Managerial Monitoring of a Single Data Stream
Managerial Monitoring of a Single Data Stream
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In our eReader you can find the full English version of the book. Read Managerial Monitoring of a Single Data Stream Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book Managerial Monitoring of a Single Data Stream
What reading level is Managerial Monitoring of a Single Data Stream book?
To quickly assess the difficulty of the text, read a short excerpt:
Then p(sQ|d) is a step function of d.
1 d d^ For values of r between zero and one, p(s^!d) has values between the two extremes. This is diagrammed in Figure 2.
18 Figure 2 The difference d^ may now be interpreted as the difference for which the manager would not change his prior judgement: p(s Id ) = p'(s ). For P'(s ) = p'(s ) = 1/2, we would expect that d^ = 0. If the distribution of d is symmetric about d, then d is also the expected difference prior to the receipt of y. Later in this paper..., we shall develop an explicit formulation for d in terms of other primitives.
For intermediate r values, p(s |d) as a function of d is probably not linear, but it may be approximated by a linear function, through the point [d, p'(s )], as shown in Figure 3.
19 ?(s. \i'i Figure 3 The slope of the intermediate section of the linear approximation depends upon r and a scale factor. A simple function for this slope, m', is: A r m' = -m A > (21) d^ 1-r A/d» is simply a scale factor.
What to read after Managerial Monitoring of a Single Data Stream?
You can find similar books in the "Read Also" column, or choose other free books by Michael Edmond Francis Treacy to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
Then p(sQ|d) is a step function of d.
1 d d^ For values of r between zero and one, p(s^!d) has values between the two extremes. This is diagrammed in Figure 2.
18 Figure 2 The difference d^ may now be interpreted as the difference for which the manager would not change his prior judgement: p(s Id ) = p'(s ). For P'(s ) = p'(s ) = 1/2, we would expect that d^ = 0. If the distribution of d is symmetric about d, then d is also the expected difference prior to the receipt of y. Later in this paper..., we shall develop an explicit formulation for d in terms of other primitives.
For intermediate r values, p(s |d) as a function of d is probably not linear, but it may be approximated by a linear function, through the point [d, p'(s )], as shown in Figure 3.
19 ?(s. \i'i Figure 3 The slope of the intermediate section of the linear approximation depends upon r and a scale factor. A simple function for this slope, m', is: A r m' = -m A > (21) d^ 1-r A/d» is simply a scale factor.
What to read after Managerial Monitoring of a Single Data Stream?
You can find similar books in the "Read Also" column, or choose other free books by Michael Edmond Francis Treacy to read onlineMoreLess
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