shithub: puzzles

--- a/puzzles.but

+++ b/puzzles.but

@@ -1110,7 +1110,7 @@

 below; if you run out of guesses (or select \q{Solve...}) the solution

 will also be revealed.

-\H{guess-parameters} \I{parameters, for guess}Guess parameters

+\H{guess-parameters} \I{parameters, for Guess}Guess parameters

 These parameters are available from the \q{Custom...} option on the

 \q{Type} menu. The default game matches the parameters for the

@@ -1143,6 +1143,52 @@

 \dd Allows the solution (and the guesses) to contain colours more than once;

 this increases the search space (making things harder), and is turned on by

 default.

+\C{pegs} \i{Pegs}

+\cfg{winhelp-topic}{games.pegs}

+A number of pegs are placed in holes on a board. You can remove a

+peg by jumping an adjacent peg over it to a vacant hole on the other

+side. Your aim is to remove all but one of the pegs initially

+present.

+This game, best known as \q{Peg Solitaire}, is possibly one of the

+oldest puzzle games still commonly known.

+\H{pegs-controls} \i{Pegs controls}

+\IM{Pegs controls} controls, for Pegs

+To move a peg, drag it with the mouse from its current position to

+its final position. If the final position is exactly two holes away

+from the initial position, is currently unoccupied by a peg, and

+there is a peg in the intervening square, the move will be permitted

+and the intervening peg will be removed.

+Vacant spaces which you can move a peg into are marked with holes. A

+space with no peg and no hole is not available for moving at all: it

+is an obstacle which you must work around.

+\H{pegs-parameters} \I{parameters, for Pegs}Pegs parameters

+These parameters are available from the \q{Custom...} option on the

+\q{Type} menu.

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

+\dd Size of grid in holes.

+\dt \e{Board type}

+\dd Controls whether you are given a board of a standard shape or a

+randomly generated shape. The two standard shapes currently

+supported are \q{Cross} and \q{Octagon} (also commonly known as the

+English and European traditional board layouts respectively).

+Selecting \q{Random} will give you a different board shape every

+time (but always one that is known to have a solution).

 \A{licence} \I{MIT licence}\ii{Licence}