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#README.md
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README.md

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@@ -5,15 +5,16 @@ This is a Python implementation of the Faul-Goodsen-Powell algorithm which produ
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Python and Numpy
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**ALGORITHM DESCRIPTION** - inputs - FGP(data, values, q, c, error)
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Data centers ($x_i$) and values at those points ($f_i$)
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Error
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*Data centers ($x_i$) and values at those points ($f_i$)
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Two parameters for the algorithm - $q$ and $c$:
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*Error
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$c>0$, using a smaller value ($O(10^{-1})$ or smaller) is advised. This is the 'shape parameter' for the multiquadric.
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*Two parameters for the algorithm - $q$ and $c$:
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$q>0$, using a value of q=30 is standard - feel free to go between 5 and 50. A rule of thumb is that smaller q means each iteration is quicker, but we may need more iterations for convergence overally.
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**$c>0$, using a smaller value ($O(10^{-1})$ or smaller) is advised. This is the 'shape parameter' for the multiquadric.
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**$q>0$, using a value of q=30 is standard - feel free to go between 5 and 50. A rule of thumb is that smaller q means each iteration is quicker, but we may need more iterations for convergence overally.
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**ALGORITHM DESCRIPTION** - outputs
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