Art of Problem Solving

Carl Friedrich Gauss: Difference between revisions

Cmac89 (talk | contribs)
m capitalization
Aoum (talk | contribs)
No edit summary
 
(4 intermediate revisions by 3 users not shown)
Line 1: Line 1:
'''Carl Friedrich Gauss''' was a German [[mathematician]] and [[scientist]] who lived from April 30, 1777 to February 23, 1855.
'''Carl Friedrich Gauss''' was a German [[mathematician]] and [[scientist]] who lived from April 30, 1777 to February 23, 1855.


Among his many accomplishments were quickly calculating the sum of the integers 1-100 in the first grade and proving that a 17-gon -or any n-gon where n is a Fermat prime- was constructable.  He even asked for a 17-gon to be put on his tombstone.
Among his many accomplishments were quickly calculating the sum of the [[integer]]s from 1 to 100 in the first grade and proving that a 17-gon (or any <math>n</math>-gon where <math>n</math> is a [[Fermat prime]]) is [[constructible polygon | constructible]].  He even asked for a 17-gon to be put on his tombstone.


Gauss has several mathematical and physics terms named after him including the Gaussian integers, Gaussian distributions, and Gauss's Law.
Gauss has several mathematical and physics terms named after him including the [[Gaussian integer]]s, [[Gaussian distribution]]s, and [[Gauss's Law]].


[[Category:Famous mathematicians]]
Also, he wrote a series of books that helped with number theory!
 
== Short Biography Video on Gauss ==
https://youtu.be/aszYTgYNyrs
 
~MathKatana


{{stub}}
{{stub}}
[[Category:Mathematicians]]

Latest revision as of 16:44, 23 June 2025

Carl Friedrich Gauss was a German mathematician and scientist who lived from April 30, 1777 to February 23, 1855.

Among his many accomplishments were quickly calculating the sum of the integers from 1 to 100 in the first grade and proving that a 17-gon (or any $n$-gon where $n$ is a Fermat prime) is constructible. He even asked for a 17-gon to be put on his tombstone.

Gauss has several mathematical and physics terms named after him including the Gaussian integers, Gaussian distributions, and Gauss's Law.

Also, he wrote a series of books that helped with number theory!

Short Biography Video on Gauss

https://youtu.be/aszYTgYNyrs

~MathKatana

This article is a stub. Help us out by expanding it.