4 space indentation (as suggested by PEP)
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@ -66,6 +66,7 @@ class Rotation:
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'Bunge Eulers / deg: ({:3.2f}, {:3.2f}, {:3.2f})'.format(*self.asEulers(degrees=True)),
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'Bunge Eulers / deg: ({:3.2f}, {:3.2f}, {:3.2f})'.format(*self.asEulers(degrees=True)),
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])
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])
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def __mul__(self, other):
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def __mul__(self, other):
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"""
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"""
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Multiplication.
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Multiplication.
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@ -213,7 +214,8 @@ class Rotation:
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def asRodrigues(self,
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def asRodrigues(self,
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vector = False):
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vector = False):
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"""
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"""
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Rodrigues-Frank vector representation [n_1, n_2, n_3, tan(ω/2)] unless vector == True: [n_1, n_2, n_3] * tan(ω/2).
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Rodrigues-Frank vector representation [n_1, n_2, n_3, tan(ω/2)] unless vector == True:
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[n_1, n_2, n_3] * tan(ω/2).
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Parameters
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Parameters
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----------
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----------
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@ -614,16 +616,12 @@ class Symmetry:
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epsilon = 0.0
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epsilon = 0.0
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if self.lattice == 'cubic':
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if self.lattice == 'cubic':
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return R[0] >= R[1]+epsilon and R[1] >= R[2]+epsilon and R[2] >= epsilon
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return R[0] >= R[1]+epsilon and R[1] >= R[2]+epsilon and R[2] >= epsilon
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elif self.lattice == 'hexagonal':
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elif self.lattice == 'hexagonal':
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return R[0] >= math.sqrt(3)*(R[1]-epsilon) and R[1] >= epsilon and R[2] >= epsilon
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return R[0] >= math.sqrt(3)*(R[1]-epsilon) and R[1] >= epsilon and R[2] >= epsilon
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elif self.lattice == 'tetragonal':
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elif self.lattice == 'tetragonal':
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return R[0] >= R[1]-epsilon and R[1] >= epsilon and R[2] >= epsilon
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return R[0] >= R[1]-epsilon and R[1] >= epsilon and R[2] >= epsilon
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elif self.lattice == 'orthorhombic':
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elif self.lattice == 'orthorhombic':
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return R[0] >= epsilon and R[1] >= epsilon and R[2] >= epsilon
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return R[0] >= epsilon and R[1] >= epsilon and R[2] >= epsilon
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else:
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else:
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return True
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return True
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