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- этимология
Что (кто) такое O-Logic - определение
Omega-consistent; Omega-consistency; Ω-consistency; Ω-consistent; Omega-inconsistent; Omega-inconsistent theory; Ω-inconsistent theory; Ω-inconsistent; Omega-inconsistency; Ω-inconsistency; Omega-consistent theory; Omega consistency; Ω-rule; Omega-rule; Sound theory; Ω-inconsistent theories; O-inconsistent theory; O-consistency; O-consistent; O-rule; O-logic; O-inconsistent; O-inconsistency; O-consistent theory; Numerically insegregative; Numerically segregative; Omega inconsistent; Ω rule
O-Logic
An object-oriented deductive language/database system.
Mathematical logic
SUBFIELD OF MATHEMATICS
Symbolic Logic; Symbolic logic; Mathematical Logic; Logic (mathematics); Logic (math); Logic (maths); Logic (symbolic); Mathematical logician; Logic modeling; Logic modelling; Formal Logic; History of mathematical logic; Subfields of mathematical logic; Formal logical systems; History of symbolic logic; Applications of mathematical logic; 20th century in mathematical logic
Mathematical logic is the study of formal logic within mathematics. Major subareas include model theory, proof theory, set theory, and recursion theory.
symbolic logic
SUBFIELD OF MATHEMATICS
Symbolic Logic; Symbolic logic; Mathematical Logic; Logic (mathematics); Logic (math); Logic (maths); Logic (symbolic); Mathematical logician; Logic modeling; Logic modelling; Formal Logic; History of mathematical logic; Subfields of mathematical logic; Formal logical systems; History of symbolic logic; Applications of mathematical logic; 20th century in mathematical logic
¦ noun the use of symbols to denote propositions, terms, and relations in order to assist reasoning.
Википедия
Ω-consistent theory
In mathematical logic, an ω-consistent (or omega-consistent, also called numerically segregative) theory is a theory (collection of sentences) that is not only (syntactically) consistent (that is, does not prove a contradiction), but also avoids proving certain infinite combinations of sentences that are intuitively contradictory. The name is due to Kurt Gödel, who introduced the concept in the course of proving the incompleteness theorem.
