Repeated use of the identity (x+y)(xβy)=x2βy2 leads to (5β+6β+7β)(5β+6ββ7β)=(5β+6β)2β(7β)2=(11+230β)β7=4+230β, (5ββ6β+7β)(β5β+6β+7β)=(7β)2β(5ββ6β)2=7β(11β230β)=β4+230β and (4+230β)(β4+230β)=(230β)2β42=120β16=104β.