fixed issue#247

Author: Kristi Nakaj

pretext/Functions/Functionsthatreturnvalues.ptx

@@ -43,7 +43,7 @@ print(max(3 * 11, 5 ** 3, 512 - 9, 1024 ** 0))
             125, and 1.  Note that <c>max</c> also works on lists of values.</p>
   <p>Furthermore, functions like <c>range</c>, <c>int</c>, <c>abs</c> all return values that
             can be used to build more complex expressions.</p>
-  <p xml:id="functions_index-1">So an important difference between these functions and one like <c>drawSquare</c> is that
+  <p xml:id="functions_index_1">So an important difference between these functions and one like <c>drawSquare</c> is that
             <c>drawSquare</c> was not executed because we wanted it to compute a value &#x2014; on the contrary,
             we wrote <c>drawSquare</c> because we wanted it to execute a sequence of steps that caused
             the turtle to draw a specific shape.</p>

pretext/Functions/Variablesandparametersarelocal.ptx

@@ -40,7 +40,7 @@ result = badsquare(10)
 print(result)
         </input>
   </program>
-  <p xml:id="functions_index-1">Although the <c>badsquare</c> function works, it is silly and poorly written.  We have done it here to illustrate
+  <p xml:id="functions-index-1">Although the <c>badsquare</c> function works, it is silly and poorly written.  We have done it here to illustrate
             an important rule about how variables are looked up in Python.
             First, Python looks at the variables that are defined as local variables in
             the function.  We call this the <term>local scope</term>.  If the variable name is not

pretext/GUIandEventDrivenProgramming/05_widget_grouping.ptx

@@ -56,7 +56,7 @@
             and location using a layout manager. The image below shows examples of the
             four types of widget <q>containers</q>. The <q>containers</q> in this example used a
             <c>grid</c> layout manager on a 2x2 grid.</p>
-  <figure align="center" xml:id="id1">
+  <figure align="center" xml:id="id_1">
     <caption xmlns:c="https://www.sphinx-doc.org/" xmlns:changeset="https://www.sphinx-doc.org/" xmlns:citation="https://www.sphinx-doc.org/" xmlns:cpp="https://www.sphinx-doc.org/" xmlns:index="https://www.sphinx-doc.org/" xmlns:js="https://www.sphinx-doc.org/" xmlns:math="https://www.sphinx-doc.org/" xmlns:py="https://www.sphinx-doc.org/" xmlns:rst="https://www.sphinx-doc.org/" xmlns:std="https://www.sphinx-doc.org/">Examples of grouping widgets</caption>
     <image source="GUIandEventDrivenProgramming/Figures/Grouping_examples.png" width="50%"/>
   </figure>

pretext/GUIandEventDrivenProgramming/11_gui_program_example.ptx

@@ -43,7 +43,7 @@
     <p>Step 1: Make sure you have a reasonable GUI design and implementation plan
                 before you start coding. Draw a sketch of your initial design on paper
                 and consider how a user will interact with your program.</p>
-    <figure align="center" xml:id="id1">
+    <figure align="center" xml:id="id-1">
       <caption xmlns:c="https://www.sphinx-doc.org/" xmlns:changeset="https://www.sphinx-doc.org/" xmlns:citation="https://www.sphinx-doc.org/" xmlns:cpp="https://www.sphinx-doc.org/" xmlns:index="https://www.sphinx-doc.org/" xmlns:js="https://www.sphinx-doc.org/" xmlns:math="https://www.sphinx-doc.org/" xmlns:py="https://www.sphinx-doc.org/" xmlns:rst="https://www.sphinx-doc.org/" xmlns:std="https://www.sphinx-doc.org/">Initial design of a Whack-a-mole game</caption>
       <image source="GUIandEventDrivenProgramming/Figures/Whack_a_mole_design.png" width="50%"/>
     </figure>

pretext/IntroRecursion/CalculatingtheSumofaListofNumbers.ptx

@@ -26,17 +26,17 @@ print(listsum([1,3,5,7,9]))
             problem from adding a list to adding pairs of numbers, we could rewrite
             the list as a fully parenthesized expression. Such an expression looks
             like this:</p>
-  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label="True" nowrap="False" number="True" xml:space="preserve">((((1 + 3) + 5) + 7) + 9)
+  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label1="True" nowrap="False" number="True" xml:space="preserve">((((1 + 3) + 5) + 7) + 9)
 
 </math_block>
   <p>We can also parenthesize
             the expression the other way around,</p>
-  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label="True" nowrap="False" number="True" xml:space="preserve">(1 + (3 + (5 + (7 + 9))))</math_block>
+  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label2="True" nowrap="False" number="True" xml:space="preserve">(1 + (3 + (5 + (7 + 9))))</math_block>
   <p>Notice that the innermost set of
             parentheses, <math>(7 + 9)</math>, is a problem that we can solve without a
             loop or any special constructs. In fact, we can use the following
             sequence of simplifications to compute a final sum.</p>
-  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label="True" nowrap="False" number="True" xml:space="preserve">total = \  (1 + (3 + (5 + (7 + 9)))) \\
+  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label3="True" nowrap="False" number="True" xml:space="preserve">total = \  (1 + (3 + (5 + (7 + 9)))) \\
 total = \  (1 + (3 + (5 + 16))) \\
 total = \  (1 + (3 + 21)) \\
 total = \  (1 + 24) \\
@@ -46,7 +46,7 @@ total = \  25</math_block>
             the sum of the list <c>numList</c> is the sum of the first element of the
             list (<c>numList[0]</c>), and the sum of the numbers in the rest of the
             list (<c>numList[1:]</c>). To state it in a functional form:</p>
-  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label="True" nowrap="False" number="True" xml:space="preserve">  listSum(numList) = first(numList) + listSum(rest(numList))
+  <math_block docname="IntroRecursion/CalculatingtheSumofaListofNumbers" label4="True" nowrap="False" number="True" xml:space="preserve">  listSum(numList) = first(numList) + listSum(rest(numList))
 \label{eqn:listsum}</math_block>
   <p>In this equation <math>first(numList)</math> returns the first element of
             the list and <math>rest(numList)</math> returns a list of everything but

pretext/Lists/ListValues.ptx

@@ -35,7 +35,7 @@ newlist = [ numbers, vocabulary ]
 print(newlist)
         </input>
   </program>
-  <p xml:id="lists_accessing-elements" names="accessing-elements">
+  <p xml:id="lists_accessing_elements" names="accessing-elements">
     <term>Check your understanding</term>
   </p>
   <exercise label="test_question9_1_1">

pretext/MoreAboutIteration/RandomlyWalkingTurtles.ptx

@@ -172,7 +172,7 @@ wn.exitonclick()
             that if you ever need to write a similar program, you can reuse this function
             with confidence the next time you need it.  Breaking up this
             program into a couple of parts is another example of functional decomposition.</p>
-  <p xml:id="more-about-iteration_index-0">
+  <p xml:id="more-about-iteration-index-0">
     <term>Check your understanding</term>
   </p>
   <exercise label="test_question7_3_1">