This is ``poly.x'':  computing data of a polytope P
Usage:   poly.x [-<Option-string>] [in-file [out-file]]
Options (concatenate any number of them into <Option-string>):
  h  print this information            | n  do not complete polytope or      
  f  use as filter                     |      calculate Hodge numbers        
  g  general output:                   | i  incidence information            
     P reflexive: numbers of (dual)    | s  check for span property          
       points/vertices, Hodge numbers  |      (only if P from CWS)           
     P not reflexive: numbers of       | I  check for IP property            
       points, vertices, equations     | S  number of symmetries             
  p  points of P                       | T  upper triangular form              
  v  vertices of P                     | N  normal form                      
  e  equations of P/vertices of P-dual | t  traced normal form computation   
  m  pairing matrix between vertices   | V  IP simplices among vertices of P*
       and equations                   | P  IP simplices among points of P*  
  d  points of P-dual                  |      (with 1<=codim<=# when # is set)
       (only if P reflexive)           | Z  lattice quotients for IP simplices
  a  all of the above except h,f       | #  #=1,2,3  fibers spanned by IP    
  l  LG-`Hodge numbers' from single    |      simplices with codim<=#        
       weight input                    | ## ##=11,22,33,(12,23): all (fibered)
  r  ignore non-reflexive input        |      fibers with specified codim(s) 
  D  dual polytope as input (ref only) |    when combined: ### = (##)#       
Input:    degrees and weights `d1 w11 w12 ... d2 w21 w22 ...'
          or `d np' or `np d' (d=Dimension, np=#[points]) and
              (after newline) np*d coordinates
Output:   as specified by options