Template:Stat total

The total stat value can be calculated as the sum of any added stat, multiplied by the sum of all increases and reductions to stat, multiplied by all more and less stat modifiers.

$\color [rgb]{0.6392156862745098,0.5529411764705883,0.42745098039215684}{\begin{aligned}a&{\text{ the total amount of added stats }}&a&\in \mathbb {N} _{0}\\b&{\text{ the total amount of increased stats }}&b&\in \mathbb {N} _{0}\\c&{\text{ the total amount of reduced stats }}&c&\in \mathbb {N} _{0}\\d&{\text{ the total amount of more stats }}&d&\in \mathbb {N} _{0}\\e&{\text{ the total amount of less stats }}&e&\in \mathbb {N} _{0}\\\end{aligned}}$

$\color [rgb]{0.6392156862745098,0.5529411764705883,0.42745098039215684}{\begin{aligned}{\text{stat}}_{total}=&\sum _{i=1}^{a}{\text{added stat}}_{i}\times \\&\left(1+\sum _{j=1}^{b}{\text{increased stat}}_{j}-\sum _{k=1}^{c}{\text{reduced stat}}_{k}\right)\times \\&\prod _{l=1}^{d}(1+{\text{more stat}}_{l})\times \prod _{m=1}^{e}(1-{\text{less stat}}_{m})\end{aligned}}$

For more information about the symbols, see sum and product notation.

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This template is used to display how stats are calculated in this game.

Usage

{{Stat total|Duration}}

yields: The total Duration value can be calculated as the sum of any added Duration, multiplied by the sum of all increases and reductions to Duration, multiplied by all more and less Duration modifiers.

$\color [rgb]{0.6392156862745098,0.5529411764705883,0.42745098039215684}{\begin{aligned}a&{\text{ the total amount of added Duration }}&a&\in \mathbb {N} _{0}\\b&{\text{ the total amount of increased Duration }}&b&\in \mathbb {N} _{0}\\c&{\text{ the total amount of reduced Duration }}&c&\in \mathbb {N} _{0}\\d&{\text{ the total amount of more Duration }}&d&\in \mathbb {N} _{0}\\e&{\text{ the total amount of less Duration }}&e&\in \mathbb {N} _{0}\\\end{aligned}}$

$\color [rgb]{0.6392156862745098,0.5529411764705883,0.42745098039215684}{\begin{aligned}{\text{Duration}}_{total}=&\sum _{i=1}^{a}{\text{added Duration}}_{i}\times \\&\left(1+\sum _{j=1}^{b}{\text{increased Duration}}_{j}-\sum _{k=1}^{c}{\text{reduced Duration}}_{k}\right)\times \\&\prod _{l=1}^{d}(1+{\text{more Duration}}_{l})\times \prod _{m=1}^{e}(1-{\text{less Duration}}_{m})\end{aligned}}$

For more information about the symbols, see sum and product notation.

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