inner product space, Leibnizian space and multidimensional reality

The abstract mathematical concept; inner product space is usefull in understanding multidimensional reality!! Infact, Leibniz's ideas about space can be expressed mathematicaly as inner product space.The idea requires some knowledge in Riemann sum, which is calculus. Simply treat the subintervals on the x -axis as though they are DIMENSIONS!!! the intergral will a sum;a1x1+a2x2+...+anxnand let the vector in 3dimension;a1i+a2j+a3k ring a bell!!! is Riemann sum a vector in infinite dimensional universe? To a great surprise in mathematics, it is!!!Now back to the notion understood by starseeds, lightworkers etc as 'dimension' to my greatests surprise, I found out that they are saying exactly the same things mathematicians are talking about!!It is simple, they are saying that dimensions are layers existing within the same region in space. This in maths can be expressed as a SCALAR FIELDS withing the same space. As we saw above, the Riemann sum on such a field is a vector. If two functions (layers) exists at the same space, then they can be seen as just two vectors pointing at two directions. The angle seperating them is formed making a DOT PRODUCT of each of their Riemann sums!! This means that we can form a mathematical theory of dimensions being caused by leaving in a univers having several layers interpenetrating each other!

Beloved friends of Earth,We greet you in light. We come to you now with a message of inner ignition—for your body holds a sacred flame, long tended in silence, waiting to rise. This is the Kundalini: the light within you, the life-stream of Source…

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