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Topic: There is No quantity inbetween .9 repeating and 1
Replies: 1   Last Post: Oct 3, 2017 4:36 PM

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mitchrae3323@gmail.com

Posts: 129
Registered: 9/12/17
Re: There is No quantity inbetween .9 repeating and 1
Posted: Oct 3, 2017 4:36 PM
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On Monday, October 2, 2017 at 5:55:21 PM UTC-7, John Gabriel wrote:
> On Monday, 2 October 2017 14:21:32 UTC-4, mitchr...@gmail.com wrote:
> > On Monday, October 2, 2017 at 12:15:26 AM UTC-7, John Gabriel wrote:
> > > On Sunday, 1 October 2017 22:04:50 UTC-5, mitchr...@gmail.com wrote:
> > > > Add the infinitely small to .9 repeating and you get 1.
> > > > .9 repeating is a Transcendental One.
> > > > They share a Sameness that is different only by
> > > > the smallest first quantity or 1 divided by
> > > > infinity or the infinitely small.
> > > >
> > > > Mitchell Raemsch

> > >
> > > Nope. 0.999... is not a number of any kind

> >
> > No. That is a lie you believe.
> > That is a quantity; in the transcendental
> > category.

>
> Chuckle. You are even more confused than Jan Burse, Zelos Madman and "Me".


If point 999 repeating goes on forever it's transcendental.
It shares a sameness to one by the infinitely small difference
between the two quantities. They are absolute next quantities to
each other; only nothing or 0 in between them.

>
> >
> > Mitchell Raemsch
> >
> > . It is NOT a limit even though mainstream morons tell you it is.

> > >
> > > The raison de etre of 0.999... is the bogus infinite series 0.9+0.09+0.009+...
> > >
> > > 0.999... is most accurately SHORT for the series 0.9+0.09+0.009+...
> > >
> > > The series 0.9+0.09+0.009+... has a limit for its partial sums which is 1.
> > >
> > > Euler defined the series as being equal to its limit, that is, S = Lim S.
> > >
> > > There is no proof, no theorem, no other nonsense required to understand this definition. It is ill-formed concept and Euler's Blunder.


The infinitely small difference for them needs to defined .9 repeating to 1



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