The phrase "a regular sequence of" is correct and usable in written English.
It can be used to describe a consistent or repeated order of events, actions, or items.
Example: "The experiment required a regular sequence of steps to ensure accurate results."
Alternatives: "a consistent series of" or "a systematic order of".
Then {μ n } is a regular sequence of means on B(S) such that lim n →∞ ∥ μ n + - μ n ∥ = 0; for more details, see [34].
The measurements show that the PVC causes a regular sequence of flame roll-up, mixing of burned and unburned gas, and subsequent ignition of the mixture in the ISL.
The conditioned stimulus (CS) was a tone, the unconditioned stimulus (US) a strong white noise, and the response a transient delay in a regular sequence of hand movements in the resolution of the Tower of Toronto puzzle.
The further analysis will show that in fact the multi-harmonic SRS is produced not by quasi-periodic oscillations, but by a regular sequence of 2, sometimes even 3, impulses.
Yet the pre-established harmony was at least consistent with Leibniz's claim that substances do not interact with one another and that what we call "causal interaction" does not involve a flow of power or force, but merely a regular sequence of changes in two observable things, in the case of mind and body, the experiences of perception and appetition and states of the sensory organs (G 4 76 7).
The acoustical task includes a regular sequence of high and low beeps.
The conversion of a regular sequence to a graph is trivial (Supplementary Fig. S1a) and two such graphs could be aligned with a standard dynamic-programming algorithm.
Let be a left regular sequence of means on and let be a sequence in such that and.
The supposedly Humean position has three basic assertions: that there is nothing more to causality than the regular sequence of phenomena, that such a regular sequence cannot give a necessary connection, and that, consequently, we can have no certain knowledge of causal relations.
Let { μ n } be a strongly regular sequence of means on l ∞.
Then, {μ n } is a strongly regular sequence of means and lim n →∞∥μn+1−μ n ∥ = 0 (see [27]).
