#!/usr/bin/env perl
# ABSTRACT: efficiently count unique tokens from a file
# PODNAME: uniq_wc
use autodie;
use strict;
use utf8;
use warnings;
our $VERSION = '0.011'; # VERSION
use Getopt::Long;
use Pod::Usage;
use Text::SpeedyFx;
GetOptions(
q(help) => \my $help,
q(length=i) => \my $length,
q(seed=i) => \my $seed,
q(bits=i) => \my $bits,
) or pod2usage(-verbose => 1);
pod2usage(-verbose => 2)
if $help or $#ARGV != 0;
$length = 1
unless $length;
$length *= 2 ** 20 << 3;
$seed = 0x4c53_4820
unless $seed;
$bits = 8
unless $bits;
my $data;
{
local $/ = undef;
open my $fh, q(<:mmap), shift @ARGV;
$data = <$fh>;
close $fh;
}
my $feature_vector = Text::SpeedyFx
->new($seed, $bits)
->hash_fv($data, $length);
my $hamming_weight = unpack q(%32b*) => $feature_vector;
printf qq(%0.0f\n), -$length * log(1 - $hamming_weight / $length);
__END__
=pod
=encoding UTF-8
=head1 NAME
uniq_wc - efficiently count unique tokens from a file
=head1 VERSION
version 0.011
=head1 SYNOPSIS
uniq_wc [options] FILE
=head1 DESCRIPTION
The I is space efficient and allows the implementer to specify the desired level of accuracy.
This algorithm is useful when space efficiency is important but you need to be able to control the error in your results.
This algorithm works in a two-step process.
The first step assigns a bitmap in memory initialized to all zeros.
A hash function is then applied to the each entry in the input data.
The result of the hash function maps the entry to a bit in the bitmap, and that bit is set to 1.
The second step the algorithm counts the number of empty bits and uses that number as input to the following equation to get the estimate.
n = -m ln Vn
In the equation I is the size of the bitmap and I is the ratio of empty bits over the size of the map.
The important thing to note is that the size of the original bitmap can be much smaller than the expected max cardinality.
How much smaller depends on how much error you can tolerate in the result.
Because the size of the bitmap, I, is smaller than the total number of distinct elements, there will be collisions.
These collisions are required to be space-efficient but also result in the error found in the estimation.
So by controlling the size of the original map we can estimate the number of collisions and therefore the amount of error we will see in the end result.
(L