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

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

- in the nineteenth century number system s called quaternion s, tessarine s, coquaternion s, biquaternion s, and octonion s became

- original vector algebras of the nineteenth century like quaternion s, tessarine s, or coquaternion s, each of which has its own product .

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

- it was the algebra of tessarines discovered by james ****le in 1848 that first provided hyperbolic versors. the tessarines included the

- the use of split-complex numbers dates back to 1848 when james ****le revealed his tessarine s. william kingdon clifford used split-

- but segre was unaware of earlier study of tessarines that had anti****ted his bicomplex numbers. in english, the best known work of segre is

- system extensions: quaternion s (\scriptstyle\mathbb h), octonion s (\scriptstyle\mathbb o), tessarine s, coquaternion s, and biquaternion s.

- c itself, the direct sum c ⊕ c known first as tessarine s (1848), the 2 , × , 2 complex matrix ring m(2, c), and the complex octonions co.

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

- in the nineteenth century number system s called quaternion s, tessarine s, coquaternion s, biquaternion s, and octonion s became

- original vector algebras of the nineteenth century like quaternion s, tessarine s, or coquaternion s, each of which has its own product .

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

- it was the algebra of tessarines discovered by james ****le in 1848 that first provided hyperbolic versors. the tessarines included the

- the use of split-complex numbers dates back to 1848 when james ****le revealed his tessarine s. william kingdon clifford used split-

- but segre was unaware of earlier study of tessarines that had anti****ted his bicomplex numbers. in english, the best known work of segre is

- system extensions: quaternion s (\scriptstyle\mathbb h), octonion s (\scriptstyle\mathbb o), tessarine s, coquaternion s, and biquaternion s.

- c itself, the direct sum c ⊕ c known first as tessarine s (1848), the 2 , × , 2 complex matrix ring m(2, c), and the complex octonions co.