This document serves as a quick-start guide for the HOL Light theorem prover, designed to help users overcome the initial intimidation of its comprehensive manual. It provides a series of graded examples to teach basic system usage, covering installation on Windows via WSL or Cygwin, OCaml integration, and various HOL Light functionalities. The tutorial progresses through propositional logic, equational reasoning, first-order logic, inductive proofs, number theory including Fermat's Little Theorem and RSA encryption, and real analysis. AI
RANK_REASON This is a tutorial document for a theorem prover, not a research paper or model release. [lever_c_demoted from research: ic=1 ai=0.4]
- Cygwin
- Fermat's little theorem
- First-order reasoning
- HOL Light
- Microsoft Windows
- modal logic
- number theory
- OCaml
- propositional calculus
- real analysis
- RSA ENCRYPTION ALGORITHM AUGUMENTED WITH BIT-STUFFING TECHNIQUE FOR DATA SECURITY
- Windows Subsystem for Linux
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