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We found another N=1 odd superanalog of complex structure (the even one iswidely used in the theory of super Riemann surfaces). New N=1superconformal-like transformations are similar to anti-holomorphic ones ofnonsupersymmetric complex function theory. They are dual to the ordinarysuperconformal transformations subject to the Berezinian addition formulapresented, noninvertible, highly degenerated and twist parity of the tangentspace in the standard basis. They also lead to the ''mixed cocycle condition''which can be used in building noninvertible objects analogous to super Riemannsurfaces. A new parametrization for the superconformal group is presented whichallows us to extend it to a semigroup and to unify the description of old andnew transformations.Comment: 9 pages, Standard LaTe

Noninvertible N=1 superanalog of complex structure