From fb8e55bcd2c69f053df8da5263a9d935967d6321 Mon Sep 17 00:00:00 2001 From: Oliver Pringle Date: Wed, 31 Jan 2018 12:40:29 -0800 Subject: [PATCH] add LSTNet example (#9512) * add LSTNet example * adding apache licence header --- example/multivariate_time_series/README.md | 16 + .../docs/model_architecture.png | Bin 0 -> 767697 bytes example/multivariate_time_series/docs/post.md | 498 ++++++++++++++++++ .../multivariate_time_series/src/config.py | 52 ++ .../src/preprocess.py | 32 ++ example/multivariate_time_series/src/train.py | 481 +++++++++++++++++ 6 files changed, 1079 insertions(+) create mode 100644 example/multivariate_time_series/README.md create mode 100644 example/multivariate_time_series/docs/model_architecture.png create mode 100644 example/multivariate_time_series/docs/post.md create mode 100644 example/multivariate_time_series/src/config.py create mode 100644 example/multivariate_time_series/src/preprocess.py create mode 100644 example/multivariate_time_series/src/train.py diff --git a/example/multivariate_time_series/README.md b/example/multivariate_time_series/README.md new file mode 100644 index 000000000000..26f6131800c4 --- /dev/null +++ b/example/multivariate_time_series/README.md @@ -0,0 +1,16 @@ +# Implementation + +This tutorial shows how to implement LSTNet, a multivariate time series forecasting model submitted by Wei-Cheng Chang, Yiming Yang, Hanxiao Liu and Guokun Lai in their paper [Modeling Long- and Short-Term Temporal Patterns](https://arxiv.org/pdf/1703.07015.pdf) in March 2017. This model achieved state of the art performance on 3 of the 4 public datasets it was evaluated on. + +## Running the code + +1. Download and unpack the public electricity dataset used in the paper. This dataset comprises measurements of electricity consumption in kWh every hour from 2012 to 2014 for 321 different clients. + +```s +$ wget https://github.com/laiguokun/multivariate-time-series-data/raw/master/electricity/electricity.txt.gz +$ gunzip electricity.txt.gz +``` + +2. preprocess data with `python preprocess.py` +3. set model hyperparameters in `/src/config.py` +4. `python train.py` \ No newline at end of file diff --git a/example/multivariate_time_series/docs/model_architecture.png b/example/multivariate_time_series/docs/model_architecture.png new file mode 100644 index 0000000000000000000000000000000000000000..d55e1380580deca68398826edb68b0ec9a083715 GIT binary patch literal 767697 zcmeFZbyOQ&yElw$Af*&{XrV3cE(Hn|qz1(yNN^1n++9ndIBmIswzxY44HB$41PGQC zcMbA!KhHVmeb)D_^{w-s^Y1fjC9`MG>}$_;?cbh#*-Z2sEp-YqMlu{69Ez7ORNvv? zkh|dE5Uh|8-PJr}M}5G-!DX;jQF-%HMTPy1n={zf!3qcGak7P(*}E5fkNZIP&CL3S zc%P8DdA*B@ihE}k*bVE04Y0#tz3f@(Mn)+5d#ElP0wG2kzh|e}^Uys=6%rBx5pNP?x* 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a/example/multivariate_time_series/docs/post.md b/example/multivariate_time_series/docs/post.md new file mode 100644 index 000000000000..0a4a49370a86 --- /dev/null +++ b/example/multivariate_time_series/docs/post.md @@ -0,0 +1,498 @@ +--- +layout: post +title: Deep Learning for Multivariate Time Series Forecasting using Apache MXNet +--- + +This tutorial shows how to implement LSTNet, a multivariate time series forecasting model submitted by Wei-Cheng Chang, Yiming Yang, Hanxiao Liu and Guokun Lai in their paper [Modeling Long- and Short-Term Temporal Patterns](https://arxiv.org/pdf/1703.07015.pdf) in March 2017. This model achieved state of the art performance on 3 of the 4 public datasets it was evaluated on. + +We will use MXNet to train a neural network with convolutional, recurrent, recurrent-skip and autoregressive components. The result is a model that predicts the future value for all input variables, given a specific horizon. + +![](/example/multivariate_time_series/docs/model_architecture.png) + +> Image from [Modeling Long- and Short-Term Temporal Patterns +with Deep Neural Networks](https://arxiv.org/abs/1703.07015), Figure 2 + +Our first step will be to download and unpack the public electricity dataset used in the paper. This dataset comprises measurements of electricity consumption in kWh every hour from 2012 to 2014 for 321 different clients. + +```s +$ wget https://github.com/laiguokun/multivariate-time-series-data/raw/master/electricity/electricity.txt.gz +$ gunzip electricity.txt.gz +``` + +Now we need to preprocess the data. Each training record is the previous q values of each time series (see figure above). Each label is the value of each of the 321 time series, h steps ahead. + +```python +#modules +import math +import os +import sys +import numpy as np +import math +import mxnet as mx +import pandas as pd + +#custom modules +import config + +############################################## +#load input data +############################################## + +#read tar.gz data into a pandas dataframe +df = pd.read_csv("./electricity.txt", sep=",", header=None) + +#convert to numpy array +x = df.astype(float).as_matrix() + +print("\n\tlength of time series: ", x.shape[0]) + +################################################ +# define model hyperparameters and preprocessing parameters +################################################ + +#input data parameters +max_training_examples = None # limit the number of training examples used +split = [0.6, 0.2, 0.2] # the proportion of training, validation and testing examples +horizon = 3 # how many time steps ahead do we wish to predict? +time_interval = 60 * 60 # seconds between feature values (data defined) + +#model hyperparameters +batch_size = 128 # number of examples to pass into the network/use to compute gradient of the loss function +num_epoch = 100 # how