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@@ -914,7 +915,7 @@

System configuration
@@ -965,7 +966,7 @@

Value coupling -
-
-
Last updated: Tue Sep 10 2024
+
Last updated: Wed Sep 11 2024
 
 Python implementation: CPython
 Python version       : 3.12.5
@@ -976,8 +977,8 @@ 

System configurationvar togglebuttonSelector = '.toggle, .admonition.dropdown'; - + @@ -447,6 +447,7 @@
  • Application to reinforcement learning
  • +

    @@ -803,10 +804,10 @@

    Sampling
    NUTS: [tonic_volatility_2]
     
    -
    
    -
    
    -
    
    -

    -../_images/da88306f4d8f40a66e9000eb4358f207af1dcde397c8be14a473dbe5866b8428.png +../_images/847cac0fe8c5b4c566330729302d641e30ba7543d68f973fe30434788001414a.png
    @@ -856,7 +857,7 @@

    Using the learned parameters -../_images/aba79dfa12a5f821cfb649fabf4562f7594d13a12d01ce741211bbcbb9718720.png +../_images/65ebb718ef626c907be9668eb0c71e4ec56d42d74b7e7b74a3d613c5e6795727.png

    @@ -944,11 +945,11 @@

    Sampling#
    NUTS: [tonic_volatility_2, tonic_volatility_3]
     
    -
    
    -
    
    -
    
    -
    
    -
    Sampling 4 chains for 1_000 tune and 1_000 draw iterations (4_000 + 4_000 draws total) took 18 seconds.
    +
    
    +
    
    +
    
    +
    
    +
    Sampling 4 chains for 1_000 tune and 1_000 draw iterations (4_000 + 4_000 draws total) took 17 seconds.
     
    @@ -962,7 +963,7 @@

    Sampling#

    -../_images/dd25a7607fa3908363ee62a91e7f78eb315f29a1e80c1e60e3da2c9c84218ea0.png +../_images/646be6aed89af26c7d6879a60cf3d4ae988f935a42c5ac46830ce33a23a8a1ec.png

    @@ -1000,7 +1001,7 @@

    Using the learned parameters -../_images/5919f66dd9a658c7ad732706526144ce8ba088671f973e6512653962160b16f5.png +../_images/c96d5341c765949f9f12b3866315d97fe265d54af89e98c2390816535895d067.png
    -
    Last updated: Tue Sep 10 2024
    +
    diff --git a/dev/notebooks/1.3-Continuous_HGF.html b/dev/notebooks/1.3-Continuous_HGF.html index 7c7d86abc..58483c4ea 100644 --- a/dev/notebooks/1.3-Continuous_HGF.html +++ b/dev/notebooks/1.3-Continuous_HGF.html @@ -52,7 +52,7 @@ - + @@ -447,6 +447,7 @@
  • Application to reinforcement learning
  • +
    @@ -831,7 +832,7 @@

    Visualizing the model

    -../_images/276f245ebd9fd4bcae5e926f51a69ac0c4a8b7994776641b7ca80207aba0e073.svg +../_images/0747ca4d2db1d73075db0036fa2d7adb40e86a06d3c587c73103c1d2a5698bb6.svg
    @@ -857,10 +858,10 @@

    Sampling
    NUTS: [tonic_volatility_1]
     
    -
    
    -
    
    -
    
    -
    @@ -999,11 +1000,14 @@

    Sampling#
    NUTS: [tonic_volatility_1]
     
    -
    
    -
    
    -
    
    -
    
    -
    Sampling 4 chains for 1_000 tune and 1_000 draw iterations (4_000 + 4_000 draws total) took 17 seconds.
    +
    
    +
    
    +
    
    +
    
    +
    Sampling 4 chains for 1_000 tune and 1_000 draw iterations (4_000 + 4_000 draws total) took 16 seconds.
    +
    +
    +
    There were 1 divergences after tuning. Increase `target_accept` or reparameterize.
     
