🆕 standupmaths: Strictly Come Dancing is Strictly Unfair
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Strictly Come Dancing is Strictly Unfair
Jen Rogers is a statistics researcher and lecturer at the University of Oxford.
https://www.jenniferrogers.co.uk/
We chat about how the scoring system works on Strictly Come Dancing (“Dancing With the Stars” in the USA and other countries). The UK system…
https://www.jenniferrogers.co.uk/
We chat about how the scoring system works on Strictly Come Dancing (“Dancing With the Stars” in the USA and other countries). The UK system…
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Tamo aí na relatividade (Facebook)
IC 1101 é a maior galáxia, desde 2011, já descoberta pelo homem.
Ela se localiza aproximadamente a 1 bilhão de anos-luz da terra, e seu diâmetro é de 6 milhões de anos-luz, além disso, contém mais de 100 trilhões de estrelas.
IC 1101 é a maior galáxia, desde 2011, já descoberta pelo homem.
Ela se localiza aproximadamente a 1 bilhão de anos-luz da terra, e seu diâmetro é de 6 milhões de anos-luz, além disso, contém mais de 100 trilhões de estrelas.
Tamo aí na relatividade (Facebook)
Camisetas sobre física, matemática, química, relógios e até camiseta do Rick e Morty!! AQUI-> https://goo.gl/TeBVTS
Camisetas sobre física, matemática, química, relógios e até camiseta do Rick e Morty!! AQUI-> https://goo.gl/TeBVTS
🆕 blackpenredpen: series of n^n/(n!)^2, converge or diverge?
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series of n^n/(n!)^2, converge or diverge?
the fact:https://www.youtube.com/watch?v=HM-kwHR4VO4&t=5s ,
the fact again, https://www.youtube.com/watch?v=2nUJMP_ZnnI&t=27s ,
series of n^n/(n!)^2,
limit of n^n/(n!)^2,
ratio test for series, good for nth power and factorial,
blackpenredpen,
math…
the fact again, https://www.youtube.com/watch?v=2nUJMP_ZnnI&t=27s ,
series of n^n/(n!)^2,
limit of n^n/(n!)^2,
ratio test for series, good for nth power and factorial,
blackpenredpen,
math…
🆕 Dr. Peyam's Show: A set larger than the real numbers
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A set larger than R
In this video I show that P(R), the set of subsets of the real number, is strictly larger than R (in terms of cardinalities). This shows, roughly speaking, that there’s a set that is more infinite than the real numbers. The proof uses Russell’s paradox, which…
🆕 3Blue1Brown: The hardest problem on the hardest test
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The hardest problem on the hardest test
A difficult Putnam question with an elegant solution.
This video was sponsored by Brilliant: https://brilliant.org/3b1b
Help fund future projects: https://www.patreon.com/3blue1brown
An equally valuable form of support is to simply share some of the videos.…
This video was sponsored by Brilliant: https://brilliant.org/3b1b
Help fund future projects: https://www.patreon.com/3blue1brown
An equally valuable form of support is to simply share some of the videos.…