From ecd914cfea434cdebebf4cac8502d8e1274e39b3 Mon Sep 17 00:00:00 2001
From: julian laplace <julescarbon@gmail.com>
Date: Tue, 22 Jul 2025 13:45:24 +0200
Subject: copy

---
 index.html | 32 ++++++++++++++++----------------
 1 file changed, 16 insertions(+), 16 deletions(-)

(limited to 'index.html')

diff --git a/index.html b/index.html
index 944cae1..856077b 100644
--- a/index.html
+++ b/index.html
@@ -165,6 +165,7 @@
         font-size: 10px;
         position: relative;
         bottom: 5px;
+        margin-right: -5px;
       }
       #help p {
         margin-block-start: 0;
@@ -626,7 +627,8 @@
 
         <p>
           With the root, fifth, fourth, and octave in the top-left corner, the
-          Lambdoma shows how the 3:2 proportion is basic to musical perception.
+          Lambdoma shows how the 3:2 proportion is essential to musical
+          perception.
         </p>
 
         <p>
@@ -635,11 +637,11 @@
           <u class="mode" name="pythagorean">Pythagorean</u> mode, where each
           ratio is a power of 2 or 3. Similar notes can be found by color and
           compared. One can easily hear how stacking fifths does not bring you
-          back to the starting note. Find two far-apart red notes and play both
+          back to the starting note: find two far-apart red notes and play both
           at once. These two frequencies are not quite the same, and they will
           audibly vibrate or "beat" against each other. The interval between
-          these notes is known as the "syntonic comma", and tuning systems try
-          to correct for it in various ways.
+          these notes is known as the <i>syntonic comma</i>, and tuning systems
+          try to correct for it in various ways.
         </p>
 
         <p>
@@ -662,12 +664,12 @@
           <i>countably</i>
           infinite. Consider that although there are infinitely many natural
           numbers, we may count our way up to each one, starting from 1.
-          Similarly, we can count the cells in a Lambdoma in a snake-like
-          pattern starting from 1:1, moving outward diagonally, and thus map all of the rationals to the
-          natural numbers. Though there are infinitely many rational numbers, by
-          their nature they are discrete, countable, and not completely dense.
-          Between any two rational numbers, there lies an uncountable continuity
-          of real numbers in ℝ.
+          Similarly, we can count the cells in a Lambdoma by starting from 1:1
+          and moving outward diagonally in a snake-like pattern, thus mapping
+          the rationals to the natural numbers. Though there are infinitely many
+          rational numbers, by their nature they are discrete, countable, and
+          not completely dense. Between any two rational numbers, there lies an
+          uncountable continuity of real numbers in ℝ.
         </p>
 
         <h2>thank you!</h2>
@@ -678,18 +680,16 @@
             href="https://freesound.org/people/cabled_mess/packs/21410/"
             target="_blank"
             >cabled_mess</a
-          >.
-          Gradient algorithm via
+          >. Gradient algorithm via
           <a href="https://iquilezles.org/articles/palettes/">Inigo Quizeles</a
-          >.
-	  Thanks to
+          >. Thanks to
           <a href="https://www.nyz.recycled-plastics.net/" target="_blank"
             >Dave Noyze</a
           >
           for telling me about
           <a href="https://www.lambdoma.com/" target="_blank">Barbara Hero</a>.
-	  Thanks to <a href="https://hems.io/" target="_blank">Hems</a> for
-          the support!
+          Thanks to <a href="https://hems.io/" target="_blank">Hems</a> for the
+          support!
         </p>
 
         <p>Jules LaPlace / <a href="/">asdf.us</a> / 2018-2025</p>
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