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Dive into machine learning applications in knot theory, exploring neural networks for classifying topologically distinct knots and investigating the Jones unknot conjecture through innovative computational approaches.
Explore how machine learning reveals hidden patterns in number theory and representation theory through collective analysis of mathematical structures and datasets.
Explore cutting-edge applications of machine learning in knot theory, focusing on computational methods for determining smooth 4-genus properties and their topological implications.
Explore generative modeling through flows and diffusions, focusing on mathematical foundations and applications in scientific computing, Monte Carlo sampling, and dynamical systems.
Explore advanced mathematical approaches for understanding and predicting complex system behaviors through machine learning and dynamic modeling techniques.
Explore how machine learning and neural networks can assist mathematicians in theorem proving, focusing on formal languages like Lean and addressing challenges in automated mathematical reasoning.
Explore how AI revolutionizes mathematical discovery through theorem-proving, conjecture formulation, and pattern detection across various mathematical disciplines from geometry to number theory.
Explore how deep learning and neural networks can predict and analyze number theory patterns, focusing on the Möbius function and squarefree indicators in mathematical sequences.
Explore how Reinforcement Learning can prove mathematical theorems, focusing on applications in Number Theory and Knot Theory for solving complex mathematical problems and conjectures.
Delve into score-based diffusion models for image generation, exploring generalization capabilities, dimensionality challenges, and multiscale properties through statistical physics principles.
Delve into mathematical models explaining scaling behaviors and emergent properties in deep learning systems, with insights from Harvard's research on solvable frameworks and theoretical foundations.
Explore how machine learning and transformers can predict Euler factors of elliptic curves, uncovering patterns in L-functions and their relationship to the BSD conjecture.
Explore machine learning applications in analyzing L-functions data, focusing on rational and non-rational functions to uncover patterns and predict mathematical invariants in number theory.
Explore how machine learning and classical methods compete in automated theorem proving and extremal graph theory, comparing their effectiveness in solving complex mathematical problems.
Explore mathematical optimization through PatternBoost algorithm to solve complex problems in hypercube diameter preservation and edge deletion in graph theory.
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