Singularity Landau Super-poles, Quasifinite Supergenerational Strings in
Generalized Quasic Brane Flat Spacetime Orthogonal Representations
L. Edgar Otto August 26, 2013
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Sabine on fb reports a variation on the tic tac toe game. Conway's great books on game theory come to mind as hardly boring or trivial even when the mechanics of outcomes is known. To me this is but a part of something like a Sudoku game with all of its vague subtle complexity. Nature also counts trivially on her fingers. With wisdom a normal tic tac TOE game will be a draw and cannot be won save by accident or ignorance of the rules given choices in this two player game (player and other player as universe). We know in R^3 or familiar 3D of 27 cells to win the game one tries not to find a row alike. Random walks do not necessarily or rarely come back to the same coordinate. Linearly at least only in the third dimension can we make knots in the usual sense. For every horizontal tic toc toe game we can see vertical or horizontal counterparts of brane group symmetry... the quasic plane makes it easy to see such abstract geometry and the abililty to imagine wider applications of special cases of unique cause and history of paths where the groups and dimensions interrelate. Hardly boring but difficult and tedious requiring faith the totality matches from diverse directions in the end. How else would we imagine subparticles in their kinematics to add to the concept of inertias such as hidden shifting mass or variations in gravity beyond twistor or scalar considerations and so on... Still, a convincing stance can cause one to question the very insights and soundness of a theory within his own head. In this sense I agree with Sabine gravity itself is quantized (rather on these principles between GR and QM the third way or quasication which does give some grounding for our ideas of strings. Can we show that within this model a unified theory of it cannot be solved?
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