A two-state model of simple reaction time
A two-state model of simple reaction time
A two-state model of simple reaction time
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In chapter I, we saw that, for choice <strong>reaction</strong> <strong>time</strong>, the<br />
<strong>two</strong>-<strong>state</strong> (prepared and unprepared <strong>state</strong>s) <strong>model</strong> by Falmagne<br />
(1965) is <strong>simple</strong> with respect to its structure and successful<br />
in describing data. For <strong>simple</strong> <strong>reaction</strong> <strong>time</strong>, we found one<br />
<strong>model</strong>, which incorporates a process <strong>of</strong> expectation/anticipation.<br />
But, this <strong>model</strong> does not predict the sequential effects, the<br />
effects <strong>of</strong> the preceding FPs.<br />
In chapter II, the author reported experiments, which<br />
confirmed importance <strong>of</strong> expectation in <strong>simple</strong> <strong>reaction</strong> task and<br />
the effects <strong>of</strong> the preceding FP. In this chapter, the author<br />
proposed a <strong>model</strong>, which has the following three characteristics;<br />
1) The <strong>model</strong> is based on the process <strong>of</strong> expectation (cf. the<br />
results <strong>of</strong> experiments I, II, III and IV).<br />
2) The sequential effects are incorporated (cfo the results <strong>of</strong><br />
experiments III and IV).<br />
3) The <strong>model</strong> is described in terms <strong>of</strong> discrete <strong>state</strong>s, i.e.,<br />
the prepared and not-prepared <strong>state</strong>s o As to the term preparedness,<br />
there are other terms, which have close relationships to it, i.e.,<br />
expectation, anticipation and refractoriness. Refractoriness