Translation in the Fourth Spatial Dimension

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Dennis Ochei

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May 5, 2015, 4:26:04 PM5/5/15
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What are the terms for it? We have up/down left/right forward/backward ??????/?????? ?

Jason Resch

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May 5, 2015, 5:23:01 PM5/5/15
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On Tue, May 5, 2015 at 3:26 PM, Dennis Ochei <do.inf...@gmail.com> wrote:
What are the terms for it? We have up/down left/right forward/backward ??????/?????? ?

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Dennis Ochei

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May 5, 2015, 5:27:39 PM5/5/15
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*Spatial* 4th dimension. Not a temporal movement
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Telmo Menezes

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May 5, 2015, 5:36:59 PM5/5/15
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On Tue, May 5, 2015 at 10:26 PM, Dennis Ochei <do.inf...@gmail.com> wrot

What are the terms for it? We have up/down left/right forward/backward ??????/?????? ?

I don't think there's a name for that, but here's a nice game in 4D:

They project 4D to 3D and let you switch between which 3 dimensions you see.

LizR

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May 5, 2015, 6:22:00 PM5/5/15
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ana and kata if I remember correctly.

Stathis Papaioannou

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May 5, 2015, 6:56:30 PM5/5/15
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On Wednesday, May 6, 2015, LizR <liz...@gmail.com> wrote:
ana and kata if I remember correctly.

Which are "up" and "down" in Greek. 


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Dennis Ochei

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May 5, 2015, 7:19:36 PM5/5/15
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Thanks Liz! You're awesome in every dimension :)


On Tuesday, May 5, 2015, LizR <liz...@gmail.com> wrote:
ana and kata if I remember correctly.

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LizR

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May 5, 2015, 8:12:59 PM5/5/15
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Thank you! :-)
(Possibly too much so in some...)


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meekerdb

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May 5, 2015, 9:11:54 PM5/5/15
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On 5/5/2015 1:26 PM, Dennis Ochei wrote:
What are the terms for it? We have up/down left/right forward/backward ??????/?????? ?

earlier/later

Brent

John Mikes

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May 6, 2015, 5:35:52 PM5/6/15
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Brent - that would be TIME, not 4D space. 

I remember the struggle from '1D people' to 2D.
then from the '2D people  into a 3D world 
and was amused how  'flatminded' the 2D people were when trying to accept a 3rd dimension.
 I feel just so 3D-minded to imagine a fourth...?????? (spatial 'D' i.e.) 

Watching the miegakure videos all I see is MOTION. It is the time-variant of space, not a 4th space D. 

Comes to mind: how (a computer) an infinite dimensional system can be constructed by building on every point of a regular(?) coordinate system a coordinate system (maybe only the usual rectangular one) - and continue 
to build similars onto every 'point' of the newly established systems as well. 

That would point to the general number theory and it's new branches.
Any lead to such?

John Mikes


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