Compare commits
3 Commits
| Author | SHA1 | Date | |
|---|---|---|---|
| e759570f98 | |||
| 34e764bbcf | |||
| a8360af25c |
@@ -24,9 +24,7 @@ Download the code. The code is based on signal processing package in Python call
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Dependencies:
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Run these lines in a terminal to install everything necessary for feature extraction.
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```
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sudo apt-get install python-numpy python-scipy python-nose python-pip
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sudo pip install scikits.talkbox
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sudo apt-get install python3-numpy python3-scipy python3-nose
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```
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Next for the installation of Torch for loading the models run this.
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```
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@@ -37,30 +35,31 @@ cd ~/torch; bash install-deps;
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./install.sh
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```
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```
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luarocks install rnn
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git clone https://github.com/Element-Research/rnn.git old-rnn
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cd old-rnn; luarocks make rocks/rnn-scm-1.rockspec
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```
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The Estimation model can be downloaded here and because of size constraints the Tracking model can be abtained by download from this link
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[tracking_model.mat] (https://drive.google.com/open?id=0Bxkc5_D0JjpiZWx4eTU1d0hsVXc)
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The Estimation model can be downloaded here and because of size constraints the Tracking model can be obtained by download from this link:
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[tracking_model.mat](https://drive.google.com/open?id=0Bxkc5_D0JjpiZWx4eTU1d0hsVXc)
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## How to use:
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For vowel formant estimation, call the main script in a terminal with the following inputs: wav file, formant output filename, and the vowel begin and end times:
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```
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python formants.py data/Example.wav data/ExamplePredictions.csv --begin 1.2 --end 1.3
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python3 formants.py data/Example.wav data/ExamplePredictions.csv --begin 1.2 --end 1.3
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```
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or the vowel begin and end times can be taken from a TextGrid file (here the name of the TextGrid is Example.TextGrid and the vowel is taken from a tier called "VOWEL"):
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```
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python formants.py data/Example.wav data/examplePredictions.csv --textgrid_filename data/Example.TextGrid \
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python3 formants.py data/Example.wav data/examplePredictions.csv --textgrid_filename data/Example.TextGrid \
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--textgrid_tier VOWEL
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```
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For formant tracking, just call the script with the wav file and output filename:
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```
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python formants.py data/Example.wav data/ExamplePredictions.csv
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python3 formants.py data/Example.wav data/ExamplePredictions.csv
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```
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+142
@@ -0,0 +1,142 @@
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from keras.models import model_from_json
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import numpy as np
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import csv
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import math
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model = model_from_json(open('model.json').read())
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model.load_weights('weights.h5')
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data_dir = ""
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X_test = np.load(data_dir+'VTR_test_X.npy')
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Y = np.load(data_dir+'VTR_test_Y.npy')
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names = Y[:, :1]
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Y_test = Y[:,1:]
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predictions = []
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loss1 = 0.0
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loss2 = 0.0
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loss3 = 0.0
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loss4 = 0.0
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max_1 = 0.0
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max_2 = 0.0
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max_3 = 0.0
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max_4 = 0.0
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list_1 = []
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list_2 = []
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list_3 = []
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list_4 = []
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male = [0.0, 0.0, 0.0, 0.0, 0.0, [], [], [], []]
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female = [0.0, 0.0, 0.0, 0.0, 0.0, [], [], [], []]
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karma_list = [0, 0.0, 0.0, 0.0, 0.0]
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AVG_list = [0, 0.0, 0.0, 0.0, 0.0]
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y_hat = model.predict(X_test)
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for i in range(0,len(Y_test)):
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l1 = np.abs(float(Y_test[i, 0]) - y_hat[i, 0])
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l2 = np.abs(float(Y_test[i, 1]) - y_hat[i, 1])
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l3 = np.abs(float(Y_test[i, 2]) - y_hat[i, 2])
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l4 = np.abs(float(Y_test[i, 3]) - y_hat[i, 3])
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pred = [names[i][0], float(Y_test[i, 0]), float(Y_test[i, 1]), float(Y_test[i, 2]), float(Y_test[i, 3])]
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AVG_list[0] += 1
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AVG_list[1] += float(Y_test[i, 0]) - y_hat[i, 0]
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AVG_list[2] += float(Y_test[i, 1]) - y_hat[i, 1]
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AVG_list[3] += float(Y_test[i, 2]) - y_hat[i, 2]
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AVG_list[4] += float(Y_test[i, 3]) - y_hat[i, 3]
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pred.extend([y_hat[i, 0], y_hat[i, 1], y_hat[i, 2], y_hat[i, 3]])
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if names[i][0].split('_')[3][0] == 'f':
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female[0] += 1
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female[1] += l1
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female[2] += l2
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female[3] += l3
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female[4] += l4
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female[5].append(l1)
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female[6].append(l2)
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female[7].append(l3)
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female[8].append(l4)
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elif names[i][0].split('_')[3][0] == 'm':
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male[0] += 1
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male[1] += l1
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male[2] += l2
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male[3] += l3
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male[4] += l4
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male[5].append(l1)
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male[6].append(l2)
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male[7].append(l3)
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male[8].append(l4)
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predictions.append(pred)
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list_1.append(l1)
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list_2.append(l2)
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list_3.append(l3)
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list_4.append(l4)
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max_1 = max(max_1,l1)
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max_2 = max(max_2,l2)
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max_3 = max(max_3,l3)
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max_4 = max(max_4,l4)
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loss1 += l1
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loss2 += l2
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loss3 += l3
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loss4 += l4
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karma_list[0] += 1
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karma_list[1] += l1 * l1
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karma_list[2] += l2 * l2
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karma_list[3] += l3 * l3
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karma_list[4] += l4 * l4
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loss1 /= len(Y_test)
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loss2 /= len(Y_test)
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loss3 /= len(Y_test)
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loss4 /= len(Y_test)
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total_loss = loss1+loss2+loss3+loss4
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total_loss /= 4.0
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print('standard deviation', round(np.std(list_1)*1000, 2), round(np.std(list_2)*1000, 2), round(np.std(list_3)*1000, 2), round(np.std(list_4)*1000, 2))
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print('median', round(np.median(list_1)*1000, 2), round(np.median(list_2)*1000, 2), round(np.median(list_3)*1000, 2), round(np.median(list_4)*1000, 2))
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print('max loss ', round(max_1*1000, 2), round(max_2*1000, 2), round(max_3*1000, 2), round(max_4*1000, 2))
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print('total loss ', round(total_loss*1000, 2))
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print('Real test score:', round(loss1*1000, 2), round(loss2*1000, 2), round(loss3*1000, 2), round(loss4*1000, 2))
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female[1] = round((female[1] / female[0])*1000, 2)
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female[2] = round((female[2] / female[0])*1000, 2)
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female[3] = round((female[3] / female[0])*1000, 2)
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female[4] = round((female[4] / female[0])*1000, 2)
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female[5] = round(np.std(female[5])*1000, 2)
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female[6] = round(np.std(female[6])*1000, 2)
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female[7] = round(np.std(female[7])*1000, 2)
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female[8] = round(np.std(female[8])*1000, 2)
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male[1] = round((male[1] / male[0])*1000, 2)
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male[2] = round((male[2] / male[0])*1000, 2)
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male[3] = round((male[3] / male[0])*1000, 2)
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male[4] = round((male[4] / male[0])*1000, 2)
