From a993163d8dcf045c41cecf65bf205da2968e44a4 Mon Sep 17 00:00:00 2001
From: Michael Hardman <29800382+mrhardman@users.noreply.github.com>
Date: Wed, 7 Jan 2026 14:17:34 +0000
Subject: [PATCH] Add missing `s` factor in docs.

---
 README.md | 4 ++--
 1 file changed, 2 insertions(+), 2 deletions(-)

diff --git a/README.md b/README.md
index 6471951..c142b8e 100644
--- a/README.md
+++ b/README.md
@@ -35,12 +35,12 @@ is required for the problem of interest.
 To compute the matrix $`A_{ij}`$, we use the reference coordinate
 $`z`$ to write
 ```math
-A_{ij} = \int^{1}_{-1} S_i(z) T_j(z) \rho(s z + c) d z,
+A_{ij} = \int^{1}_{-1} S_i(z) T_j(z) \rho(s z + c) s d z,
 ```
 where $`S_i(z)`$, $`T_i(z)`$ may be either of $`l_i(z)`$ or $`(1/s)d l_i(z)/d z`$.
 We can also compute nonlinear matrices which have the form
 ```math
-N_{ijk} = \int^{x_u}_{x_l} P_i(x) Q_j(x) R_k(x) \rho(x) d x = \int^{1}_{-1} S_i(z) T_j(z) U_k(z) \rho(s z + c) d z.
+N_{ijk} = \int^{x_u}_{x_l} P_i(x) Q_j(x) R_k(x) \rho(x) d x = \int^{1}_{-1} S_i(z) T_j(z) U_k(z) \rho(s z + c) s d z.
 ```
 where $`R_i(x)`$ may be either of $`\Phi(x)`$ or $`d\Phi/dx`$ and
 $`U_i(z)`$ may be either of $`l_i(z)`$ or $`(1/s)d l_i(z)/d z`$.