival factor of 10× from near-cap miss chance is more reliable than combining moderate miss chance with actual damage reduction to smooth out the variance.

Synergies with Other Defensive Stats: Miss chance synergizes multiplicatively with damage reduction and effective health. A character with 60% miss chance and 40% damage reduction does not take 60% + 40% = 100% less damage; they take 40% of the hits that do land, at 60% of normal damage, for a combined effective health multiplier of 1/(0.40 × 0.60) ≈ 4.17×. This compounding is why hybrid defensive builds are often more cost-effective than pure avoidance or pure mitigation alone.

Worked Examples

Standard Rogue Build: Evasion + Dodge

Problem:

A rogue has 30% evasion and 15% dodge. The enemy has 100% accuracy and no blind is applied. 20 attacks are incoming. What is the miss chance, expected hits, and probability of dodging all attacks?

Solution Steps:

  1. 1Effective enemy accuracy = max(0, 100 − 0) = 100%
  2. 2Hit after evasion = (100 / 100) × (1 − 30 / 100) = 1.00 × 0.70 = 0.70
  3. 3Final hit chance = 0.70 × (1 − 15 / 100) = 0.70 × 0.85 = 0.595 → 59.5%
  4. 4Total miss chance = (1 − 0.595) × 100 = 40.5%
  5. 5Expected hits = 20 × 0.595 = 11.9; Expected dodged = 20 × 0.405 = 8.1
  6. 6Prob dodge all = (0.405)^20 ≈ 0.0000017% (essentially impossible across 20 attacks)
  7. 7Survival factor = 1 / 0.595 ≈ 1.68×

Result:

40.5% total miss chance. Out of 20 attacks, expect approximately 11.9 hits and 8.1 misses. Survival factor is 1.68×, meaning the rogue effectively has 68% more hit points than a character with zero avoidance.

Blind + High Evasion: Mage Support Build

Problem:

A support mage applies 25% blind to an enemy that has 100% base accuracy. The protected ally has 50% evasion and 10% dodge. 10 attacks incoming. Calculate total miss chance and probability of dodging at least one attack.

Solution Steps:

  1. 1Effective enemy accuracy = max(0, 100 − 25) = 75%
  2. 2Hit after evasion = (75 / 100) × (1 − 50 / 100) = 0.75 × 0.50 = 0.375
  3. 3Final hit chance = 0.375 × (1 − 10 / 100) = 0.375 × 0.90 = 0.3375 → 33.75%
  4. 4Total miss chance = (1 − 0.3375) × 100 = 66.25%
  5. 5Prob dodge at least one = 1 − (0.3375)^10 = 1 − 0.0000207 ≈ 99.998%
  6. 6Prob dodge all = (0.6625)^10 ≈ 2.03%
  7. 7Survival factor = 1 / 0.3375 ≈ 2.96×

Result:

66.25% total miss chance with the blind debuff active. The probability of dodging at least one of 10 attacks is 99.998%, while dodging all 10 is only ~2%. Survival factor of 2.96× means nearly triple effective health compared to no avoidance.

High-Accuracy Boss: When Blind Is Essential

Problem:

A boss has 120% accuracy. Your character has 45% evasion and 20% dodge. No blind is applied. Then you apply 30% blind. Compare miss chance in both scenarios over 15 attacks.

Solution Steps:

  1. 1SCENARIO 1 (no blind): Effective acc = max(0, 120 − 0) = 120%
  2. 2Hit after evasion = (120 / 100) × (1 − 45 / 100) = 1.20 × 0.55 = 0.66
  3. 3Final hit chance = 0.66 × (1 − 20 / 100) = 0.66 × 0.80 = 0.528 → 52.8%
  4. 4Miss chance (no blind) = 47.2%
  5. 5SCENARIO 2 (30% blind): Effective acc = max(0, 120 − 30) = 90%
  6. 6Hit after evasion = (90 / 100) × (1 − 45 / 100) = 0.90 × 0.55 = 0.495
  7. 7Final hit chance = 0.495 × 0.80 = 0.396 → 39.6%
  8. 8Miss chance (with blind) = 60.4%
  9. 9Expected hits without blind (15 attacks) = 15 × 0.528 = 7.9; with blind = 15 × 0.396 = 5.9

Result:

Without blind, 47.2% miss chance and ~7.9 expected hits out of 15. Adding 30% blind raises miss chance to 60.4% and reduces expected hits to ~5.9 — a reduction of 2 hits per 15 attacks purely from the debuff. This highlights why blind is especially valuable against high-accuracy enemies.

Near-Cap Evasion Build: Survival Factor Deep Dive

Problem:

A pure evasion character has 75% evasion, 20% dodge, and 10% blind on enemy (base acc 100%). Survival factor and probability of dodging all in a 5-attack burst?