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male[5] = round(np.std(male[5])*1000, 2)
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male[6] = round(np.std(male[6])*1000, 2)
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male[7] = round(np.std(male[7])*1000, 2)
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male[8] = round(np.std(male[8])*1000, 2)
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print("male: ", male)
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print("female: ", female)
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# karma
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karma_list[1] /= karma_list[0]
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karma_list[2] /= karma_list[0]
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karma_list[3] /= karma_list[0]
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karma_list[4] /= karma_list[0]
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print('root mean squared error ', round(math.sqrt(karma_list[1]) * 1000, 2), round(math.sqrt(karma_list[2]) * 1000, 2),
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round(math.sqrt(karma_list[3]) * 1000, 2), round(math.sqrt(karma_list[4]) * 1000, 2))
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AVG_list[1] /= AVG_list[0]
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AVG_list[2] /= AVG_list[0]
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AVG_list[3] /= AVG_list[0]
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AVG_list[4] /= AVG_list[0]
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print('AVG ', round(AVG_list[1] * 1000, 2), round(AVG_list[2] * 1000, 2), round(AVG_list[3] * 1000, 2), round(AVG_list[4] * 1000, 2))
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with open("results/VTR.csv", "wb") as f:
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writer = csv.writer(f)
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writer.writerows(predictions)
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+19
-16
@@ -9,9 +9,9 @@ from os.path import isfile, join
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import math
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from scipy.fftpack.realtransforms import dct
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from scipy.signal import lfilter, hamming
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from copy import deepcopy
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from scipy.fftpack import fft, ifft
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from scikits.talkbox.linpred import lpc
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#from scikits.talkbox.linpred import lpc # obsolete
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from helpers.conch_lpc import lpc
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import shutil
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from helpers.utilities import *
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@@ -26,7 +26,8 @@ def build_data(wav,begin=None,end=None):
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dstr = wav_in_file.readframes(N)
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data = np.fromstring(dstr, np.int16)
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if begin is not None and end is not None:
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return data[begin*16000:end*16000]
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#return data[begin*16000:end*16000] #numpy 1.11.0
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return data[np.int(begin*16000):np.int(end*16000)] #numpy 1.14.0
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X = []
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l = len(data)
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for i in range(0, l-100, 160):
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@@ -87,9 +88,9 @@ def periodogram(x, nfft=None, fs=1):
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pxx = np.abs(fft(x, nfft)) ** 2
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if nfft % 2 == 0:
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pn = nfft / 2 + 1
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pn = nfft // 2 + 1
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else:
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pn = (nfft + 1 )/ 2
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pn = (nfft + 1) // 2
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fgrid = np.linspace(0, fs * 0.5, pn)
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return pxx[:pn] / (n * fs), fgrid
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@@ -136,9 +137,9 @@ def arspec(x, order, nfft=None, fs=1):
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# This is not enough to deal correctly with even/odd size
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if nfft % 2 == 0:
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pn = nfft / 2 + 1
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pn = nfft // 2 + 1
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else:
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pn = (nfft + 1 )/ 2
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pn = (nfft + 1) // 2
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px = 1 / np.fft.fft(a, nfft)[:pn]
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pxx = np.real(np.conj(px) * px)
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@@ -199,7 +200,6 @@ def preemp(input, p):
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def arspecs(input_wav,order,Atal=False):
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epsilon = 0.0000000001
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data = input_wav
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if Atal:
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ar = atal(data, order, 30)
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@@ -210,8 +210,10 @@ def arspecs(input_wav,order,Atal=False):
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for k, l in zip(ars[0], ars[1]):
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ar.append(math.log(math.sqrt((k**2)+(l**2))))
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for val in range(0,len(ar)):
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if ar[val] == 0.0:
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ar[val] = deepcopy(epsilon)
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if ar[val] < 0.0:
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ar[val] = np.nan
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elif ar[val] == 0.0:
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ar[val] = epsilon
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mspec1 = np.log10(ar)
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# Use the DCT to 'compress' the coefficients (spectrum -> cepstrum domain)
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ar = dct(mspec1, type=2, norm='ortho', axis=-1)
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@@ -220,10 +222,10 @@ def arspecs(input_wav,order,Atal=False):
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def specPS(input_wav,pitch):
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N = len(input_wav)
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samps = N/pitch
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samps = N // pitch
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if samps == 0:
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samps = 1
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frames = N/samps
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frames = N // samps
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data = input_wav[0:frames]
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specs = periodogram(data,nfft=4096)
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for i in range(1,int(samps)):
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@@ -235,10 +237,11 @@ def specPS(input_wav,pitch):
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specs[0][s] /= float(samps)
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peri = []
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for k, l in zip(specs[0], specs[1]):
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if k == 0 and l == 0:
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peri.append(epsilon)
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else:
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peri.append(math.log(math.sqrt((k ** 2) + (l ** 2))))
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m = math.sqrt((k ** 2) + (l ** 2))
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if m > 0: m = math.log(m)
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if m == 0: m = epsilon
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elif m < 0: m = np.nan
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peri.append(m)
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# Filter the spectrum through the triangle filterbank
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mspec = np.log10(peri)
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# Use the DCT to 'compress' the coefficients (spectrum -> cepstrum domain)
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+4
-4
@@ -9,19 +9,19 @@ import shutil
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def predict_from_times(wav_filename, preds_filename, begin, end):
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tmp_features_filename = tempfile._get_default_tempdir() + "/" + next(tempfile._get_candidate_names()) + ".txt"
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print tmp_features_filename
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print(tmp_features_filename)
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if begin > 0.0 or end > 0.0:
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features.create_features(wav_filename, tmp_features_filename, begin, end)
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easy_call("th load_estimation_model.lua " + tmp_features_filename + ' ' + preds_filename)
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easy_call("luajit load_estimation_model.lua " + tmp_features_filename + ' ' + preds_filename)
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else:
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features.create_features(wav_filename, tmp_features_filename)
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easy_call("th load_tracking_model.lua " + tmp_features_filename + ' ' + preds_filename)
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easy_call("luajit load_tracking_model.lua " + tmp_features_filename + ' ' + preds_filename)
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def predict_from_textgrid(wav_filename, preds_filename, textgrid_filename, textgrid_tier):
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print wav_filename
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print(wav_filename)
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if os.path.exists(preds_filename):
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os.remove(preds_filename)
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+2
-2
@@ -4,12 +4,12 @@ if [ $# -eq 2 ]
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then
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tempfile=`mktemp -t txt`
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python extract_features.py $1 $tempfile
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th load_estimation_model.lua $tempfile $2
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luajit load_estimation_model.lua $tempfile $2
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elif [ $# -eq 4 ]
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then
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tempfile=`mktemp -t txt`
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python extract_features.py $1 $tempfile --begin $3 --end $4
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th load_estimation_model.lua $tempfile $2
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luajit load_estimation_model.lua $tempfile $2
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else
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echo "$0 wav_filename pred_csv_filename [begin_time end_time]"
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fi
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@@ -0,0 +1,286 @@
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# This file has been copied (with minor changes) from Michael
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# McAuliffe's Conch project, to provide a compatible replacement
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# implementation of the lpc() function from the obsolete Python-2-only
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# scikits.talkbox library.
