Generate random integer array
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I need to create an array of random integers. The array must consist of at least two numbers greater than one but there is no maximum array length. The elements of the array need to sum to less than 46. Thanks for your help.
5 Comments
Greg
on 25 Jan 2017
Doesn't adding a constraint like "sum to less than 46" necessarily negate the randomness? I mean, going way beyond normal discussions of "pseudo-" random.
Further, if each element must be greater than 1, that inherently tells you the maximum array length is 45. (If you mean greater-than-or-equal-to, then it's 46).
Bill Symolon
on 25 Jan 2017
John D'Errico
on 25 Jan 2017
Greg, yes, it IS possible to generate a set of numbers that are randomly distributed, subject to a constraint.
For example, consider the rows of the array:
A = rand(1e6,1);
A = [A;1-A];
The rows of A comprise a set that are uniformly distributed along the line segment that passes between the points {[0 1], [1,0]}. So, completely uniformly distributed (and random), yet constrained to lie along a line segment. You can also view it as random, yet subject to the constraint that the sum is 1.
But in order to generate a random sample, you need to understand/provide the distribution that will generate said sample. It is not enough to just say "random".
John D'Errico
on 25 Jan 2017
Bill -
If you know n in advance, then this is pertinent information, although still insufficient. n is not simply random. It is arbitrary, but known.
What do you do when n is 16? You need to explain these things, otherwise, one is forced to guess what you want to do.
So can we assume that n is given by the user. Then you want to come up with the number of cards in each pile, that then sums to n? Must each number be greater than 2? How large can any single pile of cards then be?
Bill Symolon
on 25 Jan 2017
Edited: Bill Symolon
on 25 Jan 2017
Accepted Answer
More Answers (1)
Steven Lord
on 25 Jan 2017
0 votes
If you're looking to shuffle a deck of cards, use randperm. Once you have a vector representing the shuffled deck of cards, use indexing to extract subsets of the vector to represent each of your piles.
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