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start:mathematics:random_numbers

“We can never decide for sure that a number is random, but what we can do is apply an increasing number of tests and treat our sequence of numbers as innocent until proved guilty.”

Source *Colva Roney-Dougal*, Senior Lecturer in Pure Mathematics at the *University of St Andrews, speaking in 'Random and Pseudorandom', BBC 'In our time'* Jan. 2011.

Allthough the tests can show that a finite sequence of numbers appears to be random (i.e. it can't be mathematically represented in a shorter form) - there is currently no mathematical method to prove that if it continues, the next numbers in the sequence won't start to repeat.

“I can never prove that a sequence of numbers is random, I can only say that it looks and smells random given all the tests I've been able to apply so far.”

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