ultradiscretizing

As nouns the difference between terms and ultradiscretizing

is that terms is while ultradiscretizing is (mathematics) any procedure that transforms a discrete system into an ultradiscrete one.

As a noun ultradiscretizing is

(mathematics) any procedure that transforms a discrete system into an ultradiscrete one.

In mathematics terms the difference between ultradiscrete and ultradiscretizing

is that ultradiscrete is describing any discrete system whose dependent variables also take discrete values while ultradiscretizing is any procedure that transforms a discrete system into an ultradiscrete one.

As an adjective ultradiscrete

is describing any discrete system whose dependent variables also take discrete values.

As a noun ultradiscretizing is

any procedure that transforms a discrete system into an ultradiscrete one.

As an adjective discrete

is separate; distinct; individual; non-continuous.

As a noun ultradiscretizing is

any procedure that transforms a discrete system into an ultradiscrete one.

In mathematics|lang=en terms the difference between transform and ultradiscretizing

is that transform is (mathematics) the result of a transformation while ultradiscretizing is (mathematics) any procedure that transforms a discrete system into an ultradiscrete one.

As nouns the difference between transform and ultradiscretizing

is that transform is (mathematics) the result of a transformation while ultradiscretizing is (mathematics) any procedure that transforms a discrete system into an ultradiscrete one.

As a verb transform

is to change greatly the appearance or form of.