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Learn Mathematical logic, earn certificates with paid and free online courses from Stanford, UC San Diego, IIT Kharagpur, University of Melbourne and other top universities around the world. Read reviews to decide if a class is right for you.
Explore foundational mathematical concepts including logic, set theory, and proof techniques, enhancing analytical skills for economic reasoning and problem-solving.
Develop logical reasoning skills through engaging lessons on proofs, sets, algebra, geometry, and more. Self-paced study option available for college credit transfer.
This course is for students interested in formal methods of logic. The lecturer will lead a systematic study of the basics of modern logic.
Explore mathematical reasoning through logic and set theory, building a foundation for advanced math and computer science. Develop abstract thinking and learn to model theories in the set theoretic universe.
Stretch your analytic muscles with truth-tellers, liars, logical robots, and more.
Exercise your rationality and learn the mathematical dialects of logic.
Explore statements, propositions, connectives, truth tables, tautology, and contradiction in mathematical logic.
Explore decidability bounds in extended Presburger arithmetic with sine, covering previous results, methods, and the Channel conjecture in this mathematical seminar.
Explore advanced mathematical concepts beyond o-minimality, including real fields, partial orders, and postminimality in this graduate-level lecture on tame phenomena.
Explore o-minimality, its foundations, and key theorems in this graduate-level lecture, emphasizing mathematical concepts and their applications in tame geometry.
Explore the effectiveness of o-minimal results in sharply o-minimal contexts, covering algebraic lemmas, cellular versions, and cylindrical parametrization techniques.
Explore advanced concepts in pure model theory, including simple theory, invariant types, and symmetry, with expert insights from Itay Kaplan of The Hebrew University of Jerusalem.
Explore stable theory, nonforking, and Kim's lemma in pure model theory with Prof. Itay Kaplan, delving into advanced concepts and proofs in this comprehensive lecture.
Explore computational approaches to Gödel's completeness theorem, including Krivine's "exploding models," A-translation, and Kripke forcing, with insights on reifying validity proofs into derivability proofs.
Explore intuitionistic logic and arithmetic through finite type formalisation and negative translations. Gain insights into extensional and intensional models, decidable atomic formulas, and equality at higher types.
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