List questions from natural-numbers

Published on 20 Dec 2010 - 12:22

763

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Is 3/2 undefined when only considering the natural numbers?

Published on 27 Dec 2010 - 15:19

13.4k

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How is addition defined?

Published on 30 Dec 2010 - 0:27

5.3k

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Proving there is no natural number which is both even and odd

Published on 10 Jan 2011 - 4:03

245

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Show that there is some $p$ in $\omega$ for which $m+p^+=n$.

Published on 04 Mar 2011 - 20:39

149

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Is the estimation of number's name's length and comma-grouping feasible?

Published on 26 Mar 2026 - 2:56

2.1k

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Commutativity of multiplication in $\mathbb{N}$

Published on 20 Apr 2011 - 18:13

2.5k

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Is there a natural number between $0$ and $1$?

Published on 24 Jun 2011 - 11:49

8.5k

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Set theoretic construction of the natural numbers

Published on 30 Sep 2011 - 3:19

531

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Axiom schema and the definition of natural numbers

Published on 06 Nov 2011 - 15:06

991

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The history of set-theoretic definitions of $\mathbb N$

Published on 25 Nov 2011 - 23:44

1.1k

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Find the least natural number, for which the statement is true

Published on 13 Jan 2012 - 16:37

379

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find the minimum value of $a+b+c$

Published on 18 Jan 2012 - 18:33

72

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Maximising the product of exponents, but minimising the product of the base raised to its respective exponent

Published on 19 Jan 2012 - 12:47

2.2k

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Can the natural numbers be uncountable?

Published on 07 Feb 2012 - 4:12

List Question

Set theoretic definition of a Natural Number

Is 3/2 undefined when only considering the natural numbers?

How is addition defined?

Proving there is no natural number which is both even and odd

Show that there is some $p$ in $\omega$ for which $m+p^+=n$.

Is the estimation of number's name's length and comma-grouping feasible?

Commutativity of multiplication in $\mathbb{N}$

Is there a natural number between $0$ and $1$?

Set theoretic construction of the natural numbers

Axiom schema and the definition of natural numbers

The history of set-theoretic definitions of $\mathbb N$

Find the least natural number, for which the statement is true

find the minimum value of $a+b+c$

Maximising the product of exponents, but minimising the product of the base raised to its respective exponent

Can the natural numbers be uncountable?

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