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diff --git a/Reports/Thesis/sections/nrv_prediction.tex b/Reports/Thesis/sections/nrv_prediction.tex
index 8d69db7..b11e91c 100644
--- a/Reports/Thesis/sections/nrv_prediction.tex
+++ b/Reports/Thesis/sections/nrv_prediction.tex
@@ -196,7 +196,7 @@ Multiple methods exist to provide such information to the model. The quarter of
\text{sin}(\frac{2\pi}{96} \times \text{quarter}) \quad \text{and} \quad \text{cos}(\frac{2\pi}{96} \times \text{quarter})
\end{equation}
-The sine and cosine values are then concatenated with the input features. Another method that can be used is adding an embedding layer to the model. The discrete quarter of the day value can then be mapped to a vector. The embedding layer itself is learned during the training process which allows the model to learn patterns between quarters. The length of the embedding vector can be chosen and experimented with. The quarter-of-the-day information is then concatenated with the input features. Other information (eg. day of the week, month, year) can also easily be added to the model using this method by just increasing the size of the embedding layer. The results of the linear model with the quarter embeddings are shown in table \ref{tab:autoregressive_linear_model_quarter_embedding_baseline_results}. The results show that adding the quarter embedding to the model improves the performance of the linear model.
+The sine and cosine values are then concatenated with the input features. Another method that can be used is adding an embedding layer to the model. The discrete quarter of the day value can then be mapped to a vector. The embedding layer itself is learned during the training process which allows the model to learn patterns between quarters. The length of the embedding vector can be chosen and experimented with. The quarter-of-the-day information is then concatenated with the input features. Other information (eg. day of the week, month, year) can also easily be added to the model using this method by just increasing the size of the embedding layer. The results of the linear model with the quarter information are shown in table \ref{tab:autoregressive_linear_model_quarter_embedding_baseline_results}. The results show that adding the quarter embedding to the model improves the performance of the linear model.
\\\\
% TODO: Ask Jonas: Find cleaner way to present this table (remove repitition)
% TODO: Add more time information like day of week, month
@@ -209,11 +209,13 @@ The sine and cosine values are then concatenated with the input features. Anothe
& Train & Test & Train & Test & Train & Test \\
\midrule
NRV & 35307.34 & 39222.41 & 146.38 & 152.49 & 88.46 & 91.56 \\
+NRV + Quarter Trigonometric & 35243.28 & 39069.96 & 146.18 & 152.06 & 87.84 & 90.90 \\
NRV + Quarter Embedding \textbf{(2 dim)} & 34412.60 & \textbf{38216.27} & 144.35 & \textbf{150.41} & 86.59 & \textbf{89.69} \\
NRV + Quarter Embedding \textbf{(5 dim)} & 34801.22 & 38617.17 & 145.22 & 151.20 & 86.64 & 89.72 \\
NRV + Quarter Embedding \textbf{(8 dim)} & 34558.29 & 38423.30 & 144.73 & 150.89 & 86.59 & 89.81 \\
\midrule
NRV + Load + PV + Wind + Net Position & 29034.53 & 35725.42 & 131.87 & 145.64 & 76.23 & 83.30 \\
+NRV + Load + PV + Wind + Net Position \\ + Quarter Trigonometric & 28239.01 & 34783.13 & 130.30 & 143.98 & 76.59 & 84.21 \\
NRV + Load + PV + Wind + Net Position \\ + Quarter Embedding \textbf{(2 dim)} & 28667.13 & 35746.01 & 131.20 & 146.01 & 77.28 & 85.54 \\
NRV + Load + PV + Wind + Net Position \\ + Quarter Embedding \textbf{(5 dim)} & 27407.41 & \textbf{34031.71} & 128.31 & \textbf{142.29} & 72.06 & \textbf{79.99} \\
\bottomrule
@@ -254,7 +256,11 @@ Some examples of the sampled full NRV day samples are shown in figure \ref{fig:a
\label{fig:autoregressive_linear_model_samples}
\end{figure}
-The linear model is a simple model and can be used as a baseline to compare the more complex models.
-
+The linear model is a simple model and can be used as a baseline to compare with the more complex models. From the examples in figure \ref{fig:autoregressive_linear_model_samples}, it can be seen that the model is already modeling the NRV reasonably well. There is, however, room for improvement.
+\\\\
+% ----------- Non-autoregressive model -----------
+Until now, only the autoregressive linear model has been discussed. The non-autoregressive linear model can also be used to model the NRV and generate full-day samples. The model will now output the quantiles for every quarter of the day. The number of output values can be calculated as the number of quarters in a day multiplied by the number of quantiles. From this output, the cumulative distribution functions for every quarter of the day can be reconstructed. These functions can then be used to sample the NRV values for each quarter. There is a problem with this approach. The sampled NRV values are independent of each other. The NRV sample for the next quarter does not depend on what value was sampled for the quarter before.
+\\\\
+Training the non-autoregressive quantile model can be done in the same way as the autoregressive model. Now the pinball loss is calculated for every quarter of the day and the mean is taken over all the quarters. The models are also trained using the Adam optimizer with a learning rate of 1e-4. Early stopping is used with a patience of 5 epochs.
\newpage
-\subsection{Diffusion}
\ No newline at end of file
+\subsection{Diffusion}
\ No newline at end of file
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diff --git a/Reports/Thesis/verslag.bcf b/Reports/Thesis/verslag.bcf
index ecbb3e2..5447bfe 100644
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