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  1. PartialT :: (sym -> Pred sym -> m (PartExpr (Pred sym) a)) -> PartialT sym (m :: Type -> Type) a

    what4 What4.Partial

    No documentation available.

  2. data PartialWithErr e p v

    what4 What4.Partial

    Either a partial value, or a straight-up error.

  3. module What4.ProblemFeatures

    ProblemFeatures uses bit mask to represent the features. The bits are: 0 : Uses linear arithmetic 1 : Uses non-linear arithmetic, i.e. multiplication (should also set bit 0) 2 : Uses computational reals (should also set bits 0 & 1) 3 : Uses integer variables (should also set bit 0) 4 : Uses bitvectors 5 : Uses exists-forall. 6 : Uses quantifiers (should also set bit 5) 7 : Uses symbolic arrays or complex numbers. 8 : Uses structs 9 : Uses strings 10 : Uses floating-point 11 : Computes UNSAT cores 12 : Computes UNSAT assumptions 13 : Uses uninterpreted functions 14 : Uses defined functions

  4. data ProblemFeatures

    what4 What4.ProblemFeatures

    Allowed features represents features that the constraint solver will need to support to solve the problem.

  5. module What4.ProgramLoc

    This module primarily defines the Position datatype for handling program location data. A program location may refer either to a source file location (file name, line and column number), a binary file location (file name and byte offset) or be a dummy "internal" location assigned to generated program fragments.

  6. data Posd v

    what4 What4.ProgramLoc

    A value with a source position associated.

  7. Posd :: Position -> v -> Posd v

    what4 What4.ProgramLoc

    No documentation available.

  8. data Position

    what4 What4.ProgramLoc

    No documentation available.

  9. data ProgramLoc

    what4 What4.ProgramLoc

    A very small type that contains a function and PC identifier.

  10. module What4.Protocol.PolyRoot

    Defines a numeric data-type where each number is represented as the root of a polynomial over a single variable. This currently only defines operations for parsing the roots from the format generated by Yices, and evaluating a polynomial over rational coefficients to the rational derived from the closest double.

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