New scaffolding macros.

This file implements a new set of scaffolding macros based on Mike's compoundProblem5.pl, but using a new approach to mark the sections.  This allows the content of the sections to be regular old PG code (rather than just text content), so you can use `BEGIN_TEXT/END_TEXT` or `BEGIN_PGML/END_PGML` to generate the text, and can use `ANS()` or `NAMED_ANS()` to create answer checkers just like in a normal problem (no need for `SECTION_ANS()` and `SECTION_NAMED_ANS()` anymore).  Also, it keeps track of the answer banks used in the sections, so you don't have to manage those by hand.  Basically, a problem looks like

    loadMacros("scaffold.pl");

    Scaffold::Begin();
    
    Section::Begin("Part 1: The first part");
    BEGIN_TEXT
    This is the text for part 1.  \(1+1\) = \{ans_rule\}
    END_TEXT
    ANS(Real(2)->cmp);
    Section::End();
    
    Section::Begin("Part 2: The second part");
    BEGIN_TEXT
    This is text for the second part.  \(2*2\) = \{ans_rule\}
    END_TEXT
    ANS(Real(4)->cmp);
    Section::End();
    
    Scaffold::End();

Here is a real problem:

```
DOCUMENT();

loadMacros(
  "PGstandard.pl",
  "PGML.pl",
  "MathObjects.pl",
  "parserMultiAnswer.pl",
  "scaffold.pl",
  "PGcourse.pl",
);

TEXT(beginproblem());
$showPartialCorrectAnswers = 1;

############################################
#
#  Setup
#

Context("Numeric");
Context()->variables->are(x => 'Real');

$a = Compute(random(2,9,1));
$c = Compute(random(1,9,1));
$b = Compute(random(2,6,1));
if ($a*$c > 0) {$b += floor(sqrt(4*$a*$c))}

$quadratic = Formula("$a x^2 + $b x + $c");
$x1 = (-$b + sqrt($b**2-4*$a*$c))/(2*$a);
$x2 = (-$b - sqrt($b**2-4*$a*$c))/(2*$a);


###########################################
#
#  The scaffold
#

Scaffold::Begin();

###########################################
Section::Begin("Part 1: Identify the coefficients");

BEGIN_PGML
Consider the quadratic equation given by [`[$quadratic] = 0`].

First, identify the coefficients for the quadratic using the standard form 
[`ax^2 + bx + c = 0`]:

[`a`] = [____]{$a}, [`b`] = [____]{$b}, [`c`] = [____]{$c}
END_PGML

BEGIN_PGML_SOLUTION
Take the coefficient of [`x^2`] for the value of [`a`], the coefficient
of [`x`] for [`b`], and the constant for [`c`].  In this case, they
are [`a = [$a]`], [`b = [$b]`], and [`c = [$c]`].
END_PGML_SOLUTION

Section::End();

###########################################
Section::Begin("Part 2: Solve using the quadratic formula");

$multians1 = MultiAnswer($x1,$x2)->with(
  singleResult => 0,
  allowBlankAnswers => 1,
  checker => sub {
      my ($correct,$student,$self) = @_;
      my ($s1, $s2) = @{$student};
      my ($c1, $c2) = @{$correct};

      return (1,1) if ($c1 == $s1 and $c2 == $s2) or
                      ($c1 == $s2 and $c2 == $s1);
      return (1,0) if $c1 == $s1 or $c2 == $s1;
      return (0,1) if $c1 == $s2 or $c2 == $s2; 
      return (0,0);
   }
);

BEGIN_PGML
Using the quadratic formula, solve [`[$quadratic] = 0`]

>> [`x`] = [______]{$multians1} or [`x`] = [______]{$multians1} <<
END_PGML

BEGIN_PGML_SOLUTION
Recall that the quadratic equation is

    [``x = {-b \pm \sqrt{b^2 - 4ac} \over 2a}``].

You already identified [`a = [$a]`], [`b = [$b]`], and [`c = [$c]`],
so the results are:

    [``x = {-[$b] + \sqrt{[$b]^2 - 4[$a][$c]} \over 2[$a]} = [$x1]``]

or

    [``x = {-[$b] - \sqrt{[$b]^2 - 4[$a][$c]} \over 2[$a]} = [$x2]``].
END_PGML_SOLUTION

Section::End();

###########################################

Scaffold::End();

ENDDOCUMENT();
```