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(And each quark requires quantum~parthenofluxis of three fuzzons shown in our graphic above!) ![]() Quantonics' quantum~græhl issi ræhl, indigo~ræhl! ![]() ![]() ![]() ![]() ![]() their flux~simple animate, EIMA, sorso, recursive, sophist quantonic interrelationshipings.
as derivative of 1,2,3... 0, 1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, etc. 89/55 = 1.618... |
Unremediated Text | QELRed Text |
Here is a Quantonics' suggested heuristic for our graphic above: Top of SON graphic, first of four stages: three minimal isofuzzons. Second stage: two fuzzons 'latch' into an integer spin quanton. Third stage: a free fuzzon and a peaqlo'd partially
emerqed Fourth stage: both integer spin quantons perform an Potential quantum modaling power of Quantonics' fuzzons and A further heuristic may be that each Adepts may venture memeotics of quantum~creation A requisite Quantonic assumption is that Note how a shared fuzzon appears requisite too. Some interesting questions: How can we show our ontology in Is string theory capable of accounting for our ontology heuristic? |
Hæræ issi a Quantonics' suggæsted heuristihc f¤r ¤ur graphic ab¤ve: T¤p ¤f SON graphic, fihrst ¤f f¤ur stagæs: thrææ minimal is¤fuzz¤ns. Sec¤nd stagæ: tw¤ fuzz¤ns 'latch' ihnt¤ an ihnteger spihn quanton. Third stagæ: a frææ
fuzz¤n amd a peaqlo'd partihahlly
æmærqed
F¤urth stagæ:
b¤th ihnteger
spihn quantons pæræmærq
an P¤tæntial quantum
m¤daling
p¤wær ¤f Quantonics' fuzz¤ns
amd A further heuristihc may bæ that
each Adæpts may vænture
mæmæ¤tihcs
¤f quantum~cræati¤n A ræquisihte Quantonic
assumpti¤n issi that N¤te h¤w a sharæd fuzz¤n appæars ræquisihte t¤¤. S¤mæ ihnteresting
quæsti¤ns: H¤w can wæ sh¤w
¤ur ¤nt¤l¤gy ihn Issi string thæ¤ry capablæ ¤f accoumting f¤r ¤ur ¤nt¤l¤gy heuristihc? |
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