Thursday, 18 October 2018

{The Sphere [continued (38)] – Inside the Sphere [continued (10)]}[30th July 1988]


[Redbook5:239][19880730:1118]{The Sphere [continued (38)] – Inside the Sphere [continued (10)]}[30th July 1988]

19880730.1118

I had been intending last night (as I considered the ‘rules’ for typing of individuals in the 3-d sphere – such as, perhaps, that any individual could only be co-ordinated from a ring parallel to the plane of the circle?* –) ** to write that this system could be used for any 3 co-ordinates ***each of which was relatively independent of the others and each of which could be expressed as a point along a (1-d) line; that mathematically it could be expanded to (in theory) any number of dimensions; and that I was sure that mathematics had already developed a method of dealing with this problem.


*[Unclear whether this refers to the main [O] Circle (perhaps more likely) or to each of the three circles (including the [O] Circle) summarised in [Redbook5:237][19880727:1120j]{The Sphere [continued (34)] – Inside the Sphere [continued (6)]}[27th July 1988]]

**(Curve co-ordinates should apply in all 3 dimensions of the Sphere: straight line connections would of course imply the Diamond.)
[See last previous entry but one]

***?




[PostedBlogger18102018]

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