  We overview the classifications of simple finite-dimensional modular Lie
algebras. In characteristic 2, their list is wider than that in other
characteristics; e.g., it contains desuperizations of modular analogs of
complex simple vectorial Lie superalgebras. We consider odd parameters of
deformations. For all 15 Weisfeiler gradings of the 5 exceptional families, and
one Weisfeiler grading for each of 2 serial simple complex Lie superalgebras
(with 2 exceptional subseries), we describe their characteristic-2 analogs -
new simple Lie algebras. Descriptions of several of these analogs, and of their
desuperizations, are far from obvious. One of the exceptional simple vectorial
Lie algebras is a previously unknown deform (the result of a deformation) of
the characteristic-2 version of the Lie algebra of divergence-free vector
fields; this is a new simple Lie algebra with no analogs in characteristics
distinct from 2. In characteristic 2, every simple Lie superalgebra can be
obtained from a simple Lie algebra by one of the two methods described in
arXiv:1407.1695. Most of the simple Lie superalgebras thus obtained from simple
Lie algebras we describe here are new.
