35 lines
1.3 KiB
Python
35 lines
1.3 KiB
Python
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import bpy
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import mathutils
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def create_plane_on_plane(p0):
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# Extract the normal and distance from the Hessian form of the plane
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normal = mathutils.Vector(p0[:3])
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distance = p0[3]
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# Calculate the center of the plane
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center = normal * distance
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# Create a new plane object
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bpy.ops.mesh.primitive_plane_add()
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obj0 = bpy.context.active_object
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# Set the plane's origin to the center of the plane
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obj0.location = center
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# Calculate the rotation needed to align the z-axis with the plane normal
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z_axis = mathutils.Vector((0, 0, 1))
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angle = normal.angle(z_axis, 0)
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axis = z_axis.cross(normal)
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euler = mathutils.Matrix.Rotation(angle, 4, axis).to_euler()
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obj0.rotation_euler = euler
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return obj0
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planes = [(0.274721, 9.82474e-08, -0.961524, -8.10427), (-1, -3.57626e-07, -2.38418e-07, -2), (0.904534, 0.301512, 0.301512, -1.50755), (0, 1, 0, 3), (5.08628e-06, -1, -2.75509e-06, -7.00003), (0.727606, -0.485071, -0.485072, -8.48875), (0.465341, -0.426562, -0.775566, -9.03536), (-0.369799, -0.0924517, 0.924501, 1.75654), (3.19872e-07, -0.447214, 0.894427, -0.447216), (-0.957704, -0.239427, 0.159618, -2.15484)]
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for p in planes:
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create_plane_on_plane(p)
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#create_plane_on_plane((0.274721, 9.82474e-08, -0.961524, -8.10427))
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