Sentence examples for a sequence of stops from inspiring English sources

The phrase "a sequence of stops" is correct and usable in written English.
It can be used to describe a series of locations or events that occur one after the other, often in a travel or logistical context.
Example: "The bus will make a sequence of stops at various landmarks throughout the city."
Alternatives: "a series of stops" or "a chain of stops".

Exact(5)

In its simplest version, a Pedibus line is a sequence of stops starting from a child home, visiting a sequence of other children's home, and ending at the school.

In order to do so, we convert the raw GPS locations into a sequence of stops at places.

The process described above converts the raw location history into a sequence of stops at places (Additional file 1 Figures 4 and 5).

The prediction task can now be re-formulated as follows: given a sequence of stops up to step n, can we predict your next place at step (n+1)?

This produces a sequence of stops, each one with a centroid calculated as the median of the locations coordinates, and a duration equal to the time between the last location and the first location sample.

Similar(55)

However, a transcriptional silencer (stop sequence) was put upstream of the eEF-2K cDNA to silence its transcription.

In the United Kingdom, for example, postwar policy involved a sequence of "stop-go" moves by government for stabilization; unfortunately these often occurred too late and had unintended destabilizing effects.

Defining a sequence of stopping times: begin{aligned}& tau_{1}=infbigl{ tgeq0: x t geq theta_{2}bigr},& tau_{2k}=infbigl{ tgeqsigma_{2k-1}: x(t)leq theta_{1} bigr}, qquadtau_{2k+1}=infbigl{ tgeq sigma_{2k}: x(t)geqtheta_{2} bigr},quad k=1,2,ldots.

Let us now define a sequence of stopping times begin{aligned}& tau_{1}=infbigl{ tgeqslant0 : x_{i}(t geqslant2 epsilonbigr},qquad tau_{2k}=infbigl{ tgeqslant tau_{2k-1} : x_{i}(t)leqslant epsilonbigr}, & tau_{2k+1}=infbigl{ tgeqslanttau_{2k} : x_{i}(t geqslant 2epsilonbigr},quad k=1,2,ldots.

Let us define a sequence of credibilistic stopping times.

The lens system consists of a sequence of simple lens elements, stops and apertures.

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