many times to backpropogate and update weights +seasonal_period = 24 * 60 * 60 # seconds between important measurements (tune) +q = max(24 * 7, math.ceil(seasonal_period / time_interval)) # windowsize used to make a prediction +filter_list = [6] #size of each filter we wish to apply +num_filter = 50 # number of each filter size +recurrent_state_size = 50 # number of hidden units for each unrolled recurrent layer +recurrent_skip_state_size = 20 # number of hidden units for each unrolled recurrent-skip layer +optimizer = 'Adam' +optimizer_params = {'learning_rate': 0.001, + 'beta1': 0.9, + 'beta2': 0.999} +dropout = 0.1 # dropout probability applied after convolutional/recurrent and autoregressive layers +rcells = [mx.rnn.GRUCell(num_hidden=recurrent_state_size)] #recurrent cell types we wish to use +skiprcells = [mx.rnn.GRUCell(num_hidden=recurrent_skip_state_size, prefix="skip_")] # recurrent-skip cell types we wish to use + +#computational parameters +context = mx.cpu() # train on cpu or gpu + + +############################################## +# loop through data constructing features/labels +############################################## + +#create arrays for storing values in +x_ts = np.zeros((x.shape[0] - q, q, x.shape[1])) +y_ts = np.zeros((x.shape[0] - q, x.shape[1])) + +#loop through collecting records for ts analysis depending on q +for n in list(range(x.shape[0])): + + if n + 1 < q: + continue + + if n + 1 + horizon > x.shape[0]: + continue + + else: + y_n = x[n+horizon,:] + x_n = x[n+1 - q:n+1,:] + + x_ts[n - q] = x_n + y_ts[n - q] = y_n + +#split into training and testing data +training_examples = int(x_ts.shape[0] * split[0]) +valid_examples = int(x_ts.shape[0] * split[1]) + +x_train = x_ts[:training_examples] +y_train = y_ts[:training_examples] +x_valid = x_ts[training_examples:training_examples + valid_examples] +y_valid = y_ts[training_examples:training_examples + valid_examples] +x_test = x_ts[training_examples + valid_examples:] +y_test = y_ts[training_examples + valid_examples:] + +print("\ntraining examples: ", x_train.shape[0], + "\n\nvalidation examples: ", x_valid.shape[0], + "\n\ntest examples: ", x_test.shape[0], + "\n\nwindow size: ", q, + "\n\nskip length p: ", seasonal_period / time_interval) +``` + +Now that we have our input data we are ready to start building the network graph. First lets consider the data iterators and convolutional component. If you're not solid on convolutions check out [this blog post](http://colah.github.io/posts/2014-07-Conv-Nets-Modular/). + +All filters have width = number of time series. The input data is zero padded on one side before being passed into the convolutional layer, ensuring the output from each kernel has the same dimensions, regardless of the filter size. + +Each filter slides over the input data producing a 1D array of length q. Relu activation is used as per the paper. The resulting output from the convolutional component is of shape (batch size, q, total number of filters). + +```python +############################################### +#define input data iterators for training and testing +############################################### + +train_iter = mx.io.NDArrayIter(data={'seq_data': x_train}, + label={'seq_label': y_train}, + batch_size=batch_size) + +val_iter = mx.io.NDArrayIter(data={'seq_data': x_valid}, + label={'seq_label': y_valid}, + batch_size=batch_size) + +test_iter = mx.io.NDArrayIter(data={'seq_data': x_test}, + label={'seq_label': y_test}, + batch_size=batch_size) + +#print input shapes +input_feature_shape = train_iter.provide_data[0][1] +input_label_shape = train_iter.provide_label[0][1] +print("\nfeature input shape: ", input_feature_shape, + "\nlabel input shape: ", input_label_shape) + +#################################### +# define neural network graph +#################################### + +#create placeholders to refer to when creating network graph (names are defined in data iterators) +seq_data = mx.symbol.Variable(train_iter.provide_data[0].name) +seq_label = mx.sym.Variable(train_iter.provide_label[0].name) + +# reshape data before applying convolutional layer (takes 4D shape) +conv_input = mx.sym.Reshape(data=seq_data, shape=(batch_size, 1, q, x.shape[1])) + + +print("\n\t#################################\n\ + #convolutional component:\n\ + #################################\n") + +#create many convolutional filters to slide over the input +outputs = [] +for i, filter_size in enumerate(filter_list): + + # zero pad the input array, adding rows at the top only + # this ensures the number output rows = number input rows after applying kernel + padi = mx.sym.pad(data=conv_input, mode="constant", constant_value=0, + pad_width=(0, 0, 0, 0, filter_size - 1, 0, 0, 0)) + padi_shape = padi.infer_shape(seq_data=input_feature_shape)[1][0] + + # apply convolutional layer (the result of each kernel position is a single number) + convi = mx.sym.Convolution(data=padi, kernel=(filter_size, x.shape[1]), num_filter=num_filter) + convi_shape = convi.infer_shape(seq_data=input_feature_shape)[1][0] + + #apply relu activation function as per paper + acti = mx.sym.Activation(data=convi, act_type='relu') + + #transpose output shape in preparation for recurrent layer (batches, q, num filter, 1) + transposed_convi = mx.symbol.transpose(data=acti, axes= (0,2,1,3)) + transposed_convi_shape = transposed_convi.infer_shape(seq_data=input_feature_shape)[1][0] + + #reshape to (batches, q, num filter) for recurrent layers + reshaped_transposed_convi = mx.sym.Reshape(data=transposed_convi, target_shape=(batch_size, q, num_filter)) + reshaped_transposed_convi_shape = reshaped_transposed_convi.infer_shape(seq_data=input_feature_shape)[1][0] + + #append resulting symbol to a list + outputs.append(reshaped_transposed_convi) + + print("\n\tpadded input size: ", padi_shape) + print("\n\t\tfilter size: ", (filter_size, x.shape[1]), " , number of filters: ", num_filter) + print("\n\tconvi output layer shape (notice length is maintained): ", convi_shape) + print("\n\tconvi output layer after transposing: ", transposed_convi_shape) + print("\n\tconvi output layer after reshaping: ", reshaped_transposed_convi_shape) + +#concatenate symbols to (batch, total_filters, q, 1) +conv_concat = mx.sym.Concat(*outputs, dim=2) +conv_concat_shape = conv_concat.infer_shape(seq_data=input_feature_shape)[1][0] +print("\nconcat output layer shape: ", conv_concat_shape) + +#apply a dropout layer +conv_dropout = mx.sym.Dropout(conv_concat, p = dropout) +``` + +The output from the convolutional layer is used in two places. The first is a simple recurrent layer. A gated recurrent unit is unrolled through q time steps. The output of the last time step is taken. Here's an [awesome blog post](http://colah.github.io/posts/2015-08-Understanding-LSTMs/) explaining different types of recurrent cells. + +```python +print("\n\t#################################\n\ + #recurrent component:\n\ + #################################\n") + +#define a gated recurrent unit cell, which we can unroll into many symbols based on our desired time dependancy +cell_outputs = [] +for i, recurrent_cell in enumerate(rcells): + + #unroll the lstm cell, obtaining a symbol each time step + outputs, states = recurrent_cell.unroll(length=conv_concat_shape[1], inputs=conv_dropout, merge_outputs=False, layout="NTC") + + #we only take the output from the recurrent layer at time t + output = outputs[-1] + + #just ensures we can have multiple RNN layer types + cell_outputs.append(output) + + print("\n\teach of the ", conv_concat_shape[1], " unrolled hidden cells in the RNN is of shape: ", + output.infer_shape(seq_data=input_feature_shape)[1][0], + "\nNOTE: only the output from the unrolled cell at time t is used...") + + +#concatenate output from each type of recurrent cell +rnn_component = mx.sym.concat(*cell_outputs, dim=1) +print("\nshape after combining RNN cell types: ", rnn_component.infer_shape(seq_data=input_feature_shape)[1][0]) + +#apply a dropout layer to output +rnn_dropout = mx.sym.Dropout(rnn_component, p=dropout) +``` + +The output from the convolutional layer is also passed to the recurrent-skip component. Again a gated recurrent unit is unrolled through q time steps. Unrolled units a prespecified time interval (seasonal period) apart are connected. In practice recurrent cells do not capture long term dependencies. When predicting electricity consumption the measurements from the previous day could be very useful predictors. By introducing skip connections 24 hours apart we ensure the model can leverage these historical dependencies. + +```python +print("\n\t#################################\n\ + #recurrent-skip component:\n\ + #################################\n") + +#define number of cells to skip through to get a certain time interval back from current hidden state +p =int(seasonal_period / time_interval) +print("adding skip connections for cells ", p, " intervals apart...") + +#define a gated recurrent unit cell, which we can unroll into many symbols based on our desired time dependancy +skipcell_outputs = [] +for i, recurrent_cell in enumerate(skiprcells): + + #unroll the rnn cell, obtaining an output and state symbol each time + outputs, states = recurrent_cell.unroll(length=conv_concat_shape[1], inputs=conv_dropout, merge_outputs=False, layout="NTC") + + #for each unrolled timestep + counter = 0 + connected_outputs = [] + for i, current_cell in enumerate(reversed(outputs)): + + #try adding a concatenated skip connection + try: + + #get seasonal cell p steps apart + skip_cell = outputs[i + p] + + #connect this cell to is seasonal neighbour + cell_pair = [current_cell, skip_cell] + concatenated_pair = mx.sym.concat(*cell_pair, dim=1) + + #prepend symbol to a list + connected_outputs.insert(0, concatenated_pair) + + counter += 1 + + except IndexError: + + #prepend symbol to a list without skip connection + connected_outputs.insert(0, current_cell) + + selected_outputs = [] + for i, current_cell in enumerate(connected_outputs): + + t = i + 1 + + #use p hidden states of Recurrent-skip component from time stamp t − p + 1 to t as outputs + if t > conv_concat_shape[1] - p: + + selected_outputs.append(current_cell) + + #concatenate outputs + concatenated_output = mx.sym.concat(*selected_outputs, dim=1) + + #append to list + skipcell_outputs.append(concatenated_output) + +print("\n\t", len(selected_outputs), " hidden cells used in output of shape: ", + concatenated_pair.infer_shape(seq_data=input_feature_shape)[1][0], " after adding skip connections") + +print("\n\tconcatenated output shape for each skipRNN cell type: ", + concatenated_output.infer_shape(seq_data=input_feature_shape)[1][0]) + +#concatenate output from each type of recurrent cell +skiprnn_component = mx.sym.concat(*skipcell_outputs, dim=1) +print("\ncombined flattened recurrent-skip shape : ", skiprnn_component.infer_shape(seq_data=input_feature_shape)[1][0]) + +#apply a dropout layer +skiprnn_dropout = mx.sym.Dropout(skiprnn_component, p=dropout) +``` + +The final component is a simple autoregressive layer. This splits the input data into 321 individual time series and passes each to a fully connected layer of size 1, with no activation function. The effect of this is to predict the next