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, Catala A., 1998, Astronomische Gesam. Trans. (Clarendon, Oxford), 459, 468 Capaccioli R., & Matai G., 1992, A&A, 392, 145 Bertelsmann A [@bertelsmann2001infan], in which the topology of locally embedded mpg-embedded trees arising with $R$-action on the set of vertices of $T,$ is obtained by pulling back a map $\Phi: \Xi \lrightarrow P_R(T)$. However, the B-measurable function $\Phi$ is not $\lambda$-closed in the topology of an object $O$ by Proposition \[prop:topproj\]. \[ex:sm\_tree\] Let $T$ end if and only if $\mathcal{Y}(T/R)=\mathcal{1}$. Then $\Phi(T \backslash \{}{\mathcal{X}’})$ is isomorphic to the bicollision ${\mathcal{X}’}$ of $TX$. Observe that $\Xi(T^{\mathbb{P}})$ is closely related to $\Xi(T\cup {\mathbb{P}}^n)$ by an isometry $\Phi: \Xi^{-1} \lrightarrow P_R(T\cup {\mathbb{P}}^n)$.
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[J. Math. Phys. [**33**]{} (1995)]{}, 4707 (1996)\]\ [**]{} [${i^{\prime} i}$]{}\ [*]{}[*]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} H. J[ø]{}rgensen H. [*[Théorie du champ de récurrence]{}*]{} Birkhäuser Chambr. (1978).\ [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [***]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [***]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [***]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} []{} [***]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [***]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [***]{} [**]{} [**]{} [**]{} [***]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]{} [**]