Program computes \text{Ext}_0^1(\Phi,\Psi), \text{Ext}^1(\Phi,\Psi) as well as the maps in the following exact sequence:
\[ 0\longrightarrow \Ext_0^1(\Phi,\Psi) \xrightarrow{\ K\ }\Ext^1((\Phi,\Psi) \xrightarrow{\ P\ }\coker D \longrightarrow0 \]
Characteristic:
\text{prime=}
\text{n=}
\Phi=
\Phi_t\hspace{5px}\text{LaTeX:}
\Psi=
\Psi_t\hspace{5px}\text{LaTeX:}
Input Errors:
    \text{Tests for}\hspace{5px}\tau c = c^q \tau\hspace{5px}\text{variations}
    Jump Matrix
    \hspace{8.12px} C =
    		, \hspace{8.12px} $C^{-1}$ =
    Preprocessing
    $E_{i,j}$
    $A_{i,j}$ = \mu\cdot$E_{i,j}$\cdot$U^{-1}$
    $A_{i,j}$\cdot\Phi_t - \Psi_t\cdot$A_{i,j}$
    Reduction Steps
    Metrics