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Jul
24
awarded  Scholar
Jul
24
accepted The Name for $\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ Exclusively Algebras?
Jul
24
comment The Name for $\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ Exclusively Algebras?
OK, without objection I'll call yours the correct answer. Indeed, it is better to have a name that is most widely used by people with {$\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ } in mind as long as it isn't formally misleading (except according to a few Wikipedian pedants).
Jul
24
comment The Name for $\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ Exclusively Algebras?
The nice thing about calling them "Euclidean Hurwitz Algebras" is that by naming them for the theorem that identifies the set {$\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$} one is providing a formal definition that is not subject to misunderstandings.
Jul
24
answered The Name for $\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ Exclusively Algebras?
Jul
24
comment The Name for $\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ Exclusively Algebras?
The Frobenius theorem leaves out $\mathbb{O}$.
Jul
21
revised The Name for $\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ Exclusively Algebras?
Provide links to wikipedia
Jul
20
asked The Name for $\mathbb{R}$, $\mathbb{C}$, $\mathbb{H}$ and $\mathbb{O}$ Exclusively Algebras?
Oct
19
comment Normed Division Algebras and Combinatorial Hierarchy
An introduction to Noyes's bitstring physics: arxiv.org/pdf/hep-th/9707020.pdf wherein he associates the four levels of the combinatorial hierarchy with the four scale constants for the superstrong, strong, electroweak and gravitational interactions respectively.
Oct
19
comment Normed Division Algebras and Combinatorial Hierarchy
To answer both questions I cite a paper by Stanford researcher Pierre Noyes describing the prediction of cosmological measurements based on the combinatorial hierarchy (which is therein defined): slac.stanford.edu/cgi-wrap/getdoc/slac-pub-8779.pdf The reason I am suspicious that there is a connection between the two is the parsimony with which the third level of the combinatorial hierarchy's electroweak interaction can be described by quaternions, and my intuition that the strong interaction may parsimoniously be described by complex numbers.
Oct
19
awarded  Student
Oct
19
asked Normed Division Algebras and Combinatorial Hierarchy
May
25
awarded  Editor