From 8e4ff000087b716ac90da35c0a625669932c94ba Mon Sep 17 00:00:00 2001 From: Aki Vehtari Date: Mon, 23 Sep 2024 13:14:21 +0300 Subject: [PATCH] update lecture 3 slides --- slides/BDA_lecture_3.pdf | Bin 4116943 -> 4302207 bytes slides/BDA_lecture_3.tex | 124 +++++++++++++++++++++------ slides/figs/drownings_gp_negbin.pdf | Bin 9174 -> 53088 bytes slides/figs/drownings_gp_poisson.pdf | Bin 9199 -> 52646 bytes 4 files changed, 99 insertions(+), 25 deletions(-) diff --git a/slides/BDA_lecture_3.pdf b/slides/BDA_lecture_3.pdf index 5a739148550fbbde716c1472785190a7309f5fec..a83d4bddc72944845e17256a4c69d3caabb28274 100644 GIT binary patch delta 478445 zcmeFZbyQS++XYN_cXvy7haiY_hrobzBP}(QAR!HdfP|EEcY}gRN_R*~jYu=ZH=y@( z$8$gLcR$}B@B03DT`bqcnVECWy3XGF+P`a`kz5Gu?dLE!PDXV(c@7><0W`+ZiH|dA zJp44=G|tcL(8R^jxRfoOtle#B1o?$&e*QyC#ML4IqDe}kxw*SqnmM9*&kgBnIM37I z1dLRyd`TgKBdNTevwh2Nn>e-MxCpP35jxrX=Jm8=M?iR&$AXnziIp97_bQ*)O*GatxUl}ed9zqt3VAKhRFUHd!t61LT 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z*8&#&ec%MqqIPf$b4H(^72XeM9AjMZIOvWX8;-vk?3gHSAB@kaqIMajGJM?pzL9>3 z?7gOJp5Pfjavh>e6KS}Xu-ijtQ}KL^fcGS8=|uN!9j4ex2t;Y3MmsXa}m!jU(CuQ7vY=^F}#6Wcrp z_th%Wsezx(OIUNB_RD2dXP#CCEIV&NaP00Z*6KpsWtW%bVfS#&TWII2^-4XcC7Nsg5rmbv~etP{Zm9TcXC{ZA0tzyB>WG>di zhqI*fa1B?ZWGfEyR-re~JG4bU``K>ykKa$7A+34O(AlOS68~vda_ai@zGz>{#pmwf zBl#>lvHk9Zl9%`QfGy|IEJ0S`IXij_n%AhLra(6nuLyzf^u%TLvF0R3X702de9l!mp^AH%A z%VEN%T4OsdcWC^1EXck^`!$oh?>UR42kW2^v(U-C+9tQ&B|xhQSFXoxzPo8f&ZBr2 z@o>z(*>C}(dw^}AToo&TXSFxqMTUxGHflNtH@7TzQlp8SJ@JM%S5aU2Xk>Osl!mR63*6QKP2>Fv&p&yfK z3;K&EvB$f?k&|#iwT9*6H)r?>^OAu7mVp}P+hO6Ok&`-lI(OxfRR@DKlg zE1iEC>>vLBGG%|O!9V=}t#tlnuz&df%ar}C2LJH?x6=8S!T#a@FH`on8vMim-%96S z2K$Hqzf9TRYVZ&Le=D7T8SEea|1xENtHD3~|E+ZXWw3wv|I3v9tp@+_|F_clm%;ww p|1VSaw;KHa%|HGB>1-a_+3VQaJJ}i-K4hS0c}PqwEF<#p{{ao{ \begin{align*} + y & \sim \normal(f, \sigma) \\ + f & \sim GP(0, k(x,\theta)) \\ + ~ & ~ + \end{align*} +\vspace{-1\baselineskip} +\includegraphics[width=10cm]{helicopter_time_bfit1s.pdf}} + \only<2>{ \begin{align*} + y & \sim \normal(f, \sigma) \\ + f & \sim GP(0, k_f(x,\theta_f)) \\ + \log(\sigma) & \sim GP(0, h_g(x,\theta_g)) + \end{align*} +\vspace{-1\baselineskip} +\includegraphics[width=10cm]{helicopter_time_bfit1sh.pdf}} + +\end{frame} + + \begin{frame}{Monte Carlo and posterior draws} - \only<1-2>{Density $p(\theta|\mu,\sigma)=\frac{1}{\sqrt{2\pi}\sigma}\exp\left(-\frac{1}{2\sigma^2}(\theta-\mu)^2\right)$\\ + \only<1-2>{Density $p(\theta|\mu,\sigma)=\frac{1}{\sqrt{2\pi}\sigma}\exp\left(-\frac{1}{2\sigma^2}(\theta-\mu)^2\right)\quad$ {\color{gray}(\texttt{dnorm()})}\\ \includegraphics[width=10cm]{norm1d_1.pdf} \uncover<2>{$\E(\theta)=\int \theta p(\theta|\mu,\sigma) d\theta = \mu$}} \only<3>{Density $p(\theta|\mu,\sigma)=\frac{1}{\sqrt{2\pi}\sigma}\exp\left(-\frac{1}{2\sigma^2}(\theta-\mu)^2\right)$\\ \includegraphics[width=10cm]{norm1d_1b.pdf} - {$p(\theta \leq 0)=\int_{-\infty}^{0} p(\theta|\mu,\sigma) d\theta$},\,\, many numerical approximations} - \only<4>{In practice evaluate in finite number of