Hopf theory MOC Chevalley property A K-bimonoid π» is said to have the Chevalley property iff the tensor product ππ βππ of any two simple modules ππ,ππ is a semisimple module. hopf The name comes from Chevalleyβs theorem, which states that for [[Characteristic|charβ‘π =0]] any group algebra π[πΊ] has this property.1 Equivalent characterizations The Jacobson radical π½(π») is a Hopf ideal Proof proof develop | en | SemBr Footnotes 2012. Notes on the Drinfeld double of finite-dimensional group algebras. β©