2d6 vs 1d12 Probability Calculator (Greatsword vs Greataxe)
Compare the classic Greatsword (2d6) versus Greataxe (1d12) damage distributions, minimum damage, consistency, and Barbarian Brutal Critical synergy.
⚙️ Input Parameters
Real-Time Simulation 2d6: Triangular distribution (min 2, max 12, avg 7.0) vs 1d12: Uniform distribution (min 1, max 12, avg 6.5) Tactical Analysis & Mathematical Context
In tabletop gaming, understanding the mathematical distribution behind your rolls allows you to make informed risk-reward decisions. Whether balancing spell slot usage in D&D 5e, evaluating an attack profile in Warhammer 40k, or weighing trade routes in Catan, knowing the exact probability mass function (PMF) turns guesswork into strategy.
Frequently Asked Questions
Is 2d6 better than 1d12 in D&D 5e?
For regular attacks, 2d6 (Greatsword or Maul) is strictly superior. It has a higher average damage (7.0 vs 6.5), a minimum damage of 2 instead of 1, and rolls values between 6 and 8 over 44.4% of the time due to the bell curve.
When is 1d12 (Greataxe) better than 2d6?
Greataxe becomes mathematically competitive for Half-Orc Barbarians with multiple Brutal Critical dice. Since Brutal Critical adds only one weapon die (1d12 = avg 6.5 vs 1d6 = avg 3.5), extra crit dice favor weapons with larger single damage dice.