Black Holes and Riemannian Topology

Planets revolve around stars. Stars revolve around black holes that are forces that move matter into a non visible dimension or some other unknown region which however proceeds with a similar effect to gravity. Likewise galaxies will be found to rotate around perhaps yet another form perhaps of a similarly new singular dimension. Does this adequately account for anomalies in rotational galactic gravitation? How can  this paradox be addressed?

The quest for extra dimensions in the misguidedly unphysical string theory is an attempt of itself to mold an actual physically causal domain of some sort. Yet it never arrives there due to the ineluctable multiplicity of the so called landscape of possibilities. This is a carryover of the stultification produced by statistical mathematics.

Time as vector of enumerable space metricity operating a-causally will provide no empirical tool to query experimentally the forgoing hypothesis due to the issue of the loss of "information" in black hole models. Thereby we see as quasi statistical theories about what is unfathomable to the naïve imagination. So some epiphenomenal insight at the level of known physics seeks to provide physical extensions up to the limit of intelligibility. Such that, for instance, if your model of physical ontology is governed by statistics then you get it's loss thereof. I.e. loss of information serves as a tautology. 

Really signifying nothing very useful to coin a meme. Telescopic experiments however can accomplish  mega-wide apertures in the electromagnetic spectra. Thus space travel over vast distance will increase that aperture. 

A route toward removing the bias the flaws of assumptions of both analytic geometric extra-dimensionalities' mere countable enumerations and stochastic weltanschauungs may be sought for by going back to Riemann's method.  That is, Riemannian multi dimensional sheeted functions appertain here. For these "hidden dimensions" are really alternate functionally "curved metrical spaces" connected at topological polar branchpoints. In this regard, black holes can allow lost information to comprise the next such sheet and thereby the problem of loss of in formation is overcome. This makes much more sense than the positing of some sort of "wormholes" of multiverse landscapes. 

Unravelling the psychology of pure algebraic topology as it imperfectly is applied to these anomalies can be done with rigor and occasionally in a fruitful direction.