Hestenes, D. (1986) A Unified Language for Mathematics and Physics and Clifford Algebra and the Interpretation of Quantum Mechanics. In: Chisholm and Common, A., Eds., Clifford Algebras and Their Applications in Mathematics and Physics, Reidel, Dordrecht.

has been cited by the following article:

• TITLE: Three Clifford Algebras for Four Kinds of Interactions

  AUTHORS: Claude Daviau, Jacques Bertrand

  KEYWORDS: Geometry, Invariance Group, Dirac Equation, Electromagnetism, Weak Interactions, Strong Interactions, Clifford Algebras, Gravitation

  JOURNAL NAME: Journal of Modern Physics, Vol.7 No.9, May 27, 2016

  ABSTRACT: Three Clifford algebras are sufficient to describe all interactions of modern physics: The Clifford algebra of the usual space is enough to describe all aspects of electromagnetism, including the quantum wave of the electron. The Clifford algebra of space-time is enough for electro-weak interactions. To get the gauge group of the standard model, with electro-weak and strong interactions, a third algebra is sufficient, with only two more dimensions of space. The Clifford algebra of space allows us to include also gravitation. We discuss the advantages of our approach.