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→Damage Formula
=Damage Formula=
=Damage Formula=
<math>\text{Damage} = \left [ \left [ \left [ \text{Atk}_\text{cap} \times \text{Mod}_\text{post}\right]\times \text{Crit}\right]-\text{DEF}\right]\times \text{Ammo}</math>
<math>\text{Damage} = \left[ \left( \left [ \text{Atk}_\text{cap} \times \text{Crit}\right]\times \text{Mod}_\text{post} -\text{DEF}\right)\times \text{Ammo}\right]</math>
* <math>\text{Atk}_\text{cap}</math> is the '''Cap Adjusted Attack Power'''
* <math>\text{Atk}_\text{cap}</math> is the '''Cap Adjusted Attack Power'''
Where, Cap Adjusted Attack Power is Basic Attack Power that has been adjusted by applying the '''[[#Attack Power Cap|damage cap]]'''.
Where, Cap Adjusted Attack Power is Basic Attack Power that has been adjusted by applying the '''[[#Attack Power Cap|damage cap]]'''.
<math>\text{Atk}_\text{cap} = \text{Cap} + \sqrt{\left [ \text{Atk}_\text{basic} \times \text{Mod}_\text{pre}\right]-\text{Cap}}</math>
<math>\text{Atk}_\text{cap} = \text{Cap} + \sqrt{\left ( \text{Atk}_\text{basic} \times \text{Mod}_\text{pre}\right)-\text{Cap}}</math>
* <math>\text{Cap}</math> is the '''damage cap''' relevant to the phase.
* <math>\text{Cap}</math> is the '''damage cap''' relevant to the phase.