The phrase "judgements for" is correct and can be used in written English.
This phrase is commonly used to indicate something that has been chosen from or determined by a judgement or decision. For example, "The jury made their judgements for the guilty and innocent parties."
"You start making specific recommendations or judgements for the user".
Nevertheless, it is Insight which helps CEO's to make appropriate decisions and judgements for the business.
Rather than utilising a photometric measurement device, we use observers' visual luminance judgements for gamma correction.
This study explores three possible explanations to account for variability in preference judgements for particular landscape scenes.
CRAE argued that a children-rights-based system "would ensure that children had access to properly trained and supervised social workers being allowed to get on with the job, including having their professional judgements for keeping children safe supported by the system".
Although our findings suggest that the proposed assessment framework for novelty evaluation is unable to provide a 'one-size fits-all method', it does enable us to overcome some of the limitations of current evaluation methods which depend on subjective judgements for rating.
Before news is input into financial trading algorithms/models, it needs human judgements for exploring the market implications of news content, distinguishing significance extent of news, and finding out the impact of polar type of each kind of news on certain financial instrument trading activity.
It's critical to get all of this information before making judgements, for good reason.
The new system will bring the inspection judgements for early years providers into line with schools and colleges, with four inspection levels: "outstanding", "good", "requires improvement" and "inadequate".
Since no ground-truth was available, the correlation coefficient r hs_mean has been computed with respect to the mean of all human judgements for each valid brushstroke extracted.
An indefinite proposition is said to be true if it yields a true proposition (Łukasiewicz says 'judgement' for a definite proposition) for all values of its variables, it is false if it yields a false judgement for all values, and is neither true nor false if it yields true judgements for some values and false judgements for others.
