RogerBW's Blog

Perl Weekly Challenge 35: Binary Morse Code 28 November 2019

I’ve been doing the Perl Weekly Challenges. Last week's was about encoding and decoding to a binary representation of Morse code.

This isn't one I've met before: a dot is 1, a dash is 111, an inter-dot/dash gap is 0, an inter-letter gap is 000, and an inter-word gap is 0000000.

The first step was to get the code table into memory; in perl5 I pulled it from a __DATA__ block, in perl6 I just defined it as a hash, but in each case it's a set of letter keys to dot/underscore values.

Next build a binary encoding table:

my %e;
foreach my $char (keys %t) {
  $e{$char}=join('0',map {{'.' => '1',
                           '_' => '111'}->{$_}}
                     split '',$t{$char});

Sanitise the input to the allowed character set (things for which encodings exist, and spaces):

my $chars=join('',keys %t);

my @in;
while (<>) {
  my $t=uc($_);
  $t =~ s/[^ $chars]//g;
  push @in,$t;

Then encode, building up words from characters and the message from words.

my $m=join(' ',@in);
my @l;
foreach my $word (split ' ',$m) {
  my @w;
  foreach my $char (split '',$word) {
    push @w,$e{$char};
  push @l,join('000',@w);
print join('0000000',@l),"\n";

Perl6 is very similar, except that its split puts spurious empty strings at the beginning and end of the output list; it may well be that comb is a better option here, but it looks distinctly fiddly.

To decode, I build a decoding table:

my %d;
foreach my $char (keys %t) {
  $d{join('0',map {{'.' => '1',
                    '_' => '111'}->{$_}}
              split '',$t{$char})}=$char;

Then take the message, break it down to words and to characters, then decode individual characters as far as possible. Perl6 varies only in details of syntax.

my @in;
while (<>) {
  push @in,$_;
my $m=join('',@in);

my @m;
foreach my $word (split /0000000+/,$m) {
  my @w;
  foreach my $char (split /000+/,$word) {
    push @w,($d{$char} or '?');
  push @m,join('',@w);
print join(' ',@m),"\n";

I also wrote a program to make random substitutions into the bit stream to see how the decoder would cope with corruption; it seems to do reasonably well, given the lack of redundancy in the encoding.

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