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| if <math>CAWR_{act,ta{\gamma}}=1</math> then
| | <math>CPOW^{t+1}_{\gamma}=CPOW^{*,t+1}_{\gamma}*(1-CPOWDM_{\gamma})</math> |
| <math>CIVDM_{{\gamma}-act}=\sum^{Targets}\frac{CPOW_{{\gamma}-ta{\gamma}}*\mathbf{cwarsv}}{GDP_{{\gamma}-act}}*\mathbf{cdmf}+\sum^{Targets}NuclDam_{{\gamma}-ta{\gamma}}</math>
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| where | | where |
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| if <math>NWAR_{act,ta{\gamma}}=1</math> then <math>NuclDam_{{\gamma}-ta{\gamma}}=1-{_{.5}}(\frac{NPOW_{{\gamma}-ta{\gamma}}*nwarsv}{1000})^elndpow | | if <math>CWAR_{act,ta{\gamma}}=1</math> then <math>CPowDM_{\gamma}=\sum^{Targets}CPOW_{{\gamma}-ta{\gamma}}*\mathbf{cwarsv}+\sum^{Targets}NuclDam_{{\gamma}-ta{\gamma}}</math> |
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| | else |
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| | <math>CPowDM_{\gamma}=0 |
Revision as of 21:08, 10 June 2017
where
if 
then 
else
<math>CPowDM_{\gamma}=0