Crit Chance vs Multiplier Optimizer
Compare investing in crit chance vs crit damage to maximize expected damage — finds the better next point.
The classic itemization theorem: crit chance and crit multiplier have equal marginal value when critChance(%) ≈ 1/(critMult−1). Below that balance point, stack chance; above it, stack multiplier. This tool finds which next point of investment wins for YOUR current stats.
Formula
About Crit Chance vs Multiplier Optimizer
Should your character's next item give crit chance or crit damage? It depends entirely on your current stats, because the two multiply. This optimizer computes the expected-damage gain from each option — adding crit chance versus adding crit multiplier — and tells you which wins for your exact build. It encodes the classic itemization theorem: the two are balanced when crit chance (as a fraction) equals 1/(critMult − 1); below that you should stack chance, above it you should stack multiplier. It's the math behind every theorycrafter's spreadsheet, made instant.
How to use Crit Chance vs Multiplier Optimizer
- 1Enter your values into Crit Chance vs Multiplier Optimizer — sensible, domain-typical defaults are pre-filled so you see a real result immediately.
- 2The result recomputes live using the formula shown on the page; there is no button to press.
- 3Adjust any input to compare scenarios, then read the worked example to see the substituted numbers.
Why use Crit Chance vs Multiplier Optimizer?
- ✓Computes Crit Chance vs Multiplier Optimizer instantly in your browser — no sign-up, no upload, no server round-trip.
- ✓100% free and unlimited, with the exact formula shown: expected damage multiplier = 1 + critChance × (critMult − 1); compare the multiplier after adding chance vs adding multi.
- ✓Runs entirely client-side, so every value you enter stays private on your device.
- ✓Live recompute as you type, with a worked example and authoritative references for trust.
Frequently asked questions
When should I stack crit chance vs crit damage?+
Balance them: the marginal value is equal when crit chance ≈ 1/(critMult − 1). With a 2× multiplier (bonus of 1), that's 100% chance — so until you're near-capped on chance, more chance usually wins. With a high multiplier (say 3×), the balance point drops, favoring more chance sooner. This tool computes the winner for your actual numbers.
Why do crit chance and damage need to be balanced?+
Because expected damage = 1 + chance × (mult − 1), a product of the two terms. Maxing one while neglecting the other gives poor returns — 100% crit chance with a 1.1× multiplier barely helps, and a 5× multiplier at 5% chance is wasted most of the time. Multiplicative stats reward balanced investment, which is the design intent.
Does crit chance over 100% do anything?+
Not for single hits in most games — it's wasted unless the game has mechanics that consume overcapped chance (double-crit, conversion to other stats). Many itemization systems soft-cap or convert excess crit chance precisely to prevent this dead zone. Past 100% chance, only the multiplier raises your damage.
How does this interact with other multiplicative bonuses?+
Crit is one multiplier among many (damage %, attack speed, vulnerability). The general principle holds: invest where your current value is lowest relative to its balance point, because multiplicative terms give the biggest gains when they're the smallest factor. Theorycrafting tools chain all multipliers; this one isolates the crit chance-vs-multiplier decision.
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