quaternion การใช้
- Unlike the ordinary quaternions, the hyperbolic quaternions are not associative.
- Unlike the ordinary quaternions, the hyperbolic quaternions are not associative.
- Constructed using pairs of quaternions or octonions instead of complex numbers.
- Where the q _ i are quaternions, not all zero.
- Quaternions also capture the spinorial character of rotations in three dimensions.
- William Rowan Hamilton invented quaternions, a mathematical entity in 1843.
- This article describes the original invention and subsequent development of quaternions.
- This quantity is nowadays called the norm of the quaternion ".
- Another way of looking at this group is with quaternion multiplication.
- Hamilton introduced both real quaternions and complex quaternions, called biquaternions.
- Hamilton introduced both real quaternions and complex quaternions, called biquaternions.
- The algebra A is called the quaternion algebra of \ Gamma.
- The quaternion involved abandoning commutativity, a radical step for the time.
- A feature of quaternions is that multiplication of two quaternions is noncommutative.
- A feature of quaternions is that multiplication of two quaternions is noncommutative.
- At this time, quaternions were a mandatory examination topic in Dublin.
- They are the quaternions, named by Hamilton in 1843.
- This lattice is isomorphic to the lattice of Hurwitz quaternions.
- Thus, there is a Hurwitz quaternion \ alpha such that
- Bradstreet's first two quaternions were her most successful rhetoretical contrasts.
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