💡 Words with a Similar Meaning to "Closed loop"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| closed | Not available for operation, participation, interaction, etc. |
| closed-circuit | That consists of a closed circuit. |
| cyclenoun | A process that returns to its beginning and then repeats itself in the same sequence. |
| closed curvenoun | (topology) A map from the circle, S¹, to a topological space.^((McLarty, p. 4)) |
| circuitnoun | (electricity) Enclosed path of an electric current, usually designed for a certain function. |
| pathnoun | A trail for the use of, or worn by, pedestrians. |
| limit cyclenoun | (systems theory) A closed trajectory in phase space of a dynamical system having the property that at least one other trajectory spirals into it either as time approaches infinity or as time approaches minus-infinity. |
| continuous functionnoun | (mathematical analysis) a function whose value at any point in its domain is equal its limit at the same point |
| subnetnoun | (networking) A portion of a network that shares a network address in which each component is identified by a number. |
| closed setnoun | (topology) A set whose complement is open. |
| multiloopnoun | (genetics) A loop with three or more closing pairs. |
| infinite loopnoun | (programming) A loop which continues indefinitely. |
| pointless topologynoun | (mathematics) An approach to topology that avoids mentioning points. |
| hopf linknoun | (topology) The simplest interlinkage of two loops; two interlinked rings. |
| trivial topologynoun | (topology) A topology consisting only of the empty set and the underlying set. |
| pseudolinenoun | (topology) A curve that shares certain topological properties with a line. |
| limit pointnoun | (topology) Given a subset S of a given topological space T, any point p whose every neighborhood contains some point, distinct from p, which belongs to S. |
| open setnoun | (topology, mathematical analysis, restricted to metric spaces) A set which can be described as an (arbitrary) union of open balls. Equivalently, a set such that for every point in it, there is an open ball centered at that point, such that that open ball is contained by the set. |
| standard topologynoun | (topology) The topology of the real number system generated by a basis which consists of all open balls (in the real number system), which are defined in terms of the one-dimensional Euclidean metric. |
| self-homeomorphismnoun | A continuous bijection from a topological space onto itself. |
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