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Let C be a finite dimensional algebra with B a split extension by a nilpotentbimodule E, and let M be a ${\tau}$-rigid C-module with U its Bongartz${\tau}$-complement. If the induced module, $M{\otimes_C}B$, is ${\tau}$-rigidas a B-module, we give a necessary and sufficient condition for $U{\otimes_C}B$to be its Bongartz ${\tau}$-complement in mod B. If M is ${\tau}$-rigid in modB, we again provide a necessary and sufficient condition for $U{\otimes_C}B$ tobe its Bongartz ${\tau}$-complement in mod B.

Bongartz ${\tau}$-Complements Over Split-By-Nilpotent Extensions