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#
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# Conch repository: https://github.com/mmcauliffe/Conch-sounds
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# Source: https://github.com/mmcauliffe/Conch-sounds/blob/master/conch/analysis/formants/lpc.py
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# Copyright (c) 2015 Michael McAuliffe
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#
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# Permission is hereby granted, free of charge, to any person obtaining a copy
|
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# of this software and associated documentation files (the "Software"), to deal
|
||||
# in the Software without restriction, including without limitation the rights
|
||||
# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell
|
||||
# copies of the Software, and to permit persons to whom the Software is
|
||||
# furnished to do so, subject to the following conditions:
|
||||
#
|
||||
# The above copyright notice and this permission notice shall be included in
|
||||
# all copies or substantial portions of the Software.
|
||||
#
|
||||
# THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR
|
||||
# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,
|
||||
# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE
|
||||
# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER
|
||||
# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,
|
||||
# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN
|
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# THE SOFTWARE.
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|
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#import librosa
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import numpy as np
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import scipy as sp
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from scipy.signal import lfilter
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from scipy.fftpack import fft, ifft
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from scipy.signal import gaussian
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#from ..helper import nextpow2
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#from ..functions import BaseAnalysisFunction
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# Source: https://github.com/mmcauliffe/Conch-sounds/blob/master/conch/analysis/helper.py
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def nextpow2(x):
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"""Return the first integer N such that 2**N >= abs(x)"""
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return np.ceil(np.log2(np.abs(x)))
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def lpc_ref(signal, order):
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"""Compute the Linear Prediction Coefficients.
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Return the order + 1 LPC coefficients for the signal. c = lpc(x, k) will
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find the k+1 coefficients of a k order linear filter:
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|
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xp[n] = -c[1] * x[n-2] - ... - c[k-1] * x[n-k-1]
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Such as the sum of the squared-error e[i] = xp[i] - x[i] is minimized.
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Parameters
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||||
----------
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signal: array_like
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input signal
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order : int
|
||||
LPC order (the output will have order + 1 items)
|
||||
|
||||
Notes
|
||||
----
|
||||
This is just for reference, as it is using the direct inversion of the
|
||||
toeplitz matrix, which is really slow"""
|
||||
if signal.ndim > 1:
|
||||
raise ValueError("Array of rank > 1 not supported yet")
|
||||
if order > signal.size:
|
||||
raise ValueError("Input signal must have a lenght >= lpc order")
|
||||
|
||||
if order > 0:
|
||||
p = order + 1
|
||||
r = np.zeros(p, 'float32')
|
||||
# Number of non zero values in autocorrelation one needs for p LPC
|
||||
# coefficients
|
||||
nx = np.min([p, signal.size])
|
||||
x = np.correlate(signal, signal, 'full')
|
||||
r[:nx] = x[signal.size - 1:signal.size + order]
|
||||
phi = np.dot(sp.linalg.inv(sp.linalg.toeplitz(r[:-1])), -r[1:])
|
||||
return np.concatenate(([1.], phi))
|
||||
else:
|
||||
return np.ones(1, dtype='float32')
|
||||
|
||||
|
||||
# @jit
|
||||
def levinson_1d(r, order):
|
||||
"""Levinson-Durbin recursion, to efficiently solve symmetric linear systems
|
||||
with toeplitz structure.
|
||||
|
||||
Parameters
|
||||
---------
|
||||
r : array-like
|
||||
input array to invert (since the matrix is symmetric Toeplitz, the
|
||||
corresponding pxp matrix is defined by p items only). Generally the
|
||||
autocorrelation of the signal for linear prediction coefficients
|
||||
estimation. The first item must be a non zero real.
|
||||
|
||||
Notes
|
||||
----
|
||||
This implementation is in python, hence unsuitable for any serious
|
||||
computation. Use it as educational and reference purpose only.
|
||||
|
||||
Levinson is a well-known algorithm to solve the Hermitian toeplitz
|
||||
equation:
|
||||
|
||||
_ _
|
||||
-R[1] = R[0] R[1] ... R[p-1] a[1]
|
||||
: : : : * :
|
||||
: : : _ * :
|
||||
-R[p] = R[p-1] R[p-2] ... R[0] a[p]
|
||||
_
|
||||
with respect to a ( is the complex conjugate). Using the special symmetry
|
||||
in the matrix, the inversion can be done in O(p^2) instead of O(p^3).
|
||||
"""
|
||||
r = np.atleast_1d(r)
|
||||
if r.ndim > 1:
|
||||
raise ValueError("Only rank 1 are supported for now.")
|
||||
|
||||
n = r.size
|
||||
if n < 1:
|
||||
raise ValueError("Cannot operate on empty array !")
|
||||
elif order > n - 1:
|
||||
raise ValueError("Order should be <= size-1")
|
||||
|
||||
if not np.isreal(r[0]):
|
||||
raise ValueError("First item of input must be real.")
|
||||
elif not np.isfinite(1 / r[0]):
|
||||
raise ValueError("First item should be != 0")
|
||||
|
||||
# Estimated coefficients
|
||||
a = np.empty(order + 1, 'float32')
|
||||
# temporary array
|
||||
t = np.empty(order + 1, 'float32')
|
||||
# Reflection coefficients
|
||||
k = np.empty(order, 'float32')
|
||||
|
||||
a[0] = 1.
