LaTeX errors when creating PDF version.
This typically indicates Rd problems.
LaTeX errors found:
! Undefined control sequence.
<recently read> \mathbb 
                        
l.94 ... relative to the family \eqn{\mathbb{F}}{}
                                                   of potential probability
! Undefined control sequence.
<recently read> \mathbb 
                        
l.181 \eqn{\mathbb{F}}{}
                         of potential probability distributions (whose densi...
! Undefined control sequence.
<recently read> \mathbb 
                        
l.277 ...relative to the family \eqn{\mathbb{F}}{}
                                                   of potential probability
! Undefined control sequence.
<argument> \phi (x) = \dfrac 
                             {1}{b (b - 1)} x^b
l.333 ...eqn{\phi(x) = \dfrac{1}{b (b - 1)} x^b}{}
                                                  ,
! Undefined control sequence.
<argument>  S(x, y, b) := \dfrac 
                                 {1}{b (b - 1)} (y^b - x^b) - \dfrac {1}{b -...
l.363     }{}
             
! Undefined control sequence.
<argument> ...{1}{b (b - 1)} (y^b - x^b) - \dfrac 
                                                  {1}{b - 1} x^{b - 1} (y - x) 
l.363     }{}
             
! Undefined control sequence.
<recently read> \mathbb 
                        
l.399 ...relative to the family \eqn{\mathbb{F}}{}
                                                   of potential probability
! Undefined control sequence.
<argument> E_F[\dfrac 
                      {1}{b (b - 1)} Y^b]
l.401 \eqn{E_F[\dfrac{1}{b (b - 1)} Y^b]}{}
                                            exist and are finite (Gneiting 2...
! Undefined control sequence.
<recently read> \mathbb 
                        
l.532 ...relative to the family \eqn{\mathbb{F}}{}
                                                   of potential probability
! Undefined control sequence.
<recently read> \mathbb 
                        
l.629 ...relative to the family \eqn{\mathbb{F}}{}
                                                   of potential probability
! Undefined control sequence.
<recently read> \mathbb 
                        
l.797 ...relative to the family \eqn{\mathbb{F}}{}
                                                   of
! Undefined control sequence.
<recently read> \mathbb 
                        
l.922 ...relative to the family \eqn{\mathbb{F}}{}
                                                   of potential
! Undefined control sequence.
<recently read> \mathbb 
                        
l.1066 \eqn{\mathbb{F}}{}
                          of potential probability distributions \eqn{F}{} f...
! Undefined control sequence.
<recently read> \mathbb 
                        
l.1198 \eqn{\mathbb{F}}{}
                          of potential probability distributions \eqn{F}{} f...
! Undefined control sequence.
<argument> ... \left \{ \begin {array}{ll} \dfrac 
                                                  {1}{2} (x - y)^2, & |x - y...
l.1282     }{}
              
! Undefined control sequence.
<argument> ...|x - y| \leq a\\ a |x - y| - \dfrac 
                                                  {1}{2} a^2, & |x - y| > a ...
l.1282     }{}
              
! Undefined control sequence.
<recently read> \mathbb 
                        
l.1308 the family \eqn{\mathbb{F}}{}
                                     of potential probability distributions ...
! Undefined control sequence.
<recently read> \mathbb 
                        
l.1395 relative to the family \eqn{\mathbb{F}}{}
                                                 of potential probability di...
! Undefined control sequence.
<recently read> \mathbb 
                        
l.1481 relative to the family \eqn{\mathbb{F}}{}
                                                 of potential probability di...
! Undefined control sequence.
<recently read> \mathbb 
                        
l.1570 ...elative to the family \eqn{\mathbb{F}}{}
                                                   of potential
! Undefined control sequence.
<recently read> \mathbb 
                        
l.1671 ...elative to the family \eqn{\mathbb{F}}{}
                                                   of potential probability