In mathematical logic, an implication graph is a skew-symmetric directed graph G(V, E) composed of vertex set V and directed edge set E. Each vertex in V represents the truth status of a Boolean literal, and each directed edge from vertex u to vertex v represents the implication "If the literal u is true then the literal v is also true". Implication graphs were originally used for analyzing complex Boolean expressions.
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- In mathematical logic, an implication graph is a skew-symmetric directed graph G(V, E) composed of vertex set V and directed edge set E. Each vertex in V represents the truth status of a Boolean literal, and each directed edge from vertex u to vertex v represents the implication "If the literal u is true then the literal v is also true". Implication graphs were originally used for analyzing complex Boolean expressions.
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- In mathematical logic, an implication graph is a skew-symmetric directed graph G(V, E) composed of vertex set V and directed edge set E. Each vertex in V represents the truth status of a Boolean literal, and each directed edge from vertex u to vertex v represents the implication "If the literal u is true then the literal v is also true". Implication graphs were originally used for analyzing complex Boolean expressions.
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