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If i have a large boolean function like this ? Can anyone explain how can i code to obtain the non-linearity of this boolean formula?
FUN() = (( ~g&(f^i^0))|(g&(1^f^h^0)))^(( ~x&(w^z^0))|(x&(1^w^y^0)))^((d&(1^a^b^e))|( ~d&(1^a^c^e)))^((m&(1^j^k^n))|( ~m&(1^j^l^n)))^o^p^q^0^r^s^t^u^v
I didn't really understand the BooleanFunction() function in sage.
If i have a large boolean function like this ? this:
FUN() = (
(( ~g&(f^i^0))|(g&(1^f^h^0)))^(( ~x&(w^z^0))|(x&(1^w^y^0)))
^((d&(1^a^b^e))|( ~d&(1^a^c^e)))^((m&(1^j^k^n))|( ~m&(1^j^l^n)))
^o^p^q^0^r^s^t^u^v
)
can
anyone explain how can i code to obtain the non-linearity of this boolean formula?FUN() = (( ~g&(f^i^0))|(g&(1^f^h^0)))^(( ~x&(w^z^0))|(x&(1^w^y^0)))^((d&(1^a^b^e))|( ~d&(1^a^c^e)))^((m&(1^j^k^n))|( ~m&(1^j^l^n)))^o^p^q^0^r^s^t^u^v
I didn't really understand the BooleanFunction() BooleanFunction() function in sage.Sage.
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