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Lagrangian Interpolation
07-10-2024, 11:23 AM
Post: #24
RE: Lagrangian Interpolation
(07-10-2024 05:09 AM)Thomas Klemm Wrote:  But because of the memory limitation of the HP-25 to only 8 registers,
the HP memory extension™ must be used. (See picture)

Can scrap paper work too? Big Grin

Quote:In addition, the method is a bit tedious if the function is to be interpolated at several points.

We can use Acton Forman's method for polynomial coefficients too.

Instead of interpolating for a value, do divided difference (i.e. slope)
Code:
    X   Y      D   D^2
    2   4   
    3   9      5
  -11   121   -9   1

f(x) = 4 + (x-2)*(5 + (x-3)*1) = 4 + (x-2)*(x+2) = x^2
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Messages In This Thread
Lagrangian Interpolation - Namir - 12-18-2013, 06:04 AM
RE: Lagrangian Interpolation - bshoring - 03-05-2015, 05:17 AM
RE: Lagrangian Interpolation - PedroLeiva - 03-05-2015, 09:33 PM
RE: Lagrangian Interpolation - bshoring - 03-07-2015, 11:49 PM
RE: Lagrangian Interpolation - PedroLeiva - 03-09-2015, 03:37 AM
RE: Lagrangian Interpolation - bshoring - 03-09-2015, 03:30 AM
RE: Lagrangian Interpolation - bshoring - 03-09-2015, 09:50 PM
RE: Lagrangian Interpolation - bshoring - 03-13-2015, 05:33 AM
RE: Lagrangian Interpolation - PedroLeiva - 03-14-2019, 03:55 PM
RE: Lagrangian Interpolation - PedroLeiva - 03-14-2019, 07:22 PM
RE: Lagrangian Interpolation - Albert Chan - 07-09-2024, 08:43 PM
RE: Lagrangian Interpolation - PedroLeiva - 03-14-2019, 08:12 PM
RE: Lagrangian Interpolation - PedroLeiva - 07-09-2024, 12:58 PM
RE: Lagrangian Interpolation - Albert Chan - 07-10-2024 11:23 AM
RE: Lagrangian Interpolation - rprosperi - 07-10-2024, 11:34 AM
RE: Lagrangian Interpolation - Albert Chan - 07-11-2024, 10:05 AM



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