From a00c0aab1eb5a7a55bef8ca08115bdd722ab5699 Mon Sep 17 00:00:00 2001
From: Matthew Kosarek <mattkae@protonmail.com>
Date: Sun, 16 May 2021 19:50:15 -0400
Subject: Moved the frontend directory up so that it no longer exists

---
 2d/_collisions/rectangle_line.html.content | 76 ++++++++++++++++++++++++++++++
 1 file changed, 76 insertions(+)
 create mode 100644 2d/_collisions/rectangle_line.html.content

(limited to '2d/_collisions/rectangle_line.html.content')

diff --git a/2d/_collisions/rectangle_line.html.content b/2d/_collisions/rectangle_line.html.content
new file mode 100644
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+++ b/2d/_collisions/rectangle_line.html.content
@@ -0,0 +1,76 @@
+<script src="./rectangle_line/dist/output.js"></script>
+<script>
+  window.onload = function() {
+      var lPlayElement = document.getElementById('gl_canvas_play'),
+          lStopElement = document.getElementById('gl_canvas_stop');
+      lPlayElement.addEventListener('click', function() {
+          lPlayElement.style.display = 'none';
+          lStopElement.style.display = 'block';
+      });
+      lStopElement.addEventListener('click', function() {
+          lStopElement.style.display = 'none';
+          lPlayElement.style.display = 'block';
+      });
+  }
+  
+</script>
+<article>
+  <h1>Rectangle intersection with a Line Segment</h1>
+  <section>
+	<h2>Algorithm</h2>
+	<p>
+	  For each line segment that your rectangle could be intersecting with,
+	  do the following:
+	  <ol>
+		<li>
+		  For each corner of your rectangle, check if the distance from that point to the line is less than some <i>epsilon</i>, where <i>epsilon</i> is a reasonable small number (usually a 1 or 2 units, depending on the size of your lines).
+		</li>
+		<li>
+		  To check each point, use the "distance from point to line segment" formula, which can be found <a href="https://en.wikipedia.org/wiki/Distance_from_a_point_to_a_line">here</a> (I will not derive it just yet)
+		</li>
+		<li>
+		  If a collision is found, we have all of the information required to solve the collision:
+		  <ul>
+			<li>
+			  <b>Collision Normal</b>: This is the perpendicular to the line segment, which can be found by:
+			  <code>
+				<pre>
+Vector2 getNormalToLineSegment(LineSegment* segment) {
+    Vector2 direction = segment->end - segment->start;
+    return *Vector2 { -direction.y, direction.x }).normalize();
+}
+				</pre>
+			  </code>
+			</li>
+			<li>
+			  <b>First Point of Application</b>: Get the vector from the center of the rectangle (most like your position) to the corner which intersected.
+			</li>
+			<li>
+			  <b>Second Point of Application</b>: Get vector from center of line to the corner which intersected.
+			</li>
+		  </ul>
+		</li>
+	  </ol>
+	</p>
+  </section>
+  <section>
+	<h2>
+	  Live Example
+	</h2>
+    <div class="opengl_canvas_container">
+      <canvas id="gl_canvas" width="640" height="480"></canvas>
+      <button id="gl_canvas_play" class="play_button">
+        Play
+      </button>
+      <button id="gl_canvas_stop" class="stop_button">
+        Stop
+      </button>
+    </div>
+    <footer id="references">
+      <h2>References</h2>
+      <ul>
+		<li><a href="https://en.wikipedia.org/wiki/Distance_from_a_point_to_a_line">Distance from Point to Line</a></li>
+      </ul>
+    </footer>
+  </section>
+</article>
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