  We investigate relative versions of dualizability designed for relative
versions of topological field theories (TFTs), also called twisted TFTs, or
quiche TFTs in the context of symmetries. In even dimensions we show an
equivalence between lax and oplax fully extended framed relative topological
field theories valued in an $(\infty , N)$-category in terms of adjunctibility.
Motivated by this, we systematically investigate higher adjunctibility
conditions and their implications for relative TFTs. Summarizing we arrive at
the conclusion that oplax relative TFTs is the notion of choice. Finally, for
fun we explore a tree version of adjunctibility and compute the number of
equivalence classes thereof.
