Properties of the matrices Γa.
Taking as your starting point the definitions (6.2.50a--e), derive the following properties of these matrices:
((i)) For every Γa (except ΓS) there exists a Γb such that ΓaΓb=−ΓbΓa.
((ii)) For every pair Γa, Γb, (a=b) there exists a Γc=1 such that ΓaΓb=βΓc with β=±1,±i.