From d12b6addbf0cdec240ca959c512000be47c8a4ef Mon Sep 17 00:00:00 2001 From: Mateusz Baran Date: Wed, 4 Dec 2024 09:42:01 +0100 Subject: [PATCH] Maybe fix interlinks? --- tutorials/what-are-manifolds.qmd | 6 +++--- 1 file changed, 3 insertions(+), 3 deletions(-) diff --git a/tutorials/what-are-manifolds.qmd b/tutorials/what-are-manifolds.qmd index a7f4bba5..d65dda66 100644 --- a/tutorials/what-are-manifolds.qmd +++ b/tutorials/what-are-manifolds.qmd @@ -32,9 +32,9 @@ Specifically they are requirements that $\mathcal{M}$ is a second-countable Haus JuliaManifolds has a few functions for working at this level. First, [`manifold_dimension`](@ref) returns the number `n` for a given manifold. -Next, [`get_chart_index`](@extref) points to one of the charts such that $p$ is in its domain. -The value of chart on a point can be calculated using [`get_parameters`](@extref) and its inverse using [`get_point`](@extref). -When we have two charts $\phi_i, \phi_j$, the composition $\phi_j \circ \phi_i^{-1}$ is called the transition map from $\phi_i$ to $\phi_j$, see [`transition_map`](@extref). +Next, [`get_chart_index`](@extref `Manifolds.get_chart_index`) points to one of the charts such that $p$ is in its domain. +The value of chart on a point can be calculated using [`get_parameters`](@extref `Manifolds.get_parameters`) and its inverse using [`get_point`](@extref `Manifolds.get_point`). +When we have two charts $\phi_i, \phi_j$, the composition $\phi_j \circ \phi_i^{-1}$ is called the transition map from $\phi_i$ to $\phi_j$, see [`transition_map`](@extref `Manifolds.transition_map`). More details are discussed in [this page](https://juliamanifolds.github.io/Manifolds.jl/stable/features/atlases/) and [this tutorial](https://juliamanifolds.github.io/Manifolds.jl/stable/tutorials/working-in-charts/) demonstrates a use case. Often additional restrictions are imposed, for example only atlases with only [differentiable](https://en.wikipedia.org/wiki/Differentiable_manifold), smooth or [analytic](https://en.wikipedia.org/wiki/Analytic_manifold) transition maps are considered.