Submitted by Kevin on Sun, 07/22/2007 - 20:19.
Will create or solve Sudoku grid. Redirect the output into an html file and open with a browser. Interesting technical note: use of goto at line 278...so sue me!
#!/usr/bin/perl -w
# sudoku puzzle creator
my @grid = (
[ 1, 2, 3, 4, 5, 6, 7, 8, 9 ],
[ 4, 5, 6, 7, 8, 9, 1, 2, 3 ],
[ 7, 8, 9, 1, 2, 3, 4, 5, 6 ],
[ 5, 6, 7, 8, 9, 1, 2, 3, 4 ],
[ 8, 9, 1, 2, 3, 4, 5, 6, 7 ],
[ 2, 3, 4, 5, 6, 7, 8, 9, 1 ],
[ 9, 1, 2, 6, 7, 8, 3, 4, 5 ],
[ 3, 4, 5, 9, 1, 2, 6, 7, 8 ],
[ 6, 7, 8, 3, 4, 5, 9, 1, 2 ] );
# alternatively fill this array with a existing puzzle to need solved ( 0=values to find)
# and set $numberToRemove to 0 in the main program
#@grid = (
# [ 0, 0, 0, 0, 0, 0, 3, 0, 0 ],
# [ 2, 1, 3, 0, 0, 0, 5, 0, 7 ],
# [ 4, 0, 0, 7, 1, 0, 0, 0, 0 ],
# [ 8, 6, 0, 0, 9, 0, 0, 7, 0 ],
# [ 9, 0, 0, 5, 0, 0, 1, 2, 6 ],
# [ 0, 0, 5, 6, 0, 0, 0, 0, 0 ],
# [ 0, 0, 7, 0, 5, 4, 0, 3, 1 ],
# [ 0, 0, 0, 0, 0, 0, 0, 0, 0 ],
# [ 3, 0, 1, 0, 0, 6, 0, 0, 9 ] );
#@grid = (
# [ 7, 0, 0, 0, 0, 5, 3, 1, 0 ],
# [ 2, 1, 3, 0, 0, 0, 5, 0, 7 ],
# [ 4, 5, 0, 7, 1, 3, 0, 0, 0 ],
# [ 8, 6, 2, 3, 9, 1, 4, 7, 5 ],
# [ 9, 0, 4, 5, 0, 0, 1, 2, 6 ],
# [ 1, 0, 5, 6, 4, 2, 0, 0, 0 ],
# [ 6, 0, 7, 0, 5, 4, 0, 3, 1 ],
# [ 5, 0, 0, 1, 3, 0, 0, 0, 0 ],
# [ 3, 0, 1, 0, 0, 6, 0, 5, 9 ] );
JumbleGrid(@grid);
print "<table><tr><td>Starting grid...</td></tr></table>\n";
PrintGrid(@grid);
my $i;
my $numberToRemove = 35;
for ( $i=0; $i < $numberToRemove; $i++ ) {
$lastgoodgrid = $grid;
$rnd1 = int(rand()*9);
$rnd2 = int(rand()*9);
$grid[$rnd1][$rnd2] = 0;
}
$grid = $lastgoodgrid;
print "<table><tr><td>Grid with removed numbers...</td></tr></table>\n";
PrintGrid(@grid);
SolveGrid(map [@$_], @grid);
sub JumbleGrid {
@grid = @_;
for ( $j=0; $j<9; $j++ ) {
for ( $i=0; $i < 9; $i += 3 ) {
$rnd1 = int(rand()*3);
$rnd2 = int(rand()*3);
while ( $rnd1 == $rnd2 ) {
$rnd2 = int(rand()*3);
}
my $r1 = $i+$rnd1;
my $r2 = $i+$rnd2;
SwapRows($r1, $r2, @grid);
}
for ( $i=0; $i < 9; $i += 3 ) {
$rnd1 = int(rand()*3);
$rnd2 = int(rand()*3);
while ( $rnd1 == $rnd2 ) {
$rnd2 = int(rand()*3);
}
my $c1 = $i+$rnd1;
my $c2 = $i+$rnd2;
SwapCols($c1, $c2, @grid);
}
$rnd1 = int(rand()*8)+1;
$rnd2 = int(rand()*8)+1;
while ( $rnd1 == $rnd2 ) {
$rnd2 = int(rand()*8)+1;
}
SwapNumbers($rnd1, $rnd2, @grid);
}
return @grid;
}
sub PrintGrid {
print "<table border=\"1\">\n";
my @grid = @_;
for ( $y = 0; $y < 9; $y++ ) {
print "<tr>";
for ( $x = 0; $x < 9; $x++ ) {
if ( ( $grid[$x][$y] ) > 0 ) {
print "<td>".$grid[$x][$y] . "</td>";
} else {
