Math Is Fun Forum

  Discussion about math, puzzles, games and fun.   Useful symbols: ÷ × ½ √ ∞ ≠ ≤ ≥ ≈ ⇒ ± ∈ Δ θ ∴ ∑ ∫ • π ƒ -¹ ² ³ °

You are not logged in.

#26 Re: Introductions » Im not a mathematician, ... however! » 2006-10-05 23:22:02

too observant mathsisfun
exactly right - the cray supercomputer - thats why I chose the name for this forum
most of the posts here look like everyone got a supercomputer for a brain when they do maths.

ER .. does this make me sound old or what ??????  but I actually used to work on
IBM mainframes as an operator  (back so long ago I dont want to remember when) I dont know if you know about these things but you sound like you have a similar background
they were IBM 370/158's  and 370/159's 
Oh dear I'm old enough to know better than try and join in with some of the geniuses I have seen posting here.

#27 Re: This is Cool » I disagree with » 2006-10-05 16:53:19

but 0 really isnt a number  - the romans never had any concept of a zero in their system
the Greeks managed fine without a zero for quite a while too

infact you will see what I am saying in a second

the number 1378  is merely a kind of shorthand for the sum
1000.000... + 300.000.... + 70.000... + 8.000...
notice all the zero's after the point stretch to infinity

the zero merely denotes the complete abscence of a number at a certain point in the sum
so  1305 =  1000.000.... + 300.000... +5.000...
I rest my case - zero is the abscence of a number - not a number in itself
therefore it is true that numbers range on the real number scale as
3,2,1,-1,-2,-3
and since .999... is neither -1 or +1 then the difference is between   1 and -1
that has to be the case it just cannot be otherwise

I havent got time to continue this  right now -
I'll be back tomorrow. -

#28 Introductions » Im not a mathematician, ... however! » 2006-10-05 16:33:55

cray
Replies: 20

I'm not a mathematician, however I love doing little mathematical and logic puzzles -
I read the whole of a book called "fermats last theorem" and that really got me into trying harder with numbers.
What caught my attention here is the puzzle

1/3 = .333...
2/3 = .666...
3/3 = .999...

how can that be?   1=1   and   1=.999  !!!
Anyway if I can just find that thread again I would be happy

#29 Re: This is Cool » I disagree with » 2006-10-05 13:11:55

Ok heres two things may surprise you

1)  I dont get why the people who say .999r is not = 1 cant accept that 1=.999r
I dont get why you think that  1/3 is not = .3333
after all
1/3 =.333
2/3 = .666
3/3 = .999

2)  go to google and type this exactly into google :   .999999999999 + .999999999999
it will give you an answer of 2
google is also a scientific calc and if you type enough 9's it know you mean its a reccuring number.
then type .999999999999 - 1
the answer is 1

I'm not a person that says its right - google say so
the claim is that 1=1 and 1=.999r
but none of you seem able to provide proof for the opposite claim
namely that   1=1 and 1 != .999r       
("!"  means, "not")

so I fail to see why people cant accept that 1 can = both
its obvious that it can
there is no difference between  1/3 and .333r
so why you think theres a difference between 3/3 and .999r  ?


Personally I think some of you believe that the missing number is lost somewhere back in the 9's
an infinite distance back - my own theory is that 0 is not a number and the rel sequence of numbers is therefore

3 2 1 -1 -2 -3
think of those on a east to west axis
but the missing .1 is somewhere in an infinite number on a north south axis between  1 and  -1

Board footer

Powered by FluxBB