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Commit 1e478d81 authored by Gabriel Gehrke's avatar Gabriel Gehrke
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Update file README.md

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......@@ -18,8 +18,8 @@ Such a formula has the following form:
```
The $\ell_{i,j}$ are so called *literals* and have either the form $x_u$ or $\bar{x}_u := \neg x_u$, i.e., they are either a variable or a negation of it.
The formula $\phi$, thus, is a conjunction (AND-connections) of clauses, which are disjunction (OR-connections) of variables or negated variables.
And example for such a formula would be
The formula $\phi$, thus, is a conjunction (AND-connections) of clauses, which are disjunctions (OR-connections) of variables or negated variables.
An example for such a formula would be
```math
\phi_1 = (x_1 \vee \bar{x}_2 \vee x_3) \wedge (x_2 \vee x_4).
```
......
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