Solution Steps:

  1. 1Effective enemy accuracy = max(0, 100 − 10) = 90%
  2. 2Hit after evasion = (90 / 100) × (1 − 75 / 100) = 0.90 × 0.25 = 0.225
  3. 3Final hit chance = 0.225 × (1 − 20 / 100) = 0.225 × 0.80 = 0.18 → 18%
  4. 4Total miss chance = (1 − 0.18) × 100 = 82%
  5. 5Survival factor = 1 / 0.18 ≈ 5.56×
  6. 6Prob dodge all 5 attacks = (0.82)^5 ≈ 37.0%

Result:

82% miss chance with a survival factor of 5.56×. There is a 37% chance of dodging all 5 attacks in a burst, making this build extremely effective at negating short burst windows. The character can tank 5.56× as many attacks as a zero-avoidance character before expecting the same number of hits.

Tips & Best Practices

  • Stack blind on high-accuracy enemies first — it is the only layer that matters when enemy accuracy exceeds 100%, since your evasion and dodge apply after the accuracy cap.
  • Use the survival factor as your main build-comparison metric rather than raw miss chance percentage; it directly converts to an effective HP multiplier.
  • Combine moderate miss chance (40–60%) with physical damage reduction for more consistent survivability — pure avoidance builds have high variance and can fail on unlucky streaks.
  • Check diminishing returns: the absolute gain from adding 10% to an already high evasion stat is smaller than adding 10% to a low dodge stat when both are currently at different values.
  • For burst-damage encounters, calculate the probability of dodging all attacks using the 'Prob. Dodge All' output — this is the metric that matters when any single hit could be lethal.
  • Blind is a team resource in multiplayer games — coordinate with support players to keep high-accuracy bosses blinded rather than independently stacking evasion on every character.
  • The expected hits and expected dodged outputs assume independent rolls — if your game has streak-protection (anti-luck mechanics), your actual dodge streaks may be shorter and more consistent than the raw probability suggests.
  • When comparing two builds, enter both sets of stats and note the difference in survival factor rather than miss chance — a jump from 50% to 60% miss chance represents a larger survival-factor gain than a jump from 10% to 20%.

Frequently Asked Questions

Additive miss chance would allow totals to exceed 100%, which is logically impossible and easily exploited in game balance. Multiplicative stacking means each layer applies to the remaining probability of being hit, not the full 100%. This naturally caps the result below 100% and creates diminishing returns that keep avoidance-focused builds balanced. Most games that have separate evasion and dodge stats use multiplicative or near-multiplicative formulas precisely for this reason.
Not with the formula used by this calculator. Because each layer multiplies the remaining hit probability (which is always between 0 and 1), the final hit chance always stays in the range [0, 1] and can only approach zero asymptotically. Even with 99% evasion and 99% dodge, you still have a final hit chance of 0.01 × 0.01 = 0.01%, not zero. Some games artificially cap miss chance at 75% or 95% for balance reasons — always check the specific game's mechanics documentation if you need exact figures for a particular title.
Blind reduces the enemy's effective accuracy before your own evasion or dodge are applied. So if the enemy has 100% accuracy and you apply 30% blind, they now effectively have 70% accuracy — and your evasion then applies to that 70%, not the original 100%. This means blind has a multiplicative boost effect on the value of your evasion. It is especially critical against high-accuracy enemies (accuracy > 100%) where your evasion might provide little benefit without first bringing the enemy's accuracy down to a reasonable baseline.
The survival factor is calculated as 1 / finalHitChance. A survival factor of 3.5 means you can absorb 3.5 times as many attacks as a character with zero miss chance before taking the same expected number of hits. It is an intuitive way to compare miss-chance builds: a character with 60% miss chance (survival factor 2.5) and 10,000 HP has an effective HP pool of 25,000 against avoidable attacks. Multiply the survival factor by your base HP to estimate your avoidance-adjusted effective HP, then add any damage reduction on top of that.
Dodging all attacks across a sequence requires every single roll to go in your favor — the probabilities multiply rather than add. At 80% miss chance and 10 incoming attacks, the probability of dodging all 10 is 0.80^10 ≈ 10.7%. This is the classic survivorship fallacy in probability: a high per-attack miss chance is very reliable on average but does not guarantee stretches of all-misses. For builds that need to guarantee surviving a full burst, combine miss chance with sufficient base health and damage reduction as a safety net.
No. Because both layers are multiplicative, the order in which they are applied does not change the final result. (effectiveAcc × (1 − eva)) × (1 − dod) gives the same answer as (effectiveAcc × (1 − dod)) × (1 − eva). Only the blind layer must be applied first because it modifies the enemy's accuracy before any of your avoidance stats come into play — but evasion and dodge are fully commutative with each other.
First, look up how your game computes evasion and dodge — some games use a rating system that converts to a percentage through a non-linear formula (e.g., Path of Exile evasion uses a logarithmic conversion). Convert your raw evasion rating to a percentage using the game's formula, then enter the resulting percentage here. For accuracy-based games, find the enemy's accuracy rating or look up their base chance to hit against your evasion level. The calculator's multiplicative model matches most RPG avoidance systems once values are converted to percentages.

Sources & References

Last updated: 2026-06-05

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MyCalcBuddy Editorial Team

This page is maintained as an educational calculator reference.

Source

Formula Source: Standard Mathematical References

by Various

UpdatedLast reviewed: May 2026
CheckedFormula checks are based on standard references and internal QA review.

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