deploy: 9819864

_preview/1/_sources/notebooks/tutorials/arc_path.ipynb

@@ -563,7 +563,7 @@
    "metadata": {},
    "source": [
     "### Determine Intermediate Points Mathemetically via Unit Sphere\n",
-    "Determine the points (lat, lon) a given fraction of a [distance (d)](#Determine-Distance-Mathematically) between a starting points A (latA, lonA) and the final point B (latB, lonB) where f is a fraction along the great circle arc. `f=0` is point A and `f=1` is point B\n",
+    "Determine the points (lat, lon) a given fraction of a distance (d) between a starting points A (latA, lonA) and the final point B (latB, lonB) where f is a fraction along the great circle arc. `f=0` is point A and `f=1` is point B\n",
     "\n",
     "> Note: The points cannot be antipodal because the path is undefined\n",
     "\n",

_preview/1/notebooks/notebook-template.html

@@ -529,8 +529,8 @@ <h5>of further and further<a class="headerlink" href="#of-further-and-further" t
 <section id="header-levels">
 <h6>header levels<a class="headerlink" href="#header-levels" title="Link to this heading"><i class="fas fa-link"></i></a></h6>
 <p>as well <span class="math notranslate nohighlight">\(m = a * t / h\)</span> text! Similarly, you have access to other <span class="math notranslate nohighlight">\(\LaTeX\)</span> equation <a class="reference external" href="https://jupyter-notebook.readthedocs.io/en/stable/examples/Notebook/Typesetting%20Equations.html"><strong>functionality</strong></a> via MathJax (demo below from link),</p>
-<div class="amsmath math notranslate nohighlight" id="equation-505a97a0-1618-4537-a050-dd41daff55a4">
-<span class="eqno">()<a class="headerlink" href="#equation-505a97a0-1618-4537-a050-dd41daff55a4" title="Permalink to this equation"><i class="fas fa-link"></i></a></span>\[\begin{align}
+<div class="amsmath math notranslate nohighlight" id="equation-d09cfed5-83e5-4a14-997e-42ea83d75724">
+<span class="eqno">()<a class="headerlink" href="#equation-d09cfed5-83e5-4a14-997e-42ea83d75724" title="Permalink to this equation"><i class="fas fa-link"></i></a></span>\[\begin{align}
 \dot{x} &amp; = \sigma(y-x) \\
 \dot{y} &amp; = \rho x - y - xz \\
 \dot{z} &amp; = -\beta z + xy

_preview/1/notebooks/tutorials/arc_path.html

@@ -848,7 +848,7 @@ <h3>Determine the Bearing via Python Package <code class="docutils literal notra
 <h2>Generating a Great Circle Arc with Intermediates Points<a class="headerlink" href="#generating-a-great-circle-arc-with-intermediates-points" title="Link to this heading"><i class="fas fa-link"></i></a></h2>
 <section id="determine-intermediate-points-mathemetically-via-unit-sphere">
 <h3>Determine Intermediate Points Mathemetically via Unit Sphere<a class="headerlink" href="#determine-intermediate-points-mathemetically-via-unit-sphere" title="Link to this heading"><i class="fas fa-link"></i></a></h3>
-<p>Determine the points (lat, lon) a given fraction of a <a class="reference internal" href="#Determine-Distance-Mathematically"><span class="xref myst">distance (d)</span></a> between a starting points A (latA, lonA) and the final point B (latB, lonB) where f is a fraction along the great circle arc. <code class="docutils literal notranslate"><span class="pre">f=0</span></code> is point A and <code class="docutils literal notranslate"><span class="pre">f=1</span></code> is point B</p>
+<p>Determine the points (lat, lon) a given fraction of a distance (d) between a starting points A (latA, lonA) and the final point B (latB, lonB) where f is a fraction along the great circle arc. <code class="docutils literal notranslate"><span class="pre">f=0</span></code> is point A and <code class="docutils literal notranslate"><span class="pre">f=1</span></code> is point B</p>
 <blockquote>
 <div><p>Note: The points cannot be antipodal because the path is undefined</p>
 </div></blockquote>