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Magnetic diffraction Systematic Absences for the group Fd-3m' (#227.131)
For this space group, BNS and OG settings coincide.
Its label in the OG setting is given as: Fd-3m' (#227.4.1631)

Values of h, k, l:  h integer, k integer, l integer


Systematic absences for general reflections (produced by centrings):


Diffraction vector type:   (h k l)     ->      Systematic absence:    h + k = 2n + 1 or h + l = 2n + 1


Systematic absences for special reflections:


Diffraction vector type:   (h 0 0)     ->      Systematic absence:    h any

For h = 2: I = 0 F = (Fx,0,0)
For h = 4: I = 0 F = (0,0,0)


Diffraction vector type:   (0 k 0)     ->      Systematic absence:    k any

For k = 2: I = 0 F = (0,Fy,0)
For k = 4: I = 0 F = (0,0,0)


Diffraction vector type:   (0 0 l)     ->      Systematic absence:    l any

For l = 2: I = 0 F = (0,0,Fz)
For l = 4: I = 0 F = (0,0,0)


Diffraction vector type:   (h h h)     ->      Systematic absence:    h any

For h = 1: I = 0 F = (Fx,Fx,Fx)
For h = 2: I = 0 F = (Fx,Fx,Fx)


Diffraction vector type:   (h h -h)     ->      Systematic absence:    h any

For h = 1: I = 0 F = (Fx,Fx,-Fx)
For h = 2: I = 0 F = (Fx,Fx,-Fx)


Diffraction vector type:   (h -h -h)     ->      Systematic absence:    h any

For h = 1: I = 0 F = (Fx,-Fx,-Fx)
For h = 2: I = 0 F = (Fx,-Fx,-Fx)


Diffraction vector type:   (h -h h)     ->      Systematic absence:    h any

For h = 1: I = 0 F = (Fx,-Fx,Fx)
For h = 2: I = 0 F = (Fx,-Fx,Fx)


[Show form of structure factor for every type of reflection]

Go to the list of the General Positions of the Group Fd-3m' (#227.131) [OG:Fd-3m' (#227.4.1631)]
Go to the list of the Wyckoff Positions of the Group Fd-3m' (#227.131) [OG:Fd-3m' (#227.4.1631)]

[Show systematic absences in a different setting]


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