Cote n° 85 · pages 27–88 · 7 commutative diagrams · 2-polyèdres et 1-polygônes : notes manuscrites (s.d.).
Inventory dating : s.d.
Édition de démonstration

batch 2 · p. 27 — read it beside the facsimile1 / 7
LaTeX source
\begin{tikzcd}
  \mathbb{G}_m \arrow[r, "\lambda \mapsto \lambda^n"] \arrow[rr, bend right=30, "j"'] & \mathbb{G}_m \arrow[r, "i"] & G
\end{tikzcd}
batch 3 · p. 43 — read it beside the facsimile2 / 7
LaTeX source
\begin{tikzcd}[column sep=small, row sep=small]
F(\mathfrak{S}_4) \arrow[rr, "\approx"] \arrow[dr, no head, "\wr"'] & &
F(\mathfrak{A}_4) \arrow[dl, no head, "\wr"] \\
& (\mathrm{Ens})_4 &
\end{tikzcd}
batch 5 · p. 86 — read it beside the facsimile3 / 7
LaTeX source
\begin{tikzcd}[column sep=small, row sep=small]
  \mathfrak{S}_3 \cdot_{1/2} (\gamma \times \gamma)^{(*\mathfrak{S}_3/\pi_{01})} \arrow[r] \arrow[dr] & \Omega^{+} \subset \Omega \arrow[d] \\
  & \widetilde{\Omega}^{+} \subset \widetilde{\Omega}
\end{tikzcd}
batch 5 · p. 86 — read it beside the facsimile4 / 7
LaTeX source
\begin{tikzcd}[column sep=small, row sep=small]
  \mathfrak{S}_3 \cdot_{1/2} (\gamma_0 \times \gamma_0)^{(*\mathfrak{S}_3/\pi_{01})} \arrow[r] \arrow[dr] & \Omega_0^{+} \subset \Omega_0 \arrow[d, "\sim"] \\
  & \widetilde{\Omega}_0^{+} \subset \widetilde{\Omega}_0
\end{tikzcd}
batch 5 · p. 87 — read it beside the facsimile5 / 7
LaTeX source
\begin{tikzcd}[column sep=small, row sep=small]
  \mathfrak{S}_3 \cdot_{1/2} \mathcal{E}_0 \arrow[r] \arrow[d] & \mathfrak{S}_3 \cdot \mathcal{E} \arrow[d] \\
  \Omega_0 \arrow[r] & \Omega
\end{tikzcd}
batch 5 · p. 88 — read it beside the facsimile6 / 7
LaTeX source
\begin{tikzcd}[column sep=small, row sep=small]
  \Omega \arrow[r] \arrow[d] & \Omega(6) \arrow[d] \\
  \widetilde{\Omega} \arrow[r] & \widetilde{\Omega}(6)
\end{tikzcd}
batch 5 · p. 88 — read it beside the facsimile7 / 7
LaTeX source
\begin{tikzcd}[column sep=small, row sep=small]
  \mathfrak{S}_3 \cdot (\gamma \times \gamma)^{(*\mathfrak{S}_3/\pi_{01})} \arrow[r] \arrow[dr] & \Omega \arrow[r] & \Omega(6) \\
  & \mathfrak{S}_3 \cdot (\gamma_0 \times \gamma_0)^{(*\mathfrak{S}_3/\pi_{01})} \arrow[ur] &
\end{tikzcd}