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Recent discussion of Pascal's triangle reminded me of a cool 1-D Cellular Automata and Wolfram's famous Rule 30.

Try \$rule = 18, 22, 30, 45, 54, 110, or 150 for some snazzy Pascal's Triangle variations.

RuleFoo

update: Also rules 122, 126, 129, 146, 151

```#!/usr/bin/perl

use strict;

my \$rule = shift || 30;
my \$wide = shift || 80;
my \$high = shift || 60;

my \$binary = reverse(substr(sprintf("%8.8b", \$rule), -8, 8));
\$binary =~ tr/01/ */;
#print "\$binary\n";

my (%rules, \$key, \$i);

for (\$i = 7; \$i >= 0; \$i--) {
\$key = sprintf("%3.3b", \$i);
\$key =~ tr/01/ */;
\$rules{\$key} = substr(\$binary, \$i, 1);
#print "\$key \$rules{\$key}\n";
}

my (\$str, @chs);

for (1..\$wide) {
if (rand(2) < 1) { \$str .= ' '; }
else             { \$str .= '*'; }
}

for (1..\$high) {
@chs = split('', \$str);
print "\$str\n";
\$str = '';
for (\$i = 0; \$i < \$wide; \$i++) {
\$key = "\$chs[\$i-1]\$chs[\$i]\$chs[(\$i+1)%@chs]";
\$str .= \$rules{\$key};
}
}

In reply to 1-D Cellular Automata by YuckFoo

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