    @@ -1015,7 +1019,7 @@

    Sampling#

    -../_images/d408bfa7c4c2762f497a96a7670caccc77e80dda4a315576f77e2aee0f7373a6.png +../_images/da6f314215d30d0b43ca2d0f3edddc1436f8b448b4c108e35cf59ddde58d75f6.png
    @@ -1049,7 +1053,7 @@

    Using the learned parameters -../_images/876be502e67c7863c51246fae257d17e4f70499651c6c368d737987f4feba756.png +../_images/412470ec90c19f83d1990416d922775c0ff02b86acd0c0b9804ef9074e1baa2a.png
    @@ -1059,7 +1063,7 @@

    Using the learned parameters -
    -
    Last updated: Tue Sep 10 2024
    +
    diff --git a/dev/notebooks/2-Using_custom_response_functions.html b/dev/notebooks/2-Using_custom_response_functions.html index 49eaba2a6..978e27a89 100644 --- a/dev/notebooks/2-Using_custom_response_functions.html +++ b/dev/notebooks/2-Using_custom_response_functions.html @@ -52,7 +52,7 @@ - + @@ -447,6 +447,7 @@
  • Application to reinforcement learning
  • +
    @@ -901,10 +902,10 @@

    Recovering HGF parameters from the observed behaviors
    NUTS: [tonic_volatility_2]
     

    -
    
    -
    
    -
    
    -
    ../_images/54ca9936893f35687d224af885ce5ab69d44ce29b0c27b54c1c599ac4b3e458b.png +

    ../_images/ddaed825bd1224c2dae259d386e13934e8296bdc789e47fbd039bcaaf2308775.png

    The results above indicate that given the responses provided by the participant, the most likely values for the parameter \(\omega_2\) are between -4.9 and -3.1, with a mean at -3.9 (you can find slightly different values if you sample different actions from the decisions function). We can consider this as an excellent estimate given the sparsity of the data, and the complexity of the model.

    @@ -990,7 +991,7 @@

    System configuration
    -
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    Inference from the simulated behaviours
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    Reinforcement learning with the binary HGF#

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    The binary HGF#

    In the first part of the tutorial, we introduced neural networks for predictive coding, a flexible and modular way to define hierarchically structured systems of predictive nodes. We discussed how value coupling and volatility coupling are two kinds of interactions between nodes that can influence how prediction and prediction errors are propagated through the network.

    However, several experiments, especially when considering reinforcement learning, require working with variables that have discrete states. This is the case for example when the agent has to learn the association between one stimulus and a reward. Such experiments, like the one-armed bandit task that we will be using below, generally produce two types of information at each trial:

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      Parameters optimization

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    Assess model fitting, here using leave-one-out cross-validation from the Arviz library.

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    Two-level HGF
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    Model comparison -../_images/8eecb320911c9c326f2b7e7904084bfcd78435ed0eca866075f495f5922861d7.png +../_images/fcc839c923456dc5194b1282e849ceb22dde9cfbd8a11b43edff24a8bec505e8.png

    Looking at the final result, we can see that the three-level HGF had the best predictive performance on the participant decision, suggesting that higher-level uncertainty is important here to understand the agent’s behaviour.

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    Beliefs trajectories
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    The resulting samples show belief trajectories for 10 samples for each model (we are not depicting the biased random here for clarity). The trajectories are highly similar, but we can see that the two and three-level HGF are slightly adjusting their learning rates in a way that was more consistent with the observed behaviours.

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    Where to go next?#

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    Thank you for completing this tutorial on the generalized Hierarchical Gaussian Filter. Let’s briefly recap what we have covered so far:

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    • In the first notebook you learned how to simulate the generative model on which the gHGF is built and how to create probabilistic networks that can invert this model with PyHGF. We applied these principles to real data and tried different parametrisations that could improve model performances.

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    • In the second notebook we covered the binary HGF, an extension of this model to binary inputs for reinforcement learning. We then used MCMC sampling to infer the probability distribution of key parameters and compared the performances of our model to other RL classics.

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    All these sections should give you a solid understanding of the model and how to use it in context. If you want to apply this to your dataset, we recommend exploring the tutorial section of the documentation:

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    • Using custom response models will explore the creation of custom models for behaviours that can match your experimental design and theory.

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    • Multilevel modelling will discuss modelling at the group/condition level in multilevel Bayesian networks.

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    • Parameter recovery explains how to simulate a dataset and perform parameter recovery, as a prior validation of your models.

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    Solutions#

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    System configuration

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     Python implementation: CPython
     Python version       : 3.12.5
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    System configurationSystem configuration