Probability as a Generalisation of Boolean Algebra
A summary of Boolean algebra Given the following notations: a proposition is denoted as a lowercase letter, e.g. $p$, $q$ the truth value of a proposition $p$ is denoted as $ B(p) \in \set{0, 1} $, where $B(p)=1$ if $p$ is true or $B(p)=0$ if $p$ is false Negation (not, $¬$), conjunction (and, $∧$) and disjunction (or, $∨$) are defined by the truth tables below: $B(p)$ $B(¬p)$ 0 1 1 0 ...