Revision as of 19:37, 28 September 2010

Stacking penalties

Formula

S(n) = stacking penalty for the n:th module
S(n) = 0.5^[((n-1) / 2.22292081) ^2]
or, equivalently,
S(n) = 2^(-0.20237274238855663*(n-1)^2)

n	S(n)
1	1
2	0.86912
3	0.570583
4	0.282955
5	0.105993
6	0.0299912
7	0.00641018
8	0.00103492

Specific cases

m1 = first module
m2 = second module
mn = n:th module
They must be ordered: m1 > m2 > ... > mn
value = the value of the stat being modified

Damage = (1 + m1*S(1)) * ... * (1 + mn*S(n)) * value

ROF = (1-m1*S(1)) * (1-m2*S(2)) * ... * (1-mn*S(n)) * value

Harderners:
Resistance = 1 - (1-m1*S(1)) * (1-m2*S(2)) * ... * (1-mn*S(n)) * (1 - value)
Harderners modifiy not the resistance, but the amount of damage let through.

@@ Line 4: / Line 4: @@
 S(n) = stacking penalty for the n:th module<br>
+S(n) = 0.5^[((n-1) / 2.22292081) ^2]<br>
+or, equivalently,<br>
- S(n) = 0.5^[((n-1) / 2.22292081) ^2]
+S(n) = 2^(-0.20237274238855663*(n-1)^2)<br>
- or, equivalently,
- S(n) = 2^(-0.20237274238855663*(n-1)^2)
 {| width="200" border="1" cellpadding="1" cellspacing="1"
@@ Line 52: / Line 46: @@
 | 0.00103492<br>
 |}
-<br>
-<br>
 == Specific cases  ==
 m1 = first module<br>
+m2 = second module<br>
+mn = n:th module<br>
- m2 = second module
+They must be ordered: m1 &gt; m2 &gt; ... &gt; mn<br>
+value = the value of the stat being modified<br>
- mn = n:th module
- They must be ordered: m1 &gt; m2 &gt; ... &gt; mn
- value = the value of the stat being modified
 Damage = (1 + m1*S(1)) * ... * (1 + mn*S(n)) * value<br>
-<br>
- ROF = (1-m1*S(1)) * (1-m2*S(2)) * ... * (1-mn*S(n)) * value<br>
-<br>
+ROF = (1-m1*S(1)) * (1-m2*S(2)) * ... * (1-mn*S(n)) * value<br>
- Harderners:<br>
- Resistance = 1 - (1-m1*S(1)) * (1-m2*S(2)) * ... * (1-mn*S(n)) * (1 - value)
+Harderners:<br>
+Resistance = 1 - (1-m1*S(1)) * (1-m2*S(2)) * ... * (1-mn*S(n)) * (1 - value)<br>
- Harderners modifiy not the resistance, but the amount of damage let through.
+Harderners modifiy not the resistance, but the amount of damage let through.