|
||||
e = r[0]
|
||||
|
||||
for i in range(1, order + 1):
|
||||
acc = r[i]
|
||||
for j in range(1, i):
|
||||
acc += a[j] * r[i - j]
|
||||
k[i - 1] = -acc / e
|
||||
a[i] = k[i - 1]
|
||||
|
||||
for j in range(order):
|
||||
t[j] = a[j]
|
||||
|
||||
for j in range(1, i):
|
||||
a[j] += k[i - 1] * np.conj(t[i - j])
|
||||
|
||||
e *= 1 - k[i - 1] * np.conj(k[i - 1])
|
||||
|
||||
return a, e, k
|
||||
|
||||
|
||||
# @jit
|
||||
def _acorr_last_axis(x, nfft, maxlag):
|
||||
a = np.real(ifft(np.abs(fft(x, n=nfft) ** 2)))
|
||||
return a[..., :maxlag + 1] / x.shape[-1]
|
||||
|
||||
|
||||
# @jit
|
||||
def acorr_lpc(x, axis=-1):
|
||||
"""Compute autocorrelation of x along the given axis.
|
||||
|
||||
This compute the biased autocorrelation estimator (divided by the size of
|
||||
input signal)
|
||||
|
||||
Notes
|
||||
-----
|
||||
The reason why we do not use acorr directly is for speed issue."""
|
||||
if not np.isrealobj(x):
|
||||
raise ValueError("Complex input not supported yet")
|
||||
|
||||
maxlag = x.shape[axis]
|
||||
nfft = int(2 ** nextpow2(2 * maxlag - 1))
|
||||
|
||||
if axis != -1:
|
||||
x = np.swapaxes(x, -1, axis)
|
||||
a = _acorr_last_axis(x, nfft, maxlag)
|
||||
if axis != -1:
|
||||
a = np.swapaxes(a, -1, axis)
|
||||
return a
|
||||
|
||||
|
||||
# @jit
|
||||
def lpc(signal, order, axis=-1):
|
||||
"""Compute the Linear Prediction Coefficients.
|
||||
|
||||
Return the order + 1 LPC coefficients for the signal. c = lpc(x, k) will
|
||||
find the k+1 coefficients of a k order linear filter:
|
||||
|
||||
xp[n] = -c[1] * x[n-2] - ... - c[k-1] * x[n-k-1]
|
||||
|
||||
Such as the sum of the squared-error e[i] = xp[i] - x[i] is minimized.
|
||||
|
||||
Parameters
|
||||
----------
|
||||
signal: array_like
|
||||
input signal
|
||||
order : int
|
||||
LPC order (the output will have order + 1 items)
|
||||
|
||||
Returns
|
||||
-------
|
||||
a : array-like
|
||||
the solution of the inversion.
|
||||
e : array-like
|
||||
the prediction error.
|
||||
k : array-like
|
||||
reflection coefficients.
|
||||
|
||||
Notes
|
||||
-----
|
||||
This uses Levinson-Durbin recursion for the autocorrelation matrix
|
||||
inversion, and fft for the autocorrelation computation.
|
||||
|
||||
For small order, particularly if order << signal size, direct computation
|
||||
of the autocorrelation is faster: use levinson and correlate in this case."""
|
||||
n = signal.shape[axis]
|
||||
if order > n:
|
||||
raise ValueError("Input signal must have length >= order")
|
||||
|
||||
r = acorr_lpc(signal, axis)
|
||||
return levinson_1d(r, order)
|
||||
|
||||
|
||||
def process_frame(X, window, num_formants, new_sr):
|
||||
X = X * window
|
||||
A, e, k = lpc(X, num_formants * 2)
|
||||
|
||||
rts = np.roots(A)
|
||||
rts = rts[np.where(np.imag(rts) >= 0)]
|
||||
angz = np.arctan2(np.imag(rts), np.real(rts))
|
||||
frqs = angz * (new_sr / (2 * np.pi))
|
||||
frq_inds = np.argsort(frqs)
|
||||
frqs = frqs[frq_inds]
|
||||
bw = -1 / 2 * (new_sr / (2 * np.pi)) * np.log(np.abs(rts[frq_inds]))
|
||||
return frqs, bw
|
||||
|
||||
|
||||
def lpc_formants(signal, sr, num_formants, max_freq, time_step,
|
||||
win_len, window_shape='gaussian'):
|
||||
output = {}
|
||||
new_sr = 2 * max_freq
|
||||
alpha = np.exp(-2 * np.pi * 50 * (1 / new_sr))
|
||||
proc = lfilter([1., -alpha], 1, signal)
|
||||
if sr > new_sr:
|
||||
proc = librosa.resample(proc, sr, new_sr)
|
||||
nperseg = int(win_len * new_sr)
|
||||
nperstep = int(time_step * new_sr)
|
||||
if window_shape == 'gaussian':
|
||||
window = gaussian(nperseg + 2, 0.45 * (nperseg - 1) / 2)[1:nperseg + 1]
|
||||
else:
|
||||
window = np.hanning(nperseg + 2)[1:nperseg + 1]
|
||||
indices = np.arange(int(nperseg / 2), proc.shape[0] - int(nperseg / 2) + 1, nperstep)
|
||||
num_frames = len(indices)
|
||||
for i in range(num_frames):
|
||||
if nperseg % 2 != 0:
|
||||
X = proc[indices[i] - int(nperseg / 2):indices[i] + int(nperseg / 2) + 1]
|
||||
else:
|
||||
X = proc[indices[i] - int(nperseg / 2):indices[i] + int(nperseg / 2)]
|
||||
frqs, bw = process_frame(X, window, num_formants, new_sr)
|
||||
formants = []
|
||||
for j, f in enumerate(frqs):
|
||||
if f < 50:
|
||||
continue
|
||||
if f > max_freq - 50:
|
||||
continue
|
||||
formants.append((np.asscalar(f), np.asscalar(bw[j])))
|
||||
missing = num_formants - len(formants)
|
||||
if missing:
|
||||
formants += [(None, None)] * missing
|
||||
output[indices[i] / new_sr] = formants
|
||||
return output
|
||||
|
||||
|
||||
#class FormantTrackFunction(BaseAnalysisFunction):
|
||||
# def __init__(self, num_formants=5, max_frequency=5000,
|
||||
# time_step=0.01, window_length=0.025, window_shape='gaussian'):
|
||||
# super(FormantTrackFunction, self).__init__()
|
||||
# self.arguments = [num_formants, max_frequency, time_step, window_length, window_shape]
|
||||
# self._function = lpc_formants
|
||||
# self.requires_file = False
|
||||
@@ -1,104 +0,0 @@
|
||||
require 'torch' -- torch
|
||||
require 'optim'
|
||||
require 'nn' -- provides a normalization operator
|
||||
local train_file_path = 'train.th7'
|
||||
local test_file_path = 'test.th7'
|
||||
local train_data = torch.load(train_file_path)
|
||||
