Plotting a spiral with SigmaPlot

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SUMMARY

The discussion focuses on using SigmaPlot's Regression Wizard to fit a logarithmic spiral to a dataset of approximately 15 points. The user is struggling with the available equation categories, such as polynomial and exponential, which do not apply to their data. They propose the logarithmic spiral equation in polar coordinates, r(theta)=a*exp(b*theta), and provide parametric and Cartesian forms for clarity. The user seeks advice on effectively implementing this in SigmaPlot.

PREREQUISITES
  • Familiarity with SigmaPlot software, specifically the Regression Wizard
  • Understanding of logarithmic spiral equations in polar coordinates
  • Knowledge of parametric and Cartesian coordinate systems
  • Basic skills in curve fitting and data analysis
NEXT STEPS
  • Research how to set user-defined equations in SigmaPlot
  • Explore advanced features of SigmaPlot for curve fitting
  • Learn about polar coordinate transformations in data visualization
  • Investigate alternative software options for plotting spirals, such as MATLAB or Python's Matplotlib
USEFUL FOR

This discussion is beneficial for data analysts, researchers, and scientists who need to plot complex curves, particularly logarithmic spirals, using SigmaPlot or similar data visualization tools.

maverik
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I am trying to use the 'Regression Wizard' in SigmaPlot to obtain a best-fit curve to a data set of ~15 data points that map out a spiral. None of the equation categories given in the regression wizard seem to work (i.e. polynomial, exponential, logarithm, hyperbola etc. etc.) and I am unsure how to set a user defined equation to the data set.

It's a logarithmic spiral so I'm assuming the eqn in polar co-ords should be;

r(theta)=a*exp(b*theta)

parametrically it should be;

x=r*cos(theta)=a*cos(theta)*exp(b*theta)
y=r*sin(theta)=a*sin(theta)*exp(b*theta)

and in cartesian co-ords;

x^2+y^2=exp((theta)*cot(a))

Any advice on SigmaPlot or plotting spirals in general will be greatly appreciated!
 
Physics news on Phys.org
Hi,
i hope this link might be useful
http://www1.webng.com/economics/logspiral.txt

source Mishra
 
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