Floating-point satisfiability (FPSAT) determines if a system of constraints involving floating-point numbers has a solution. It's crucial for verifying numerical software and hardware, addressing the complexities of finite precision arithmetic.
Floating-point satisfiability is about finding solutions to equations and inequalities that use real-world computer numbers (floating-point numbers). StageSAT is a new method that combines optimization with logical solving to find these solutions efficiently, especially for complex problems, by breaking them into stages and using smart search techniques.
FPSAT, FP-SAT, floating-point constraint solving
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