توفيق المنحنيات

توفيق المنحنيات طريقة يتم فيها عمل توليف رياضي عبر معادلات لعدد من النقاط يُنشئ من خلالها منحنى يمر بالبيانات المحددة، يكوّن أفضل معادلة يمكن أن تمر بالنقاط.[1][2][3]

المنحنيات نوعين:

  1. مستوفي يمر بالنقاط المحددة بالضبط.
  2. تقريبي يمر بأغلب النقط أو قريب من بعضها الآخر.

مراجع

  1. ^ The Signal and the Noise: Why So Many Predictions Fail-but Some Don't. By Nate Silver [https://web.archive.org/web/20161125100644/https://books.google.com/books?id=SI-VqAT4_hYC نسخة محفوظة 25 نوفمبر 2016 على موقع واي باك مشين.
  2. ^ "Phil Weyman a fait découvrir son savoir-faire". Ouest-France.fr. مؤرشف من الأصل في 2015-09-24. اطلع عليه بتاريخ 2015-06-22.
  3. ^ Coope, I.D. (1993). "Circle fitting by linear and nonlinear least squares". Journal of Optimization Theory and Applications. ج. 76 ع. 2: 381. DOI:10.1007/BF00939613.
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