operator

As a noun operator

is an operator, a service provider, an isp.

As a verb reop is

(internet) to restore (a previously deopped irc user) to operator status.

As a noun operator

is an operator, a service provider, an isp.

As an adjective operatorless is

without an operator (person who operates); fully automatic.

As nouns the difference between operator and radiotelegrapher

is that operator is an operator, a service provider, an isp while radiotelegrapher is a radiotelegraph operator.

As nouns the difference between operator and antiunitary

is that operator is an operator, a service provider, an isp while antiunitary is (mathematics) any antiunitary operator.

As an adjective antiunitary is

(mathematics) describing a bijective antilinear mapping.

As a noun operator

is an operator, a service provider, an isp.

As an adjective operatorial is

(mathematics) of or pertaining to an operator.

As a noun operator

is an operator, a service provider, an isp.

As an adjective semisimple is

(mathematics|of a module) in which each submodule is a direct summand.

As nouns the difference between operator and dogman

is that operator is an operator, a service provider, an isp while dogman is (australia) an assistant to a crane operator, responsible for securing the crane's load and directing the operator.

As nouns the difference between operator and nonoperator

is that operator is one who operates while nonoperator is one who is not an operator.

As nouns the difference between operator and antisymmetrizer

is that operator is an operator, a service provider, an isp while antisymmetrizer is (mathematics|physics) a linear operator that makes a wave function of n identical fermions antisymmetric under the exchange of the coordinates of any pair of fermions.

As nouns the difference between operator and schwarzian

is that operator is an operator, a service provider, an isp while schwarzian is (singulare tantum) a particular operator that, when applied to a function (f) yields a function $x\backslash mapsto\backslash frac\{f$'(x)}{f'(x)}-\frac32\left(\frac{f (x)}{f'(x)}\right)^2.