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! Undefined control sequence.
<argument> \text 
                 {TSS} / \sqrt {1 + 2\sum _{k\geq 1} \rho _k}
l.1894 ...} / \sqrt{1 + 2\sum_{k\geq 1} \rho_k}}{}
                                                  ,
! Undefined control sequence.
<argument> s_c<\epsilon _{\text 
                                {min}}
l.4209 ...{}, if \eqn{s_c<\epsilon_{\text{min}}}{}
                                                  , i.e. if the
! Undefined control sequence.
<argument> \epsilon _{\text 
                            {min}}
l.4210 ... threshold \eqn{\epsilon_{\text{min}}}{}
                                                  .
! Undefined control sequence.
<argument> s_c>\epsilon _\text 
                               {max}
l.4212 ...2}{}, if \eqn{s_c>\epsilon_\text{max}}{}
                                                  .
! Undefined control sequence.
<recently read> \lVert 
                       
l.4220 ...c_2} \rVert<\epsilon_{\text{distmin}}}{}
                                                  , i.e. if
! Undefined control sequence.
<argument> \lVert b_{c_1} - b_{c_2} \rVert 
                                           <\epsilon _{\text {distmin}}
l.4220 ...c_2} \rVert<\epsilon_{\text{distmin}}}{}
                                                  , i.e. if
! Undefined control sequence.
<argument> ... - b_{c_2} \rVert <\epsilon _{\text 
                                                  {distmin}}
l.4220 ...c_2} \rVert<\epsilon_{\text{distmin}}}{}
                                                  , i.e. if
! Undefined control sequence.
<argument> \epsilon _{\text 
                            {distmin}}
l.4222 ...eshold \eqn{\epsilon_{\text{distmin}}}{}
                                                  . This case indicates
! Undefined control sequence.
<argument> \beta \sim N(\mu _0,\Tau 
                                    _0)
l.4437 ...tion \deqn{\beta \sim N(\mu_0,\Tau_0)}{}
                                                  
! Undefined control sequence.
<recently read> \Tau 
                     
l.4438 ...verted covariance matrix) \eqn{\Tau_0}{}
                                                  .
! Undefined control sequence.
<argument> \Sigma _1 = (\Tau 
                             _0 + \sum _{n=1}^N X_n'\Sigma ^{-1}X_n)^{-1}
l.4440 ...\sum_{n=1}^N X_n'\Sigma^{-1}X_n)^{-1}}{}
                                                   and mean vector
! Undefined control sequence.
<argument> \mu _1 = \Sigma _1(\Tau 
                                   _0\mu _0 + \sum _{n=1}^N X_n'\Sigma ^{-1}...
l.4441 ..._0 + \sum_{n=1}^N X_n'\Sigma^{-1}U_n)}{}
                                                  .
! Undefined control sequence.
<argument> \hat {\beta }_\text 
                               {GLS} = (\sum _{n=1}^N X_n'\Sigma ^{-1}X_n)^{...
l.4443 ...^{-1} \sum_{n=1}^N X_n'\Sigma^{-1}U_n}{}
                                                   which
! Undefined control sequence.
<recently read> \Tau 
                     
l.4444 ...ameters \eqn{\mu_0}{} and \eqn{\Tau_0}{}
                                                  .
! Undefined control sequence.
<argument> \text 
                 {WAIC} = -2 \cdot \text {lppd} + 2 \cdot p_\text {WAIC},
l.4786 ...\text{lppd} + 2 \cdot  p_\text{WAIC},}{}
                                                  
! Undefined control sequence.
<argument> \text {WAIC} = -2 \cdot \text 
                                         {lppd} + 2 \cdot p_\text {WAIC},
l.4786 ...\text{lppd} + 2 \cdot  p_\text{WAIC},}{}
                                                  
! Undefined control sequence.
<argument> ...cdot \text {lppd} + 2 \cdot p_\text 
                                                  {WAIC},
l.4786 ...\text{lppd} + 2 \cdot  p_\text{WAIC},}{}
                                                  
! Undefined control sequence.
<recently read> \text 
                      
l.4787 where \eqn{\text{lppd}}{}
                                 stands for log pointwise predictive density...
! Undefined control sequence.
<argument> p_\text 
                   {WAIC}
l.4788 \eqn{p_\text{WAIC}}{}
                             is a penalty term proportional to the variance ...
! Undefined control sequence.
<recently read> \text 
                      
l.4791 The \eqn{\text{lppd}}{}
                               is approximated as follows. Let
! Undefined control sequence.
<argument> \text 
                 {lppd} = \sum _i \log S^{-1} \sum _s p_{si}.
l.4795 ...} = \sum_i \log S^{-1} \sum_s p_{si}.}{}
                                                  
! Undefined control sequence.
<argument> p_\text 
                   {WAIC} = \sum _i \mathbb {V}_{\theta } \left [ \log p_{si...
l.4798 ..._{\theta} \left[ \log p_{si} \right].}{}
                                                  
! Undefined control sequence.
<argument> p_\text {WAIC} = \sum _i \mathbb 
                                            {V}_{\theta } \left [ \log p_{si...
l.4798 ..._{\theta} \left[ \log p_{si} \right].}{}
                                                  
! Undefined control sequence.
<recently read> \text 
                      
l.4799 The \eqn{\text{WAIC}}{}
                               has a standard error \eqn{\text{SE}}{} of
! Undefined control sequence.
<recently read> \text 
                      
l.4799 ...} has a standard error \eqn{\text{SE}}{}
                                                   of
! Undefined control sequence.
<argument> \text 
                 {SE} = \sqrt {n \cdot \mathbb {V}_i \left [-2 \left (\text ...
l.4801 ... \log p_{si} \right] \right)\right]},}{}
                                                  
! Undefined control sequence.
<argument> \text {SE} = \sqrt {n \cdot \mathbb 
                                               {V}_i \left [-2 \left (\text ...
l.4801 ... \log p_{si} \right] \right)\right]},}{}
                                                  
! Undefined control sequence.
<argument> ...mathbb {V}_i \left [-2 \left (\text 
                                                  {lppd} - \mathbb {V}_{\the...
l.4801 ... \log p_{si} \right] \right)\right]},}{}
                                                  
! Undefined control sequence.
<argument> ...t [-2 \left (\text {lppd} - \mathbb 
                                                  {V}_{\theta } \left [ \log...
l.4801 ... \log p_{si} \right] \right)\right]},}{}