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Fake non-membership proof in RSA accumulator

As explained in this answer, if one knows the trapdoor (factorization of modulus $N$) in an RSA accumulator, one can generate fake membership proofs. Does the same apply to non-membership proofs? More specifically: Given $A$ is the value of an RSA accumulator and $x$ is a value present in $A$, if I know $p$ and::Listen

As explained in this answer, if one knows the trapdoor (factorization of modulus $N$) in an RSA accumulator, one can generate fake membership proofs. Does the same apply to non-membership proofs? More specifically:

Given $A$ is the value of an RSA accumulator and $x$ is a value present in $A$, if I know $p$ and $q$, where $N = p cdot q$, could I generate a non-membership proof saying that $x$ is not in $A$?

Dogecoin jumps 44% in one day as traders rotate Shiba Inu profits into DOGE

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