Harold Scott MacDonald Coxeter

Harold Scott MacDonald Coxeter

Harold Scott MacDonald Coxeter was born on February 9th, 1907

Full Name: Harold Scott MacDonald Coxeter
Place of Birth: London, England
Profession: English-Canadian Mathematician and Academic
Notable Work: coxeter group and Coxeter diagram
Alma Mater: University of Cambridge
Awards: CRM-Fields-PIMS Prize
Career Years: 1930s-2003
Death Year: 2003

A renowned mathematician and geometer who made significant contributions to the field of geometry, particularly in the areas of polytopes and non-Euclidean geometry. His work has had a lasting impact on mathematics, art, and architecture.

Written by: Isabel Sanchez Isabel Sanchez

Harold Scott MacDonald Coxeter: A Geometric Genius

Renowned for his groundbreaking contributions to the field of geometry, Harold Scott MacDonald Coxeter is considered one of the greatest geometers of the 20th century. His work has had a profound impact on the understanding of geometric shapes, symmetries, and structures, earning him a permanent place in the annals of mathematical history.

A Life of Mathematical Pursuit

Born on February 9, 1907, in Kensington, England, Coxeter was surrounded by creativity and talent from a young age. His father, Harold Samuel Coxeter, was a sculptor and baritone singer, while his mother, Lucy Gee Coxeter, was a portrait and landscape painter who had attended the Royal Academy of Arts.

Coxeter's love for mathematics was ignited early, and he went on to study at King Alfred School, London, and St George's School, Harpenden. He was accepted at King's College, Cambridge, in 1925, where he delved deeper into the world of mathematics.

A Legacy of Geometric Contributions

Coxeter's work spanned over 60 years, during which he made significant contributions to various areas of geometry, including:

Awards and Honors

Coxeter's contributions to mathematics were recognized with numerous awards and honors, including:

Personal Milestones

Beyond his mathematical pursuits, Coxeter was an accomplished pianist and composer, believing that music and mathematics were intimately related. He outlined his ideas in a 1962 article on "Music and Mathematics" in the Canadian Music Journal.

Coxeter's love for geometry extended beyond mathematics. He was fascinated by the geometric patterns found in nature and art, often finding inspiration in the works of artists like M.C. Escher.

Lasting Impact

Harold Scott MacDonald Coxeter's work has had a profound impact on various fields, including:

As a testament to his legacy, many concepts in geometry and group theory bear his name, ensuring that his work will continue to inspire future generations of mathematicians and artists alike.

Timeline
1907
Born in Kingston upon Hull
Harold Scott MacDonald Coxeter was born on February 9, 1907, in Kingston upon Hull, England. He would go on to become a renowned mathematician.
1926
Earned PhD from Cambridge
Coxeter earned his PhD from Cambridge University in 1926, where he studied under prominent mathematician H.F. Baker.
1936
Published Regular Polytopes
In 1936, Coxeter published his influential book Regular Polytopes, which introduced new concepts in geometry.
1969
Won the CRM-Fields-PIMS Prize
Coxeter won the CRM-Fields-PIMS Prize in 1969 for his contributions to mathematics.
2003
Died in Toronto
Harold Scott MacDonald Coxeter passed away on March 31, 2003, in Toronto, Canada, leaving behind a legacy in mathematics.
Harold Scott MacDonald Coxeter

Harold Scott MacDonald Coxeter Quiz

What area of mathematics did Harold Scott MacDonald Coxeter make significant contributions to?

Score: 0/5
FAQ
What were Harold Scott MacDonald Coxeters contributions to mathematics?
Coxeter was a British-Canadian mathematician who made significant contributions to geometry, particularly in the fields of polytopes, graph theory, and non-Euclidean geometry.
What was Harold Scott MacDonald Coxeters work on polytopes?
Coxeters work on polytopes, including the classification of convex polytopes, has had a profound impact on geometry, topology, and computer science.
How did Harold Scott MacDonald Coxeters research influence other fields?
Coxeters mathematical discoveries have far-reaching implications for fields such as physics, engineering, computer science, and art, including applications in crystallography, coding theory, and game development.
What was Harold Scott MacDonald Coxeters impact on mathematical education?
Coxeter was a dedicated educator who wrote influential textbooks and inspired generations of mathematicians, promoting geometrical and mathematical literacy.
What is Harold Scott MacDonald Coxeters legacy in mathematics?
Coxeter is remembered as one of the most prominent mathematicians of the 20th century, leaving behind a rich legacy of mathematical discoveries, and continuing to inspire research and education in geometry and beyond.

Related People:

Martin Gardner

Born in 1914

Prolific writer and puzzle enthusiast who popularized mathematics and science through engaging books and columns, making complex concepts accessible to a broad audience.

Donald Knuth

88 Years Old

Pioneering computer scientist and mathematician who wrote the multi-volume work "The Art of Computer Programming" and developed the TeX typesetting system. Known for his contributions to algorithms, programming languages, and typography.

Andrew Wiles

73 Years Old

Proved Fermat's Last Theorem, a problem that went unsolved for over 350 years, and made significant contributions to number theory. His work has far-reaching implications for mathematics and cryptography.

Grigori Perelman

60 Years Old

David Hilbert

Born in 1862

A renowned mathematician and academic who developed infinite-dimensional vector spaces and laid the foundation for quantum mechanics and relativity. He's also famous for his 23 unsolved math problems that shaped 20th-century mathematics.

Emmy Noether

Born in 1882

A pioneering mathematician and physicist who revolutionized abstract algebra and made groundbreaking contributions to modern physics, particularly in the development of Einstein's theory of general relativity.