Programmer Guide/Command Reference/EVAL/rpoly: Difference between revisions

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=====rpoly=====
Evaluate polynom with real coefficients.
;Usage: <code>rpoly(<var>a</var>, <var>x</var>)</code>:
:;<var>a</var>: a vector containing the polynom coefficients
:;<var>x</var>: a scalar, vector or matrix
;Result: The result ''y'' has the same type as ''x''.
::<code>''y''[i,j] = ''a''[0] + ''a''[1]*''x''[i,j] + ''a''[2]*''x''[i,j]^2 + ... + ''a''[m]*''x''[i,j]^m</code>
::<code>with: m = polynom order = ncol(''a'')-1</code>
;See also: [[../rpolyreg|rpolyreg]], [[../interp|interp]]


Evaluate the polynomial <var>a</var> for all arguments.
[[../#Functions|<function list>]]
 
=====Usage:=====
 
<code>rpoly(<var>a</var>, <var>x</var>)</code>
 
=====Parameters:=====
 
;<var>x</var>
 
:A number, vector or matrix.
 
=====Result:=====
 
<code>y[] = a[0] + a[1]*x[] + a[2]*x[]^2 ...</code>
 
=====Return Type:=====
 
The same as <var>x</var>.

Latest revision as of 09:41, 15 May 2023

Evaluate polynom with real coefficients.

Usage
rpoly(a, x):
a
a vector containing the polynom coefficients
x
a scalar, vector or matrix
Result
The result y has the same type as x.
y[i,j] = a[0] + a[1]*x[i,j] + a[2]*x[i,j]^2 + ... + a[m]*x[i,j]^m
with: m = polynom order = ncol(a)-1
See also
rpolyreg, interp

<function list>

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