List questions from parity

Published on 06 Nov 2017 - 17:07

52

Views

$2^k$ of $\pm1$-s placed around ring turn into all $1$-s in $2^k$ steps.

Published on 10 Nov 2017 - 11:50

94

Views

A problem involving divisibility , parity and extremely clever thinking

Published on 12 Nov 2017 - 6:18

23

Views

Parity of two numbers if given parity of one of them and their binomal coefficient

Published on 27 Nov 2017 - 21:59

24

Views

Is it enough to show the parity of numerical function from only the table of it variation?

Published on 28 Nov 2017 - 18:38

15.5k

Views

$C(n,p)$: even or odd?

Published on 19 Nov 2010 - 21:14

42.6k

Views

Is zero odd or even?

Published on 26 Dec 2010 - 13:36

4k

Views

Generalizations of the number theory concepts of "even" and "odd"?

Published on 05 Jan 2011 - 23:19

9.8k

Views

Do odd imaginary numbers exist? [parity for Gaussian integers]

Published on 14 Mar 2011 - 2:08

70.1k

Views

Is infinity an odd or even number?

Published on 02 Jul 2011 - 15:27

1.4k

Views

Parity confusion

Published on 25 Aug 2011 - 11:33

145

Views

Parity, Set of functions

Published on 16 Oct 2011 - 17:45

93

Views

Linear independence of linear combination of functions

Published on 17 Oct 2011 - 7:56

4.6k

Views

If $x^2+y^2=z^2$, why can't $x$ and $y$ both be odd?

Published on 25 Oct 2011 - 19:23

5.7k

Views

Parity and Inverse of Permutations (Odd and Even)

Published on 01 Nov 2011 - 10:57

List Question

Finding parity of unknown function

$2^k$ of $\pm1$-s placed around ring turn into all $1$-s in $2^k$ steps.

A problem involving divisibility , parity and extremely clever thinking

Parity of two numbers if given parity of one of them and their binomal coefficient

Is it enough to show the parity of numerical function from only the table of it variation?

$C(n,p)$: even or odd?

Is zero odd or even?

Generalizations of the number theory concepts of "even" and "odd"?

Do odd imaginary numbers exist? [parity for Gaussian integers]

Is infinity an odd or even number?

Parity confusion

Parity, Set of functions

Linear independence of linear combination of functions

If $x^2+y^2=z^2$, why can't $x$ and $y$ both be odd?

Parity and Inverse of Permutations (Odd and Even)

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