partial |
semitransparency |
As nouns the difference between partial and semitransparency
is that
partial is a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while
semitransparency is imperfect or partial transparency.
As an adjective partial
is existing as a part or portion; incomplete.
partial |
semilegal |
As adjectives the difference between partial and semilegal
is that
partial is existing as a part or portion; incomplete while
semilegal is of partial or questionable legality.
As a noun partial
is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables.
partial |
partialness |
As nouns the difference between partial and partialness
is that
partial is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while
partialness is the condition of being partial; partiality.
As an adjective partial
is existing as a part or portion; incomplete.
partial |
parbake |
As an adjective partial
is existing as a part or portion; incomplete.
As a noun partial
is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables.
As a verb parbake is
(transitive|rare|cookery) to bake (bread or dough) partially so it can be rapidly frozen for storage.
partial |
merorganization |
As nouns the difference between partial and merorganization
is that
partial is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while
merorganization is partial organization.
As an adjective partial
is existing as a part or portion; incomplete.
partial |
semigroupoid |
In mathematics|lang=en terms the difference between partial and semigroupoid
is that
partial is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while
semigroupoid is (mathematics) a form of partial algebra in category theory.
As nouns the difference between partial and semigroupoid
is that
partial is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while
semigroupoid is (mathematics) a form of partial algebra in category theory.
As an adjective partial
is existing as a part or portion; incomplete.
partial |
semisecretly |
As an adjective partial
is existing as a part or portion; incomplete.
As a noun partial
is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables.
As an adverb semisecretly is
in a semisecret manner; with partial secrecy.
partial |
unwhole |
Synonyms |
Partial is a synonym of unwhole.
As adjectives the difference between partial and unwhole
is that
partial is existing as a part or portion; incomplete while
unwhole is not whole.
As a noun partial
is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables.
partial |
groupoid |
As nouns the difference between partial and groupoid
is that
partial is (mathematics) a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while
groupoid is (algebra) a magma: a set with a total binary operation.
As an adjective partial
is existing as a part or portion; incomplete.
partial |
subcountable |
In mathematics terms the difference between partial and subcountable
is that
partial is a partial derivative: a derivative with respect to one independent variable of a function in multiple variables while
subcountable is being the target of a partial surjection from the natural numbers, such that the set of numbers used to count is no larger than the set being counted.
As a noun partial
is a partial derivative: a derivative with respect to one independent variable of a function in multiple variables.
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