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首页> 外文期刊>Foundations of computing and decision sciences >Division-by-q dichotomization for interval uncertainty reduction by cutting off equal parts from the left and right based on expert judgments under short-termed observations
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Division-by-q dichotomization for interval uncertainty reduction by cutting off equal parts from the left and right based on expert judgments under short-termed observations

机译:通过在短期观察下基于专家判决的左右左右切断相等的部分,逐个Q分部减少,从左侧和右侧切断

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A problem of reducing interval uncertainty is considered by an approach of cutting off equal parts from the left and right. The interval contains admissible values of an observed object's parameter. The object's parameter cannot be measured directly or deductively computed, so it is estimated by expert judgments. Terms of observations are short, and the object's statistical data are poor. Thus an algorithm of flexibly reducing interval uncertainty is designed via adjusting the parameter by expert procedures and allowing to control cutting off. While the parameter is adjusted forward, the interval becomes progressively narrowed after every next expert procedure. The narrowing is performed via division-by-q dichotomization cutting off the q~(-1)-th parts from the left and right. If the current parameter's value falls outside of the interval, forward adjustment is canceled. Then backward adjustment is executed, where one of the endpoints is moved backwards. Adjustment is not executed when the current parameter's value enclosed within the interval is simultaneously too close to both left and right endpoints. If the value is "trapped" like that for a definite number of times in succession, the early stop fires.
机译:通过从左右切断相等的部分的方法来考虑减少间隔不确定性的问题。间隔包含观察到的对象参数的可允许值。对象的参数不能直接或减少计算,因此它由专家判断估算。观察条款很短,对象的统计数据很差。因此,灵活减少间隔不确定性的算法通过专家程序调整参数并允许控制切断来设计。在调整参数的同时,在每个下一个专家过程之后,间隔变得逐渐变窄。通过逐个Q二分,通过从左右切断Q〜(1)份的Q〜(-1)份的Q〜(-1)份。如果当前参数的值落在间隔之外,则取消前进调整。然后执行向后调整,其中一个端点向后移动。当在间隔内括在间隔内的当前参数的值同时靠近左右端点时,不会执行调整。如果价值是“被困”的那样,这是一个连续的明确次数,早期的停机就会。

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