Aug 16, 2021 · We explain how to extend the prover's data structures, algorithms, and heuristics to -free higher-order logic, a formalism that supports partial application ...

We ex- plain how to extend the prover's data structures, algorithms, and heuristics to λ-free higher-order logic, a formalism that supports partial application ...

We explain how to extend the prover's data structures, algorithms, and heuristics to λ-free higher-order logic, a formalism that supports partial application ...

We explain how to extend the prover's data structures, algorithms, and heuristics to λ-free higher-order logic, a formalism that supports partial application ...

We explain how to extend the prover's data structures, algorithms, and heuristics to λ-free higher-order logic, a formalism that supports partial application ...

We explain how to extend the prover's data structures, algorithms, and heuristics to λ -free higher-order logic, a formalism that supports partial application ...

We explain how to extend the prover's data structures, algorithms, and heuristics to \(\lambda \)-free higher-order logic, a formalism that supports partial ...

We explain how to extend the prover's data structures, algorithms, and heuristics to λ -free higher-order logic, a formalism that supports partial application ...

We explain how to extend the prover's data structures, algorithms, and heuristics to λ -free higher-order logic, a formalism that supports partial application ...

Aug 16, 2021 · We explain how to extend the prover's data structures, algorithms, and heuristics to λ-free higher-order logic, a formalism that supports ...