Let \(f:S^n\to \mathbb{R}^{n+2}\) be an \(n\)-knot. E. Osaga [J. Knot Theory Ramifications 10, No.1, 121-132 (2001; Zbl 1002.57051)] has shown that for dimensions \(n\geq3\) there exists an \(n\)-knot \(f:S^n\to \mathbb{R}^{n+2}\) whose projection \((\pi\circ f)(S^n)\subset \mathbb{R}^{n+1}\) is not the projection of any trivial \(n\)-knot, a behaviour that does not occur when \(n=1\). The present paper treats pseudo-ribbon \(n\)-knots for \(n\geq2\) (i.e. \(f:S^n\to \mathbb{R}^{n+2}\) such that \(\pi\circ f\) is a selftransversal immersion and the self-intersection set of \(\pi\circ f\) consists of a disjoint union of \((n-1)\)-spheres) and their following behaviour: If \(n\neq 3,4\), then the projection of any pseudo-ribbon \(n\)-knot is the projection of a trivial knot. The exeption of dimensions \(n=3,4\) is the consequence of the proof that employs the Schoenflies Theorem.