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Concept in the Boolean satisfiability problem
is called an unsatisfiable core of the original formula. Many SAT solvers can produce a resolution graph which proves the unsatisfiability of the original
Unsatisfiable_core
Problem of determining if a Boolean formula could be made true
TRUE. If this is the case, the formula is called satisfiable, else unsatisfiable. For example, the formula "a AND NOT b" is satisfiable because one can
Boolean satisfiability problem
Boolean_satisfiability_problem
Computer program for the Boolean satisfiability problem
there are possible values of x and y which make the formula true, or unsatisfiable, meaning that there are no such values of x and y. In this case, the
SAT_solver
Functional programming language
possible constructors have arguments that are unavailable, i.e. they have unsatisfiable premisses. Here no value of type isJust A can be constructed because
Agda_(programming_language)
Modelling software development in sequential phases
design problems may necessitate the removal of conflicting or otherwise unsatisfiable/undesignable requirements).[citation needed] In the same paper Royce
Waterfall_model
Mathematical program specifications
specification, then determining that ¬ P {\displaystyle \neg {\mathcal {P}}} is unsatisfiable is equivalent to determining that all executions conform to the specification
Formal_methods
by Rewriting in the Calculus of Constructions" 2002 Albert Atserias "Unsatisfiable Random Formulas are Hard to Certify" 2003 Benjamin Rossman "Successor-Invariance
Kleene_Award
Type of logical system
show that C ∨ D {\displaystyle C\lor D} is unsatisfiable requires showing that C and D are each unsatisfiable; this corresponds to a branching point in
First-order_logic
List of concepts in artificial intelligence
true. The opposites of these concepts are unsatisfiability and invalidity, that is, a formula is unsatisfiable if none of the interpretations make the formula
Glossary of artificial intelligence
Glossary_of_artificial_intelligence
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