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Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study

BACKGROUND: Clinical practice of Chinese medicine requires little information for differentiation of Zang-fu patterns. This study is to test the impact of information amount on the diagnostic accuracy of pattern differentiation algorithm (PDA) using stochastic simulation of cases. METHODS: A dataset...

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Autor principal: Ferreira, Arthur Sá
Formato: Texto
Lenguaje:English
Publicado: BioMed Central 2009
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC2806360/
https://www.ncbi.nlm.nih.gov/pubmed/20025772
http://dx.doi.org/10.1186/1749-8546-4-24
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author Ferreira, Arthur Sá
author_facet Ferreira, Arthur Sá
author_sort Ferreira, Arthur Sá
collection PubMed
description BACKGROUND: Clinical practice of Chinese medicine requires little information for differentiation of Zang-fu patterns. This study is to test the impact of information amount on the diagnostic accuracy of pattern differentiation algorithm (PDA) using stochastic simulation of cases. METHODS: A dataset with 69 Zang-fu single patterns was used with manifestations according to the Four Examinations, namely inspection (Ip), auscultation and olfaction (AO), inquiry (Iq) and palpation (P). A variable quantity of available information (N(%)) was randomly sampled to generate 100 true positive and 100 true negative manifestation profiles per pattern to which PDA was applied. Four runs of simulations were used according to the Four Examinations: Ip, Ip+AO, Ip+AO+Iq and Ip+AO+Iq+P. The algorithm performed pattern differentiation by ranking a list of diagnostic hypotheses by the amount of explained information F(%). Accuracy, sensitivity, specificity and negative and positive predictive values were calculated. RESULTS: Use the Four Examinations resulted in the best accuracy with the smallest cutoff value (N(% )= 28.5%), followed by Ip+AO+Iq (33.5%), Ip+AO (51.5%) and Ip (52.0%). All tested combinations provided concave-shaped curves for accuracy, indicating an optimal value subject to N(%-cutoff). Use of N(%-cutoff )as a secondary criterion resulted in 94.7% (94.3; 95.1) accuracy, 89.8% (89.1; 90.6) sensitivity, and 99.5% (99.3; 99.7) specificity with the Four Examinations. CONCLUSION: Pattern differentiation based on both explained and optimum available information (F(% )and N(%-cutoff)) is more accurate than using explained and available information without cutoff (F(% )and N(%)). Both F(% )and N(%-cutoff )should be used as PDA's objective criteria to perform Zang-fu single pattern differentiation.
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spelling pubmed-28063602010-01-14 Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study Ferreira, Arthur Sá Chin Med Research BACKGROUND: Clinical practice of Chinese medicine requires little information for differentiation of Zang-fu patterns. This study is to test the impact of information amount on the diagnostic accuracy of pattern differentiation algorithm (PDA) using stochastic simulation of cases. METHODS: A dataset with 69 Zang-fu single patterns was used with manifestations according to the Four Examinations, namely inspection (Ip), auscultation and olfaction (AO), inquiry (Iq) and palpation (P). A variable quantity of available information (N(%)) was randomly sampled to generate 100 true positive and 100 true negative manifestation profiles per pattern to which PDA was applied. Four runs of simulations were used according to the Four Examinations: Ip, Ip+AO, Ip+AO+Iq and Ip+AO+Iq+P. The algorithm performed pattern differentiation by ranking a list of diagnostic hypotheses by the amount of explained information F(%). Accuracy, sensitivity, specificity and negative and positive predictive values were calculated. RESULTS: Use the Four Examinations resulted in the best accuracy with the smallest cutoff value (N(% )= 28.5%), followed by Ip+AO+Iq (33.5%), Ip+AO (51.5%) and Ip (52.0%). All tested combinations provided concave-shaped curves for accuracy, indicating an optimal value subject to N(%-cutoff). Use of N(%-cutoff )as a secondary criterion resulted in 94.7% (94.3; 95.1) accuracy, 89.8% (89.1; 90.6) sensitivity, and 99.5% (99.3; 99.7) specificity with the Four Examinations. CONCLUSION: Pattern differentiation based on both explained and optimum available information (F(% )and N(%-cutoff)) is more accurate than using explained and available information without cutoff (F(% )and N(%)). Both F(% )and N(%-cutoff )should be used as PDA's objective criteria to perform Zang-fu single pattern differentiation. BioMed Central 2009-12-21 /pmc/articles/PMC2806360/ /pubmed/20025772 http://dx.doi.org/10.1186/1749-8546-4-24 Text en Copyright ©2009 Ferreira; licensee BioMed Central Ltd. http://creativecommons.org/licenses/by/2.0 This is an Open Access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/2.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
spellingShingle Research
Ferreira, Arthur Sá
Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study
title Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study
title_full Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study
title_fullStr Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study
title_full_unstemmed Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study
title_short Diagnostic accuracy of pattern differentiation algorithm based on Chinese medicine theory: a stochastic simulation study
title_sort diagnostic accuracy of pattern differentiation algorithm based on chinese medicine theory: a stochastic simulation study
topic Research
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC2806360/
https://www.ncbi.nlm.nih.gov/pubmed/20025772
http://dx.doi.org/10.1186/1749-8546-4-24
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