From ade6a4d6a411fb67c178eeb392e54d86e1d25942 Mon Sep 17 00:00:00 2001
From: Claude Meny <claude.meny@irap.omp.eu>
Date: Fri, 29 Jan 2021 12:19:42 +0100
Subject: [PATCH] Update textbook.en.md

---
 .../30.cylindrical-coordinates/10.main/textbook.en.md           | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/12.temporary_ins/05.coordinates-systems/30.cylindrical-coordinates/10.main/textbook.en.md b/12.temporary_ins/05.coordinates-systems/30.cylindrical-coordinates/10.main/textbook.en.md
index 39686e2e5..4f707dd0e 100644
--- a/12.temporary_ins/05.coordinates-systems/30.cylindrical-coordinates/10.main/textbook.en.md
+++ b/12.temporary_ins/05.coordinates-systems/30.cylindrical-coordinates/10.main/textbook.en.md
@@ -86,7 +86,7 @@ The cylindrical coordinates are ordered and noted $`(\rho,\varphi,z)`$.
 For any point $`M`$ in space:
 
 \- The $`\rho_M`$ coordinate of the point $`M`$ is the nonalgebraic distance $`Om_{xy}`$
-between point $`O`$ and point $ m_{xy}`$. <br>
+between point $`O`$ and point $`m_{xy}`$. <br>
 \- The coordinate $`\varphi_M`$ of the point $`M`$ is the nonalgebraic angle
 $`\widehat{xOm_{xy}}`$ between the axis $`Ox`$ and the half-line $`Om_ {xy}`$,
 the direction of rotation being such that the trihedron $`(Ox,Om_{xy},Oz)`$ is a direct trihedron. <br>