local test_data = torch.load(test_file_path)
|
||||
local Y = train_data[{{},{2,5}}]
|
||||
local X = train_data[{{},{6,-1}}]
|
||||
local test_labels = test_data[{{},{2,5}}]
|
||||
local test_X = test_data[{{},{6,-1}}]
|
||||
local batch_size = 30
|
||||
epochs = 3
|
||||
|
||||
model = nn.Sequential() -- define the container
|
||||
ninputs = 350; noutputs = 4 ; nhiddens1 = 1024; nhiddens2 = 512; nhiddens3 = 256
|
||||
model:add(nn.Linear(ninputs,nhiddens1))
|
||||
model:add(nn.Sigmoid())
|
||||
model:add(nn.Linear(nhiddens1,nhiddens2))
|
||||
model:add(nn.Sigmoid())
|
||||
model:add(nn.Linear(nhiddens2,nhiddens3))
|
||||
model:add(nn.Sigmoid())
|
||||
model:add(nn.Linear(nhiddens3,noutputs))
|
||||
criterion = nn.AbsCriterion()--MSECriterion()
|
||||
x, dl_dx = model:getParameters()
|
||||
sgd_params = {
|
||||
learningRate = 0.01,
|
||||
learningRateDecay = 1e-08,
|
||||
weightDecay = 0,
|
||||
momentum = 0
|
||||
}
|
||||
|
||||
function train(X,Y)
|
||||
|
||||
current_loss = 0
|
||||
for batch = 1,(#train_data)[1], batch_size do
|
||||
|
||||
local inputs = {}
|
||||
local targets = {}
|
||||
local x_start = batch
|
||||
local x_end = math.min(batch + batch_size-1, (#train_data)[1])
|
||||
for i = x_start,x_end do
|
||||
local target = Y[i]
|
||||
local input = X[i]
|
||||
table.insert(inputs, input)
|
||||
table.insert(targets, target)
|
||||
end
|
||||
local feval = function(x_new)
|
||||
if x ~= x_new then
|
||||
x:copy(x_new)
|
||||
end
|
||||
dl_dx:zero()
|
||||
local f=0
|
||||
for i = 1, #inputs do
|
||||
local loss_x = criterion:forward(model:forward(inputs[i]), targets[i])
|
||||
model:backward(inputs[i], criterion:backward(model.output, targets[i]))
|
||||
f = f+loss_x
|
||||
end
|
||||
return f/#inputs, dl_dx:div(#inputs)
|
||||
end
|
||||
_,fs = optim.adagrad(feval,x,sgd_params)
|
||||
current_loss = current_loss + fs[1]
|
||||
end
|
||||
current_loss = current_loss/( (#train_data)[1]/batch_size)
|
||||
print('train loss = ' .. current_loss)
|
||||
return current_loss
|
||||
end
|
||||
|
||||
time = sys.clock()
|
||||
local cumm_loss = 0.
|
||||
for j = 1, epochs do
|
||||
print(j)
|
||||
cumm_loss = train( X, Y )
|
||||
print( 'Final loss = ' .. cumm_loss )
|
||||
if j%10 == 0 then
|
||||
print('id approx text')
|
||||
local loss1 = 0.0
|
||||
local loss2 = 0.0
|
||||
local loss3 = 0.0
|
||||
local loss4 = 0.0
|
||||
for i = 1,(#test_data)[1] do
|
||||
local myPrediction = model:forward(test_X[i])
|
||||
loss1 = loss1+math.abs(myPrediction[1] - test_labels[i][1])
|
||||
loss2 = loss2+math.abs(myPrediction[2] - test_labels[i][2])
|
||||
loss3 = loss3+math.abs(myPrediction[3] - test_labels[i][3])
|
||||
loss4 = loss4+math.abs(myPrediction[4] - test_labels[i][4])
|
||||
end
|
||||
|
||||
loss1 = loss1/(#test_data)[1]
|
||||
loss2 = loss2/(#test_data)[1]
|
||||
loss3 = loss3/(#test_data)[1]
|
||||
loss4 = loss4/(#test_data)[1]
|
||||
end
|
||||
end
|
||||
|
||||
|
||||
-- time taken
|
||||
time = sys.clock() - time
|
||||
print( "Time per epoch = " .. (time / epochs) .. '[s]')
|
||||
|
||||
|
||||
|
||||
print(loss1,loss2,loss3,loss4)
|
||||
torch.save('estimation_model.dat',model)
|
||||
@@ -1,130 +0,0 @@
|
||||
require 'rnn'
|
||||
require 'optim'
|
||||
|
||||
batchSize = 30
|
||||
rho = 10
|
||||
hiddenSize = 512
|
||||
hiddenSize1 = 256
|
||||
inputSize = 400
|
||||
outputSize = 3
|
||||
epochs = 100
|
||||
xStart = 6
|
||||
yStart = 2
|
||||
yEnd = 4
|
||||
|
||||
|
||||
local train_file_path = 'recurrent_train.th7'
|
||||
local train_data = torch.load(train_file_path)
|
||||
local Y = train_data[{{},{yStart,yEnd}}]
|
||||
local X = train_data[{{},{xStart,-1}}]
|
||||
seriesSize = (#train_data)[1]
|
||||
print(seriesSize)
|
||||
local test_file_path = 'recurrent_test.th7'
|
||||
local test_data = torch.load(test_file_path)
|
||||
local test_labels = test_data[{{},{yStart,yEnd}}]
|
||||
local test_X = test_data[{{},{xStart,-1}}]
|
||||
|
||||
model = nn.Sequential()
|
||||
model:add(nn.Sequencer(nn.FastLSTM(inputSize, hiddenSize, rho)))
|
||||
model:add(nn.Sequencer(nn.FastLSTM(hiddenSize, hiddenSize1, rho)))
|
||||
model:add(nn.Sequencer(nn.Linear(hiddenSize1, outputSize)))
|
||||
|
||||
criterion = nn.SequencerCriterion(nn.AbsCriterion())
|
||||
|
||||
-- dummy dataset (task predict the next item)
|
||||
--dataset = torch.randn(seriesSize, inputSize)
|
||||
|
||||
-- define the index of the batch elements
|
||||
offsets = {}
|
||||
for i= 1, batchSize do
|
||||
table.insert(offsets, i)--math.ceil(math.random() * batchSize))
|
||||
end
|
||||
offsets = torch.LongTensor(offsets)
|
||||
|
||||
function nextBatch()
|
||||
local inputs, targets = {}, {}
|
||||
for step = 1, rho do
|
||||
--get a batch of inputs
|
||||
table.insert(inputs, X:index(1, offsets))
|
||||
-- shift of one batch indexes
|
||||
offsets:add(1)
|
||||
for j=1,batchSize do
|
||||
if offsets[j] > seriesSize then
|
||||
offsets[j] = 1
|
||||
end
|
||||
end
|
||||
-- a batch of targets
|
||||
table.insert(targets, Y[{{},{1,3}}]:index(1,offsets))
|
||||
end
|
||||
return inputs, targets
|
||||
end
|
||||
|
||||
-- get weights and loss wrt weights from the model
|
||||
x, dl_dx = model:getParameters()
|
||||
|
||||
feval = function(x_new)
