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dans un message que j’ai reçue, vous pouvez voir que j’ai reçu un sujet.$ is a left and right weak equivalence in ${ensuremath{mathcal{C}}}/{ensuremath{mathcal{M}}}$.

Now the object $F'(phi)$ is an object in ${ensuremath{mathcal{C}}}$ and there is an isomorphism $F(phi) {cong}F'(phi)$ in the image of $F$. It is automatic that this isomorphism is an equality, since it is the identity on $phi$.

Next we show that the family of isomorphisms between the non-isomorphic objects in the image is a natural isomorphism. To this end we first define a symmetric monoidal category $$overline{F} : {ensuremath{mathcal{C}}}/{ensuremath{mathcal{M}}} rightarrow {ensuremath{mathcal{C}}}$$ as the left Kan extension of $F$ along the inclusion.

Any two non-isomorphic objects in the image of $F$ become isomorphic in $overline{F}$; hence, these isomorphisms form a natural isomorphism.

Again let $X,Y in {ensuremath{mathcal{C}}}$ be non-isomorphic, such that $X {cong}F(M)$ and $Y {cong}F(N)$ for two non-isomorphic objects $M,N in {ensuremath{mathcal{C}}}/{ensuremath{mathcal{M}}}$. Then $F(M) {cong}F(N)$ in ${ensuremath{mathcal{C}}}$ since $F$ is a natural transformation. Hence we obtain a functor $$alpha_M : overline{F}(M) right

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