게티어 문제 해결과 JTB의 being 증명 — 진릿값 관계연산자에 기반한 비확률적 정당화 규칙의 완결

This paper formalizes the judgment of 'S knows P' as a relative operator * that outputs the truth value (T/U), and the being It is fixed with the intersection rule of JTB (faith, truth, and rationalization). In particular, justification is being L as evidence E's It is defined as a true value judgment of whether the structure (Has·Sup·Adeq·NOT Def) is satisfied. Also, 'muneral's In order to avoid the trap, Adeq and Def are closed as a decisive (non-probability) procedure rather than a probability/error rate, and that As a result, the type counterexample of Gettyers and fake barns (barn façade) is blocked in the L stage as a proof of the ginrit value. Present.