This paper introduces, as an alternative to the (absolutely) lawless sequences of Kreisel and Troelstra, a notion of choice sequence lawless with respect to a given class $\mathbb{D}$ of lawlike sequences. For countable $\mathbb{D}$, the class of $\mathbb{D}$-lawless sequences is comeager in the sense of Baire. If a particular well-ordered class $\mathbb{F}$ of sequences, generated by iterating definability over the continuum, is countable then the $\mathbb{F}$-lawless, sequences satisfy the axiom of open data and the continuity principle for functions from lawless to lawlike sequences, but fail to satisfy Troelstra's extension principle. Classical reasoning is used.