The (stationary) multitype
  Strauss process with \(m\) types, with interaction radii
  \(r_{ij}\) and 
  parameters \(\beta_j\) and \(\gamma_{ij}\)
  is the pairwise interaction point process
  in which each point of type \(j\)
  contributes a factor \(\beta_j\) to the 
  probability density of the point pattern, and a pair of points
  of types \(i\) and \(j\) closer than \(r_{ij}\)
  units apart contributes a factor
  \(\gamma_{ij}\) to the density.
The nonstationary multitype Strauss process is similar except that 
  the contribution of each individual point \(x_i\)
  is a function \(\beta(x_i)\)
  of location and type, rather than a constant beta.
 
The function ppm(), which fits point process models to 
  point pattern data, requires an argument 
  of class "interact" describing the interpoint interaction
  structure of the model to be fitted. 
  The appropriate description of the multitype
  Strauss process pairwise interaction is
  yielded by the function MultiStrauss(). See the examples below.
The argument types need not be specified in normal use.
  It will be determined automatically from the point pattern data set
  to which the MultiStrauss interaction is applied,
  when the user calls ppm. 
  However, the user should be confident that
  the ordering of types in the dataset corresponds to the ordering of
  rows and columns in the matrix radii.
The matrix radii must be symmetric, with entries
  which are either positive numbers or NA. 
  A value of NA indicates that no interaction term should be included
  for this combination of types.
  
Note that only the interaction radii are
  specified in MultiStrauss.  The canonical
  parameters \(\log(\beta_j)\) and
  \(\log(\gamma_{ij})\) are estimated by
  ppm(), not fixed in MultiStrauss().