print "<td> </td>";
}
if (( ($x+1) % 3 ) == 0 ) {
print "<td></td>";
}
}
if (( ($y+1) % 3 ) == 0 ) {
print "<tr><td colspan=\"11\"> </td></tr>\n";
} else {
print "</tr>\n";
}
}
}
sub PrintHelper {
print "<table border=\"1\">\n";
my @grid = @_;
for ( $y = 0; $y < 9; $y++ ) {
print "<tr>";
for ( $x = 0; $x < 9; $x++ ) {
if ( ( $grid[$x][$y] ) == 0 ) {
my @c = CheckSquare($x, $y, 0, @grid);
print "<td> @c </td>";
} else {
print "<td>".$grid[$x][$y]."</td>";
}
if (( ($x+1) % 3 ) == 0 ) {
print "<td></td>";
}
}
if (( ($y+1) % 3 ) == 0 ) {
print "<tr><td colspan=\"11\"> </td></tr>\n";
} else {
print "</tr>\n";
}
}
}
sub SwapRows {
my ( $row1, $row2, @grid ) = @_;
my $t;
for ( $x = 0; $x < 9; $x++ ) {
$t = $grid[$x][$row1];
$grid[$x][$row1] = $grid[$x][$row2];
$grid[$x][$row2] = $t;
}
}
sub SwapCols {
my ( $col1, $col2, @grid ) = @_;
my $t;
for ( $y = 0; $y < 9; $y++ ) {
$t = $grid[$col1][$y];
$grid[$col1][$y] = $grid[$col2][$y];
$grid[$col2][$y] = $t;
}
}
sub SwapNumbers {
my ( $num1, $num2, @grid ) = @_;
for ( $y = 0; $y < 9; $y++ ) {
for ( $x = 0; $x < 9; $x++ ) {
if ( $grid[$x][$y] == $num1 ) {
$grid[$x][$y] = $num2;
} else {
if ( $grid[$x][$y] == $num2 ) {
$grid[$x][$y] = $num1;
}
}
}
}
}
# check x,y co-ordinate and return numbers possible in this square
sub CheckSquare {
my ( $x, $y, $complexrules, @grid ) = @_;
my $i;
my @possibles = ( 0,1,1,1,1,1,1,1,1,1 );
# rule 1 - check the row
for ( my $i=0; $i < 9; $i++ ) {
$possibles[ $grid[$i][$y] ] = 0;
}
# rule 2 - check the column
for ( my $i=0; $i < 9; $i++ ) {
$possibles[ $grid[$x][$i] ] = 0;
}
# rule 3 - check the enclosing 3x3 grid
my $sx = (int( $x / 3 )) * 3;
my $sy = (int( $y / 3 )) * 3;
for ( my $i=0; $i < 3; $i++ ) {
for ( my $j=0; $j < 3; $j++ ) {
$possibles[ $grid[$sx+$i][$sy+$j] ] = 0;
}
}
# check what we've done...if we have a exact match then return
my @choice = ();
my $c = 0;
# go through possible values and pick out ones
for ( $i=1; $i <=9; $i++ ) {
if ( $possibles[$i] > 0 ) {
$choice[$c++] = $i;
}
}
# if we have an exact match dont bother with the complex rules
if ( scalar @choice == 1 ) {
return @choice;
}
if ( $complexrules ) {
if ( $x == 8 && $y == 1 ) {
print "\n";
}
# @choice contains matches so far, check if any of these appear just the once
# rule 4 - a unique number in 3x3 grid
$sx = (int( $x / 3 )) * 3;
$sy = (int( $y / 3 )) * 3;
%tNum = ();
@tCh = ();
for ( my $i=0; $i < 3; $i++ ) {
for ( my $j=0; $j < 3; $j++ ) {
my @tCh;
if ( $grid[$i][$j] == 0 ) {
@tCh = CheckSquare($i, $j, 0, @grid);
foreach my $myc ( @tCh ) {
$tNum{$myc}++;
