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Difference between revisions of "User:Jigaraphale/Sandbox/5"

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'''Pre-cap:'''
 
'''Pre-cap:'''
*<math>\text{Atk}_\text{pre-cap} = \Big[ \Big( \big[ ( \text{Atk}_\text{base} \times \text{A0} + \text{B0} ) \times \text{A1} + \text{B2} \big] \times \text{A21} + \text{B21} \Big) \times \text{A23} + \text{B23} \Big] \times \text{A24} + \text{B24} + \text{B3}</math>
+
*<math>\text{Atk}_\text{pre-cap} = \Big[ \Big( \big[ ( \text{Atk}_\text{base} \color{tomato} \times \text{A0} \color{DeepSkyBlue} + \text{B0} ) \color{tomato} \times \text{A1} \color{DeepSkyBlue} + \text{B2} \big] \color{tomato} \times \text{A21} \color{DeepSkyBlue} + \text{B21} \Big) \color{tomato} \times \text{A23} \color{DeepSkyBlue} + \text{B23} \Big] \color{tomato} \times \text{A24} \color{DeepSkyBlue} + \text{B24} + \text{B3}</math>
  
 
'''Post-cap:'''
 
'''Post-cap:'''

Revision as of 17:13, 29 July 2022

Bonuses are divided to:

  • Multiplicative A
  • Additive B

All bonuses are pre-cap except mentioned otherwise.

Formula is:

Pre-cap attack power=((base attack powerxA0+B0)xA1+B1)xA21+B21)xA22+B22)xA23+B23)xA24+B24+B3

Capped Attack Power=Cap+sqrt(Pre-cap Attack Power-Cap)


Pre-cap:

  • [math]\displaystyle{ \text{Atk}_\text{pre-cap} = \Big[ \Big( \big[ ( \text{Atk}_\text{base} \color{tomato} \times \text{A0} \color{DeepSkyBlue} + \text{B0} ) \color{tomato} \times \text{A1} \color{DeepSkyBlue} + \text{B2} \big] \color{tomato} \times \text{A21} \color{DeepSkyBlue} + \text{B21} \Big) \color{tomato} \times \text{A23} \color{DeepSkyBlue} + \text{B23} \Big] \color{tomato} \times \text{A24} \color{DeepSkyBlue} + \text{B24} + \text{B3} }[/math]

Post-cap:

  • [math]\displaystyle{ \text{Atk}_\text{post-cap} = \text{Cap} \times \sqrt{\text{Atk}_\text{pre-cap} - \text{Cap}} }[/math]

With: