Authors: J.A.J. van Leunen
Elementary fermions can be represented by couplings of two quaternionic fields. Each of these fields can be represented by a pair of a quaternionic function and a quaternionic parameter space. The parameter spaces and the functions differ in their symmetry flavor. The reverse bra-ket method can be used to relate these fields, the corresponding functions and their parameter spaces to operators that reside in quaternionic Hilbert spaces. The eigenspaces of these operators act as structured storage places. Obviously the properties of the elementary fermions and their behavior are directly related to the symmetry flavors of the coupled fields.
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