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There are 5 letters in BICOM ( B3C3I1M3O1 )
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In abstract algebra, a bicomplex number is a pair (w, z) of complex numbers constructed by the Cayley–Dickson process that defines the bicomplex conjugate * * * * ( * w * , * z * * ) * * ∗ * * * = * ( * w * , * − * z * ) * * * {\displaystyle (w,z)^{*}=(w,-z)} * , and the product of two bicomplex numbers as * * * * ( * u * , * v * ) * ( * w * , * z * ) * = * ( * u * w * − * v * z * , * u * z * + * v * w * ) * . * * * {\displaystyle (u,v)(w,z)=(uw-vz,uz+vw).} * Then the bicomplex norm is given by * * * * ( * w * , * z * * ) * * ∗ * * * ( * w * , * z * ) * = * ( * w * , * − * z * ) * ( * w * , * z * ) * = * ( * * w * * 2 * * * + * * z * * 2 * * * , * 0 * ) * , * * * {\displaystyle (w,z)^{*}(w,z)=(w,-z)(w,z)=(w^{2}+z^{2},0),} * a quadratic form in the first component.The bicomplex numbers form a commutative algebra over C of dimension two, which is isomorphic to the direct sum of algebras C ⊕ C. * The product of two bicomplex numbers yields a quadratic form value that is the product of the individual quadratic forms of the numbers: * a verification of this property of the quadratic form of a product refers to the Brahmagupta–Fibonacci identity. This property of the quadratic form of a bicomplex number indicates that these numbers form a composition algebra. In fact, bicomplex numbers arise at the binarion level of the Cayley–Dickson construction based on ℂ with form z2 at the unarion level. * The general bicomplex number can be represented by the matrix * * * * * * ( * * * * w * * * i * z * * * * * i * z * * * w * * * * ) * * * * * {\displaystyle {\begin{pmatrix}w&iz\\iz&w\end{pmatrix}}} * , which has determinant * * * * * w * * 2 * * * + * * z * * 2 * * * * * {\displaystyle w^{2}+z^{2}} * . Thus, the composing property of the quadratic form concurs with the composing property of the determinant. |