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ordinal is a method of defining ordinals in set theory
ordinal is the same as the regression coefficient from r
ordinal is a set with a particular kind of order relation associated with it
ordinal is a well
ordinal is the ordinal + 1 defined by + 1 =
ordinal is the next is then follow
ordinal is
ordinal is the same as that found in nqthm
ordinal is an ordinal
ordinal is another ordinal
ordinal is a+b
ordinal is represented by a functional f on the integers such that
ordinal is the successor of
ordinal is ordinal set
ordinal is also transitive and connected and every set which is transitive and connected is also ordinal
ordinal is 0
ordinal is smaller than the first strongly
ordinal is ?
ordinal is countable or uncountable? a countable
ordinal is defined
ordinal is for getaddressbynamea 1111 is for enumprotocolsa
ordinal is such that
ordinal is indecomposable iff it is of the form
ordinal is the length of the longest path
ordinal is set of ordinals well
ordinal is specified in variable relative
ordinal is countable if there exists a bijection between it and
ordinal is + 1
ordinal is replace by
ordinal is entered in the dictionary
ordinal is looked up in the
ordinal is the same
ordinal is smaller
ordinal is a transitive
ordinal is derived from the
ordinal is a set
ordinal is a transitive set of which all
ordinal is less than or equal to the ordinal itself
ordinal is in the range 1 through the highest ordinal value exported in the
ordinal is specified in decimal
ordinal is a set containing the "right" number of things
ordinal is bigger than all those below it
ordinal is by numbered levels
ordinal is replaced by the ordinal number corresponding to the variable
ordinal is used
ordinal is generated by the upper steps
ordinal is trichotomous
ordinal is associated with an actual segment // number and offset bool buildentrytable
ordinal is typed
ordinal is countable
ordinal is exactly
ordinal is a new function
ordinal is required
ordinal is an infinite well
ordinal is that if we can
ordinal is a fundamental notion of set theory
ordinal is equal to her presentation ordinal
ordinal is a number
ordinal is that of
ordinal is that of peano arithmetic
ordinal is cofinal if its range is unbounded in its codomain
ordinal is thus defined
ordinal is defined to
ordinal is not specified sblink assigns one
ordinal is a recursive ordering of the integers that is a well
ordinal is an upper bound for the order type of such systems and recently as well that this bound is sharp
ordinal is the equivalent of throwing out information
ordinal is identified with its set of predecessors
ordinal is the same as a transitive set on which is a transitive and well
ordinal is enabled
ordinal is concerned i is a unique start to an identifier name
ordinal is larger than
ordinal is the first uncountable ordinal? we know that ordinal numbers
ordinal is the position in declaration order % for the specified type of the function symbol
ordinal is the position in declaration order > > @@
ordinal is between first and fifth
ordinal is wrong
ordinal is called the
ordinal is finite
ordinal is faster because string comparisons aren't required to locate the function
ordinal is used packuint hname; // hashed name or
ordinal is not in superscript format