Sandbox: Difference between revisions
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[http://www.telegraph.co.uk/finance/personalfinance/consumertips/household-bills/10133100/Bogus-offers-Beware-supermarket-wine-at-bargain-prices.html Beware supermarket wine 'bargains']<br> | :[http://www.telegraph.co.uk/finance/personalfinance/consumertips/household-bills/10133100/Bogus-offers-Beware-supermarket-wine-at-bargain-prices.html Beware supermarket wine 'bargains']<br> | ||
by Rosie Murray-West, ''The Telegraph'', 21 June 2013 | :by Rosie Murray-West, ''The Telegraph'', 21 June 2013 | ||
==A pair of probability puzzles== | ==A pair of probability puzzles== |
Revision as of 00:01, 7 April 2014
March bracket madness
Mathematicians are hoping their calculations add up to the perfect bracket
by Mary Pilon, New York Times, 15 March 2014
In N.C.A.A. tournament bracket, mathematician outdoes Matildas
by Joe Drape, New York Times, 24 March 2014
Two alcohol graphics
1. We learned of the following item from Dan Velleman:
- Tell me what you drink, and I’ll tell you how you’ll vote
- by Beppi Crosariol, The Globe and Mail, 14 January 2014
The article includes a chart, entitled What Americans drink and how they vote
2. Douglas Rogers sent the following, which he dubbed a "wine series" plot!
It appears in
- Beware supermarket wine 'bargains'
- by Rosie Murray-West, The Telegraph, 21 June 2013
A pair of probability puzzles
[A coin problem]
Consider this simple game: flip a fair coin twice. You win if you get two heads, and lose otherwise. It’s not hard to calculate that the chances of winning are 1/4.
Your challenge is to design a game, using only a fair coin, that you have a 1/3 chance of winning.
Continues "And here is my recipe for getting the most out of this problem: if you can solve it, do not stop with one answer. Rather, see how many answers you can come up with. I’ve posed this problem to many people, and I continue to hear novel solutions."
A large urn
by Gary Antonik, Numberplay blog, New York Times, 24 March 2014
There are 600 black marbles and 400 white marbles mixed well in a large urn. You draw marbles one by one at random without replacement until you take out all the marbles of one of the colors. What is the probability that at least one white marble will be left in the urn?
Bonus: On average, how many marbles will be left in the urn?
Submitted by Bill Peterson