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Ml sequencing #282
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Ml sequencing #282
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@fredshone you may be interested in this as well |
thanks for sharing. I have feedback 😁 The mixture model is interesting. Assume this can be stacked on top of the LSTM units to do inference with more sequence "context". The primary critique is that you have to specify the number of components and/or this assumes normal distributions? In which case I can't recommend VAEs enough to introduce variance... Silly comment but it's very traditional in ML to size layers using powers of 2. So rather than 50, use 64 (yes I know this sounds stupid but it will matter to certain audiences). At the moment the models are not generative (not sure in the case of normal mixtures). So would expect to use a withheld test set for evaluation. Keras should also let you implement early stopping (ideally using a validation dataset), then you don't need to worry about specifying epochs. It would be really interesting to see a roadmap of sorts for this work. Engineering:
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thanks @fredshone :)
The assumption of gaussian mixture distribution with pre-defined number of components was the intention here - it follows the review of observed distributions, and it feels like a good way to bound the solution space. However, I was also wondering - am I essentially moving towards a VAE? I guess the main difference is whether you choose to sample from a latent space or not. I feel the use cases are slightly different, but can't say what works better here. Maybe one of the next steps could be to solve the same problem (in notebook 2) with a VAE, and compare the results?
Good point - will update
The aim is to combine the two models and end up with a generative model, that is recurrent, but is also able to sample results from a distribution.
Yeah, as you can see with the failing Windows tests, dependencies proved to be an issue here. I will see if there is a good way to resolve them with certain pinned versions. I don't have an answer yet; I am considering perhaps splitting to another repo, but we would still need to solve the problem if PAM is a dependency. |
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I would love to spend more time on understanding the underlying methods. As it is, I can't really wade in on your conversation with @fredshone . I've left comments on the code itself, including a few points where explanations would be nice.
As Fred says, it might be worth moving this into its own repo. pam-ml
could default to being only unix compatible since support for ML tools in Windows does seem to lag behind linux/macos. Windows users would need to work in WSL.
@@ -12,7 +12,10 @@ prettytable >= 3, < 4 | |||
python-Levenshtein >= 0.21, < 0.26 | |||
rich >= 12, < 14 | |||
Rtree >= 1, < 2 | |||
seaborn < 0.14 |
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This should go into requirements/dev.txt
as it is used in only in the example notebooks.
import tensorflow_probability as tfp | ||
import tf_keras as tfk | ||
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tfd = tfp.distributions |
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I think you can do: from tensorflow_probability import distributions as tfpd, layers as tfpl
and from tf_keras import layers as tfkl, model as tfkm
although I think I prefer, for legibility, just using tfp.distributions
, tfp.layers
when they are needed
class ScheduleModelSimple: | ||
def __init__( | ||
self, population: Population, n_units: Optional[int] = 50, dropout: Optional[float] = 0.1 | ||
) -> None: |
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docstring
decoder_output = keras.layers.Dense(1, activation="relu", name="decoder_output")(decoder_h2) | ||
model = keras.models.Model(inputs=[input_acts, decoder_input], outputs=[decoder_output]) | ||
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model.compile(loss="mean_squared_error", optimizer="adam", metrics=["accuracy"]) |
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should any of these arguments be user-configurable?
h1 = tfkl.Dense(50, activation="relu")(inputs) | ||
h2 = tfkl.Dense(20, activation="relu")(h1) |
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again, are 50 and 20 values that should be user-configurable? I can't say I understand the method well enough to know their significance.
""" | ||
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self.population = population | ||
act_labels = ["NA", "SOS", "EOS"] + list(population.activity_classes) |
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could you leave a comment / add to the docstring what SOS and EOS mean?
self.encode_plans() | ||
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def encode_plans(self) -> None: | ||
"""Encode sequencies of activities and durations into numpy arrays.""" |
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"""Encode sequencies of activities and durations into numpy arrays.""" | |
"""Encode sequences of activities and durations into numpy arrays.""" |
**/tmp/ | ||
temp/ |
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just use tmp
for temporary folders, then it would be covered by **/tmp/
"outputs": [ | ||
{ | ||
"data": { | ||
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 |
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make each of these questions a subsubheading (## ...
) and give the answer in the same markdown cell, to guide readers on what the figures are telling them w.r.t. the question asked.
], | ||
"source": [ | ||
"sns.kdeplot(y_pred[:, 0]*8)\n", | ||
"plt.legend([\"Observed\", \"Predicted\"])\n", |
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I don't see Predicted
in the plot or the legend and Observed
is just a spike at ~2. If this is meant to be the result, it would be worth explaining why it is producing what looks like a strange result.
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yes, this is intended to show that there is no variation of the results (hence the spice). Doesn't show the observed though - need to correct this.
@fredshone I have added a very simplistic VAE example ( After trying a few variations, my thoughts are:
The comparison probably comes down to someone's use case:
Any thoughts appreciated @fredshone @panostsolerid @brynpickering ! |
thanks Theo, I think this is a nice conclusion. Agree VAE has to do more work to reproduce a gaussian mixture, but as you say it can generalise more broadly. Related, my best models are big (0.5m params), which they use to reproduce the distributions in schedules. I am thinking how to combine the two approaches to make my models more parsimonious. For example if distributions can be incorporated in the vae decoder.
My thinking is that once we get to sequence generation, the joint-distributions are gonna get pretty wild. We also need the models to incorporate less statistical rules, such as day duration, vehicle consistency and so on. Specifying and structuring all these will be tough. Expecting this to be interpret-able by looking at model params also not going to be a pleasant exercise... If we want to chase structure then will tackle simpler things like total day duration. If we extend to household scheduling then interesting to think how these models could be structures to deal well with shared trips and shared activities. I guess my inevitable answer is that I don't care about interpret-ability. Instead I want us to have a rigorous evaluation framework so we can just focus on results. |
thanks @fredshone. I am taking these step-by-step :) . Some of the things you mention are what I am looking now as the next example (aiming for a summary of findings for Tuesday). Joint distributions in plans: I am preparing an example now. It can indeed get out of hand, however, the large majority of plans tend to be quite simple with 1-2 non-home activities in the day. Trying to capture and interpret some of that interests me for scenario testing, and generally to understand what kind of signal the model is picking up. Total day duration: I am also thinking about this. I consider a few approaches: a) use day duration as a metric: the results of a good model should predict durations that roughly up to 1. If that is true, simple adjust durations either proportionally, or according to some rule, b) The duration of the final activity is not predicted - it rather uses the remaining time budget in the day. c) The loss function penalises plans that don't add up well. Let me know if you have any other ideas. Household structuring: I am probably far from that at the moment. I would expect a hybrid model that incorporates some sort of rule set or simulation to resolve the use of shared resources? That would be quite interesting. |
total sequence duration seems tricky with RNNs - cannot deal with duration until first end of sequence token. I did try a combined loss function of activity type, duration and end time. The idea being that end time loss tries to keep total durations (so far) correct. But didn't see a useful result. Perhaps needs further work. At the moment by models have average total duration error of only a few minutes in any case - so easy to fix after without too much stress. |
This is the start of a set of examples exploring the use of Neural Networks for activity scheduling. The aim of the series is to predict the duration of agents' activities, given the type and order of activities in their plan, and their characteristics.
We will start with some toy models, to review possible approaches from "first-principles" perspectives.
For example in the
01_scheduling.ipynb
example, we perform the following tests on a sequence-to-sequence model, using in-sample predictions:The proposed model in the notebook (
pam.planner.choice_scheduling.ScheduleModelSimple
) is a sequence-to-sequence LSTM model, inspired by models used for language translation. The "encoder" part of the model trains word embeddings for each activity type, passes the activity sequences through an LSTM layer, and stores its final hidden state. The plans are encoded as sequences with the use of thepam.planner.encoder.PlansSequenceEncoder
class, which maps activities to integers, adds padding, as well as tokens for the start and end of sequences.The "decoder" part of the model uses the hidden state and observed activity durations as inputs, and shifted activity durations as outputs ("teacher forcing").
To predict the durations of a plan, we start by passing the set of activities and the "start token". The duration prediction of each step is then added to the input of the next step, until we predict the durations of all activities.
The model seems to be working well with the toy example, although it can be unstable some times.
However, its major weakness is the determinism of the predictions. For example, for every agent with a home->work->home plan, the model will be predicting the same durations. This is unlikely to be useful for simulating human travel behaviour, where we rather need distributions of durations (and possibly multimodal distributions). This has also been one of the main obstacles for achieving good validation of the aggregate time distributions against observed plans.
The second notebook (
02_gaussian_mixture.ipynb
) tries to look at this problem, by employing a Mixture Density Network (MDN) for probabilistic regression. To simplify the problem, we are looking at a predicting the duration of a single activity (work), without any context around the rest of activities performed in a day. We generate a PAM population with work activities, whose durations are distributed normally around 8 hours (for full-time workers) and 4 hours (for part-time workers). As expected, a simple Neural Network always outputs the same value when predicting in-sample.To tackle this, the MDN example (using
pam.planner.choice_scheduling.ActivityDurationMixture
) includes a Gaussian Mixture layer as the output, inferring the mean, variance, and weights of the mixture distribution. The predictions sample from the estimated distribution, and an in-sample simulation shows that the results follow the distribution of our data generation process.The next step (for a future PR) will be to combine the two approaches: can we build a Recurrent Mixture Density Network? Then, we can also look into including person attributes as part of the model input.
The first PRs are meant for exploration, so the architecture and tests remain light, until we finalise an approach.
Keen to hear any ideas or suggestions, either for this PR's examples, or for future exploration / next steps.
Checklist
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