Number Theory Math for Fun
Explore number theory concepts through engaging proofs, puzzles, and problems, from classic irrationality demonstrations to modular arithmetic and prime numbers.
Geometry
Comprehensive exploration of geometric concepts, from basic lines and angles to complex shapes and proofs, enhancing spatial reasoning and problem-solving skills.
Number Theory
Explore fundamental concepts of number theory, including induction, divisibility, congruences, and prime numbers. Delve into advanced topics like quadratic reciprocity and Dirichlet's divisor problem.
Number Theory Full Course - A to Z
Comprehensive exploration of number theory, covering fundamental concepts, theorems, and applications. Ideal for learners seeking in-depth understanding of integer properties and advanced mathematical principles.
Congruências - PAPMEM Janeiro 2023
Aprofunde-se em congruências matemáticas com o Professor Luciano Castro. Aprimore suas habilidades de ensino e explore conceitos avançados do Ensino Médio nesta aula do PAPMEM.
Back to Gauss and Modular Arithmetic - Data Structures in Mathematics Math Foundations
Explore modular arithmetic and its applications in number theory. Learn about congruences, divisibility, and efficient calculation of remainders without long division.
Hensel's Lemma - Number Theory
Explore Hensel's Lemma in number theory, learning its application to congruences and solving equations in p-adic number systems.
Class Groups, Congruences, and Cup Products
Explore class groups, congruences, and cup products in number theory, delving into advanced mathematical concepts and their interconnections.
Computational Number Theory in the Modern World
Explore modern computational number theory, covering primes, factorization, divisibility, congruence, and advanced topics like analytic and additive number theory.
Finite Point Configurations in Euclidean, Discrete, and Arithmetic Settings
Explore finite point configurations across Euclidean, discrete, and arithmetic spaces. Discover size requirements for subsets containing congruent copies of given configurations, with connections to learning theory.
Applied l-adic Cohomology I - Lecture 3
Delve into advanced number theory concepts, exploring l-adic cohomology and trace functions through examples from modern analytic theory, with insights from Gauss, Weil, and Grothendieck's foundational work.
Applied l-adic Cohomology - Lecture 1
Delve into advanced number theory concepts, exploring l-adic cohomology and trace functions through Gauss's congruence theory and its modern applications in analytic number theory.
Applied l-adic Cohomology - Lecture 2
Delve into advanced number theory concepts, exploring trace functions, l-adic cohomology, and their applications in modern analytic theory through examples from Weil, Grothendieck, and Deligne's work.
Applied l-adic Cohomology I - Lecture 4
Delve into advanced analytic number theory concepts, exploring trace functions, l-adic cohomology, and their applications in modern mathematics through expert insights from Philippe Michel.