add keywords for all nodes
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@@ -18,12 +18,12 @@ Compute the facet orientation distribution of a surface. Outputs a 2D histogram
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| Name | Type | Default | Description |
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|------|------|---------|-------------|
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| n_bins | INT | 180 | Number of azimuthal bins; theta bins = n_bins/4 (30–720) |
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| kernel_size | INT | 3 | Sobel gradient kernel size in pixels (3–9, odd) |
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| n_bins | INT | 180 | Number of azimuthal bins; theta bins = n_bins/4 (30-720) |
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| kernel_size | INT | 3 | Sobel gradient kernel size in pixels (3-9, odd) |
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## Notes
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- The output is a normalised probability density — it sums to 1.0.
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- X-axis: azimuthal angle phi (0–360°). Y-axis: inclination theta (0° = flat, max = steepest facet).
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- X-axis: azimuthal angle phi (0-360°). Y-axis: inclination theta (0° = flat, max = steepest facet).
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- A flat surface produces a single bright spot near theta=0. A surface with distinct facets shows multiple peaks.
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- Larger kernel_size smooths the gradient estimate, reducing noise sensitivity.
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