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Electronic Edition @ Ceur-ws.org (open Access).pdf

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Preview of electronic edition @ ceur-ws.org (open access)
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📊 Size: 1.08 MB
📄 Pages: 14 pages
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Summary

Elisabeth Henkel, Jochen Hoenicke, and Tanja Schindler present a non-restrictive, proof tree preserving approach to compute inductive sequences of interpolants for quantified formulas in the theory of equality with uninterpreted functions using a single proof tree. Their method extends the proof tree preserving interpolation approach to handle instantiation-based resolution proofs of quantified formulas, simplifying the quantifier introduction step and performing necessary modifications virtually to restore the proof tree preserving character. The contributions include a scheme for virtual modification of mixed terms, a scheme to interpolate instantiation clauses, and modifications of interpolation rules to generate valid inductive sequences of interpolants from a single proof tree.

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Elisabeth Henkel, Jochen Hoenicke, and Tanja Schindler present a non-restrictive, proof tree preserving approach to compute inductive sequences of interpolants...

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  • File Format: PDF
  • File Size: 1.08 MB
  • Pages: 14
  • Language: EN
  • Total Downloads: 178
  • Last Updated: 6 days ago

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