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I__. - International Military Testing Association

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which is a check oE logical necessity, (b) qeneral. which compares est i.mates<br />

with known reqularities, and (c) specific, which compares user input with<br />

library validities. In general, an implicit correlation between aptitude and<br />

the performance dimension on which “proficiency” is defined can be calculated<br />

at every level of training. Also, the implicit correlations should decrease<br />

with training, and the IsoperEormance curves shou Id be decreasing and<br />

negatively accelerated. The results of these checks are repor ted and<br />

explained to the user, together with suggestions as to how the estimate might<br />

be modified to coincide with known regularities and ranges. The fourth phase,<br />

output, is simply the computer output Erom the preceding phases.<br />

AN APPLICATION<br />

The Isoperformance methodology can be applied to numerous human f’actors<br />

areas. Here, we will use as an exemplar freedom Erom simulator sickness in<br />

ground-based flight trainers. Motion sickness is a common problem in the<br />

military, particularly in testing and simulation devices. Virtually everyone<br />

with intact organs of equilibrium is susceptible to one form or another, but<br />

some people get sick all the time while others are virtually immune. However,<br />

we know that practice usually results in adaptation to motion sickness, and<br />

some specific equipment configurations are more conducive to adaptation than<br />

others (e.g., .2Hz).<br />

An example of the approach for applying IsoperEormance to simulator<br />

sickness is as follows:<br />

(1) Obtain a large data base with simulator sickness incidence,<br />

(2) Determine the relationship for each variable,<br />

(3) Isolate variables which are causal,<br />

(4) Select acceptable Isoperformance levels,<br />

(5) Calculate Isoperformance curves using two continuous causal variables<br />

as X/Y and one dichotomous causal variables as comparison,<br />

Afterwards, it is possible to put cost values on the outcomes and determine<br />

trade-offs Erom which decisions can be made.<br />

Therefore, we took from our large data base (N > 1000) of simulator<br />

sickness a series of correlational relationships. We cast them into a<br />

multiple regression equation and obtained the beta weights for such continuous<br />

variables as length of hop, whether visuals are on/off, field of view, usual<br />

state of fitness, etc. using the continuous variables, plus the dichotomous<br />

fit/unfit dimensions, we created Figure 4. Note that a four and one-half hour<br />

hop using a 305-degree field of view for a pilot who was fit would have the<br />

same simulator sickness score (110) as a pilot who had been ill and flew a<br />

two-hour hop with a 195 degree field-of-view.<br />

423

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