Changes

{{Formula

{{Formula

|Title=Overkill Formula

|Title=Overkill Formula

|Math=\text{Damage}_\text{Overkill} = \text{HP}_\text{current} \times 0.5 + \text{HP}_\text{rand} \times 0.3

|Math=\text{Damage}_\text{Overkill} = \text{HP}_\text{current} \times 0.5 + Random[0 ; (\text{HP}_\text{current} - 1)] \times 0.3

|Var=<math>\text{HP}_\text{current}</math> is the current '''HP''' {{HP}} of the ship.

|Var=<math>\text{HP}_\text{current}</math> the current '''HP''' {{HP}} of the ship.

|Notes=Damage from overkill protection is:

|Notes=Therefore, the maximum damage from overkill protection is <math>\text{HP}_\text{current} \times 0.8 - 0.3</math> and the minimum damage is <math>\text{HP}_\text{current} \times 0.5</math>.

**At worst <math>\text{HP}_\text{current} \times 0.8 - 0.3</math>

**At best <math>\text{HP}_\text{current} \times 0.5</math>

}}

}}

** Therefore ships with maximum HP that are divisible by 4 have worse survivability.

** Therefore ships with maximum HP that are divisible by 4 have worse survivability.

*** This theory is most applicable to ships '''at full HP'''. Once a ship starts taking damage, the utility of overkill protection is unchanged. Therefore sometimes it becomes better survivability from an overkill damage.

*** This theory is most applicable to ships '''at full HP'''. Once a ship starts taking damage, the utility of overkill protection is unchanged. Therefore sometimes it becomes better survivability from an overkill damage.

*** For example, max 6 HP [[Maruyu]] has no chance to be taiha by an overkill hit, because max 4 damage remains HP 2/6 still >25 % HP. So does it for a damaged ship who remains 6 HP, if her max HP < 8.

*** For example, max 6 HP [[Maruyu]] has no chance to be taiha by an overkill hit, because max 4 damage remains 2/6 HP, so still > 25 % HP. So does it for a damaged ship who remains at 6 HP, if her max HP < 8.

=See Also=

=See Also=

{{Mechanics}}

{{Mechanics}}