Hidden Secrets of Parallel Coordinates

This book is to relate the precise measurably descriptive language of physics and math to a math context of stable spectral-coordinate-structures, which, in turn, can be used to identify both the energetic-spectral-and-inertial context of both the material-world, and life-forms, and the spirit, where one might say that the spirit resides in a range of independent dimensional-levels, which, in turn, are defined by a given finite set of types of stable MTC-coordinate-structures, for dimensions-n, for 0<n<11, but all MTC-coordinates, whose dimension-n, with n>5, are (all) unbounded stable MTC-coordinate-structures, while stable MTC-coordinates, with dimensions-n, for n<6, can be both either bounded and/or unbounded, and so as to identify the spectral-channels, which are (easily) accessible to the human life-form, where a human life-form is a stable MTC-coordinate-structure of some unknown dimensional-level, and if of a high enough dimensional-level, then humans would be unbounded life-forms, in their most natural context of existence, and by means of being aware of the life-structure of stable MTC-coordinate-structures, and through such awareness, learn new ways in which to identify one's own dynamic life-energy which, in turn, can be directed into more types of channels, than the way we use, and direct, our energy to walk, and/but imposing a measurable description on such a stable coordinate-structure, is an effort at using math, and the physical-and-measurable properties of existence, to move past the very limited context of a physical-existence, which based on the narrow form of knowledge about the physical-world, which is contained in the laws of physics, and the new principle of measurable descriptions is: that all measurable descriptions of stable physical-systems must be based on a parallelizable-coordinate-structure of a constant-curvature-coordinate-metric-space, this principle contains all the solvable properties...., which are associated to the laws of physics..., as a proper (smaller) subset, in regard to the range of stable physical-systems.