|
||||
-- copy the weight if are changed
|
||||
if x ~= x_new then
|
||||
x:copy(x_new)
|
||||
end
|
||||
|
||||
-- select a training batch
|
||||
local inputs, targets = nextBatch()
|
||||
|
||||
-- reset gradients (gradients are always accumulated, to accommodate
|
||||
-- batch methods)
|
||||
dl_dx:zero()
|
||||
|
||||
-- evaluate the loss function and its derivative wrt x, given mini batch
|
||||
local prediction = model:forward(inputs)
|
||||
local loss_x = criterion:forward(prediction, targets)
|
||||
model:backward(inputs, criterion:backward(prediction, targets))
|
||||
|
||||
return loss_x, dl_dx
|
||||
end
|
||||
|
||||
sgd_params = {
|
||||
learningRate = 0.01,
|
||||
learningRateDecay = 1e-08,
|
||||
weightDecay = 0,
|
||||
momentum = 0
|
||||
}
|
||||
|
||||
time = sys.clock()
|
||||
for j = 1, epochs do
|
||||
-- train a mini_batch of batchSize in parallel
|
||||
_, fs = optim.adagrad(feval,x, sgd_params)
|
||||
print('error for iteration ' .. sgd_params.evalCounter .. ' is ' .. fs[1])
|
||||
|
||||
end
|
||||
|
||||
|
||||
print('id approx text')
|
||||
local loss1 = 0.0
|
||||
local loss2 = 0.0
|
||||
local loss3 = 0.0
|
||||
local loss4 = 0.0
|
||||
for i = 1,(#test_data)[1], 1 do
|
||||
local inputs = {}
|
||||
for step = 1, 1 do
|
||||
--get a batch of inputs
|
||||
table.insert(inputs, test_X[i])
|
||||
end
|
||||
local myPrediction = model:forward(inputs)
|
||||
loss1 = loss1+math.abs(myPrediction[1][1] - test_labels[i][1])
|
||||
loss2 = loss2+math.abs(myPrediction[1][2] - test_labels[i][2])
|
||||
loss3 = loss3+math.abs(myPrediction[1][3] - test_labels[i][3])
|
||||
--loss4 = loss4+math.abs(myPrediction[4] - test_labels[i][4])
|
||||
end
|
||||
|
||||
loss1 = loss1/(#test_data)[1]
|
||||
loss2 = loss2/(#test_data)[1]
|
||||
loss3 = loss3/(#test_data)[1]
|
||||
--loss4 = loss4/(#test_data)[1]
|
||||
|
||||
-- time taken
|
||||
time = sys.clock() - time
|
||||
print( "Time per epoch = " .. (time / epochs) .. '[s]')
|
||||
|
||||
print(loss1,loss2,loss3,loss4)
|
||||
torch.save('recurrent.dat',model)
|
||||
@@ -1,129 +0,0 @@
|
||||
require 'torch' -- torch
|
||||
require 'optim'
|
||||
require 'nn' -- provides a normalization operator
|
||||
local train_file_path = 'train.th7'
|
||||
local test_file_path = 'test.th7'
|
||||
local train_data = torch.load(train_file_path)
|
||||
local test_data = torch.load(test_file_path)
|
||||
local train_labels = train_data[{{},{2,5}}]
|
||||
local train_X = train_data[{{},{6,-1}}]
|
||||
local test_labels = test_data[{{},{2,5}}]
|
||||
local test_X = test_data[{{},{6,-1}}]
|
||||
local batch_size = 30
|
||||
model = nn.Sequential() -- define the container
|
||||
ninputs = 350; noutputs = 4 ; nhiddens1 = 1024; nhiddens2 = 512; nhiddens3 = 256
|
||||
--model:add(nn.Linear(ninputs, noutputs)) -- define the only module
|
||||
model:add(nn.Linear(ninputs,nhiddens1))
|
||||
model:add(nn.Sigmoid())
|
||||
model:add(nn.Linear(nhiddens1,nhiddens2))
|
||||
model:add(nn.Sigmoid())
|
||||
model:add(nn.Linear(nhiddens2,nhiddens3))
|
||||
model:add(nn.Sigmoid())
|
||||
model:add(nn.Linear(nhiddens3,noutputs))
|
||||
criterion = nn.AbsCriterion()--MSECriterion()
|
||||
x, dl_dx = model:getParameters()
|
||||
|
||||
feval = function(x_new)
|
||||
if x ~= x_new then
|
||||
x:copy(x_new)
|
||||
end
|
||||
-- select a new training sample
|
||||
_nidx_ = (_nidx_ or 0) + 1
|
||||
if _nidx_ > (#train_data)[1] then _nidx_ = 1 end
|
||||
--local sample = data[_nidx_]
|
||||
local target = train_labels[_nidx_] -- this funny looking syntax allows
|
||||
local inputs = train_X[_nidx_] -- slicing of arrays.
|
||||
-- reset gradients (gradients are always accumulated, to accommodate
|
||||
-- batch methods)
|
||||
dl_dx:zero()
|
||||
-- evaluate the loss function and its derivative wrt x, for that sample
|
||||
--print(inputs)
|
||||
--print(target)
|
||||
for i=1, 350 do
|
||||
if type(inputs[i]) ~= 'number' then
|
||||
print(i)
|
||||
print(inputs[i])
|
||||
print(type(inputs[i])) end
|
||||
end
|
||||
--io.write("continue with this operation (y/n)?")
|
||||
--answer=io.read()
|
||||
local loss_x = criterion:forward(model:forward(inputs), target)
|
||||
model:backward(inputs, criterion:backward(model.output, target))
|
||||
-- return loss(x) and dloss/dx
|
||||
return loss_x, dl_dx
|
||||
end
|
||||
-- Given the function above, we can now easily train the model using SGD.
|
||||
-- For that, we need to define four key parameters:
|
||||
-- + a learning rate: the size of the step taken at each stochastic
|
||||
-- estimate of the gradient
|
||||
-- + a weight decay, to regularize the solution (L2 regularization)
|
||||
-- + a momentum term, to average steps over time
|
||||
-- + a learning rate decay, to let the algorithm converge more precisely
|
||||
sgd_params = {
|
||||
learningRate = 0.01,
|
||||
learningRateDecay = 1e-08,
|
||||
weightDecay = 0,
|
||||
momentum = 0
|
||||
}
|
||||
-- We're now good to go... all we have left to do is run over the dataset
|
||||
-- for a certain number of iterations, and perform a stochastic update
|
||||
-- at each iteration. The number of iterations is found empirically here,
|
||||
-- but should typically be determinined using cross-validation.
