diff --git a/math1052/lecture-05.html b/math1052/lecture-05.html
index a92ef1477..b6ab82b51 100644
--- a/math1052/lecture-05.html
+++ b/math1052/lecture-05.html
@@ -208,18 +208,18 @@ <h5>1 Ordinary Differential Equations</h5>
 						<div class="left-txt">
 							<p>
 								<strong>Important remark: </strong>
-								<span class="fragment" data-fragment-index="0">
+								<span>
 									The final two steps will not always be possible.
 								</span>
-								<span class="fragment" data-fragment-index="1">
+								<span>
 									Whenever you are
 									asked to solve a separable ODE or IVP in this course you are supposed to always
 									"go as far as possible". 
 								</span>
-								<span class="fragment" data-fragment-index="2">
+								<span>
 									For good reasons we assume you are infinitely smart;
 								</span>
-								<span class="fragment" data-fragment-index="3">
+								<span>
 									not being able to compute simple integrals is never a valid excuse.
 								</span>
 							</p>
@@ -230,11 +230,11 @@ <h5>1 Ordinary Differential Equations</h5>
 that we can't evaluate one of both of the integrals needed to solve the
 separable ODE. 
 								</span>
-								<span class="fragment" data-fragment-index="5">
+								<span class="fragment" data-fragment-index="4">
 									In this case, we can still write down an actual solution, be it
 									a rather implicit one.
 								</span>
-								<span class="fragment" data-fragment-index="6">
+								<span class="fragment" data-fragment-index="4">
 									Indeed, the solution to the IVP is given by
 									\[
 									\int_{y_0}^y\frac{\dup t}{g(t)} = \int_{x_0}^x f(t) \dup t.