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~~REVEAL ~~

----> example for a simplification with the rule for boolean algebra

$\overline{a \lor (b \land (\bar{a} \lor c) \land 1) \lor a}$ <----

----> At first we will switch the representation to the following:

$/(a + (b \cdot (/a + c) \cdot 1 ) + a )$

<----

----> so lets start $\color{white}{\quad\quad\quad} $

$/(a + (b \cdot (/a + c) \cdot 1 ) + a )$

<----

----> 1. Put space between the digits
$\quad$

\begin{align*} \begin{matrix} /(a + (b \cdot (/a + c) \color{blue}{\cdot 1} ) + a ) & \color{blue}{\text{Neutral Element}} \\ \quad\quad\quad\quad\quad\quad & \color{white}{.} \\ \end{atrix} \end{align*} <----