Definition of Hypercomplex

1. Adjective. (mathematics) Describing any of several types of higher dimensional numbers having some characteristics of complex numbers. ¹

¹ Source: wiktionary.com

Definition of Hypercomplex

1. [adj]

Lexicographical Neighbors of Hypercomplex

hypercivilized
hyperclean
hypercoagulabilities
hypercoagulability
hypercoagulable
hypercoaster
hypercoasters
hypercolumn
hypercolumns
hypercommercialism
hypercommodified
hypercompact
hypercompetent
hypercompetitive
hypercompetitiveness
hypercomplex (current term)
hypercomplex number
hypercomplex numbers
hypercomputation
hypercomputations
hypercompute
hypercomputer
hypercomputers
hypercomputing
hypercone
hyperconfident
hyperconifold
hyperconifolds
hyperconjugated
hyperconjugation

Literary usage of Hypercomplex

Below you will find example usage of this term as found in modern and/or classical literature:

1. Proceedings of the London Mathematical Society by London Mathematical Society (1908)
"On the Structure of hypercomplex Number Systems," Amer. Math. Soc. ... On a Theorem in hypercomplex Numbers," Prof. RS Edin., Vol. xxvi. (1906), pp. 48-50. ..."

2. American Journal of Mathematics by Johns Hopkins University, American Mathematical Society (1919)
"The problem of referring all hypercomplex number systems to a relatively small number of typical forms was suggested by Hamilton,! but with the exception of ..."

3. Synopsis of Linear Associative Algebra: A Report on Its Natural Development by James Byrnie Shaw (1907)
"5. Definitions of a linear associative algebra by independent postulates. Amer. Math. Soe. Tram. (1903) 4; 21-26. 6. On hypercomplex number ..."

4. Popular Science Monthly (1912)
"He applied the theory of continuous groups to hypercomplex numbers and then applied hypercomplex numbers to the periods of abelian integrals and the ..."

5. Lectures on the Philosophy of Mathematics by James Byrnie Shaw (1918)
"The theory of continuous groups he applied to hypercomplex numbers and then applied hypercomplex numbers to the theory of Abelian integrals, and was able in ..."

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