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5 votes
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Twenty questions (of maddening, delicious geometry)
9 votes -
Titans of mathematics clash over epic oroof of ABC Conjecture
7 votes -
More musings on Pollard Rho
3 votes -
Quaternions visualization by 3blue1brown - thinking in the fourth dimension
12 votes -
Idle musings about the Pollard Rho method of factoring integers
5 votes -
What statistic is absolutely mind-blowing?
Contrary to popular belief, if you're in a position where you need CPR from cardiac arrest, you only have a 5-10% chance of surviving after an attempted resuscitation.
22 votes -
A band of Polish mathematicians figured out much about how German Enigma encoding machines operated, years before Alan Turing did
6 votes -
Does Hollywood ruin books? - Numberphile
11 votes -
Mathematicians solve age-old spaghetti mystery
7 votes -
Which Beatle wrote one of the most famous songs of all time? A math model has the answer
7 votes -
How do you compute the probability of covering an entire population given you take an arbitrary number of random samples?
I suck at probability, so I thought I would ask here. To clarify, given a population of size P, a sample size of K, and an arbitrary number of trials N, how do I compute the probability of having...
I suck at probability, so I thought I would ask here.
To clarify, given a population of size P, a sample size of K, and an arbitrary number of trials N, how do I compute the probability of having included each member of the population at least once in the experiment?
This problem is difficult to wrap my head around. It seems like it uses a combination of combinatorics and dependent events, which really throws me off.
Edit: This problem isn't the coupon collector's problem (please see some of my responses below). Think of the coupon collector's problem as being a special case of this problem where K = 1. My question is meant to cover an arbitrary K >= 1.
9 votes -
2018 Fields Medal and Nevanlinna Prize Winners
5 votes -
How to convert a non-math-lover (Dandelin spheres)
3 votes -
Why do we still use COBOL?
14 votes -
Balls and cones
4 votes -
Albert Einstein's boyhood proof of the Pythagorean Theorem
3 votes -
Divergence and curl | Fluid flow with complex functions, part one
8 votes -
Divergence and curl | Fluid flow with complex functions, part one
8 votes -
Math bee: Honeybees seem to understand the notion of zero
7 votes -
Dance of the Honeybees: By pairing the sun’s direction with the flow of gravity, honeybees explain the distant locations of food by dancing, essentially using 2D representations of 6D shapes as guides
7 votes -
Mathematicians disprove conjecture made to save black holes
13 votes -
The emacs calculator
5 votes -
Math can’t solve everything: Questions we need to be asking before deciding an algorithm is the answer
5 votes