The phrase "at some indices" is correct and usable in written English.
It can be used in contexts related to mathematics, programming, or data analysis when referring to specific positions or locations within a set or array.
Example: "The function returns values that are valid only at some indices of the array."
Alternatives: "at certain positions" or "at specific locations".
To extend the solution to r= k, first note that there must be a last segment starting at some index j≤ k.
The distinguishing feature of a case-control study is the arrow D→ S, which shows that disease status affects selection status: your chances of being selected into the sample are higher if you have the disease than if you do not have it, at some index time.
Tim Bond, author of the study, the Equity Gilt Study 2006, told The Times of London, "If you take some indices at face value, you are getting a flattering picture of the industry".
A close look at some indirect indices of mismatching (that is, the flow waveform), may help the clinician to detect the most frequent asynchrony between the patient and the machine, that is, ineffective effort [ 22].
Hence the iteration must stop at some finite index k.
Since for every l, J θ l ( u l ) ≥ ( 1 2 − 1 p ) μ − 2 p − 2 S p p − 2, the iteration must terminate at some finite index k.
Furthermore, the concept of power index capacity was used to represent all the corresponding constraints by the users power index capacities at some certain system power index.
With the introduction of the power index capacity, it is shown that this optimization problem can be converted into a binary knapsack problem, where all the corresponding constraints are replaced by the power index capacities at some certain system power index.
Based on the concept of power index capacity, this optimization problem is converted into a simpler linear knapsack problem in Section 3.1, where all the corresponding constraints are replaced by the users power index capacities at some certain system power index.
Here is a class of functions which can have singularities of integrable order at the points and, but satisfy Hoelder's condition with some index at any part of the interval.
