
8 votes

New Foundations is consistent  a difficult mathematical proof proved computationally using Lean
10 votes 
The Hydra game
6 votes 
Bizarre traveling flame discovery
11 votes 
Not every student needs Algebra 2. UC should be flexible on math requirement.
21 votes 
The mystery of spinors
4 votes 
Happy Tau/2 day everyone!
22 votes 
The oldest unsolved problem in math. Do odd perfect numbers exist?
11 votes 
Citation cartels help some mathematicians—and their universities—climb the rankings
8 votes 
Y'all are nerds (according to math)
8 votes 
Egyptian fractions and the greedy algorithm
6 votes 
What is a math department worth?
25 votes 
A brief history of tricky mathematical tiling
10 votes 
Maths anxiety
12 votes 
The humbling of the maths snobs
10 votes 
Can YOU win rock, paper, scissors against Grey? 99.9999999% will fail.
40 votes 
Polyhedra world
8 votes 
Quantum Computing Since Democritus
7 votes 
The Lindy Effect (Toby Ord)
3 votes 
The early history of counting
6 votes 
Knot theory: How the most useless branch of math could save your life
15 votes 
Are there politics in mathematics?
Curious if there are movements within the governance or research pertaining to the field that act to promote or suppress certain ideas? Was watching the “Infinity explained in 5 different levels”...
Curious if there are movements within the governance or research pertaining to the field that act to promote or suppress certain ideas? Was watching the “Infinity explained in 5 different levels” and thought… maybe there are trends for or against interpretations and/or abstractions that get a rise in people…
33 votes 
Steffen's polyhedron is a flexible concave polyhedron. Euler thought such a shape was impossible. I also show infinitesimally flexible polyhedrons and bistable polyhedrons.
13 votes 
The Fibonacci Matrix
12 votes 
Seximal: a better way to count
24 votes 
The network of collaboration among rappers and its community structure
9 votes 
History of transcendental numbers
7 votes 
The spool paradox
4 votes 
UK hobbyist discovers new unique shapes, stunning mathematicians
17 votes 
The derivative isn't what you think it is
8 votes 
An aperiodic monotile exists!
21 votes 
The story behind the Packing Chromatic paper
5 votes 
Once a millennium alignment of all three norths
5 votes 
How do fireflies flash in sync? Studies suggest a new answer.
3 votes 
Why are quintic equations not solvable?  the Galois theory approach
3 votes 
Penrose Unilluminable Room is a room with mirrored walls that can't be fully illuminated by a single point source of light
3 votes 
The hyperbolic geometry of DMT experiences
7 votes 
Repulsive Curves
4 votes 
Why everyone ignored the world's best mathematician
4 votes 
A mathematician explains what Foundation gets right about predicting the future
5 votes 
How do I calculate my family's "average family location"?
So, I just listened to a This American Life podcast called Ghost in the Machine. In one of the stories, a man decides to calculate, every week, the Average Family Location of his family. By that,...
So, I just listened to a This American Life podcast called Ghost in the Machine. In one of the stories, a man decides to calculate, every week, the Average Family Location of his family. By that, he means: once you add everyone's coordinates for every coordinate in which they've been in that period, what city/location represents the average point between them all?
I decided to do the same for my family, which will be much easier because there are no touring musicians among us. The one complication is that a good chunk of the family is on other continents, and I wouldn't want us to "meet" in the middle of the ocean. So some approximation might be warranted.
I'd be happy if someone could provide me the math, I'm fairly confident I would be able to do it with a calculator or maybe put into some crude Python. I don't think I need to make a weekly report, since we're not that mobile. Maybe twice a year, or once every two months.
Thanks!
Edit: I don't know much math
Edit2: holy shit this is not simple at all! Now I feel kinda bad for throwing this problem at you guys. I really thought it would be quick and easy!
9 votes 
I need cool facts about huge numbers
So, my 5yearold nephew is obsessed with huge numbers, especially named numbers such as googol, duodecillion, and centillion. The other day I spent some time reciting these numbers to him, and...
So, my 5yearold nephew is obsessed with huge numbers, especially named numbers such as googol, duodecillion, and centillion. The other day I spent some time reciting these numbers to him, and trying (and failing) to describe them. What I need are some cool facts about these numbers, such as "there are 1 quadrillion cat hairs in the world", or "there are not enough stars in the universe to fill one googol".
Besides math, his main interests are superheroes and, apparently, cars.
I'm not a math or physics guy, so hopefully you guys can help me cheat :P
12 votes 
Bertrand's Paradox (with 3blue1brown)
1 vote 
Alice, Bob, and the average shadow of a cube
4 votes 
Hiding images in plain sight: the physics of magic windows
5 votes 
Lehmer Factor Stencils: A paper factoring machine before computers
2 votes 
Analytic Number Theory book club ending today
3 votes 
Our next trip to integer partitions
2 votes 
Our trip to the prime number theorem
9 votes 
Could you avoid being hit by a laser if you were in a room of mirrors?
2 votes