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Logical Decisions - Classweb

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("importance strength") that best describes the ratio of importance<br />

of the better performing member to the other member. You may<br />

find the descriptions associated with the odd numbered ratios<br />

helpful in doing this. Once you have selected an ordering and an<br />

importance ratio, click OK and LDW will enter the proper ratio in<br />

the active cell.<br />

After you have entered a weight ratio, LDW uses the AHP<br />

computation process to compute a new set of weights for the<br />

members. LDW shows the computed weights in the diagonal<br />

cells.<br />

If you have checked the AHP::Estimate Ratios option has been<br />

checked, LDW also estimates the weight ratios for cells you have<br />

not yet entered and displays them. LDW marks cells where you<br />

have entered weight ratios in blue. Your assessment will be<br />

complete when all the non-diagonal cells in the matrix are<br />

marked in blue. You can, however, leave the assessment process<br />

at any time. The weights for the members will be computed<br />

based on the ratios you have entered to that point. Just click the<br />

"Done" button when you have completed your assessments.<br />

The AHP process collects more preference judgments than are<br />

required to compute a set of weights. Thus, some judgments are<br />

likely to be inconsistent. LDW represents the degree of<br />

inconsistency by the numbers in the upper left corner of the<br />

matrix. The number labeled "C.I." is the "Consistency Index" for<br />

the matrix. It is an absolute measure of the consistency of the<br />

ratios in the matrix. The number labeled "C.R." is the consistency<br />

ratio and is a relative measure of consistency. The developers of<br />

the AHP approach suggest that C.R.s above 0.10 suggest that you<br />

should adjust the matrix to make it more consistent.<br />

AHP Method Options. When you are assessing weights using<br />

the AHP method, the AHP menu item appears in the main menu<br />

bar. The options in this menu item are described on page 7-18.<br />

Changing Assessment Methods<br />

A powerful feature of LDW is its ability to convert from one<br />

assessment method to another with little loss of preference data.<br />

Thus, you could first use the "Smarter" method to get a<br />

preliminary set of weights, change the assessment method to<br />

"Smart" and see an initial set of swing weights based on the<br />

smarter weights. Or, you could assess an AHP matrix and then<br />

switch to the tradeoff approach. LDW will compute a set of<br />

7-40 Section 7 -- Using LDW 2: Assessing

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