135 lines
6 KiB
Python
135 lines
6 KiB
Python
# -*- coding: utf-8 -*-
|
||
# Natural Language Toolkit: GDFA word alignment symmetrization
|
||
#
|
||
# Copyright (C) 2001-2018 NLTK Project
|
||
# Authors: Liling Tan
|
||
# URL: <http://nltk.org/>
|
||
# For license information, see LICENSE.TXT
|
||
|
||
from collections import defaultdict
|
||
|
||
def grow_diag_final_and(srclen, trglen, e2f, f2e):
|
||
"""
|
||
This module symmetrisatizes the source-to-target and target-to-source
|
||
word alignment output and produces, aka. GDFA algorithm (Koehn, 2005).
|
||
|
||
Step 1: Find the intersection of the bidirectional alignment.
|
||
|
||
Step 2: Search for additional neighbor alignment points to be added, given
|
||
these criteria: (i) neighbor alignments points are not in the
|
||
intersection and (ii) neighbor alignments are in the union.
|
||
|
||
Step 3: Add all other alignment points thats not in the intersection, not in
|
||
the neighboring alignments that met the criteria but in the original
|
||
foward/backward alignment outputs.
|
||
|
||
>>> forw = ('0-0 2-1 9-2 21-3 10-4 7-5 11-6 9-7 12-8 1-9 3-10 '
|
||
... '4-11 17-12 17-13 25-14 13-15 24-16 11-17 28-18')
|
||
>>> back = ('0-0 1-9 2-9 3-10 4-11 5-12 6-6 7-5 8-6 9-7 10-4 '
|
||
... '11-6 12-8 13-12 15-12 17-13 18-13 19-12 20-13 '
|
||
... '21-3 22-12 23-14 24-17 25-15 26-17 27-18 28-18')
|
||
>>> srctext = ("この よう な ハロー 白色 わい 星 の L 関数 "
|
||
... "は L と 共 に 不連続 に 増加 する こと が "
|
||
... "期待 さ れる こと を 示し た 。")
|
||
>>> trgtext = ("Therefore , we expect that the luminosity function "
|
||
... "of such halo white dwarfs increases discontinuously "
|
||
... "with the luminosity .")
|
||
>>> srclen = len(srctext.split())
|
||
>>> trglen = len(trgtext.split())
|
||
>>>
|
||
>>> gdfa = grow_diag_final_and(srclen, trglen, forw, back)
|
||
>>> gdfa == sorted(set([(28, 18), (6, 6), (24, 17), (2, 1), (15, 12), (13, 12),
|
||
... (2, 9), (3, 10), (26, 17), (25, 15), (8, 6), (9, 7), (20,
|
||
... 13), (18, 13), (0, 0), (10, 4), (13, 15), (23, 14), (7, 5),
|
||
... (25, 14), (1, 9), (17, 13), (4, 11), (11, 17), (9, 2), (22,
|
||
... 12), (27, 18), (24, 16), (21, 3), (19, 12), (17, 12), (5,
|
||
... 12), (11, 6), (12, 8)]))
|
||
True
|
||
|
||
References:
|
||
Koehn, P., A. Axelrod, A. Birch, C. Callison, M. Osborne, and D. Talbot.
|
||
2005. Edinburgh System Description for the 2005 IWSLT Speech
|
||
Translation Evaluation. In MT Eval Workshop.
|
||
|
||
:type srclen: int
|
||
:param srclen: the number of tokens in the source language
|
||
:type trglen: int
|
||
:param trglen: the number of tokens in the target language
|
||
:type e2f: str
|
||
:param e2f: the forward word alignment outputs from source-to-target
|
||
language (in pharaoh output format)
|
||
:type f2e: str
|
||
:param f2e: the backward word alignment outputs from target-to-source
|
||
language (in pharaoh output format)
|
||
:rtype: set(tuple(int))
|
||
:return: the symmetrized alignment points from the GDFA algorithm
|
||
"""
|
||
|
||
# Converts pharaoh text format into list of tuples.
|
||
e2f = [tuple(map(int,a.split('-'))) for a in e2f.split()]
|
||
f2e = [tuple(map(int,a.split('-'))) for a in f2e.split()]
|
||
|
||
neighbors = [(-1,0),(0,-1),(1,0),(0,1),(-1,-1),(-1,1),(1,-1),(1,1)]
|
||
alignment = set(e2f).intersection(set(f2e)) # Find the intersection.
|
||
union = set(e2f).union(set(f2e))
|
||
|
||
# *aligned* is used to check if neighbors are aligned in grow_diag()
|
||
aligned = defaultdict(set)
|
||
for i,j in alignment:
|
||
aligned['e'].add(i)
|
||
aligned['f'].add(j)
|
||
|
||
def grow_diag():
|
||
"""
|
||
Search for the neighbor points and them to the intersected alignment
|
||
points if criteria are met.
|
||
"""
|
||
prev_len = len(alignment) - 1
|
||
# iterate until no new points added
|
||
while prev_len < len(alignment):
|
||
no_new_points = True
|
||
# for english word e = 0 ... en
|
||
for e in range(srclen):
|
||
# for foreign word f = 0 ... fn
|
||
for f in range(trglen):
|
||
# if ( e aligned with f)
|
||
if (e,f) in alignment:
|
||
# for each neighboring point (e-new, f-new)
|
||
for neighbor in neighbors:
|
||
neighbor = tuple(i+j for i,j in zip((e,f),neighbor))
|
||
e_new, f_new = neighbor
|
||
# if ( ( e-new not aligned and f-new not aligned)
|
||
# and (e-new, f-new in union(e2f, f2e) )
|
||
if (e_new not in aligned and f_new not in aligned)\
|
||
and neighbor in union:
|
||
alignment.add(neighbor)
|
||
aligned['e'].add(e_new); aligned['f'].add(f_new)
|
||
prev_len+=1
|
||
no_new_points = False
|
||
# iterate until no new points added
|
||
if no_new_points:
|
||
break
|
||
|
||
|
||
def final_and(a):
|
||
"""
|
||
Adds remaining points that are not in the intersection, not in the
|
||
neighboring alignments but in the original *e2f* and *f2e* alignments
|
||
"""
|
||
# for english word e = 0 ... en
|
||
for e_new in range(srclen):
|
||
# for foreign word f = 0 ... fn
|
||
for f_new in range(trglen):
|
||
# if ( ( e-new not aligned and f-new not aligned)
|
||
# and (e-new, f-new in union(e2f, f2e) )
|
||
if (e_new not in aligned
|
||
and f_new not in aligned
|
||
and (e_new, f_new) in union):
|
||
alignment.add((e_new, f_new))
|
||
aligned['e'].add(e_new); aligned['f'].add(f_new)
|
||
|
||
|
||
grow_diag()
|
||
final_and(e2f)
|
||
final_and(f2e)
|
||
return sorted(alignment)
|