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https://github.com/iffranciscome/t-fold-sv

T-Fold Sequential Validation Technique, a safe replacement for K-Fold when using Financial Time Series Data.
https://github.com/iffranciscome/t-fold-sv

Last synced: 6 months ago
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T-Fold Sequential Validation Technique, a safe replacement for K-Fold when using Financial Time Series Data.

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README

          

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T-Fold
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An open-source, low code python package for the implementation of the *T-Fold Sequential Validation (T-Fold SV)* method, which is aimed to be the go to method in subsitution to any variation of *K-Fold Cross Validation (K-Fold CV)* method, for the case of Financial Time Series data, specially in a predictive modeling process.

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Documentation
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- Github repository: https://github.com/iffranciscome/T-Fold-SV

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Installation
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- Cloning repository

Clone entire github project

git@github.com:IFFranciscoME/T-Fold-SV.git

(optional) create a virtual environment

virtualenv venv

(optional) activate virtual environment

source ~/venv/bin/activate

and then install dependencies

pip install -r requirements.txt

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Author
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J.Francisco Munnoz - `IFFranciscoME`_ - Is an Associate Professor in the Mathematics and Physics Department, at `ITESO`_ University.

.. _ITESO: https://iteso.mx/
.. _IFFranciscoME: https://iffranciscome.com/

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Current Contributors
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.. image:: https://contrib.rocks/image?repo=IFFranciscoME/T-Fold-SV
:target: https://github.com/IFFranciscoME/T-Fold-SV/graphs/contributors
:alt: Contributors

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License
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**GNU General Public License v3.0**

*Permissions of this strong copyleft license are conditioned on making available
complete source code of licensed works and modifications, which include larger
works using a licensed work, under the same license. Copyright and license notices
must be preserved. Contributors provide an express grant of patent rights.*

*Contact: For more information in reggards of this project, please contact francisco.me@iteso.mx*

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LaTeX Test
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$\hat{y_{t}} = \gamma_{t} + \sum_{t=0}^{T} \frac{1}{\beta7}$

\begin{equation}
\hat{y_{t}} = \gamma_{t} + \sum_{t=0}^{T} \frac{1}{\beta7}
\end{equation}

.. math::
\hat{y_{t}} = \gamma_{t} + \sum_{t=0}^{T} \frac{1}{\beta7}