Re: Beazley's Problem

Liste des GroupesRevenir à cl python 
Sujet : Re: Beazley's Problem
De : ram (at) *nospam* zedat.fu-berlin.de (Stefan Ram)
Groupes : comp.lang.python
Date : 21. Sep 2024, 16:18:07
Autres entêtes
Organisation : Stefan Ram
Message-ID : <newton-20240921151727@ram.dialup.fu-berlin.de>
References : 1 2
Paul Rubin <no.email@nospam.invalid> wrote or quoted:
def ddx(f,x,h=0.001): return (f(x+h)-f(x-h))/(2*h) # numerical derivative
def newton(f,x0): return x0 - f(x0)/ddx(f,x0)      # Newton-Raphson iteration

  It's hella rad to see you bust out those "next-level math tricks"
  with just a single line each!



Date Sujet#  Auteur
21 Sep 24 * Beazley's Problem14Stefan Ram
21 Sep 24 `* Re: Beazley's Problem13Paul Rubin
21 Sep 24  `* Re: Beazley's Problem12Stefan Ram
21 Sep 24   `* Re: Beazley's Problem11Paul Rubin
23 Sep 24    `* Re: Beazley's Problem10Annada Behera
23 Sep 24     +* Re: Beazley's Problem8Stefan Ram
24 Sep 24     i+- Re: Beazley's Problem (Posting On Python-List Prohibited)1Lawrence D'Oliveiro
24 Sep 24     i+* Re: Beazley's Problem4Paul Rubin
24 Sep 24     ii+- Re: Beazley's Problem1Annada Behera
10 Nov22:48     ii`* Re: Beazley's Problem2david k. combs
10 Nov23:55     ii `- Re: Beazley's Problem1Paul Rubin
26 Sep 24     i`* Modern Optimization (was: Beazley's Problem)2Stefan Ram
26 Sep 24     i `- Re: Modern Optimization1Stefan Ram
6 Oct 24     `- Re: Beazley's Problem1Antoon Pardon

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