The phrase "adjusts the selection" is correct and usable in written English.
It can be used in contexts where someone is modifying or changing a chosen option or group of items, such as in software or decision-making scenarios.
Example: "The software automatically adjusts the selection based on the user's preferences."
Alternatives: "modifies the choice" or "changes the selection".
Moreover, a competition mechanism is proposed to adaptively adjust the selection rates of the operators, and some knowledge-based local search operators are developed to enhance the exploitation ability of the CMA.
The first model estimates the treatment effect using all covariates identified to adjust the selection bias.
Propensity score matching aims to adjust the selection bias in nonexperimental, nonrandomized, and retrospective observational studies.
Since independence of features cannot be assumed a priori, we adjusted the selection procedure to consider the mutual correlation between features as well as their separation power.
In spite of the selection methods, diversity shown in [23], and the use of five information variables for the decision making, this algorithm does not adjust the selection according to a particular application, for instance, BE or RT.
As can be seen in Fig. 3, from the year 2012 there was an relevant growth in the trends of web search popularity for the term "Internet of Things", consequently, this study adjusted the selection criteria to survey journal papers from the year 2012.
Our findings underscore the importance of finely adjusting the selection of empiric antimicrobial therapy to the local epidemiological conditions.
Our method is controlled by a single parameter that influences the number of computed EMs, by adjusting the selection probability during the execution of the algorithm.
After controlling the difference of hospitals' characteristics in designing and using PSM to partially adjust the selection bias of doctors' characteristics, we demonstrated that public reporting of medicine information could decrease the percentage of prescriptions requiring injections in township hospitals of China.
Here we introduce the projection operator π W : L 2 → W which, for any function g ∈ L 2, denotes the orthogonal projection onto W, i.e. (6) (g - π W (g ), q ) ≔ ∫ Ω [ g - π W (g ) ] qdV ≔ 0, ∀ q ∈ W. In this way, we may elect to represent g coarsely or finely by adjusting the selection of the space W (as we will discuss further in the following sections).
