good |
functional |
As adjectives the difference between good and functional
is that
good is
Of people.functional is in good working order.
As nouns the difference between good and functional
is that
good is the forces or behaviors that are the enemy of evil. Usually consists of helping others and general benevolence while
functional is a function that takes a function as its argument; More precisely: A function
y=
f(
x) whose argument
x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space. An example: the definite integration of integrable real functions in a real interval.
As an interjection good
is that is good: an elliptical exclamation of satisfaction or commendation.
As an adverb good
is well; satisfactorily or thoroughly.
As a verb good
is to thrive; fatten; prosper; improve.
As a proper noun Good
is {{surname}.
semantic |
functional |
As adjectives the difference between semantic and functional
is that
semantic is of or relating to semantics or the meanings of words while
functional is in good working order.
As a noun functional is
a function that takes a function as its argument; More precisely: A function
y=
f(
x) whose argument
x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space. An example: the definite integration of integrable real functions in a real interval.
productive |
functional |
In medicine terms the difference between productive and functional
is that
productive is of inflammation, producing new tissue while
functional is of a disease, such that its symptoms cannot be referred to any appreciable lesion or change of structure; opposed to organic disease, in which the organ itself is affected.
As adjectives the difference between productive and functional
is that
productive is capable of producing something, especially in abundance; fertile while
functional is in good working order.
As a noun functional is
a function that takes a function as its argument; More precisely: A function
y=
f(
x) whose argument
x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space. An example: the definite integration of integrable real functions in a real interval.
functional |
substantial |
As adjectives the difference between functional and substantial
is that
functional is in good working order while
substantial is having to substance; actually existing; real; as, substantial life.
As nouns the difference between functional and substantial
is that
functional is a function that takes a function as its argument; More precisely: A function
y=
f(
x) whose argument
x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space. An example: the definite integration of integrable real functions in a real interval while
substantial is anything having substance; an essential part.
functional |
substantive |
As adjectives the difference between functional and substantive
is that
functional is in good working order while
substantive is nominalized.
As a noun functional
is (mathematics) a function that takes a function as its argument; more precisely: a function
y''=''f''(''x'') whose argument ''x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space an example: the definite integration of integrable real functions in a real interval.
notional |
functional |
As adjectives the difference between notional and functional
is that
notional is of, containing, or being a notion; mental or imaginary while
functional is in good working order.
As a noun functional is
a function that takes a function as its argument; More precisely: A function
y=
f(
x) whose argument
x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space. An example: the definite integration of integrable real functions in a real interval.
disciplinary |
functional |
As adjectives the difference between disciplinary and functional
is that
disciplinary is having to do with discipline, or with the imposition of discipline while
functional is in good working order.
As nouns the difference between disciplinary and functional
is that
disciplinary is a disciplinary action while
functional is a function that takes a function as its argument; More precisely: A function
y=
f(
x) whose argument
x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space. An example: the definite integration of integrable real functions in a real interval.
work |
functional |
As nouns the difference between work and functional
is that
work is
employment while
functional is (mathematics) a function that takes a function as its argument; more precisely: a function
y''=''f''(''x'') whose argument ''x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space an example: the definite integration of integrable real functions in a real interval.
As a verb work
is to do a specific task by employing physical or mental powers.
As an adjective functional is
in good working order.
oop |
functional |
As an adverb oop
is .
As a verb oop
is (scotland) to bind with a thread or cord; to join; to unite.
As an adjective functional is
in good working order.
As a noun functional is
(mathematics) a function that takes a function as its argument; more precisely: a function
y''=''f''(''x'') whose argument ''x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space an example: the definite integration of integrable real functions in a real interval.
constructive |
functional |
As adjectives the difference between constructive and functional
is that
constructive is relating to or causing construction while
functional is in good working order.
As a noun functional is
(mathematics) a function that takes a function as its argument; more precisely: a function
y''=''f''(''x'') whose argument ''x varies in a space of (real valued, complex valued) functions and whose value belongs to a monodimensional space an example: the definite integration of integrable real functions in a real interval.
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