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Dimensionless Gibbs free energy

Values for calculation

$ n $
$ \{π\in\mathbb{R}\mid π>0\} $
This set includes all real numbers that are greater than zero. Therefore, it contains only positive numbers. Zero and negative numbers are not included in this set.
$ π $
$ I $
$ \{τ\in\mathbb{R}\mid τ>0\} $
This set includes all real numbers that are greater than zero. Therefore, it contains only positive numbers. Zero and negative numbers are not included in this set.
$ τ $
$ J $
$ \text{Region} $

Calculation

Dimensionless Gibbs free energy

$\text{if }\ \text{Region}= 1$
$\text{if }\ \text{Region}= 1$
Equations in LaTeX code
\text{if }\ \text{Region}= 1
$$γ=\sum_{i=1}^{34}{n[i]\cdot\left(7.1-π\right)^{I[i]}\cdot\left(τ-1.222\right)^{J[i]}}$$
$γ=\sum_{i=1}^{34}{n[i]\cdot\left(7.1-π\right)^{I[i]}\cdot\left(τ-1.222\right)^{J[i]}}$
Equations in LaTeX code
γ=\sum_{i=1}^{34}{n[i]\cdot\left(7.1-π\right)^{I[i]}\cdot\left(τ-1.222\right)^{J[i]}}
$\text{else}$
$\text{else}$
Equations in LaTeX code
\text{else}
$$γ=0$$
$γ=0$
Equations in LaTeX code
γ=0
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