locations \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$}\\ + {$p(\theta \leq 0)=\int_{-\infty}^{0} p(\theta|\mu,\sigma) d\theta$},\,\,\\ + many numerical approximations {\color{gray}(pnorm())}} + \only<4>{In practice evaluate in finite number of locations {\color{gray}(dnorm())} \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$}\\ \includegraphics[width=10cm]{norm1d_2.pdf}} \only<5>{Here evaluated in grid with bin width 0.5 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$}\\ \includegraphics[width=10cm]{norm1d_2.pdf}} @@ -206,11 +227,11 @@ $p(\theta \leq 0) = \int_{-\infty}^0 p(\theta) d\theta \approx \sum_s^S \I(\theta^{(s)} \leq 0) w_s \approx 0.22$} \only<9>{Here evaluated in grid with bin width 0.1 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$} \includegraphics[width=10cm]{norm1d_4.pdf}} - \only<10>{Histogram of 200 random draws, bin width 0.5 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$} + \only<10>{Histogram of 200 random draws (\texttt{rnorm()}), bin width 0.5 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$} \includegraphics[width=10cm]{norm1d_5.pdf}} - \only<11>{Histogram of 200 random draws, bin width 0.1 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$} + \only<11>{Histogram of 200 random draws (\texttt{rnorm()}), bin width 0.1 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$} \includegraphics[width=10cm]{norm1d_6.pdf}} - \only<12-15>{Histogram of 200 random draws, bin width 0 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$} + \only<12-15>{Histogram of 200 random draws (\texttt{rnorm()}), bin width 0 \uncover<1>{$\frac{1}{\sqrt{2\pi}\sigma}$} \includegraphics[width=10cm]{norm1d_7.pdf} \only<12>{each bin has either 0 or 1 draw (and 0's can be ignored)} \only<13>{each bin with 1 draw has weight $1/S$} @@ -234,11 +255,17 @@ \begin{align*} E_{p(\theta \mid y)}[{\color{blue}\theta}] = \int {\color{blue}\theta} p(\theta \mid y) \approx \frac{1}{S}\sum_{s=1}^{S} {\color{blue}\theta^{(s)}} \end{align*} - \item<3-> easy to approximate expectations of functions + \item<3-> easy to approximate expectations of functions (push forward) \begin{align*} E_{p(\theta \mid y)}[{\color{blue}g(\theta)}] = \int {\color{blue}g(\theta)} p(\theta \mid y) \approx \frac{1}{S}\sum_{s=1}^{S} {\color{blue}g(\theta^{(s)})} \end{align*} \end{itemize} + \item<4-> If $p({\color{blue}g(\theta)})$ has finite variance, then + the Monte Carlo estimate is unbiased and the error approaches 0 + with increasing $S$ based on the central limit theorem (CLT) + \begin{itemize} + \item more about this later + \end{itemize} \end{itemize} \end{frame} @@ -262,10 +289,10 @@ % \item future event % \end{itemize} \item<+-> Monte Carlo approximation - \begin{align*} - p(\theta_1 \mid y) \approx \frac{1}{S}\sum_{s=1}^{S} p(\theta_1 \mid \theta_2^{(s)}, y), + \begin{align*} + \text{if }\quad & (\theta_1^{(s)},\theta_2^{(s)}) \sim p(\theta_1,\theta_2 \mid y) \\ + \text{then }\quad & \theta_1^{(s)} \sim p(\theta_1 \mid y) \end{align*} - where $\theta_2^{(s)}$ are draws from $p(\theta_2 \mid y)$ \end{itemize} \end{frame} @@ -380,6 +407,26 @@ % } \end{frame} +\begin{frame} + + \vspace{-1\baselineskip} + {\hfill\includegraphics[width=5cm]{fake3_joint1b.pdf}}\\ + \vspace{-5.5\baselineskip} + Joint posterior\\ + \vspace{-.75\baselineskip} + \begin{align*} + {\color{blue} \mu^{(s)}, \sigma^{(s)}} & \sim p(\mu, \sigma \mid y) \\ + \uncover<1->{\text{with } p(\mu,\sigma^2) & \propto \sigma^{-2}\\ + } + \uncover<1->{p(\mu,\sigma^2 \mid y) & \propto \sigma^{-n-2}\exp\left(-\frac{1}{2\sigma^2}\sum_{i=1}^n(y_i-\mu)^2\right)}\\ + \uncover<1->{& = \sigma^{-n-2}\exp\left(-\frac{1}{2\sigma^2}\left[\sum_{i=1}^n(y_i-\bar{y})^2+n(\bar{y}-\mu)^2\right]\right)}\\ + \uncover<1->{\color{gray} \text{where } \bar{y} & \color{gray} = \frac{1}{n}\sum_{i=1}^n y_i }\\ + \uncover<1->{& = \sigma^{-n-2}\exp\left(-\frac{1}{2\sigma^2}\left[(n-1)s^2+n(\bar{y}-\mu)^2\right]\right)}\\ + \uncover<1->{\color{gray} \text{where } s^2 & \color{gray} =\frac{1}{n-1}\sum_{i=1}^n(y_i-\bar{y})^2} + \end{align*} + +\end{frame} + \begin{frame} {\includegraphics[width=5cm]{fake3_joint1.pdf}} @@ -458,7 +505,7 @@ \uncover<2->{{\color{blue} p(\sigma^2 \mid y)} & = \Invchi2(\sigma^2 \mid n-1,s^2)\\ (\sigma^2)^{(s)} & \sim {\color{blue} p(\sigma^2 \mid y)} \\} \uncover<3->{{\color{darkgreen} p(\mu \mid \sigma^2,y)} & = \N(\mu \mid \bar{y},\sigma^2/n)\,} \uncover<4>{ \color{gray} {\textstyle \propto \exp\left(-\frac{n}{2\sigma^2}(\bar{y}-\mu)^2\right)}\\} - \only<5->{\mu^{(s)} & \sim {\color{darkgreen} p(\mu \mid \sigma^2,y)}\\} + \only<5->{\mu^{(s)} & \sim {\color{darkgreen} p(\mu \mid (\sigma^2)^{(s)},y)}\\} \only<6->{{\color{red} \mu^{(s)}, \sigma^{(s)}} & \sim p(\mu, \sigma \mid y)} \end{align*} \end{minipage} @@ -569,7 +616,7 @@ \end{align*} \end{minipage} } - \begin{minipage}[b][5cm][t]{5cm} + \begin{minipage}[b][6cm][t]{5cm} \only<1-2>{~} \only<3>{\includegraphics[width=5cm]{fake3_pred1.pdf}} \only<4>{\includegraphics[width=5cm]{fake3_pred1s.pdf}} @@ -710,12 +757,15 @@ \item The difference of two normally distributed variables is normally distributed \item The difference of two $t$ distributed variables with different - variances and degrees of freedom doesn't have an easy form + variances and degrees of freedom doesn't have a closed form \begin{itemize} \item easy to sample from the two distributions, and obtain samples of the differences \begin{align*} - \delta^{(s)} = \mu_1^{(s)} - \mu_2^{(s)} + \text{if }\quad & \mu_1^{(s)} \sim p(\mu_1 \mid y_1) \\ + & \mu_2^{(s)} \sim p(\mu_2 \mid y_2) \\ + & \delta^{(s)} = \mu_1^{(s)} - \mu_2^{(s)} \\ + \text{then }\quad & \delta^{(s)} \sim p(\delta \mid y_1, y_2) \end{align*} \end{itemize} \end{itemize} @@ -728,7 +778,7 @@ \item Observation model \begin{align*} p(y \mid \mu,\Sigma)\propto \mid \Sigma \mid ^{-1/2} - \exp\left( -\frac{1}{2} (y-\mu)^T \Sigma^{-1} (y-\mu)\right), + \exp\left( -\frac{1}{2} (y-\mu)^T \Sigma^{-1} (y-\mu)\right) \end{align*} \item BDA3 p. 72-- \item New recommended