|
||||
-- we cycle 1e4 times over our training data
|
||||
for i = 1,1 do
|
||||
print(i)
|
||||
-- this variable is used to estimate the average loss
|
||||
current_loss = 0
|
||||
-- an epoch is a full loop over our training data
|
||||
for i = 1,(#train_data)[1] do
|
||||
-- optim contains several optimization algorithms.
|
||||
-- All of these algorithms assume the same parameters:
|
||||
-- + a closure that computes the loss, and its gradient wrt to x,
|
||||
-- given a point x
|
||||
-- + a point x
|
||||
-- + some parameters, which are algorithm-specific
|
||||
_,fs = optim.adagrad(feval,x,sgd_params)
|
||||
-- Functions in optim all return two things:
|
||||
-- + the new x, found by the optimization method (here SGD)
|
||||
-- + the value of the loss functions at all points that were used by
|
||||
-- the algorithm. SGD only estimates the function once, so
|
||||
-- that list just contains one value.
|
||||
current_loss = current_loss + fs[1]
|
||||
end
|
||||
-- report average error on epoch
|
||||
current_loss = current_loss / (#train_data)[1]
|
||||
print('train loss = ' .. current_loss)
|
||||
|
||||
end
|
||||
----------------------------------------------------------------------
|
||||
-- 5. Test the trained model.
|
||||
|
||||
-- Now that the model is trained, one can test it by evaluating it
|
||||
-- on new samples.
|
||||
|
||||
-- The text solves the model exactly using matrix techniques and determines
|
||||
-- that
|
||||
-- corn = 31.98 + 0.65 * fertilizer + 1.11 * insecticides
|
||||
|
||||
-- We compare our approximate results with the text's results.
|
||||
|
||||
print('id approx text')
|
||||
local loss1 = 0.0
|
||||
local loss2 = 0.0
|
||||
local loss3 = 0.0
|
||||
local loss4 = 0.0
|
||||
for i = 1,(#test_data)[1] do
|
||||
local myPrediction = model:forward(test_X[i])
|
||||
loss1 = loss1+math.abs(myPrediction[1] - test_labels[i][1])
|
||||
loss2 = loss2+math.abs(myPrediction[2] - test_labels[i][2])
|
||||
loss3 = loss3+math.abs(myPrediction[3] - test_labels[i][3])
|
||||
loss4 = loss4+math.abs(myPrediction[4] - test_labels[i][4])
|
||||
end
|
||||
|
||||
loss1 = loss1/(#test_data)[1]
|
||||
loss2 = loss2/(#test_data)[1]
|
||||
loss3 = loss3/(#test_data)[1]
|
||||
loss4 = loss4/(#test_data)[1]
|
||||
|
||||
print(loss1,loss2,loss3,loss4)
|
||||
torch.save('save.dat',model)
|
||||
@@ -1,109 +0,0 @@
|
||||
require 'rnn'
|
||||
require 'optim'
|
||||
|
||||
function range(from, to, step)
|
||||
step = step or 1
|
||||
return function(_, lastvalue)
|
||||
local nextvalue = lastvalue + step
|
||||
if step > 0 and nextvalue <= to or step < 0 and nextvalue >= to or
|
||||
step == 0
|
||||
then
|
||||
return nextvalue
|
||||
end
|
||||
end, nil, from - step
|
||||
end
|
||||
|
||||
local train_file_path = 'recurrent_train.th7'
|
||||
local test_file_path = 'recurrent_test.th7'
|
||||
local train_data = torch.load(train_file_path)
|
||||
local test_data = torch.load(test_file_path)
|
||||
local Y = train_data[{{},{2,5}}]
|
||||
local X = train_data[{{},{6,-1}}]
|
||||
local test_labels = test_data[{{},{2,5}}]
|
||||
local test_X = test_data[{{},{6,-1}}]
|
||||
|
||||
batchSize = 5
|
||||
rho = 10
|
||||
hiddenSize1 = 1024
|
||||
hiddenSize2 = 512
|
||||
hiddenSize3 = 256
|
||||
inputSize = 1
|
||||
outputSize = 1
|
||||
seriesSize = 100
|
||||
|
||||
model = nn.Sequential()
|
||||
model:add(nn.Sequencer(nn.FastLSTM(inputSize, hiddenSize2, rho)))
|
||||
model:add(nn.Sequencer(nn.FastLSTM(hiddenSize2, hiddenSize3, rho)))
|
||||
--model:add(nn.Sequencer(nn.Linear(hiddenSize2, hiddenSize3, rho)))
|
||||
--model:add(nn.Sequencer(nn.Sigmoid()))
|
||||
model:add(nn.Sequencer(nn.Linear(hiddenSize3, outputSize)))
|
||||
|
||||
criterion = nn.SequencerCriterion(nn.MSECriterion())
|
||||
|
||||
-- dummy dataset (task predict the next item)
|
||||
--dataset = torch.randn(seriesSize, inputSize)
|
||||
|
||||
-- define the index of the batch elements
|
||||
offsets = {}
|
||||
for i= 1, batchSize do
|
||||
table.insert(offsets,i)
|
||||
end
|
||||
offsets = torch.LongTensor(offsets)
|
||||
print(offsets)
|
||||
function nextBatch()
|
||||
local inputs, targets = {}, {}
|
||||
for step = 1, rho do
|
||||
--get a batch of inputs
|
||||
table.insert(inputs, X:index(1, offsets))
|
||||
-- shift of one batch indexes
|
||||
offsets:add(1)
|
||||
for j=1,batchSize do
|
||||
if offsets[j] > seriesSize then
|
||||
offsets[j] = 1
|
||||
end
|
||||
end
|
||||
-- a batch of targets
|
||||
table.insert(targets, Y:index(1,offsets))
|
||||
end
|
||||
return inputs, targets
|
||||
end
|
||||
|
||||
-- get weights and loss wrt weights from the model
|
||||
x, dl_dx = model:getParameters()
|
||||
|
||||
feval = function(x_new)
|
||||
-- copy the weight if are changed
|
||||
if x ~= x_new then
|
||||
x:copy(x_new)
|
||||
end
|
||||
|
||||
-- select a training batch
|
||||
local inputs, targets = nextBatch()
|
||||
|
||||
-- reset gradients (gradients are always accumulated, to accommodate
|
||||
-- batch methods)
|
||||
dl_dx:zero()
|
||||
|
||||
-- evaluate the loss function and its derivative wrt x, given mini batch
|
||||
local prediction = model:forward(inputs)
|
||||
local loss_x = criterion:forward(prediction, targets)
