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The belt finishing process is hence modeled by five parameters: two parameters that characterize the initial surface (fractal dimension and range amplitude) and three parameters describing the abrasion polishing process (probability of resistance, wear volume and the number of abrasion cycles).
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To inform the design of an adaptable mobile health application we aimed to identify the dimensions and range of user preferences for application features by different user groups.
In order to inform the design of a mobile health application for STIs that supports self-testing and self-management by linking diagnosis with online care pathways, we aimed to identify the dimensions and range of preferences for user interface design features among young people.
The EuroQol 5D Index [ 14], based on the five dimensions and ranging from -0.11 ('worse than death') to 1 ('perfect health'), was also calculated.
A weighted health state index, the EuroQol 5D Index, based on the five dimensions and ranging from -0.11 ('worse than death') to 1 ('perfect health'), was also calculated [ 22].
A summary index with a maximum score of 1 (EQ-5D index) can be calculated by a combination of each score of five dimensions and ranges from −0.171 to 1.
Aiming to eliminate dimension and unify range of variation, it can be normalized as the following: x i,j) = frac{{x^ (i,j) - x_{hbox{min} } (j)}}{{x_{hbox{max} } (j) - x_{hbox{min} } (j)}} (1 where (x_{hbox{max} } (j)) and (x_{hbox{min} } (j)) are the maximum and the minimum value of j. (x i,j)) is the normalized sequence.
In this sense, the calculation of a fractal dimension is important but has been relegated here to the Discussion with no actual evidence presented to demonstrate the dimension and the range of scales over which this number was obtained.
The score for each dimension is obtained by summing the scores of the items within that dimension and scores range from 0 (best HRQoL) to 30 (worst HRQoL) for the mood domain and from 0 to 18 for the somatic domain [ 13].
The kernel Z m = ker ( d ) of dimension z m and range R m = ran ( d ) of dimension r m.
The various parameters in PSO are number of particles, dimension of particles, and range of particles, learning factor, stop condition and global versus local version.
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