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Explore Gödel's Dialectica paper and its impact on Hilbert's Program. Analyze the epistemological significance of Gödel's consistency proof for arithmetic and its implications for mathematical foundations.
Explore key technical approaches for building trustworthy AI systems, focusing on intuitiveness, interaction, explainability, and human domain knowledge integration for more reliable and transparent artificial intelligence.
Explore the concept of interestingness in mathematics and its implications for AI-driven mathematical discoveries. Gain insights into defining proxies for mathematical interest using formal proof archives.
Explore a novel approach to reading Euclid's Elements, focusing on fundamental theorems in Books I and II as a guide to understanding Euclidean geometry and its philosophical implications.
Explore the Gödel translation's history, its impact on intuitionistic and modal logic, and future research directions in this advanced mathematical seminar.
Explore Frege's consistent definition of real numbers as ratios of magnitudes. Uncover how slight modifications to his original work could have preserved this groundbreaking mathematical concept.
Explore geometric inequalities between intrinsic and extrinsic curvature invariants in Riemannian manifolds, focusing on Nash's Theorem and recent developments in the field.
Explore ∞-category theory's formalization, unifying mathematics, computer science, and physics. Learn synthetic reasoning and the Yoneda Lemma in this advanced mathematical seminar.
Explore mathematical objects and their cultural significance with Prof. Salanskis. Delve into philosophy of science, culture, and etho-analysis in this thought-provoking seminar series.
Explore mathematical objects and their relation to philosophy of culture with Prof. Salanskis. Examine truth, presentation, and multiplicity in mathematics, and delve into the intersection of science and cultural philosophy.
Explore mathematical objects, their philosophical interpretations, and the role of philosophy of science in cultural analysis with Professor Jean-Michel Salanskis.
Explore the Continuum Hypothesis and its philosophical implications in set theory. Examine contemporary perspectives on Cantor's famous postulate and its generalized form.
Explore Cantor's Theorem and its implications for infinite cardinalities. Examine the historical context, compare proofs, and discover applications to paradoxical mathematical situations.
Explore mathematical objects, their philosophical interpretations, and the role of philosophy of science in cultural analysis with Professor Salanskis.
Explore the rivalry between point-set and combinatorial topology camps in 1930s America, examining their approaches, key figures, and impact on the mathematical research community.
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