CAJ | 학술논문

金氏脉学研究的是脉诊，脉诊不仅要对疾病定性，也要定量。金氏脉学通常是通过脉形来诊断疾病的，脉形是复杂的，其变化与许多因素有关，如何评价脉形的好坏优劣，一般的数学方法是难以做到的，必须通过模糊数学的综合评判模型考虑各种影响因素的权重来确定脉形的适用性，根据脉形适用性的强弱，来判断机体发生某一病变的可能性。所以，模糊数学是金氏脉学从定性到定量诊断的桥梁。
금씨맥학연구적시맥진，맥진불부요대질병정성，야요정량。금씨맥학통상시통과맥형래진단질병적，맥형시복잡적，기변화여허다인소유관，여하평개맥형적호배우렬，일반적수학방법시난이주도적，필수통과모호수학적종합평판모형고필각충영향인소적권중래학정맥형적괄용성，근거맥형괄용성적강약，래판단궤체발생모일병변적가능성。소이，모호수학시금씨맥학종정성도정량진단적교량。
The objective of Jinshi pulse study is pulse diagnosis which requires not only qualitative, but also quantitative. Jinshi pulse diagnosis usually diagnoses the disease by the shape of pulse. As the shape of pulse is complex and its changes are related to many factors, it is difficult for the general mathematical methods to evaluate the pulse. It is concerning that through the fuzzy comprehensive evaluation mathematical model of various factors to determine the weights and applicability of pulse shape for a particular disease. Therefore, fuzzy mathematics is like a bridge which develops Jinshi pulse diagnosis from qualitative to quantitative diagnosis.