-
arise in
tessarines,
inspiring him to use the term "impossibles". The
tessarines are now best
known for
their subalgebra of real
tessarines t=w+yj {\displaystyle...
-
scientific investigations. For
instance he
invented the
number systems of
tessarines and coquaternions, and
worked with
Arthur Cayley (1821–1895) on the theory...
-
fields Fundamental theorem of
Riemannian geometry Fundamental theorem of
tessarine algebra Fundamental theorem of
symmetric polynomials Fundamental theorem...
-
original vector algebras of the
nineteenth century,
including Quaternions Tessarines Coquaternions Biquaternions Hyperbolic quaternions This disambiguation...
- theory. In the
nineteenth century number systems called quaternions,
tessarines, coquaternions, biquaternions, and
octonions became established concepts...
-
recounted by
Michael J.
Crowe in A
History of
Vector Analysis. Soon after,
tessarines and
coquaternions were
introduced as
other four-dimensional
algebras over...
- list (link)
Sedenions (S{\displaystyle \mathbb {S} }),
trigintaduonions (T{\displaystyle \mathbb {T} }),
tessarines, coquaternions, and biquaternions....
- octonions, and Gr****man
introduced exterior algebras.
James ****le
presented tessarines in 1848 and
coquaternions in 1849.
William Kingdon Clifford introduced...
-
example split-complex
numbers or split-quaternions. It was the
algebra of
tessarines discovered by
James ****le in 1848 that
first provided hyperbolic versors...
- C⊕C{\displaystyle \mathbf {C} \oplus \mathbf {C} } is the
algebra of
tessarines introduced by
James ****le in 1848. H⊕H,{\displaystyle \mathbf {H} \oplus...
