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Use \q{} and \by in Black Box docs.

[originally from svn r6104]

--- a/puzzles.but

+++ b/puzzles.but

@@ -1296,14 +1296,14 @@

    to the left. 

 \b A laser that would re-emerge from the entry location is considered to be

-   'reflected'. 

+   \q{reflected}. 

 \b A laser which would get deflected down the laser firing range is also

-   considered to be 'reflected'; this means that a ball to the front-left

+   considered to be \q{reflected}; this means that a ball to the front-left

    or front-right of a laser's entry point will reflect the laser. 

-Lasers that are reflected appear as a 'R'; lasers that hit balls

-dead-on appear as 'H'. Otherwise, a number appears at the firing point

+Lasers that are reflected appear as a \q{R}; lasers that hit balls

+dead-on appear as \q{H}. Otherwise, a number appears at the firing point

 and the location where the laser emerges (this number is unique to

 that shot).

@@ -1327,7 +1327,7 @@

 As shown, it is possible for a ball to receive multiple reflections

 before re-emerging (see turn 3). Similarly, a ball may be reflected

-(possibly more than once) before receiving a hit (the 'H' on the

+(possibly more than once) before receiving a hit (the \q{H} on the

 left side of the example).

 Note that any layout with more that 4 balls may have a non-unique

@@ -1394,14 +1394,14 @@

 \dt \e{Width}, \e{Height}

-\dd Size of grid in squares. There are 2 * \e{Width} * \e{Height} lasers 

+\dd Size of grid in squares. There are 2 \by \e{Width} \by \e{Height} lasers 

 per grid, two per row and two per column. 

 \dt \e{No. of balls}

 \dd Number of balls to place in the grid. This can be a single number,

-or a range (separated with a hyphen, like '2-6'), and determines the

-number of balls to place on the grid. The 'reveal' button is only

+or a range (separated with a hyphen, like \q{2-6}), and determines the

+number of balls to place on the grid. The \q{reveal} button is only

 enabled if you have guessed an appropriate number of balls; a guess

 using a different number to the original solution is still acceptable,

 if all the laser inputs and outputs match.