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yes you've got it. Thanks for the link. Just some days after posting this
question i succeced and i found out the set_3d_proprierties function doing
the magic. Here the clean code.
import matplotlib.pyplot as plt
import numpy as np
from mpl_toolkits.mplot3d import Axes3D
t=np.linspace(0,10,1000)
x=np.sin(t)
y=np.cos(t)
plt.ion()
fig = plt.figure()
ax = fig.gca(projection='3d')
line, = ax.plot(x,y,t)
for i in range(400):
	t=np.linspace(i,i+30,1000)
	ax.set_zlim(i,i+100)
	x=np.sin(t)
	y=np.cos(t)
	line.set_data(x,y)
	line.set_3d_properties(t)
	plt.draw()
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Hi.
 Thanks for the suggestion.
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This question would be much more suited for the scipy mailing list.
On Fri, May 8, 2015 at 2:19 AM, diffracteD <abh...@gm...> wrote:
> Hi.
> I have a data set like following:
> x = [2.06, 2.07, 2.14, 2.09, 2.2, 2.05, 1.92, 2.06, 2.11, 2.07]
> y = [171.82, 170.8, 159.59, 164.28, 169.98, 162.23, 167.37, 173.81,166.66,
> 155.13]
> z = [-1.41, -1.26, -1.07, -1.07, -1.46, -0.95, -0.08, -1.28, -1.2, -0.86]
>
> Using matplotlib, scipy.linalg.lstsq function I've got a surface-fit model.
> But is it possible to print the "equation of the surface ??"
> Found no clue in documentation page.
>
> Please help !
> thank you.
>
>
>
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> View this message in context:
> http://matplotlib.1069221.n5.nabble.com/getting-equation-from-a-surface-fit-model-tp45490.html
> Sent from the matplotlib - users mailing list archive at Nabble.com.
>
>
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Hi.
 I have a data set like following:
x = [2.06, 2.07, 2.14, 2.09, 2.2, 2.05, 1.92, 2.06, 2.11, 2.07]
y = [171.82, 170.8, 159.59, 164.28, 169.98, 162.23, 167.37, 173.81,166.66,
155.13]
z = [-1.41, -1.26, -1.07, -1.07, -1.46, -0.95, -0.08, -1.28, -1.2, -0.86]
Using matplotlib, scipy.linalg.lstsq function I've got a surface-fit model.
But is it possible to print the "equation of the surface ??"
Found no clue in documentation page.
Please help !
thank you.
--
View this message in context: http://matplotlib.1069221.n5.nabble.com/getting-equation-from-a-surface-fit-model-tp45490.html
Sent from the matplotlib - users mailing list archive at Nabble.com.