วีดีโอ

If two rectangles have the same perimeter and same area, are they the "same" rectangle? (i.e., are they congruent rectangles?) Let's find out with a little bit of algebra #math #algebra #geometry #rectangle #perimeter #area #stem

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This video is part of a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multipli...

This playlist is a quick introduction to the basic concepts of modern number theory, with the goal of introducing the viewer to the tools that are needed to understand how modern cryptographic methods based in number theory work. We discuss divisibility, primes, the Fundamental Theorem of Arithmetic, the greatest common divisor, Euclid's algorithm, congruences, congruence classes, multiplicativ...

Happy 6/28 = 28/6 the one and only DOUBLY PERFECT DAY. Also happy Tau Day to those who celebrate #math #piday #tauday #perfectnumber #numbertheory #stem

This is a talk I gave at BIRS (Banff, Alberta) during the "Alberta Number Theory Days", on March 23, 2024. See www.birs.ca/events/2024/2-day-workshops/24w2020 for the program of the event. Note: unfortunately a Zoom dialogue screen was recorded in the middle of the screen, and that's beyond my control.

In this video I suggest a basic structure for math research papers. One more tip: always use LaTeX! #math #research #article #writing #academia #stem

A quick intro to Sylow theorems #math #abstractalgebra #grouptheory

CTNT 2024 - Class Field Theory (Christelle Vincent) - Lecture 2

CTNT 2024 - Class Field Theory (Christelle Vincent) - Lecture 4

CTNT 2024 - Class Field Theory (Christelle Vincent) - Lecture 3

CTNT 2024 - Class Field Theory (Christelle Vincent) - Lecture 1

CTNT 2024 - Using Quadratic Reciprocity (Keith Conrad) - Lecture 1

CTNT 2024 - Using Quadratic Reciprocity (Keith Conrad) - Lecture 3

CTNT 2024 - Using Quadratic Reciprocity (Keith Conrad) - Lecture 4

CTNT 2024 - Using Quadratic Reciprocity (Keith Conrad) - Lecture 2

CTNT 2024 - Introduction to Elliptic Curves (Alvaro Lozano-Robledo) - Lecture 4

CTNT 2024 - Introduction to Elliptic Curves (Alvaro Lozano-Robledo) - Lecture 1

CTNT 2024 - Introduction to Elliptic Curves (Alvaro Lozano-Robledo) - Lecture 2

CTNT 2024 - Introduction to Elliptic Curves (Alvaro Lozano-Robledo) - Lecture 3

"From Diophantus to Bitcoin: Why Are Elliptic Curves Everywhere?" by Alvaro Lozano-Robledo

CTNT 2022 - Definite orthogonal modular forms in rank 4 (by Eran Assaf)

CTNT 2022 - Grothendieck’s section set and the Lawrence-Venkatesh method (by Alex Betts)

CTNT 2022 - An Introduction to Galois Representations (Lecture 1) - by Alvaro Lozano-Robledo