Abstract A class of Boolean functions constructed from digital sequences of linear recurrences over the ring Z 2 n Z₂䂞 is considered. We investigate distances between functions, the cardinality of the class, nonlinearity and weights of functions. It is shown that this class consists of functions that are rather distant from the class of all affine functions.
Andrey Alekseevich Gruba (Fri,) studied this question.
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