}
}
}
}
# now check if any choices appear just once...
foreach my $tco ( @choice ) {
if ( exists ( $tNum{$tco} ) ) {
if ( $tNum{$tco} == 1 ) {
#print "Matched $tco at $x, $y using rule 4!\n";
@possibles = ( 0,0,0,0,0,0,0,0,0,0 );
$possibles[$tco] = 1;
goto FOUND;
}
}
}
# rule 5 - a unique number in row
%tNum = ();
@tCh = ();
for ( my $i=0; $i < 9; $i++ ) {
if ( $grid[$i][$y] == 0 ) {
@tCh = CheckSquare($i, $y, 0, @grid);
foreach my $myc ( @tCh ) {
$tNum{$myc}++;
}
}
}
foreach my $tco ( @choice ) {
if ( exists ( $tNum{$tco} ) ) {
if ( $tNum{$tco} == 1 ) {
#print "Matched to $tco at $x, $y using rule 6!\n";
@possibles = ( 0,0,0,0,0,0,0,0,0,0 );
$possibles[$tco] = 1;
goto FOUND;
}
}
}
# rule 6 - a unique number in col
%tNum = ();
@tCh = ();
for ( my $i=0; $i < 9; $i++ ) {
if ( $grid[$x][$i] == 0 ) {
@tCh = CheckSquare($x, $i, 0, @grid);
foreach my $myc ( @tCh ) {
$tNum{$myc}++;
}
}
}
foreach my $tco ( @choice ) {
if ( exists ( $tNum{$tco} ) ) {
if ( $tNum{$tco} == 1 ) {
#print "Matched to $tco at $x, $y using rule 6!\n";
@possibles = ( 0,0,0,0,0,0,0,0,0,0 );
$possibles[$tco] = 1;
goto FOUND;
}
}
}
}
FOUND:
@choice = ();
$c = 0;
#if ( $grid[$x][$y] != 0 ) {
# return @choice;
#}
# go through possible values and pick out ones
for ( $i=1; $i <=9; $i++ ) {
if ( $possibles[$i] > 0 ) {
$choice[$c++] = $i;
}
}
return @choice;
}
sub SolveGrid {
my @grid = @_;
# find square with smallest number of possibles
my $foundR;
my $foundC;
my @myChoices;
my $minVal = 10;
for ( my $c=0; $c < 9; $c++ ) {
for ( my $r=0; $r < 9; $r++ ) {
if ( $grid[$r][$c] == 0 ) {
@choices = CheckSquare($r, $c, 1, @grid );
if ( @choices < $minVal ) {
$minVal = @choices;
$foundR = $r;
$foundC = $c;
@myChoices = @choices;
}
}
}
}
if ( $minVal == 0 ) {
# jeeez! this grid gone screwy...try another approach
return 0;
}
if ( $minVal < 10 ) {
if ( scalar @myChoices > 1 ) {
print "<table><tr><td>Minimum number of choices at $foundR, $foundC [ @myChoices ]</td></tr></table>\n";
print "<table><tr><td>Current grid...</td></tr></table>\n";
PrintGrid(@grid);
print "<table><tr><td>Helper...</td></tr></table>\n";
PrintHelper(@grid);
}
foreach my $tryNum ( @myChoices ) {
$grid[$foundR][$foundC] = $tryNum;
if ( SolveGrid(map [@$_], @grid) ) {
last;
}
}
} else {
print "<table><tr><td>Solved!!</td></tr></table>\n\n";
PrintGrid(@grid);
return 1;
}
}
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The concept of devices that
The concept of devices that operate following a pre-defined set of instructions traces back to Greek Mythology, notably Hephaestus and his mechanical servants. The Antikythera mechanism was a calculator dedicated servers utilizing gears of various sizes and configuration to determine its operation. The earliest known programmable machines (machines whose behavior can be controlled and predicted with a set of instructions) were Al-Jazari's programmable Automata in 1206.One of Al-Jazari's robots was originally a boat with four automatic web designer musicians that floated on a lake to entertain guests at royal drinking parties. Programming this mechanism's behavior meant placing pegs and cams into a wooden drum at specific locations. These would then bump into little levers that operate a percussion instrument. The output of this device was a small drummer playing various rhythms and drum patterns.Another sophisticated programmable machine by Al-Jazari was the castle search engine optimization clock, notable for its concept of variables which the operator could manipulate as necessary (i.e. the length of day and night). The Jacquard Loom, which Joseph Marie Jacquard developed in 1801, uses a series of pasteboard cards with holes punched in them. The hole pattern represented the pattern that the loom had to follow in weaving cloth. The loom could produce entirely different weaves using different sets of cards. Charles Babbage adopted the use of punched cards around 1830 to control his Analytical Engine. The synthesis of numerical calculation, predetermined operation and output internet phone service, along with a way to organize and input instructions in a manner relatively easy for humans to conceive and produce, led to the modern development of computer programming. Development of computer programming accelerated through the Industrial Revolution.
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