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Table 4 Conformations, symmetry and chirality of BAEs
Unsubstituted
Monosubstituted
Disubstituted
R ¼ R 0 ¼ H
R H, R 0 ¼ H
R ¼ R
R ¼ R 0 or R R 0
Homomerous
Heteromerous
Homomerous or heteromerous
Homomerous
Heteromerous
X
¼
Y
X
Y
X
¼
YorX
Y
X
¼
Y
X
Y
( C 2v ( z )) a
( C s ( yz )) a
( E : C 2h ( x ); Z : C 2v ( y )) a
( E , Z : C s ( yz )) a
p- D 2h achiral
( E , Z : C s ( yz )) a
p- C 2v ( z ) achiral
p- C 2v ( z ) achiral
"
"
( C s ( yz )) a
p- C 2h ( x ) achiral
"
p E - C 2h ( x ) achiral
"
( Z : C s ( yz )) a
( E : C s ( yz )) a
p- C 2v ( y ) achiral
"
"
"
p Z - C 2v ( y ) achiral
p- C s ( yz ) achiral
p- C s ( yz ) achiral
p- C s ( yz ) achiral
p E - C s ( yz ) achiral
p E - C s ( yz ) achiral
p Z - C s ( yz ) achiral
p Z - C s ( yz ) achiral
( C 2 ( z )) a
( C 1 ) a
( E : C 1 ; Z : C s ( xy )) a
( E , Z : C 1 ) a
pt- C 2h ( z ) achiral
( C 2v ( d ) b ) a
( C s ( d ) c ) a
( E : C 2 ( x ); Z : C 2 ( y )) a
( E , Z : C 1 ) a
t - D 2d achiral
t - C 2v ( d ) b achiral
t - C 2v ( d ) b achiral
( E , Z : C 1 ) a
"
"
t - C s ( d ) c achiral
t - C s ( d ) c achiral
t - C s ( d ) c achiral
"
"
t PM - S 4 ( z ) meso d
( C 2 ( z )) a
( C 1 ) a
"
"
( C 2 ( z )) a
( C 1 ) a
( E : C 2 ( x ); Z : C 2 ( y )) a
( E , Z : C 1 ) a
t P - D 2 chiral
( E , Z : C 1 ) a
t P - C 2 ( z ) chiral
t P - C 2 ( z ) chiral
"
"
( C 1 ) a
( E : C 1 ) a
ta P - C 2 ( y ) chiral
"
"
ta Z-RPR 0 - C 2 ( y ) chiral
( C 1 ) a
ts P - C 2 ( x ) chiral
"
ts E-RPR 0 - C 2 ( x ) chiral
"
( Z : C 1 ) a
(continued)
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