w

Author: lenis2000

graduate/exams/algebra/AlgGento02.html

@@ -33,7 +33,7 @@ <h2 style="margin-top: 0; font-size: 1.3em;">Table of Contents</h2>
     <li><a href="alg-012.html">ALGEBRA GENERAL EXAMINATION</a></li>
     <li><a href="alg-013.html">ALGEBRA GENERAL EXAMINATION</a></li>
     <li><a href="alg-015.html">ALGEBRA GENERAL EXAMINATION</a></li>
-    <li><a href="alg-018.html">alg-018.html</a></li>
+    <li><a href="alg-018.html">General Exam - Algebra, August 14, 2000</a></li>
     <li><a href="alg-027.html">PROOFS</a></li>
     <li><a href="alg-028.html">General Exam - Algebra</a></li>
     <li><a href="alg-035.html">ALGEBRA GENERAL EXAMINATION</a></li>
@@ -54,7 +54,7 @@ <h2 style="margin-top: 0; font-size: 1.3em;">Table of Contents</h2>
     <li><a href="alg-1980-09-1.html">Algebra, September 1980</a></li>
     <li><a href="alg-1980-09.html">Algebra, September 1980</a></li>
     <li><a href="alg-1987-xx.html">ALGEBRA GENERAL EXAMINATION - FALL 1987</a></li>
-    <li><a href="alg-1992-01.html">alg-1992-01.html</a></li>
+    <li><a href="alg-1992-01.html">Algebra General Exam January 1992</a></li>
     <li><a href="alg-1992-05.html">Algebra General Exam May 1992</a></li>
     <li><a href="alg-1993-xx.html">Algebra General Examination September 4,1993</a></li>
     <li><a href="alg-1994-xx-1.html">ALGEBRA GENERAL EXAMINATION January 15, 1994</a></li>

graduate/exams/algebra/alg-018.html

@@ -195,11 +195,7 @@
 
 <main id="main-content">
 <h2 class="unnumbered"
-id="general-exam-algebra-august-14-text-th-2000">General
-Exam-Algebra<br />
-August
-<math display="inline" xmlns="http://www.w3.org/1998/Math/MathML"><semantics><mrow><mn>14</mn><msup><mrow></mrow><mrow><mtext mathvariant="normal">th </mtext><mspace width="0.333em"></mspace></mrow></msup></mrow><annotation encoding="application/x-tex">14{ }^{\text {th }}</annotation></semantics></math>,
-2000</h2>
+id="general-exam-algebra-august-14-text-th-2000">General Exam - Algebra, August 14, 2000</h2>
 <ol>
 <li><p>Let V be a non-zero vector space over the field of reals R . Show
 that V cannot be presented as the union of three proper