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  ---
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  <!-- Provide a quick summary of what the model is/does. -->
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- Foundation Neural-Network Quantum State trained on the two-dimension \\(J_1\\)- \\(J_2\\) Heisenberg on a \\(10\times 10\\) square lattice at \\(J_2/J_1=0.5\\).
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  The system is described by the following Hamiltonian (with periodic boundary conditions):
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  $$
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  + J_2 \!\!\!\!\sum_{\langle \langle {\boldsymbol{r}},{\boldsymbol{r'}} \rangle \rangle} \!\!\!\hat{\boldsymbol{S}}_{\boldsymbol{r}}\cdot\hat{\boldsymbol{S}}_{\boldsymbol{r'}} \ .
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  $$
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- The model has been trained on \\(R=100\\) different disorder realization equispaced in the interval \\(J_2 \in [0.4, 0.6]\\),
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  using a total batch size of \\(M=16000\\) samples.
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  The computation has been distributed over 4 A100-64GB GPUs for few hours.
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  ## How to Get Started with the Model
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- Use the code below to get started with the model. In particular, we sample the model for a fixed value of the external field \\(h\\) using NetKet.
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  ```python
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  from functools import partial
 
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  ---
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  <!-- Provide a quick summary of what the model is/does. -->
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+ Foundation Neural-Network Quantum State trained on the two-dimension \\(J_1\\)- \\(J_2\\) Heisenberg on a \\(10\times 10\\) square lattice.
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  The system is described by the following Hamiltonian (with periodic boundary conditions):
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  $$
 
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  + J_2 \!\!\!\!\sum_{\langle \langle {\boldsymbol{r}},{\boldsymbol{r'}} \rangle \rangle} \!\!\!\hat{\boldsymbol{S}}_{\boldsymbol{r}}\cdot\hat{\boldsymbol{S}}_{\boldsymbol{r'}} \ .
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  $$
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+ The architecture has been trained on \\(R=100\\) different couplings \\(J_2\\) equispaced in the interval \\(J_2 \in [0.4, 0.6]\\),
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  using a total batch size of \\(M=16000\\) samples.
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  The computation has been distributed over 4 A100-64GB GPUs for few hours.
 
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  ## How to Get Started with the Model
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+ Use the code below to get started with the model. In particular, we sample the architecture for a fixed value of the coupling \\(J_2\\) using NetKet.
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  ```python
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  from functools import partial