value as a linear combination of the previous q values. + +```python +print("\n\t#################################\n\ + #autoregressive component:\n\ + #################################\n") + +auto_list = [] +for i in list(range(x.shape[1])): + + #get a symbol representing data in each individual time series + time_series = mx.sym.slice_axis(data=seq_data, axis=2, begin=i, end=i + 1) + + #pass to a fully connected layer + fc_ts = mx.sym.FullyConnected(data=time_series, num_hidden=1) + + auto_list.append(fc_ts) + +print("\neach time series shape: ", time_series.infer_shape(seq_data=input_feature_shape)[1][0]) + +#concatenate fully connected outputs +ar_output = mx.sym.concat(*auto_list, dim=1) +print("\nar component shape: ", ar_output.infer_shape( + seq_data=input_feature_shape)[1][0]) + +#do not apply activation function since we want this to be linear +``` + +Now lets combine all the components, define a loss function and create a trainable module from the final symbol. I found I achieved good performance with the L2 loss function. + +```python +print("\n\t#################################\n\ + #combine AR and NN components:\n\ + #################################\n") + +#combine model components +neural_components = mx.sym.concat(*[rnn_dropout, skiprnn_dropout], dim=1) + +#pass to fully connected layer to map to a single value +neural_output = mx.sym.FullyConnected( + data=neural_components, num_hidden=x.shape[1]) +print("\nNN output shape : ", neural_output.infer_shape( + seq_data=input_feature_shape)[1][0]) + +#sum the output from AR and deep learning +model_output = neural_output + ar_output +print("\nshape after adding autoregressive output: ", + model_output.infer_shape(seq_data=input_feature_shape)[1][0]) + +######################################### +# loss function +######################################### + +#compute the gradient of the L2 loss +loss_grad = mx.sym.LinearRegressionOutput(data=model_output, label=seq_label) + +#set network point to back so name is interpretable +batmans_NN = loss_grad + +######################################### +# create a trainable module on CPU/GPUs +######################################### + +model = mx.mod.Module(symbol=batmans_NN, + context=context, + data_names=[v.name for v in train_iter.provide_data], + label_names=[v.name for v in train_iter.provide_label]) +``` + +We are ready to start training, however, before we do so lets create some custom metrics. Please see the paper for a definition of the three metrics: Relative square error, relative absolute error and correlation. + +Note: although MXNet has functions for creating custom metrics, I found the metric output of my implementation varied with batch size, so defined them explicity. + +```python +#################################### +#define evaluation metrics to show when training +##################################### + +#root relative squared error +def rse(label, pred): + """computes the root relative squared error + (condensed using standard deviation formula)""" + + #compute the root of the sum of the squared error + numerator = np.sqrt(np.mean(np.square(label - pred), axis=None)) + #numerator = np.sqrt(np.sum(np.square(label - pred), axis=None)) + + #compute the RMSE if we were to simply predict the average of the previous values + denominator = np.std(label, axis=None) + #denominator = np.sqrt(np.sum(np.square(label - np.mean(label, axis = None)), axis=None)) + + return numerator / denominator + +#relative absolute error +def rae(label, pred): + """computes the relative absolute error + (condensed using standard deviation formula)""" + + #compute the root of the sum of the squared error + numerator = np.mean(np.abs(label - pred), axis=None) + #numerator = np.sum(np.abs(label - pred), axis = None) + + #compute AE if we were to simply predict the average of the previous values + denominator = np.mean(np.abs(label - np.mean(label, axis=None)), axis=None) + #denominator = np.sum(np.abs(label - np.mean(label, axis = None)), axis=None) + + return numerator / denominator + +#empirical correlation coefficient +def corr(label, pred): + """computes the empirical correlation coefficient""" + + #compute the root of the sum of the squared error + numerator1 = label - np.mean(label, axis=0) + numerator2 = pred - np.mean(pred, axis=0) + numerator = np.mean(numerator1 * numerator2, axis=0) + + #compute the root of the sum of the squared error if we were to simply predict the average of the previous values + denominator = np.std(label, axis=0) * np.std(pred, axis=0) + + #value passed here should be 321 numbers + return np.mean(numerator / denominator) + +#create a composite metric manually +def metrics(label, pred): + return ["RSE: ", rse(label, pred), "RAE: ", rae(label, pred), "CORR: ", corr(label, pred)] +``` + +Time to train. + +```python +################ +# #fit the model +################ + +# allocate memory given the input data and label shapes +model.bind(data_shapes=train_iter.provide_data, + label_shapes=train_iter.provide_label) + +# initialize parameters by uniform random numbers +model.init_params() + +# optimizer +model.init_optimizer(optimizer=optimizer, + optimizer_params=optimizer_params) + +# train n epochs, i.e. going over the data iter one pass +for epoch in range(num_epoch): + + train_iter.reset() + val_iter.reset() + + for batch in train_iter: + # compute predictions + model.forward(batch, is_train=True) + model.backward() # compute gradients + model.update() # update parameters + + # compute train metrics + pred = model.predict(train_iter).asnumpy() + label = y_train + + print('\n', 'Epoch %d, Training %s' % (epoch, metrics(label, pred))) + + # compute test metrics + pred = model.predict(val_iter).asnumpy() + label = y_valid + print('Epoch %d, Validation %s' % (epoch, metrics(label, pred))) +``` + +The hyperparameters previously specified resulted in comparible performance to the results in the paper (*RSE = 0.0967, RAE = 0.0581 and CORR = 0.8941*) with horizon = 3 hours. + +This model took ~10 hours to train on an [Nvidia Tesla K80 GPU](http://www.nvidia.ca/object/tesla-k80.html). + +This code can be found in [my github repo](https://github.com/opringle/multivariate_time_series_forecasting), separated into training and config files. You can find the trained model symbol and parameters in the results folder. This model was originally implemented in PyTorch and can be found [here](https://github.com/laiguokun/LSTNet). + +Happy forecasting! + +# About the author + +>[Oliver Pringle](https://www.linkedin.com/in/oliverpringle/) graduated from the UBC Master of Data Science Program in 2017 and is currently a Data Scientist at [Finn.ai](http://finn.ai/) working on AI driven conversational assistants. + + diff --git a/example/multivariate_time_series/src/config.py b/example/multivariate_time_series/src/config.py new file mode 100644 index 000000000000..a182b955fa87 --- /dev/null +++ b/example/multivariate_time_series/src/config.py @@ -0,0 +1,52 @@ +# Licensed to the Apache Software Foundation (ASF) under one +# or more contributor license agreements. See the NOTICE file +# distributed with this work for additional information +# regarding copyright ownership. The ASF licenses this file +# to you under the Apache License, Version 2.0 (the +# "License"); you may not use this file except in compliance +# with the License. You may obtain a copy of the License at +# +# http://www.apache.org/licenses/LICENSE-2.0 +# +# Unless required by applicable law or agreed to in writing, +# software distributed under the License is distributed on an +# "AS IS" BASIS, WITHOUT WARRANTIES OR CONDITIONS OF ANY +# KIND, either express or implied. See the License for the +# specific language governing permissions and limitations +# under the License. + +import mxnet as mx +import math + +#input data parameters +max_training_examples = None # limit the number of training examples used +# the proportion of training, validation and testing examples +split = [0.6, 0.2, 0.2] +horizon = 3 # how many time steps ahead do we wish to predict? +time_interval = 60 * 60 # seconds between feature values (data defined) + +#model hyperparameters +batch_size = 128 # number of examples to pass into the network/use to compute gradient of the loss function +num_epoch = 100 # how many times to backpropogate and update weights +seasonal_period = 24 * 60 * 60 # seconds between important measurements (tune) +# windowsize used to make a prediction +q = max(24 * 7, math.ceil(seasonal_period / time_interval)) +# must be smaller than q!!!, size of filters sliding over the input data +filter_list = [6] +num_filter = 50 # number of each filter size +recurrent_state_size = 50 # number of hidden units for each unrolled recurrent layer +# number of hidden units for each unrolled recurrent layer +recurrent_skip_state_size = 20 +optimizer = 'Adam' +optimizer_params = {'learning_rate': 0.001, + 'beta1': 0.9, + 'beta2': 0.999} +dropout = 0.1 # dropout probability after convolutional/recurrent and autoregressive layers +# choose recurrent cells for the recurrent layer +rcells = [mx.rnn.GRUCell(num_hidden=recurrent_state_size)] +# choose recurrent cells for the recurrent_skip layer +skiprcells = [mx.rnn.GRUCell( + num_hidden=recurrent_skip_state_size, prefix="skip_")] + +#computational parameters +context = mx.cpu() # train on cpu because maclyfe diff --git a/example/multivariate_time_series/src/preprocess.py b/example/multivariate_time_series/src/preprocess.py new file mode 100644 index 000000000000..14a7b159f19b --- /dev/null +++ b/example/multivariate_time_series/src/preprocess.py @@ -0,0 +1,32 @@ +# Licensed to the Apache Software Foundation (ASF) under one +# or more contributor license agreements. See the NOTICE file +# distributed with this work for additional information +# regarding copyright ownership. The ASF licenses this file +# to you under the Apache License, Version 2.0 (the +# "License"); you may not use this file except in compliance +# with the License. You may obtain a copy of the License at +# +# http://www.apache.org/licenses/LICENSE-2.0 +# +# Unless required by applicable law or agreed to in writing, +# software distributed under the License is distributed on an +# "AS IS" BASIS, WITHOUT WARRANTIES OR CONDITIONS OF ANY +# KIND, either express or implied. See the License for the +# specific language governing permissions and limitations +# under the License. + +#read in the txt file +import pandas as pd +import numpy as np + +#read in the data +df = pd.read_csv("../data/electricity.txt", sep=",", header = None) + +#extract feature values +feature_df = df.iloc[:, :].astype(float) + +#convert to numpy matrix +x = feature_df.as_matrix() + +#save files +np.save("../data/electric.npy", x) diff --git a/example/multivariate_time_series/src/train.py b/example/multivariate_time_series/src/train.py new file mode 100644 index 000000000000..094fa6edbe94 --- /dev/null +++ b/example/multivariate_time_series/src/train.py @@ -0,0 +1,481 @@ +# Licensed to the Apache Software Foundation (ASF) under one +# or more contributor license agreements. See the NOTICE file +# distributed with this work for additional information +# regarding copyright ownership. The ASF licenses this file +# to you under the Apache