Γ Tau

e:\tau }}\quad [{\mathtt {Rec}}]} where Γ ′ = v 1 : τ 1 ,   … ,   v n : τ n {\displaystyle \Gamma '=v_{1}:\tau _{1},\ \dots ,\ v_{n}:\tau _{n}} Γ ″ =

τ ) β d t = τ n β Γ ( n β ) . {\displaystyle \langle \tau ^{n}\rangle \equiv \int _{0}^{\infty }t^{n-1}\,e^{-\left({\frac {t}{\tau }}\right)^{\beta }}\

Bayer designation, which is Latinised from β Tauri and abbreviated Beta Tau or β Tau. The original designation of Gamma Aurigae is now rarely used. It is

γ J → × B → , {\displaystyle {\vec {\tau }}={\vec {\mu }}\times {\vec {B}}=\gamma {\vec {J}}\times {\vec {B}},} where τ → {\displaystyle {\vec {\tau }}}

Gamma Tauri (γ Tauri, abbreviated Gamma Tau, γ Tau) is either a solitary, binary or double star (the Washington Double Star Catalog notes it as a "Dubious