how to assign weightage
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suppose i have a matrix x and the second row has values ranging from 0.2 to 102 and weightage has to be assigned to these depending on the mean. the values close to the mean should have highest weightage and progressively decrease as it goes farther.
20 commentaires
madhan ravi
le 12 Nov 2018
give an example and your desired output
johnson saldanha
le 12 Nov 2018
johnson saldanha
le 12 Nov 2018
johnson saldanha
le 12 Nov 2018
Stephen23
le 12 Nov 2018
Not difficult at all, but what function should the weighting have? Linear down to some minimum value? Logarithmic? Square root? Some other function?
Walter Roberson
le 12 Nov 2018
What is to be done with the first row of the matrix?
johnson saldanha
le 12 Nov 2018
johnson saldanha
le 12 Nov 2018
Walter Roberson
le 12 Nov 2018
The values start from the first row but you have only defined processing the second row. Should we just discard the first row?
johnson saldanha
le 12 Nov 2018
johnson saldanha
le 12 Nov 2018
Walter Roberson
le 12 Nov 2018
Okay what should be done with the first column?
johnson saldanha
le 12 Nov 2018
johnson saldanha
le 12 Nov 2018
Walter Roberson
le 12 Nov 2018
sort() on abs(x-mean(x)) and take the second output of sort to tell you the order.
johnson saldanha
le 12 Nov 2018
Walter Roberson
le 12 Nov 2018
[sorted_distance, sort_order] = sort(abs(x-mean(x))) ;
johnson saldanha
le 12 Nov 2018
Walter Roberson
le 12 Nov 2018
You said that the values closest to the mean should have the highest weight . sorted_distance tells you exactly how far values are from the mean, arranged in increasing distance . sort_order tells you what the original order was. For example if the first entry of sorted_distance is 0.063 and the first entry of sort_order is 19 then that tells you that the entry that was closest to the mean was aa distance of 0.063 from the mean and that it was the 19th row in the original data that had that entry .
Now it is up to you to decide how a particular distance from the mean shold be transformed into a weight .
johnson saldanha
le 13 Nov 2018
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