LKJ-prior mentioned in Appendix A, see more @@ -758,6 +808,25 @@ \end{frame} +\begin{frame}{Paper helicopter flight time} +\vspace{-2\baselineskip} + \only<1>{ \begin{align*} + y & \sim \normal(f, \sigma) \\ + f & \sim GP(0, K(x,\theta)) \\ + ~ & ~ + \end{align*} +\vspace{-1\baselineskip} +\includegraphics[width=10cm]{helicopter_time_bfit1s.pdf}} + \only<2>{ \begin{align*} + y & \sim \normal(f, \sigma) \\ + f & \sim GP(0, K_f(x,\theta_f)) \\ + \log(\sigma) & \sim GP(0, K_g(x,\theta_g)) + \end{align*} +\vspace{-1\baselineskip} +\includegraphics[width=10cm]{helicopter_time_bfit1sh.pdf}} + +\end{frame} + \begin{frame}{Scale mixture of normals} \begin{itemize} @@ -989,7 +1058,7 @@ 94 & 2022 \end{tabular} - }~\parbox[t][2cm][b]{3.5cm}{\includegraphics[width=6cm]{slides/figs/drownings_plot.pdf}} + }~\parbox[t][2cm][b]{3.5cm}{\includegraphics[width=6cm]{figs/drownings_plot.pdf}} \vspace{2mm} \pause @@ -1030,8 +1099,8 @@ } \end{minipage}~ \begin{minipage}[b][5cm][t]{6cm} - {\includegraphics[width=6cm]{slides/figs/drownings_fittargetspace.pdf}} - {\includegraphics[width=6cm]{slides/figs/drownings_fitlogspace.pdf}} + {\includegraphics[width=6cm]{figs/drownings_fittargetspace.pdf}} + {\includegraphics[width=6cm]{figs/drownings_fitlogspace.pdf}} \end{minipage} \end{frame} @@ -1039,22 +1108,27 @@ \begin{frame}{Example GLM: Gaussian Process Models} \vspace{-.5\baselineskip} - \only<1>{\includegraphics[width=10cm]{slides/figs/drownings_gp_poisson.pdf} + \only<1>{\includegraphics[width=10cm]{figs/drownings_gp_poisson.pdf} \begin{align*} y_i \mid \color{blue} \mu_i & \sim \Poisson(\color{blue} \mu_i \color{black}) \\ - \color{blue}\mu_i & \sim e^{f_i}, \; f \sim \text{multi normal}(0,\text{k(Year})) \\ + \color{blue}\mu_i & \sim e^{f_i}, \; f \sim \text{GP}(0,\text{k(Year},\theta)) \\ \end{align*} } - \only<2>{\includegraphics[width=10cm]{slides/figs/drownings_gp_negbin.pdf} + \only<2>{\includegraphics[width=10cm]{figs/drownings_gp_negbin.pdf} \begin{align*} y_i \mid \color{blue} \mu_i & \sim \Negbin(\color{blue} \mu_i,\color{black}\phi) \\ - \color{blue}\mu_i & \sim e^{f_i}, \; f \sim \text{multi normal}(0,\text{k(Year})) \\ + \color{blue}\mu_i & \sim e^{f_i}, \; f \sim \text{GP}(0,\text{k(Year},\theta)) \\ \end{align*} } - \only<3>{\includegraphics[width=10cm]{slides/figs/drownings_gp_negbin.pdf}} + \only<3>{\includegraphics[width=10cm]{figs/drownings_gp_negbin.pdf}} \only<3->{ + \vspace{-\baselineskip} \begin{itemize} - \item[-] Clear overdispersion + \item[-] Clear overdispersion + \begin{itemize} + \item[$\cdot$] later we use posterior predictive + checking and cross-validation to confirm this + \end{itemize} \item[-] Trend interpretations shouldn't be based on one observation \end{itemize} } @@ -1082,4 +1156,4 @@ %%% Local Variables: %%% TeX-PDF-mode: t %%% TeX-master: t -%%% End: \ No newline at end of file +%%% End: diff --git a/slides/figs/drownings_gp_negbin.pdf b/slides/figs/drownings_gp_negbin.pdf index 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