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April 8th, 2017, 06:26 AM   #11
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Quote:
 Originally Posted by zylo ie, Euclid and Descartes. Thanks.

April 8th, 2017, 06:32 AM   #12
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Quote:
 Originally Posted by Denis Ask me if I care
I don't have to. You responded to the thread. Thanks

April 8th, 2017, 06:36 AM   #13
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Quote:
 Originally Posted by zylo ie, Euclid and Descartes. Thanks. EDIT: I still prefer "a point is a location on a line." Something has to be axiomatic, and the line seems best qualified. You can't go anywhere with a point (nothing). Nothing Set Topology.
Last minute edit which I believe is essential which you may have missed.

 April 8th, 2017, 06:39 AM #14 Math Team   Joined: Oct 2011 From: Ottawa Ontario, Canada Posts: 11,366 Thanks: 730 Hope all that brings down the price of groceries...
April 8th, 2017, 06:49 AM   #15
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Quote:
 Originally Posted by Denis Hope all that brings down the price of groceries...
It will, because you can't create geometry from a "0-dimensional," Wolfram, point which disproves Banach-Tarski which reduces the earnings of mathematicians which reduces the demand for groceries which brings down the price.

 April 8th, 2017, 07:02 AM #16 Math Team   Joined: Oct 2011 From: Ottawa Ontario, Canada Posts: 11,366 Thanks: 730 AHHHH....I'm bringing that up right away to the local Farmboy grocery store manager...
 April 8th, 2017, 09:19 AM #17 Math Team   Joined: Dec 2013 From: Colombia Posts: 7,117 Thanks: 2369 Math Focus: Mainly analysis and algebra Not that I care that much, but what are you going to call something that fills precisely one location in your geometry?
 April 8th, 2017, 09:27 AM #18 Senior Member   Joined: Mar 2015 From: New Jersey Posts: 1,214 Thanks: 91 From Point to Geometry The point is a place-holder which can be filled in (expanded), or not. ( ) $\displaystyle \rightarrow$ (x1,( )) $\displaystyle \rightarrow$ (x1,x2,( )) $\displaystyle \rightarrow$ (x1,x2,x3,( )) $\displaystyle \rightarrow$ (x1,x2...xn,( )} ( ) is an expandable point. In (x1,( )) it is any point {expandable} on the line (x1) This differs from the notion of geometry as n-tuples. Where do the n-tuples start from: an expandable place holder (point). Thanks to Denis for guiding me in this direction. I always liked Canadian culture. It has even set the tone to smooth out v8archie.
April 8th, 2017, 09:39 AM   #19
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Quote:
 Originally Posted by zylo Thanks to Denis for guiding me in this direction.
I did? Well, buy me a hockey stick...

April 8th, 2017, 09:57 AM   #20
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From: Colombia

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Math Focus: Mainly analysis and algebra
Quote:
 Originally Posted by zylo It has even set the tone to smooth out v8archie.
I don't know what that means, but you are definitely talking out of your backside mathematically.

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