QUASIC N-BODY PROBLEM

QUASIC N-BODY PROBLEM    August 20, 2014
L. Edgar Otto                                    Eau Claire, Wisconsin

* Three bodies xyz can share a spacious point of minimum bounded content at singularity.

* Three 'pixels' of separate xyz coordinates quantize the shared forces of pixel distances Qdx.

* Any three may be in adjacent dimensions.

* The pixel boundary mirrors each pixel, epsilon-delta equals unity.

* The epsilon-delta and delta-epsilon may affect the unity differently, unity to the nth.

* These may suggest disjoint reverse holographic principles where a string of three items two appear and a third hidden but uncertain which one, and it be relativistic.

* The patterns may move congruently or may intrinsically spin relative to spacious neutrality.

* Such forces may overlap, not overlap, or partially do so.

* Parallel implied centers of structure may shift (toward or away from a center) and be viable or equivalent unto the product of quasic dimensions.

* A pixel may vanish or arise from a set into its real or implied mirrors, or may exist unseen in the background.

* Observed effects from point or spacious singularity may restart emergent dimensions with Omnic measure and weights and even at rest as absolute successive superdetermined motion continue from initial pixel states.

* The pixel count of a totality may loop or complete a quasic structure as self-limiting and information may be lost or reduce to cycles of lower dimension containing double explosions of the whole.