diff --git a/IM/konno_ohmachi.py b/IM/konno_ohmachi.py
index 4a039b80..18023f45 100644
--- a/IM/konno_ohmachi.py
+++ b/IM/konno_ohmachi.py
@@ -176,9 +176,10 @@ def get(
         with self._lock:
             if (matrix := self._cache.get(key)) is not None:
                 # NOTE: Python dicts maintain insertion order. Doing a pop and
-                # re-insert shifts the key to the front of the insertion order
-                # which makes the dict a cheap LRU cache. Functools implements a
-                # doubly-linked list which is great but extra bookkeeping.
+                # re-insert moves the key to the end of the insertion order
+                # (most recently used), which makes the dict a cheap LRU cache.
+                # Functools implements a doubly-linked list which is great but
+                # extra bookkeeping.
                 self._cache[key] = self._cache.pop(key)
                 return matrix
 
diff --git a/src-rust/arias_intensity.rs b/src-rust/arias_intensity.rs
index baf2e216..f93183dc 100644
--- a/src-rust/arias_intensity.rs
+++ b/src-rust/arias_intensity.rs
@@ -3,10 +3,12 @@
 //! This module provides functions to calculate the intensity of earthquake ground motion
 //! based on the integral of the square of acceleration.
 //!
-//! The formula used is:
-//! $$I_A = \frac{\pi}{2g} \int_{0}^{T} a(t)^2 \, dt$$
+//! The formula used, for acceleration $a$ expressed in units of $g$, is:
+//! $$I_A = \frac{\pi g}{2} \int_{0}^{T} a(t)^2 \, dt$$
 //!
-//! Where $g$ is the acceleration due to gravity (set here to $9.81 \text{ m/s}^2$).
+//! This is equivalent to the standard $I_A = \frac{\pi}{2g} \int_{0}^{T} a(t)^2 \, dt$
+//! with $a(t)$ in physical units. Here $g$ is the acceleration due to gravity
+//! (set here to $9.81 \text{ m/s}^2$).
 
 use crate::trapz::{cumulative_trapz_with_fun, trapz_with_fun};
 
@@ -14,7 +16,7 @@ use crate::constants::G;
 use ndarray::prelude::*;
 use std::f64::consts::PI;
 
-/// Precomputed scaling factor: $\frac{\pi}{2g}$
+/// Precomputed scaling factor: $\frac{\pi g}{2}$
 const ARIAS_CONSTANT: f64 = G * PI / 2.0;
 
 /// Computes the total Arias Intensity ($I_A$) for each row.
@@ -45,14 +47,14 @@ mod tests {
 
     #[test]
     fn test_arias_physical_constant() {
-        // If a = 1.0 cm/s^2 (constant) for 1 second with dt=1
+        // If a = 1.0 g (constant) for 1 second with dt=1
         // Integral of a^2 dt from 0 to 1 is 1.0.
-        // Result should be PI / (2.0 * 981.0)
+        // Result should be 9.81 * PI / 2.0
         let waveforms = array![[1.0, 1.0]];
         let dt = 1.0;
         let result = arias_intensity(waveforms.view(), dt);
 
-        let expected = ARIAS_CONSTANT;
+        let expected = 9.81 * PI / 2.0;
         assert_abs_diff_eq!(result[0], expected, epsilon = 1e-10);
     }
 
diff --git a/src-rust/cav.rs b/src-rust/cav.rs
index d6aba2a4..18ea2b91 100644
--- a/src-rust/cav.rs
+++ b/src-rust/cav.rs
@@ -3,8 +3,8 @@
 //! This module provides functions to calculate the intensity of earthquake ground motion
 //! based on the integral of the absolute value of acceleration.
 //!
-//! The formula used is:
-//! $$CAV = \int_{0}^{T} |a(t)| \, dt$$
+//! The formula used, for acceleration $a$ expressed in units of $g$, is:
+//! $$CAV = g \int_{0}^{T} |a(t)| \, dt$$
 //!
 
 use crate::constants::G;
@@ -30,9 +30,9 @@ mod tests {
 
     #[test]
     fn test_cav_constant() {
-        // If a = 1.0 cm/s^2 (constant) for 1 second with dt = 1
+        // If a = 1.0 g (constant) for 1 second with dt = 1
         // Integral of |a| dt from 0 to 1 is 1.0.
-        // Result should be G (9.81 cm/s)
+        // Result should be G (9.81 m/s)
         let waveforms = array![[1.0, 1.0]];
         let dt = 1.0;
         let result = cav(waveforms.view(), dt);
diff --git a/src-rust/constants.rs b/src-rust/constants.rs
index b3e2cc08..2559ed6d 100644
--- a/src-rust/constants.rs
+++ b/src-rust/constants.rs
@@ -2,6 +2,3 @@
 
 /// Gravitational acceleration in m/s².
 pub const G: f64 = 9.81;
-
-/// Gravitational acceleration in cm/s² (Gal).
-pub const GAL: f64 = 981.0;