Insanely Ridiculously Absurdly Large Numbers
One of the first mathematical concepts that most of us grasp when we are children is that there is no such thing as the biggest number. No matter what number you pick, you can always add one to it.You might think that such a simple idea wouldn’t have any profound impact in mathematics, but it does.In fact, mathematicians have come up with numbers so mind-bogglingly large that it is difficult to even grasp their size, and new forms of notation had to be developed to even write them down. Learn more about Insanely Ridiculously Absurdly Large Numbers on this episode of Everything Everywhere Daily. Sponsors Quince Go to quince.com/daily for 365-day returns, plus free shipping on your order! Mint Mobile Get your 3-month Unlimited wireless plan for just 15 bucks a month at mintmobile.com/eed Subscribe to the podcast! https://everything-everywhere.com/everything-everywhere-daily-podcast/ -------------------------------- Executive Producer: Charles Daniel Associate Producers: Austin Oetken & Cameron Kieffer Become a supporter on Patreon: https://www.patreon.com/everythingeverywhere Discord Server: https://discord.gg/UkRUJFh Instagram: https://www.instagram.com/everythingeverywhere/ Facebook Group: https://www.facebook.com/groups/everythingeverywheredaily Twitter: https://twitter.com/everywheretrip Website: https://everything-everywhere.com/ Disce aliquid novi cotidie Learn more about your ad choices. Visit megaphone.fm/adchoices
You May Also Like

Neil Oliver Podcast
Fat Belly Films

Acontece que no es poco con Nieves Concostrina
SER Podcast

Who Killed JFK?
iHeartPodcasts

BELLUMARTIS PODCAST
Bellumartis Historia Militar

Entrez dans l'Histoire
RTL

Les grands dossiers de l'Histoire par Franck Ferrand
Radio Classique

Ridiculous History
iHeartPodcasts

Der Rest ist Geschichte
Deutschlandfunk

Ohio Mysteries
Evergreen Podcasts
BBC Lê
BBC Brasil
Community discussion