Gelvin, Matthew J. K.2020-02-212020-02-212019-05-260092-7872http://hdl.handle.net/11693/53462Let B be a p-block of the finite group G. We observe that the p-fusion of G constrains the module structure of B: Any basis of B that is closed under the left and right multiplications of a chosen Sylow p-subgroup S of G must in fact form a semicharacteristic biset for the fusion system on S induced by G. The parameterization of such semicharacteristic bisets can then be applied to relate the module structure and defect theory of B.EnglishBlocks of finite groupsCharacteristic bisetsFusion systemsAn observation on the module structure of block algebrasArticle10.1080/00927872.2019.16178741532-4125