License, Version 2.0 (the +# "License"); you may not use this file except in compliance +# with the License. You may obtain a copy of the License at +# +# http://www.apache.org/licenses/LICENSE-2.0 +# +# Unless required by applicable law or agreed to in writing, +# software distributed under the License is distributed on an +# "AS IS" BASIS, WITHOUT WARRANTIES OR CONDITIONS OF ANY +# KIND, either express or implied. See the License for the +# specific language governing permissions and limitations +# under the License. + +#modules +import math +import os +import sys +import numpy as np +import math +import mxnet as mx + +#custom modules +import config + +############################################## +#load input data +############################################## + +if config.q < min(config.filter_list): + print("\n\n\n\t\tINCREASE q...") + +#read in multivariate time series data +x = np.load("../data/electric.npy") + +print("\n\tlength of time series: ", x.shape[0]) + +if config.max_training_examples: + x = x[:config.max_training_examples] + +############################################## +# loop through data constructing features/labels +############################################## + +#create arrays for storing values in +x_ts = np.zeros((x.shape[0] - config.q, config.q, x.shape[1])) +y_ts = np.zeros((x.shape[0] - config.q, x.shape[1])) + +#loop through collecting records for ts analysis depending on q +for n in list(range(x.shape[0])): + + if n + 1 < config.q: + continue + + if n + 1 + config.horizon > x.shape[0]: + continue + + else: + y_n = x[n+config.horizon,:] + x_n = x[n+1 - config.q:n+1,:] + + x_ts[n - config.q] = x_n + y_ts[n - config.q] = y_n + +#split into training and testing data +training_examples = int(x_ts.shape[0] * config.split[0]) +valid_examples = int(x_ts.shape[0] * config.split[1]) + +x_train = x_ts[:training_examples] +y_train = y_ts[:training_examples] +x_valid = x_ts[training_examples:training_examples + valid_examples] +y_valid = y_ts[training_examples:training_examples + valid_examples] +x_test = x_ts[training_examples + valid_examples:] +y_test = y_ts[training_examples + valid_examples:] + +# print("\nsingle X, Y record example:\n\n") +# print(x_train[:1]) +# print(y_train[:1]) +# print(x_train[1:2]) +# print(y_train[1:2]) + +print("\ntraining examples: ", x_train.shape[0], + "\n\nvalidation examples: ", x_valid.shape[0], + "\n\ntest examples: ", x_test.shape[0], + "\n\nwindow size: ", config.q, + "\n\nskip length p: ", config.seasonal_period / config.time_interval) + +############################################### +#define input data iterators for training and testing +############################################### + +train_iter = mx.io.NDArrayIter(data={'seq_data': x_train}, + label={'seq_label': y_train}, + batch_size=config.batch_size) + +val_iter = mx.io.NDArrayIter(data={'seq_data': x_valid}, + label={'seq_label': y_valid}, + batch_size=config.batch_size) + +test_iter = mx.io.NDArrayIter(data={'seq_data': x_test}, + label={'seq_label': y_test}, + batch_size=config.batch_size) + +#print input shapes +input_feature_shape = train_iter.provide_data[0][1] +input_label_shape = train_iter.provide_label[0][1] +print("\nfeature input shape: ", input_feature_shape, + "\nlabel input shape: ", input_label_shape) + + +#################################### +# define neural network graph +#################################### + +#create placeholders to refer to when creating network graph (names are defined in data iterators) +seq_data = mx.symbol.Variable(train_iter.provide_data[0].name) +seq_label = mx.sym.Variable(train_iter.provide_label[0].name) + +# scale input data so features are all between 0 and 1 (may not need this) +normalized_seq_data = mx.sym.BatchNorm(data = seq_data) + +# reshape data before applying convolutional layer (takes 4D shape incase you ever work with images) +conv_input = mx.sym.Reshape(data=seq_data, shape=(config.batch_size, 1, config.q, x.shape[1])) + + +print("\n\t#################################\n\ + #convolutional component:\n\ + #################################\n") + +#create many convolutional filters to slide over the input +outputs = [] +for i, filter_size in enumerate(config.filter_list): + + # zero pad the input array, adding rows at the top only + # this ensures the number output rows = number input rows after applying kernel + padi = mx.sym.pad(data=conv_input, mode="constant", constant_value=0, + pad_width=(0, 0, 0, 0, filter_size - 1, 0, 0, 0)) + padi_shape = padi.infer_shape(seq_data=input_feature_shape)[1][0] + + # apply convolutional layer (the result of each kernel position is a single number) + convi = mx.sym.Convolution(data=padi, kernel=(filter_size, x.shape[1]), num_filter=config.num_filter) + convi_shape = convi.infer_shape(seq_data=input_feature_shape)[1][0] + + #apply relu activation function as per paper + acti = mx.sym.Activation(data=convi, act_type='relu') + + #transpose output to shape in preparation for recurrent layer (batches, q, num filter, 1) + transposed_convi = mx.symbol.transpose(data=acti, axes= (0,2,1,3)) + transposed_convi_shape = transposed_convi.infer_shape(seq_data=input_feature_shape)[1][0] + + #reshape to (batches, q, num filter) + reshaped_transposed_convi = mx.sym.Reshape(data=transposed_convi, target_shape=(config.batch_size, config.q, config.num_filter)) + reshaped_transposed_convi_shape = reshaped_transposed_convi.infer_shape(seq_data=input_feature_shape)[1][0] + + #append resulting symbol to a list + outputs.append(reshaped_transposed_convi) + + print("\n\tpadded input size: ", padi_shape) + print("\n\t\tfilter size: ", (filter_size, x.shape[1]), " , number of filters: ", config.num_filter) + print("\n\tconvi output layer shape (notice length is maintained): ", convi_shape) + print("\n\tconvi output layer after transposing: ", transposed_convi_shape) + print("\n\tconvi output layer after reshaping: ", reshaped_transposed_convi_shape) + +#concatenate symbols to (batch, total_filters, q, 1) +conv_concat = mx.sym.Concat(*outputs, dim=2) +conv_concat_shape = conv_concat.infer_shape(seq_data=input_feature_shape)[1][0] +print("\nconcat output layer shape: ", conv_concat_shape) + +#apply a dropout layer +conv_dropout = mx.sym.Dropout(conv_concat, p = config.dropout) + +print("\n\t#################################\n\ + #recurrent component:\n\ + #################################\n") + +#define a gated recurrent unit cell, which we can unroll into many symbols based on our desired time dependancy +cell_outputs = [] +for i, recurrent_cell in enumerate(config.rcells): + + #unroll the lstm cell, obtaining a symbol each time step + outputs, states = recurrent_cell.unroll(length=conv_concat_shape[1], inputs=conv_dropout, merge_outputs=False, layout="NTC") + + #we only take the output from the recurrent layer at time t + output = outputs[-1] + + #just ensures we can have multiple RNN layer types + cell_outputs.append(output) + + print("\n\teach of the ", conv_concat_shape[1], " unrolled hidden cells in the RNN is of shape: ", + output.infer_shape(seq_data=input_feature_shape)[1][0], + "\nNOTE: only the output from the unrolled cell at time t is used...") + + +#concatenate output from each type of recurrent cell +rnn_component = mx.sym.concat(*cell_outputs, dim=1) +print("\nshape after combining RNN cell types: ", rnn_component.infer_shape(seq_data=input_feature_shape)[1][0]) + +#apply a dropout layer to output +rnn_dropout = mx.sym.Dropout(rnn_component, p=config.dropout) + +print("\n\t#################################\n\ + #recurrent-skip component:\n\ + #################################\n") + +# connect hidden cells that are a defined time interval apart, +# because in practice very long term dependencies are not captured by LSTM/GRU +# eg if you are predicting electricity consumption you want to connect data 24hours apart +# and if your data is every 60s you make a connection between the hidden states at time t and at time t + 24h +# this connection would not be made by an LSTM since 24 is so many hidden states away + +#define number of cells to skip through to get a certain time interval back from current hidden state +p =int(config.seasonal_period / config.time_interval) +print("adding skip connections for cells ", p, " intervals apart...") + +#define a gated recurrent unit cell, which we can unroll into many symbols based on our desired time dependancy +skipcell_outputs = [] +for i, recurrent_cell in enumerate(config.skiprcells): + + #unroll the rnn cell, obtaining an output and state symbol each time + outputs, states = recurrent_cell.unroll(length=conv_concat_shape[1], inputs=conv_dropout, merge_outputs=False, layout="NTC") + + #for each unrolled timestep + counter = 0 + connected_outputs = [] + for i, current_cell in enumerate(reversed(outputs)): + + #try adding a concatenated skip connection + try: + + #get seasonal cell p steps apart + skip_cell = outputs[i + p] + + #connect this cell to is seasonal neighbour + cell_pair = [current_cell, skip_cell] + concatenated_pair = mx.sym.concat(*cell_pair, dim=1) + + #prepend symbol to a list + connected_outputs.insert(0, concatenated_pair) + + counter += 1 + + except IndexError: + + #prepend symbol to a list without skip connection + connected_outputs.insert(0, current_cell) + + selected_outputs = [] + for i, current_cell in enumerate(connected_outputs): + + t = i + 1 + + #use p hidden states of Recurrent-skip component from time stamp t − p + 1 to t as outputs + if t > conv_concat_shape[1] - p: + + selected_outputs.append(current_cell) + + #concatenate outputs + concatenated_output = mx.sym.concat(*selected_outputs, dim=1) + + #append to list + skipcell_outputs.append(concatenated_output) + +print("\n\t", len(selected_outputs), " hidden cells used in output of shape: ", + concatenated_pair.infer_shape(seq_data=input_feature_shape)[1][0], " after adding skip connections") + +print("\n\tconcatenated output shape for each skipRNN cell type: ", + concatenated_output.infer_shape(seq_data=input_feature_shape)[1][0]) + +#concatenate output from each type of recurrent cell +skiprnn_component = mx.sym.concat(*skipcell_outputs, dim=1) +print("\ncombined flattened recurrent-skip shape : ", skiprnn_component.infer_shape(seq_data=input_feature_shape)[1][0]) + +#apply a dropout layer +skiprnn_dropout = mx.sym.Dropout(skiprnn_component, p=config.dropout) + +print("\n\t#################################\n\ + #autoregressive component:\n\ + #################################\n") + +#AR component simply says the next prediction +# is the some constant times all the previous values available for that time series + +auto_list = [] +for i in list(range(x.shape[1])): + + #get a symbol representing data in each individual time series + time_series = mx.sym.slice_axis(data = seq_data, axis = 2, begin = i, end = i+1) + + #pass to a fully connected layer + fc_ts = mx.sym.FullyConnected(data=time_series, num_hidden=1) + + auto_list.append(fc_ts) + +print("\neach time series shape: ", time_series.infer_shape(seq_data=input_feature_shape)[1][0]) + + +#concatenate fully connected outputs +ar_output = mx.sym.concat(*auto_list, dim=1) +print("\nar component shape: ", ar_output.infer_shape(seq_data=input_feature_shape)[1][0]) + +#do not apply activation function since we want this to be linear + +print("\n\t#################################\n\ + #combine AR and NN components:\n\ + #################################\n") + +#combine model components +neural_components = mx.sym.concat(*[rnn_dropout, skiprnn_dropout], dim = 1) + +#pass to fully connected layer to map to a single value +neural_output = mx.sym.FullyConnected(data=neural_components, num_hidden=x.shape[1]) +print("\nNN output shape : ", neural_output.infer_shape(seq_data=input_feature_shape)[1][0]) + +#sum the output from AR and deep learning +model_output = neural_output + ar_output +print("\nshape after adding autoregressive output: ", model_output.infer_shape(seq_data=input_feature_shape)[1][0]) + +######################################### +# loss function +######################################### + +#compute the gradient of the L2 loss +loss_grad = mx.sym.LinearRegressionOutput(data = model_output, label = seq_label) + +#set network point to back so name is interpretable +batmans_NN = loss_grad + +######################################### +# create a trainable module on CPU/GPUs +######################################### + +model = mx.mod.Module(symbol=batmans_NN, + context=config.context, + data_names=[v.name for v in train_iter.provide_data], + label_names=[v.name for v in train_iter.provide_label]) + + +#################################### +#define evaluation metrics to show when training +##################################### + +#root relative squared error +def rse(label, pred): + """computes the root relative squared error + (condensed using standard deviation formula)""" + + #compute the root of the sum of the squared error + numerator = np.sqrt(np.mean(np.square(label - pred), axis = None)) + #numerator = np.sqrt(np.sum(np.square(label - pred), axis=None)) + + #compute the RMSE if we were to simply predict the average of the previous values + denominator = np.std(label, axis = None) + #denominator = np.sqrt(np.sum(np.square(label - np.mean(label, axis = None)), axis=None)) + + return numerator / denominator + + +_rse = mx.metric.create(rse) + +#relative absolute error +def rae(label, pred): + """computes the relative absolute error + (condensed using standard deviation formula)""" + + #compute the root of the sum of the squared error + numerator = np.mean(np.abs(label - pred), axis=None) + #numerator = np.sum(np.abs(label - pred), axis = None) + + #compute AE if we were to simply predict the average of the previous values + denominator = np.mean(np.abs(label - np.mean(label, axis=None)), axis=None) + #denominator = np.sum(np.abs(label - np.mean(label, axis = None)), axis=None) + + return numerator / denominator + +_rae = mx.metric.create(rae) + +#empirical correlation coefficient +def corr(label, pred): + """computes the empirical correlation coefficient""" + + #compute the root of the sum of the squared error + numerator1 = label - np.mean(label, axis=0) + numerator2 = pred - np.mean(pred, axis = 0) + numerator = np.mean(numerator1 * numerator2, axis=0) + + #compute the root of the sum of the squared error if we were to simply predict the average of the previous values + denominator = np.std(label, axis=0) * np.std(pred, axis=0) + + #value passed here should be 321 numbers + return np.mean(numerator / denominator) + +_corr = mx.metric.create(corr) + +#use mxnet native metric function +# eval_metrics = mx.metric.CompositeEvalMetric() +# for child_metric in [_rse, _rae, _corr]: +# eval_metrics.add(child_metric) + + +#create a composite metric manually as a sanity check whilst training +def metrics(label, pred): + return ["RSE: ", rse(label, pred), "RAE: ", rae(label, pred), "CORR: ", corr(label, pred)] + +################ +# #fit the model +################ + +# allocate memory given the input data and label shapes +model.bind(data_shapes=train_iter.provide_data, + label_shapes=train_iter.provide_label) + +# initialize parameters by uniform random numbers +model.init_params() + +# optimizer +model.init_optimizer(optimizer=config.optimizer, optimizer_params=config.optimizer_params) + +# train n epochs, i.e. going over the data iter one pass +try: + + for epoch in range(config.num_epoch): + + train_iter.reset() + val_iter.reset() + #eval_metrics.reset() + + for batch in train_iter: + model.forward(batch, is_train=True) # compute predictions + model.backward() # compute gradients + model.update() # update parameters + #model.update_metric(eval_metrics, batch.label) # update metrics + + # compute train metrics + pred = model.predict(train_iter).asnumpy() + label = y_train + + print('\n', 'Epoch %d, Training %s' % (epoch, metrics(label, pred))) + #print('Epoch %d, Training %s' % (epoch, eval_metrics.get())) + + # compute test metrics + pred = model.predict(val_iter).asnumpy() + label = y_valid + + print('Epoch %d, Validation %s' % (epoch, metrics(label, pred))) + + +################ +# save model after epochs or if user exits early +################ + +except KeyboardInterrupt: + print('\n' * 5, '-' * 89) + print('Exiting from training early, saving model...') + + model.save_checkpoint( + prefix='elec_model', + epoch=config.num_epoch, + save_optimizer_states=False) + print('\n' * 5, '-' * 89) + +model.save_checkpoint( + prefix='elec_model', + epoch=config.num_epoch, + save_optimizer_states=False, + ) + + +# ################################# +# # save predictions on input data +# ################################# + +# val_pred = model.predict(val_iter).asnumpy() + +# np.save("../results/val_pred.npy", val_pred) +# np.save("../results/val_label.npy", y_valid) + + +

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