- In mathematics, the
quaternion number system extends the
complex numbers.
Quaternions were
first described by the
Irish mathematician William Rowan Hamilton...
- Unit
quaternions,
known as versors,
provide a
convenient mathematical notation for
representing spatial orientations and
rotations of
elements in three...
- In mathematics, a
Hurwitz quaternion (or
Hurwitz integer) is a
quaternion whose components are
either all
integers or all half-integers (halves of odd...
-
quaternion in Wiktionary, the free dictionary. The
quaternions form a
number system that
extends the
complex numbers.
Quaternion rotation Quaternion group...
- In
group theory, the
quaternion group Q8 (sometimes just
denoted by Q) is a non-abelian
group of
order eight,
isomorphic to the eight-element
subset {...
-
angles and unit
quaternions. This
article explains how to
convert between the two representations.
Actually this
simple use of "
quaternions" was
first presented...
- The
Quaternion Eagle[needs IPA] (German: Quaternionenadler; Italian:
aquila quaternione), also
known as the
Imperial Quaternion Eagle (German: Quaternionen-Reichsadler)...
- In mathematics,
quaternions are a non-commutative
number system that
extends the
complex numbers.
Quaternions and
their applications to
rotations were...
- In mathematics, a
quaternion algebra over a
field F is a
central simple algebra A over F that has
dimension 4 over F.
Every quaternion algebra becomes a...
- In
abstract algebra, the
algebra of
hyperbolic quaternions is a non****ociative
algebra over the real
numbers with
elements of the form q = a + b i + c...
