Damage Formula/Magic/Full Formula

DMG Formula	Parts
Phys (PWR/ATK)	( Base Damage X Elemental Modifier + Damage Spread) X Resistance X Skill Multiplier X Other Multipliers
Phys (SPD/ATK)	( Base Damage X Elemental Modifier + Damage Spread) X Resistance X Skill Multiplier X Other Multipliers
Phys (INT/M.AT)	( Base Damage X Elemental Modifier + Damage Spread) X Resistance X Skill Multiplier X Other Multipliers
Magical	( Base Damage X Elemental Modifier + Damage Spread) X Resistance X Skill Multiplier X Other Multipliers

Magical Full Formula

All magic attacks, regardless of weapon, are based on INT and M.ATK. Examples include Joker's Megidolaon skill.

$\begin{cases} \\ \\ \\ \\ \\ \\ \end{cases}$$\underbrace{ \left(M.ATK_{\times int\%} - \frac{EnemyM.DEF}{\dbinom{2_{\ norm}}{4_{\;crit\;\;}}}\right) \times \left(\frac{INT_{base}}{32} + 1\right) \times \dbinom{1.75_{\ norm}}{3.25_{\;crit\;\;}}}_{BaseDMG}$$\times \underbrace{\left(\frac{\sqrt{INT_{base} * 10 + 16} - 4}{64} + 1\right)}_{ElementalMOD}$$+ \underbrace{\frac{M.ATK_{\times int\%} * (\overbrace{32\sim94}^{Random})}{25.6}}_{DMG\ Spread}$

$\begin{cases} \\ \\ \\ \\ \\ \\ \end{cases}$

$\times \underbrace{ \left[ \begin{align}norm = & 1; \qquad\qquad resist = 0.25;\\weak =& 2; \\absorb = & -0.5; \; absorb(AF)=0; \\ \end{align} \right ]}_{Enemy\ Resistance}$

$\times \underbrace{ \left( \frac{SkillMOD\%}{100\%}\right) }_{Skill\ Multiplier}$

$\times \underbrace{ \left( 1+\frac{SkillEffect\%1}{100\%}\right )\times...\times \left( 1+\frac{SkillEffect\%N}{100\%}\right ) }_{Skill\ DMG+\ Multipliers}$

$\times \underbrace{ \left( 1+\frac{Stance\ DMG\%(+/-)}{100\%} \right )}_{Stance(Zone)\ Multiplier}$

$\times \underbrace{\left(1+\frac{TypeDebuffsDiminished\%}{100\%}+\frac{PhysDebuffsDiminished\%}{100\%}\right) }_{Debuff\ Groups}$

$\times \underbrace{\overbrace{\left(1+\frac{BuffsDiminsished\%}{100\%}\right)}^{Group1}\times...\times \overbrace{\left(1+\frac{BuffsDiminished\%}{100\%}\right)}^{GroupN}}_{Buff\ Groups}$

$\times \underbrace{ \underbrace{\overbrace{1.3}^{Poison1}}_{Pain1}\times...\times \underbrace{\overbrace{1.3}^{Poison3}}_{Pain3} }_{Poison,Pain\ Grasta}$

$\times \underbrace{ \left( 1+\frac{Weapon\ Dmg\%+}{100\%}+ \frac{Grasta1\ Dmg\%+}{100\%} + ... + \frac{Grasta3\ Dmg\%+}{100\%} \right) }_{DMG+\ Weapons,Grasta}$