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docs/handouts/intro-handouts.pdf

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docs/lectures/intro.pdf

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lecture-source/1-introduction/intro.tex

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\begin{tabular}{ll}
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Data & $\{\bm{x}_n, \bm{y}_n\}^N_{n=1} \qquad \{\bm{x}_n\}^N_{n=1}$
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\vspace{3mm} \\ \pause
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Function Approximator & $\bm{y} = f (\bm{x}, \bm{\theta})$ % + \nu
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Function Approximator & $\bm{y} = f (\bm{x}; \bm{\theta})$ % + \nu
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\vspace{3mm} \\ \pause
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Parameter Estimation & $E_0 = \sum^N_{n=1} \{\|\bm{y}_n - f (\bm{x}_n; \bm{\theta})\|\}^2$
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\vspace{3mm} \\ \pause
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Deep learning is primarily characterised by function compositions: \\ \vspace{10mm}
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\begin{itemize}
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\item<2-> Feedforward networks: $\bm{y} = f (g(\bm{x}, \bm\theta_g), \bm{\theta_f})$
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\item<2-> Feedforward networks: $\bm{y} = f (g(\bm{x}; \bm\theta_g); \bm{\theta_f})$
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\begin{itemize}
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\item Often with relatively simple functions (e.g. $f(\bm x, \bm{\theta}_f) = \sigma(\bm{x}^\top \bm{\theta}_f)$)
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\item Often with relatively simple functions (e.g. $f(\bm x; \bm{\theta}_f) = \sigma(\bm{x}^\top \bm{\theta}_f)$)
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\end{itemize} \vspace{3mm}
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\item<3-> Recurrent networks: $\bm y_t = f(\bm y_{t-1}, \bm x_t, \bm\theta) = f(f(\bm y_{t-2}, \bm x_{t-1}, \bm\theta), \bm x_t, \bm\theta) = \dots$
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\item<3-> Recurrent networks: $\bm y_t = f(\bm y_{t-1}, \bm x_t; \bm\theta) = f(f(\bm y_{t-2}, \bm x_{t-1}; \bm\theta), \bm x_t; \bm\theta) = \dots$
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\end{itemize}
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\vspace{10mm}
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\item You'll be using PyTorch as the primary framework, with Torchbearer to help out.
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\item You will need to utilise GPU-compute for the later labs (we provide Google Colab links so you can use NVidia K80s or newer in the cloud).
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\end{itemize}
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\item Labs are in-person (Zepler L3) with a team of PhD student demonstrators \& myself and/or Antonia.
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\item Labs are in-person (Zepler L3) with a team of PhD student demonstrators \& both of us.
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\item Please ask lots of questions and use this time to get help on the labs and coursework.
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\item After each lab you will have to do a follow-up problem-sheet exercise that will be marked.
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\end{itemize}

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