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#[cfg(test)]
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#[test]
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fn test1() {
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    use kissat_rs::Assignment;
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    use kissat_rs::Solver;
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    // Define three literals used in both formulae.

            

        

            

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    let x = 1;

            

        

            

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    let y = 2;

            

        

            

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    let z = 3;

            

        

            

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    // Construct a formula from clauses (i.e. an iterator over literals).

            

        

            

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    // (~x || y) && (~y || z) && (x || ~z) && (x || y || z)

            

        

            

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    let formula1 = vec![vec![-x, y], vec![-y, z], vec![x, -z], vec![x, y, z]];

            

        

            

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    let satisfying_assignment = Solver::solve_formula(formula1).unwrap();

            

        

            

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    // The formula from above is satisfied by the assignment: x -> True, y -> True, z -> True

            

        

            

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    if let Some(assignments) = satisfying_assignment {

            

        

            

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        assert_eq!(assignments.get(&x).unwrap(), &Some(Assignment::True));

            

        

            

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        assert_eq!(assignments.get(&y).unwrap(), &Some(Assignment::True));

            

        

            

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        assert_eq!(assignments.get(&z).unwrap(), &Some(Assignment::True));

            

        

            

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    }

            

        

            

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    // (x || y || ~z) && ~x && (x || y || z) && (x || ~y)

            

        

            

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    let formula2 = vec![vec![x, y, -z], vec![-x], vec![x, y, z], vec![x, -y]];

            

        

            

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    let unsat_result = Solver::solve_formula(formula2).unwrap();

            

        

            

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    // The second formula is unsatisfiable.

            

        

            

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    // This can for example be proved by resolution.

            

        

            

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    assert_eq!(unsat_result, None);

            

        

            

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}