PENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN
In a decision making we often face inaccurate data or information. <br /> Therefore, it requires a precise analysis to solve these kinds of problems. <br /> In this respect fuzzy set theory is used as a method to solve the problems. <br /> The fuzzy set theory is capable of g...
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id-itb.:17822004-03-05T10:29:09ZPENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN TOHA Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/1782 In a decision making we often face inaccurate data or information. <br /> Therefore, it requires a precise analysis to solve these kinds of problems. <br /> In this respect fuzzy set theory is used as a method to solve the problems. <br /> The fuzzy set theory is capable of giving a solution to an uncertainty; i.e <br /> the uncertainty based on vague limits, inaccurate information and <br /> ambiguity. Moreover, the fuzzy set theory was develoved from the idea <br /> that the key elements of human way of thinking were not based on ordinal <br /> value but on term or label. <br /> Decision making method using the fuzzy set theory proposed by Ramesh <br /> Jain accentuated the knowledge of a fuzzy situation or a fuzzy utility <br /> value. However the method is merely conceptual and therefore requires <br /> another method, which is more applicable to solve the problems of real <br /> decisions. Whereas another decision making method using the fuzzy set <br /> theory proposed by Shyi-Ming Chen gave more possibilities of aplicable <br /> i mplementations on real decision problems in the field. <br /> The final result of the decision which used the Ramesh Jain method <br /> following the Shyi-Ming Chen method will be better than the result of the <br /> decision which used those two methods separately. text |
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In a decision making we often face inaccurate data or information. <br />
Therefore, it requires a precise analysis to solve these kinds of problems. <br />
In this respect fuzzy set theory is used as a method to solve the problems. <br />
The fuzzy set theory is capable of giving a solution to an uncertainty; i.e <br />
the uncertainty based on vague limits, inaccurate information and <br />
ambiguity. Moreover, the fuzzy set theory was develoved from the idea <br />
that the key elements of human way of thinking were not based on ordinal <br />
value but on term or label. <br />
Decision making method using the fuzzy set theory proposed by Ramesh <br />
Jain accentuated the knowledge of a fuzzy situation or a fuzzy utility <br />
value. However the method is merely conceptual and therefore requires <br />
another method, which is more applicable to solve the problems of real <br />
decisions. Whereas another decision making method using the fuzzy set <br />
theory proposed by Shyi-Ming Chen gave more possibilities of aplicable <br />
i mplementations on real decision problems in the field. <br />
The final result of the decision which used the Ramesh Jain method <br />
following the Shyi-Ming Chen method will be better than the result of the <br />
decision which used those two methods separately. |
format |
Theses |
author |
TOHA |
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TOHA PENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN |
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TOHA |
title |
PENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN |
title_short |
PENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN |
title_full |
PENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN |
title_fullStr |
PENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN |
title_full_unstemmed |
PENERAPAN TEORI HIMPUNAN FUZZY PADA METODE PENGAMBILAN KEPUTUSAN SHYI-MING CHEN DAN RAMESH JAIN |
title_sort |
penerapan teori himpunan fuzzy pada metode pengambilan keputusan shyi-ming chen dan ramesh jain |
url |
https://digilib.itb.ac.id/gdl/view/1782 |
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