Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the Parameter
Adjustment of an unknown parameter of the multistage expert procedure is considered. The lower and upper boundaries of the parameter are counted to be known. A key condition showing that experts’ estimations are satisfactory in the current procedure is an inequality, in which the value based on the...
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Online Access: | https://doi.org/10.1515/ecce-2016-0003 |
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doaj-9464ec77550c46fe89cd33029c35ec752021-09-05T20:44:46ZengSciendoElectrical, Control and Communication Engineering 2255-91592016-07-01101232810.1515/ecce-2016-0003ecce-2016-0003Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the ParameterRomanuke Vadim V.0Professor, Khmelnitskiy National UniversityAdjustment of an unknown parameter of the multistage expert procedure is considered. The lower and upper boundaries of the parameter are counted to be known. A key condition showing that experts’ estimations are satisfactory in the current procedure is an inequality, in which the value based on the estimations is not greater than the parameter. The algorithms of hard and soft adjusting are developed. If the inequality is true and its both terms are too close for a long sequence of expert procedures, the adjusting can be early stopped. The algorithms are reversible, implying inversion to the reverse inequality and sliding up off the lower boundary.https://doi.org/10.1515/ecce-2016-0003expert procedureexperts’ estimationslaw of large numbersparameter adjustmenttolerance |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Romanuke Vadim V. |
spellingShingle |
Romanuke Vadim V. Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the Parameter Electrical, Control and Communication Engineering expert procedure experts’ estimations law of large numbers parameter adjustment tolerance |
author_facet |
Romanuke Vadim V. |
author_sort |
Romanuke Vadim V. |
title |
Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the Parameter |
title_short |
Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the Parameter |
title_full |
Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the Parameter |
title_fullStr |
Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the Parameter |
title_full_unstemmed |
Hard and Soft Adjusting of a Parameter With Its Known Boundaries by the Value Based on the Experts’ Estimations Limited to the Parameter |
title_sort |
hard and soft adjusting of a parameter with its known boundaries by the value based on the experts’ estimations limited to the parameter |
publisher |
Sciendo |
series |
Electrical, Control and Communication Engineering |
issn |
2255-9159 |
publishDate |
2016-07-01 |
description |
Adjustment of an unknown parameter of the multistage expert procedure is considered. The lower and upper boundaries of the parameter are counted to be known. A key condition showing that experts’ estimations are satisfactory in the current procedure is an inequality, in which the value based on the estimations is not greater than the parameter. The algorithms of hard and soft adjusting are developed. If the inequality is true and its both terms are too close for a long sequence of expert procedures, the adjusting can be early stopped. The algorithms are reversible, implying inversion to the reverse inequality and sliding up off the lower boundary. |
topic |
expert procedure experts’ estimations law of large numbers parameter adjustment tolerance |
url |
https://doi.org/10.1515/ecce-2016-0003 |
work_keys_str_mv |
AT romanukevadimv hardandsoftadjustingofaparameterwithitsknownboundariesbythevaluebasedontheexpertsestimationslimitedtotheparameter |
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1717785202529402880 |