Let $f:X\rightarrow B$ be a Lagrangian fibration satisfying Assumption 6.22. Given a smooth fibre $F_{\bar{b}}$ of $f$ there is a basis $\gamma$ of $H_{1}(F_{\bar{b}},\mathbb{Z})$ and a section $\sigma$ of $f$, such that $\mathcal{F}=(X,f,B,\sigma,\gamma)$ is symplectically conjugate to a normal form of cylindrical type $\mathcal{F}_{u,H}$.