quasilocal

Domain vs Quasilocal - What's the difference?

domain | quasilocal |

As a noun domain

is domain (dns domain name).

As an adjective quasilocal is

(mathematics) describing a ring that is not noetherian.

Spacetime vs Quasilocal - What's the difference?

spacetime | quasilocal |

In physics|lang=en terms the difference between spacetime and quasilocal

is that spacetime is (physics) an n''-dimensional continuum consisting of dimensions of both space & time normally spacetime is considered as having 4 dimensions (''x'', ''y'', ''z'', ''t ), but higher-dimensional spacetimes are often encountered in theoretical physics, eg the 5-dimensional spacetime of kaluza-klein theory or the 11 dimensions of spacetime in m-theory while quasilocal is (physics) describing an extended but finite spacetime domain.

As a noun spacetime

is (uncountable|physics) the four-dimensional continuum of the three spatial dimensions plus time.

As an adjective quasilocal is

(mathematics) describing a ring that is not noetherian.

Finite vs Quasilocal - What's the difference?

finite | quasilocal |

As adjectives the difference between finite and quasilocal

is that finite is having an end or limit; constrained by bounds while quasilocal is (mathematics) describing a ring that is not noetherian.

Extended vs Quasilocal - What's the difference?

extended | quasilocal |

As adjectives the difference between extended and quasilocal

is that extended is longer in length or extension; elongated while quasilocal is (mathematics) describing a ring that is not noetherian.

As a verb extended

is (extend).

Noetherian vs Quasilocal - What's the difference?

noetherian | quasilocal |

As adjectives the difference between noetherian and quasilocal

is that noetherian is (noetherian) while quasilocal is (mathematics) describing a ring that is not noetherian.

Ring vs Quasilocal - What's the difference?

ring | quasilocal |

As a noun ring

is ring (a place where some sports take place; as, a boxing ring) .

As an adjective quasilocal is

(mathematics) describing a ring that is not noetherian.