|
||||
model:backward(inputs, criterion:backward(prediction, targets))
|
||||
|
||||
return loss_x, dl_dx
|
||||
end
|
||||
|
||||
sgd_params = {
|
||||
learningRate = 0.01,
|
||||
learningRateDecay = 1e-08,
|
||||
weightDecay = 0,
|
||||
momentum = 0
|
||||
}
|
||||
|
||||
for i = 1, 2 do
|
||||
-- train a mini_batch of batchSize in parallel
|
||||
_, fs = optim.adagrad(feval,x, sgd_params)
|
||||
|
||||
if sgd_params.evalCounter % 100 == 0 then
|
||||
print('error for iteration ' .. sgd_params.evalCounter .. ' is ' .. fs[1] / rho)
|
||||
end
|
||||
end
|
||||
@@ -1,144 +0,0 @@
|
||||
require 'rnn'
|
||||
require 'optim'
|
||||
|
||||
batchSize = 30
|
||||
rho = 20
|
||||
hiddenSize = 512
|
||||
hiddenSize1 = 256
|
||||
inputSize = 400
|
||||
outputSize = 4
|
||||
epochs = 10000
|
||||
xStart = 6
|
||||
yStart = 2
|
||||
yEnd = 5
|
||||
|
||||
|
||||
local train_file_path = 'recurrent_train.th7'
|
||||
local train_data = torch.load(train_file_path)
|
||||
local Y = train_data[{{},{yStart,yEnd}}]
|
||||
local X = train_data[{{},{xStart,-1}}]
|
||||
local place = train_data[{{},{1}}]
|
||||
seriesSize = (#train_data)[1]
|
||||
print(seriesSize)
|
||||
local test_file_path = 'recurrent_test.th7'
|
||||
local test_data = torch.load(test_file_path)
|
||||
local test_labels = test_data[{{},{yStart,yEnd}}]
|
||||
local test_X = test_data[{{},{xStart,-1}}]
|
||||
|
||||
model = nn.Sequential()
|
||||
model:add(nn.Sequencer(nn.FastLSTM(inputSize, hiddenSize, rho)))
|
||||
model:add(nn.Sequencer(nn.FastLSTM(hiddenSize, hiddenSize1, rho)))
|
||||
model:add(nn.Sequencer(nn.Linear(hiddenSize1, outputSize)))
|
||||
|
||||
criterion = nn.SequencerCriterion(nn.AbsCriterion())
|
||||
--local method = 'xavier'
|
||||
--local model_new = require('weight-init')(model, method)
|
||||
|
||||
-- define the index of the batch elements
|
||||
offsets = {}
|
||||
function offset_(seed)
|
||||
offsets = {}
|
||||
math.randomseed(seed)
|
||||
for i= 1, batchSize do
|
||||
table.insert(offsets, math.ceil(math.random() * batchSize))
|
||||
end
|
||||
offsets = torch.LongTensor(offsets)
|
||||
end
|
||||
function nextBatch()
|
||||
local inputs, targets = {}, {}
|
||||
local nums = {}
|
||||
for step = 1, rho do
|
||||
--get a batch of inputs
|
||||
table.insert(inputs, X:index(1, offsets))
|
||||
-- shift of one batch indexes
|
||||
offsets:add(1)
|
||||
for j=1,batchSize do
|
||||
if offsets[j] > seriesSize then
|
||||
offsets[j] = 1
|
||||
end
|
||||
end
|
||||
-- a batch of targets
|
||||
table.insert(targets, Y[{{},{1,4}}]:index(1,offsets))
|
||||
table.insert(nums,place:index(1,offsets))
|
||||
end
|
||||
return inputs, targets
|
||||
end
|
||||
|
||||
-- get weights and loss wrt weights from the model
|
||||
x, dl_dx = model:getParameters()
|
||||
|
||||
feval = function(x_new)
|
||||
-- copy the weight if are changed
|
||||
if x ~= x_new then
|
||||
x:copy(x_new)
|
||||
end
|
||||
|
||||
-- select a training batch
|
||||
local inputs, targets = nextBatch()
|
||||
|
||||
-- reset gradients (gradients are always accumulated, to accommodate
|
||||
-- batch methods)
|
||||
dl_dx:zero()
|
||||
|
||||
-- evaluate the loss function and its derivative wrt x, given mini batch
|
||||
local prediction = model:forward(inputs)
|
||||
local loss_x = criterion:forward(prediction, targets)
|
||||
model:backward(inputs, criterion:backward(prediction, targets))
|
||||
|
||||
return loss_x, dl_dx
|
||||
end
|
||||
|
||||
adagrad_params = {
|
||||
learningRate = 0.01,
|
||||
learningRateDecay = 1e-08,
|
||||
weightDecay = 0,
|
||||
momentum = 0
|
||||
}
|
||||
seed = 1
|
||||
offset_(seed)
|
||||
time = sys.clock()
|
||||
for j = 1, epochs do
|
||||
if j%1000 == 0 then
|
||||
seed = seed + 1
|
||||
offset_(seed)
|
||||
end
|
||||
-- train a mini_batch of batchSize in parallel
|
||||
_, fs = optim.adagrad(feval,x, adagrad_params)
|
||||
print('error for iteration ' .. adagrad_params.evalCounter .. ' is ' .. fs[1]/rho)
|
||||
|
||||
end
|
||||
|
||||
|
||||
print('id approx text')
|
||||
local loss1 = 0.0
|
||||
local loss2 = 0.0
|
||||
local loss3 = 0.0
|
||||
local loss4 = 0.0
|
||||
predict_batch = 100
|
||||
for i = 1,(#test_data)[1], predict_batch do
|
||||
local inputs = {}
|
||||
for step = 0, predict_batch-1 do
|
||||
--get a batch of inputs
|
||||
table.insert(inputs, test_X[i+step])
|
||||
end
|
||||
local myPrediction = model:forward(inputs)
|
||||
for step = 1, predict_batch do
|
||||
loss1 = loss1+math.abs(myPrediction[step][1] - test_labels[i+step-1][1])
|
||||
loss2 = loss2+math.abs(myPrediction[step][2] - test_labels[i+step-1][2])
|
||||
loss3 = loss3+math.abs(myPrediction[step][3] - test_labels[i+step-1][3])
|
||||
loss4 = loss4+math.abs(myPrediction[4] - test_labels[i][4])
|
||||
end
|
||||
|
||||
end
|
||||
|
||||
loss1 = loss1/(#test_data)[1]
|
||||
loss2 = loss2/(#test_data)[1]
|
||||
loss3 = loss3/(#test_data)[1]
|
||||
loss4 = loss4/(#test_data)[1]
|
||||
|
||||
-- time taken
|
||||
time = sys.clock() - time
|
||||
print( "Time per epoch = " .. (time / epochs) .. '[s]')
|
||||
|
||||
print(loss1,loss2,loss3,loss4)
|
||||
torch.save('recurrent3.dat',model)
|
||||
Reference in New Issue
Block a user