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    • https://espanol.libretexts.org/Matematicas/Algebra_Abstracta_y_Geometrica/%C3%81lgebra_Geom%C3%A9trica_Aplicada_(Tisza)/05%3A_Material_suplementario_sobre_el_%C3%A1lgebra_de_Pauli/5.02%3A_Invarianza_de_Lorentz_y_multiplicaci%C3%B3n_bilateral
      \[\begin{array}{c} {\begin{pmatrix} {e^{(\mu-i \phi)/2}}&{0}\\ {0}&{e^{-(\mu-i \phi)/2}} \end{pmatrix} \begin{pmatrix} {k_{0}+k_{3}}&{k_{1}-i k_{2}}\\ {k_{1}+i k_{2}}&{k_{2}-k_{3}} \end{pmatrix} =}\\ ...\[\begin{array}{c} {\begin{pmatrix} {e^{(\mu-i \phi)/2}}&{0}\\ {0}&{e^{-(\mu-i \phi)/2}} \end{pmatrix} \begin{pmatrix} {k_{0}+k_{3}}&{k_{1}-i k_{2}}\\ {k_{1}+i k_{2}}&{k_{2}-k_{3}} \end{pmatrix} =}\\ {\begin{pmatrix} {e^{\mu/2}(k_{0}+\mu_{3}) \underbrace{e^{-i \phi/2}}}&{\underbrace{e^{\mu/2}}(k_{1}-i k_{2}) e^{-i \phi/2}}\\ {\underbrace{e^{-\mu/2}}(k_{1}+i k_{2}) e^{-i \phi/2}}&{e^{\mu/2}(k_{0}-k_{3}) \underbrace{e^{i \phi/2}}} \end{pmatrix} \times}\\ {\begin{pmatrix} {k_{0}+k_{3}}&{k_{1}-ik_{…

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