  We find the misere monoids of normal-play canonical-form integer and
non-integer numbers. These come as consequences of more general results for the
universe of `dead-ending' games. Left and right `ends' have previously been
defined as games in which Left or Right, respectively, have no moves; here we
define a dead left (right) end to be a left (right) end whose options are all
left (right) ends, and we define a dead-ending game to be one in which all end
followers are dead. We find the monoids and partial orders of dead ends,
integers, and all numbers, and construct an infinite family of games that are
equivalent to zero in the dead-ending universe.
