00380 6b4fc5cd24cdfcb1d8dc078dc50655

00380 6b4fc5cd24cdfcb1d8dc078dc50655



384


Obencbain

C    B

Figurę 10. Which Process Is Most Capable?


Table 3. Key Yalues from the CC Curyes of Figurę 10

Cumulative Capability

1 = 0

1=1

1 = 2

1 = 3

Process A

0.000

0.650

0.870

0.920

Process B

0.000

0.630

0.865

0.930

Process C

0.000

0.500

1.000

1.000

What Happens When Regret Is Not 2-to-l? Suppose now that your regret does not have a uniąue target value or is not continuous or does not increase monotonically with deviation from target. Especially when X can assume values on both sides of the target, there may be anywhere from one or two to an infinity of different X values that yield

the same regret, R(Xi) = R(X2),

the same regret index vaJue, I(Xi) = I(X2), and thus

the same cumulative capability, CC(I).

Poissonization of Regret

It can be extremely wastefiil of the information content of your measurements to simply convert them into pass/fail data via goal-posts regret. In this section, we consider an approach that enables us to use an


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