A simple explanation of a/(b+c) + b/(c+a) + c/(a+b) = 4
(eth.limo)
You may have at some point seen this math puzzle:
You may have at some point seen this math puzzle:
Mathematician solves algebra's oldest problem using intriguing number sequences
(unsw.edu.au)
A UNSW mathematician has discovered a new method to tackle algebra’s oldest challenge – solving higher polynomial equations.
A UNSW mathematician has discovered a new method to tackle algebra’s oldest challenge – solving higher polynomial equations.
The Algebra of Patterns (Extended Version)
(arxiv.org)
Pattern matching is a popular feature in functional, imperative and object-oriented programming languages.
Pattern matching is a popular feature in functional, imperative and object-oriented programming languages.
Mathematician solves algebra's oldest problem using intriguing number sequences
(phys.org)
A UNSW Sydney mathematician has discovered a new method to tackle algebra's oldest challenge—solving higher polynomial equations.
A UNSW Sydney mathematician has discovered a new method to tackle algebra's oldest challenge—solving higher polynomial equations.
Mathematician solves algebra's oldest problem using new number sequences
(phys.org)
A UNSW Sydney mathematician has discovered a new method to tackle algebra's oldest challenge—solving higher polynomial equations.
A UNSW Sydney mathematician has discovered a new method to tackle algebra's oldest challenge—solving higher polynomial equations.
Abel Prize Awarded to Japanese Mathematician Who Abstracted Abstractions
(nytimes.com)
Masaki Kashiwara, a Japanese mathematician, received this year’s Abel Prize, which aspires to be the equivalent of the Nobel Prize in math. Dr. Kashiwara’s highly abstract work combined algebra, geometry and differential equations in surprising ways.
Masaki Kashiwara, a Japanese mathematician, received this year’s Abel Prize, which aspires to be the equivalent of the Nobel Prize in math. Dr. Kashiwara’s highly abstract work combined algebra, geometry and differential equations in surprising ways.
The exceptional Jordan algebra (2020)
(hatsya.com)
In the early 1930s, Pascual Jordan attempted to formalise the algebraic properties of Hermitian matrices.
In the early 1930s, Pascual Jordan attempted to formalise the algebraic properties of Hermitian matrices.
Quaternions and spherical trigonometry
(wordpress.com)
Hamilton’s quaternion number system is a non-commutative extension of the complex numbers, consisting of numbers of the form where are real numbers, and are anti-commuting square roots of with , , . While they are non-commutative, they do keep many other properties of the complex numbers:
Hamilton’s quaternion number system is a non-commutative extension of the complex numbers, consisting of numbers of the form where are real numbers, and are anti-commuting square roots of with , , . While they are non-commutative, they do keep many other properties of the complex numbers: