A single model multivariate forecaster about skforecast HOT 3 OPEN

Hello Kishan,

As it is now, the ForecasterAutoregMultiVariate is only trained in one level (series 1 or series 2) and creates one model per step (direct approach). In the figure, let's say that if you specify level = 'Series 1' when creating the Forecaster, it will only use the training matrix at the top.

Training a single model across all variables as in ForecasterMultiseries is not possible because the training matrix grows horizontally (not vertically as in the MultiSeries approach) and you will have multiple columns to use as response variables.

Best,
Javi

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Hi,
I think the type of forecaster @KishManani mentions can be created with two approaches:

1. Using a multi-output regressor (multi-target) from sklearn.multioutput

2. Using a regressor that natively allows multioutput (multi-target)

The second approach is the one where neural network architectures can help. In the next releases (0.12.0) we will add a new forecaster ForecasterRNN that will allow using Keras models within the skforecast framework, including the multi-series-multistep scenario. We are currently writing the documentation, but the code is already available.

@JavierEscobarOrtiz and @fernando-carazo Let's investigate this further to see if we can extend the modeling approaches.

from skforecast.

Hi @JavierEscobarOrtiz and @JoaquinAmatRodrigo! I'm referring to something a bit simpler here. In ForecasterMultiSeries the time series ID is used as a feature to distinguish between time series. Could it be useful to use something similar in ForecasterMultivariate which would allow training a single model for all the series - here is an example of what the training matrix would look like (prior to encoding the time series id):

I've not tried this before but am curious to know what you think! Perhaps a tree-based model could effectively use the time series id in this case to partition the data into series 1 and series 2 early on in the tree and then learn separate behaviours further down the tree - just thinking out loud here. Linear regression would likely struggle for something like this.

Thanks,
Kishan

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