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#1 2007-05-31 05:03:08

shocamefromebay
Member
Registered: 2007-05-30
Posts: 103

someone might've already posted this but...

someone might've already posted this but i dont know if anone did or not so im gonna post it here anyways
its a nice little riddle

Here it is:

What is "never odd or even"?

Last edited by shocamefromebay (2007-05-31 05:04:57)

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#2 2007-05-31 05:06:56

JaneFairfax
Member
Registered: 2007-02-23
Posts: 6,868

Re: someone might've already posted this but...

Last edited by JaneFairfax (2007-05-31 05:07:27)

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#3 2007-05-31 05:12:02

Big Mac
Member
Registered: 2007-05-19
Posts: 20

Re: someone might've already posted this but...

Jane - if even numbers end in 0, 2, 4, 6 or 8  in your opinion why is the first even number not 0? - kids in year 9 were asking.

Personally, I would argue that 0 is not even a number....is it?? (digital representation only when using our place value system)


I think, therefore I am.

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#4 2007-05-31 05:39:51

shocamefromebay
Member
Registered: 2007-05-30
Posts: 103

Re: someone might've already posted this but...

jane u got it!!!!that is totally rite. you are awesome!!!! congrats.

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#5 2007-05-31 07:03:12

mathsyperson
Moderator
Registered: 2005-06-22
Posts: 4,900

Re: someone might've already posted this but...

Big Mac wrote:

Jane - if even numbers end in 0, 2, 4, 6 or 8  in your opinion why is the first even number not 0? - kids in year 9 were asking.

Personally, I would argue that 0 is not even a number....is it?? (digital representation only when using our place value system)

It depends what you mean by number. 2 is the first natural number, but if you're talking about non-negative integers then it's 0 instead. And if you're talking about integers then there isn't a first one. The same goes for rationals and reals, but for those the labels of odd and even don't make sense anyway.


Why did the vector cross the road?
It wanted to be normal.

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#6 2007-06-02 02:40:21

Big Mac
Member
Registered: 2007-05-19
Posts: 20

Re: someone might've already posted this but...

Cheers mathsy- much appreciated.


I think, therefore I am.

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