Infinity as a number makes no mathematical sense. It is equivalent to the undefined term 1 divided 0. On the other hand, in the theory of limits, 0 divided by 0 is commonly known as an ‘indeterminate’ term following L’Hospital’s Rule. The rule allows the determination of derivatives and promotes the mathematics of differential calculus. However, directional infinity makes a plausible physical sense. Furthermore, it describes certain spacetime continuum.
A 3 dimensions quantity with both attributes of direction and magnitude is defined as a vector. Higher dimensional vectors are called tensors. Where and when infinite dimensions of direction implies a true spacetime continuum. On the other hand, if this infinite number of directions is quantized at the local infinitesimal spacetime of a Klein bottle, the result is a doubly infinite Hopf topology. One topology describes a yin-spacetime (H+) and the other describes a yang-spacetime (H-). Both combined topologies describe an elementary particle of neutrinos. Hence, within a single neutrino lies the topology of double infinity.


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