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  1. \textbf{Definition - Pure Literal.} A literal is \emph{pure} if its negation does not appear in the formula.
  2. Consider the following clauses $c_1$ and $c_2$:
  3. \begin{itemize}
  4. \item $c_1 = \{a, b, \neg c\}$
  5. \item $c_2 = \{\neg b, \neg c, d\}$
  6. \end{itemize}
  7. $\neg c$ is a pure literal, since it does not appear in the positive phase.