Here you will find one or more explanations in English for the word **tessarines**. Also in the bottom left of the page several parts of wikipedia pages related to the word **tessarines** and, of course, **tessarines** synonyms and on the right images related to the word **tessarines**.

No result for tessarine. Showing similar results...

- in abstract algebra, a tessarine or bicomplex number is a hypercomplex number in a commutative, ****ociative algebra over real numbers with two imaginary

- original vector algebras of the nineteenth century like quaternions, tessarines, or coquaternions, each of which has its own product. the vector algebras

- 1892 corrado segre recalled the tessarine algebra as bicomplex numbers. naturally the subalgebra of real tessarines arose and came to be called the bireal

- example split-complex numbers or split-quaternions. it was the algebra of tessarines discovered by james ****le in 1848 that first provided hyperbolic versors

- preceded cayley's matrix algebra; coquaternions (along with quaternions and tessarines) evoked the broader linear algebra. let q = w + xi + yj + zk, and consider

- many known isomorphic number systems (like e.g. split-complex numbers or tessarines), certain results from 16 dimensional (conic) sedenions were a novelty

- number-system extensions: quaternions (), octonions (), sedenions (), tessarines, coquaternions, and biquaternions. p-adic numbers: various number systems

- biquaternions. the complexification of the split-complex numbers is the tessarines. the complexified vector space vc has more structure than an ordinary

- original vector algebras of the nineteenth century like quaternions, tessarines, or coquaternions, each of which has its own product. the vector algebras

- 1892 corrado segre recalled the tessarine algebra as bicomplex numbers. naturally the subalgebra of real tessarines arose and came to be called the bireal

- example split-complex numbers or split-quaternions. it was the algebra of tessarines discovered by james ****le in 1848 that first provided hyperbolic versors

- preceded cayley's matrix algebra; coquaternions (along with quaternions and tessarines) evoked the broader linear algebra. let q = w + xi + yj + zk, and consider

- many known isomorphic number systems (like e.g. split-complex numbers or tessarines), certain results from 16 dimensional (conic) sedenions were a novelty

- number-system extensions: quaternions (), octonions (), sedenions (), tessarines, coquaternions, and biquaternions. p-adic numbers: various number systems

- biquaternions. the complexification of the split-complex numbers is the tessarines. the complexified vector space vc has more structure than an ordinary