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- W2028366902 abstract "Let x○y and x⊕y denote complex valued generalized multiplication and addition of complex numbers. If (a) multiplication is associative, (b) addition is associative and commutative, (c) there exists a complex number e satisfying x⊕e=x for all x, (d) multiplication is distributive with respect to addition, and (e) both operations are analytic functions in the two variables, then there exists a mapping x′→x such that (x○y)′=x′⋅y′ and (x⊕y)′=x′+y′. This result is used in the derivation of the multiplication and addition laws for quantum amplitudes." @default.
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- W2028366902 title "On the generalized multiplication and addition of complex numbers" @default.
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