src/HOL/Numeral.thy

theorems [cases type: bool] = case_split;

(*  Title:      HOL/Numeral.thy
    ID:         $Id$
    Author:     Larry Paulson and Markus Wenzel

Generic numerals represented as twos-complement bitstrings.
*)

theory Numeral = Datatype
files "Tools/numeral_syntax.ML":

datatype
  bin = Pls
      | Min
      | Bit bin bool	(infixl "BIT" 90)

axclass
  number < "term"      (*for numeric types: nat, int, real, ...*)

consts
  number_of :: "bin => 'a::number"

syntax
  "_Numeral" :: "xnum => 'a"	("_")

setup NumeralSyntax.setup


end