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of Marginal Interest

  • J McCarty
  • Nov 25, 2020
  • 5 min read

one of the more intriguing strands from my early explorations of i that led to 20/20 were captured in a rather intense creative experience , that I document well enough in the book project and I rather cleverly ( or so it seemed at the time ) deigned 'McQCkey' and which definitely seems of interest : as it , for example , defines the concept of what is the minimal information object ( or cube - MIC ) which has one projection , the c-Space , as a 3x3x3 object with a center point/cube. But these are now concepts - rather non-intuitive in our current lay canon - in information ; perhaps the most intriguing of which is the 1 D compression ( or loss ) of storage space for information. In elliptic wave behaviour , this allows the exploration of the future ( jumping between e-Space points of infinity or other attractors of uniqueness ) as only 2 of 3 dimensions store energy/information. Also , this is observed in the textrix fold stabilization , which , I believe , is related to black hole architecture and gluon structure.


my personal pea in the mattress , however , with McQCkey , is that I was certain , just like Fermat himself , I could glean some sort of glimpse , in the corner of my mind's eye , of a geometric consideration that might fit the bill of what Fermat struggled to observe - among the insights I struggled at times to place in sufficient focus. Certainly I knew the waters were close enough for such sighting given the elliptics at heart ; sufficiently so , I was emboldened to bug some rather prominent minds with my scribings ( rather incoherent at the time, I suspect ).


so I always have wanted to go and have another look , as the time and space allows. And now , in this season of harvest and sacrifice by deliberate hand - I find a few minutes, in between, as we honor the food which sustains to explore , to play in p-Space ( which I introduced in a previous post and can simply define as the points in three dimensions that are triple primes - you can use them to multiply among themselves and fill out the c-Space cardinals should you desire or consider as a compressed prime-only space of points unique and thus not further collapsible ) and suggest a route.


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the base Fermat equation is thus : a number to the Nth plus a similar construct and asking if such can made exactly into a third, similar construct. And such is even perhaps more interesting considered in this equally correct, inverse interpretation : how to ensure that any division (half or otherwise) of some stuff leaves nothing to split. At the most fundamental level , it concerns the simple scalar addition with the constraints on remainder contained in the N power aspect which we must analyze in a meta fashion.


this is as question I approach , in this gedanken , as an energy flow or force equation. I want to ask : can I find a route , in an experimental space I will construct , to take a bunch of stuff defined so (in this Fermat case, to a certain power ), from a location here and over there and find a way to yet a third location against the background of c-Space , all in an orderly manner ( where nothing is possibly lost or gained ). The reason to consider this exercise is thus : I am modeling on the functionality of the universe as it handles energy and time which are built on elliptics that flow from one uniqueness attractor to another and do it without loss of stuff ( other than the pragmatic fields, fractally left : but only so IRL ) -- and I believe consideration of this natural system built on elliptic and cardinal maths can yield insight.


here we go : we extract a prime from each number - the a, b and final c - thus Pa, Pb and Pc with the usual proviso each unique to another. In p-Space, the remainder of the number to the Nth is simply a collapsing scalar so let us ignore. and equally , Pa , etc, to the Nth as well , we can ignore for the moment as well, should we like and I do , as the primes can collapse to themselves as points of stability in p-Space. Now, I am quite used to turning worlds inside out and I notice that I am luckily here considering only three Agents ( a, b and c with their Prime ersatzs Pa, Pb and Pc ) and I can envision 3D constructions facilely : so here I will make my experimental space , ex-Space , with the Prime ersatzs as the dimensions and each can have their scalar attributes to keep track of 'stuff'. Here , in this space now , the Nth power starts to limit the degrees of freedom for any consideration on the path on these points of uniqueness that , while can construct any possible cardinal number , any steps in bringing the 'stuff' together - such flow - must be via points of uniqueness , each that can contain exactly all the 'stuff' ( and no possible fraction thereof ).


for degenerate N = 1 : many paths are possible as each point of uniqueness , the triple primes amongst this full c-Space of cardinals and cubic subdivisions , can explore cubically around for paths ; butt with each increase in N going inversely from cubes --> to planes which intersect at N = 2 , to lines that cannot possibly all meet at N = 3 , to islands of isolation at N = 4 to . . . ( zones of forbidden territory ?)



at N = 2 : this we know well and QCs are built of the first primes: 2, 3, and 5 which also yield the base pythagorean 3sq + 4sq = 5sq ; 9 + 16 = 25. Here , each of our p-Space reduced point now has a plane to explore and those three planes , assuming not parallel , will find a way to flow the energy between the three nodes : the attractors of uniqueness.



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this is the sort of analysis that should be possible, generally, in the generalized concept of elliptic analysis as I have introduced which may include the elucidation of 'optimal' paths , such as paths of least action , and may be a major application of computation approaches I have previously described that are modeled closely on these maths that host our reality and should allow meta calculations of interest and power and thus utility.


It is indeed lucky for us that the maths are so : we are creatures built of planar arrays that flow exactly in the maths without loss or gain ( the drag is only IRL ) navigating the chaos from points of uniqueness : the convergence of the c-Space derived Primes of p-Space and e-Space , the elliptic Points of Infinity. Should 3, or higher, work similarly , our universe would split , just like our QCs do. Luckicentric indeed , those fits are never guaranteed exact.


11:20 PM November 25, 20/20 JSM




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