Table 9.2.1.4

Pandey, D.; Krishna, P.

doi:10.1107/97809553602060000618

International
Tables for
Crystallography
Volume C
Mathematical, physical and chemical tables
Edited by E. Prince

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International Tables for Crystallography (2006). Vol. C. ch. 9.2, p. 759

Table 9.2.1.4

D. Pandey^c and P. Krishna^b

Table 9.2.1.4 | top | pdf |
Intrinsic fault configurations in the 9R (A₀B₁A₂C₀A₁C₂B₀C₁B₂;. . .) structure

Fault configuration ABC sequence	Subscript notation
$[\ldots]$ A B A C A C B C B A₀ $[\vdots]$ C₀ A C B C B A B A $[\ldots]$	I _{0, 0}
$[\ldots]$ A B A C A C B C B A₀ $[\vdots]$ C₁ B A B A C A C B $[\ldots]$	I _{0, 1}
$[\ldots]$ A B A C A C B C B A₀ $[\vdots]$ C₂ B C B A B A C A $[\ldots]$	I _{0, 2}
$[\ldots]$ A B A C A C B C B A₀ $[\vdots]$ $[C_{\bar 0}]$ B C A C A B A B $[\ldots]$	$[I_{0, {\bar 0}}]$
$[\ldots]$ A B A C A C B C B A₀ $[\vdots]$ $[C_{\bar 1}]$ A B A B C B C A $[\ldots]$	$[I_{0, {\bar 1}}]$
$[\ldots]$ A B A C A C B C B A₀ $[\vdots]$ $[C_{\bar 2}]$ A C A B A B C B $[\ldots]$	$[I_{0, {\bar 2}}]$
$[\ldots]$ A B A C A C B C B A B₁ $[\vdots]$ C₀ A C B C B A B A $[\ldots]$	I _{1, 0}
$[\ldots]$ A B A C A C B C B A B₁ $[\vdots]$ C₁ B A B A C A C B $[\ldots]$	I _{1, 1}
$[\ldots]$ A B A C A C B C B A B₁ $[\vdots]$ C₂ B C B A B A C A $[\ldots]$	I _{1, 2}
$[\ldots]$ A B A C A C B C B A B₁ $[\vdots]$ $[C_{\bar 0}]$ B C A C A B A B $[\ldots]$	$[I_{1, {\bar 0}}]$
$[\ldots]$ A B A C A C B C B A B₁ $[\vdots]$ $[C_{\bar 1}]$ A B A B C B C A $[\ldots]$	$[I_{1, {\bar 1}}]$
$[\ldots]$ A B A C A C B C B A B₁ $[\vdots]$ $[C_{\bar 2}]$ A C A B A B C B $[\ldots]$	$[I_{1, {\bar 2}}]$
$[\ldots]$ A B A C A C B C B A B A₂ $[\vdots]$ B₀ C B A B A C A C $[\ldots]$	I _{2, 0}
$[\ldots]$ A B A C A C B C B A B A₂ $[\vdots]$ B₁ A C A C B C B A $[\ldots]$	I _{2, 1}
$[\ldots]$ A B A C A C B C B A B A₂ $[\vdots]$ B₂ A B A C A C B C $[\ldots]$	I _{2, 2}
$[\ldots]$ A B A C A C B C B A B A₂ $[\vdots]$ $[B_{\bar 0}]$ A B C B C A C A $[\ldots]$	$[I_{2, {\bar 0}}]$
$[\ldots]$ A B A C A C B C B A B A₂ $[\vdots]$ $[B_{\bar 1}]$ C A C A B A B C $[\ldots]$	$[I_{2, {\bar 1}}]$
$[\ldots]$ A B A C A C B C B A B A₂ $[\vdots]$ $[B_{\bar 2}]$ C B C A C A B A $[\ldots]$	$[I_{2, {\bar 2}}]$

Note: $[I_{0,\bar0}]$ and $[I_{1,\bar1}]$ , $[I_{0,\bar1}]$ and $[I_{1,\bar2}]$ , $[I_{0,\bar2}]$ and $[I_{2,\bar1}]$ , and I_1,2 and I_2,0 are crystallographically equivalent.