No.
Type
A B
Functions
1
I I
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I ( i I x i A ) ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I ( I − i I x i B ) ( q 0 B ( T ) − q I B ( T ) )
2
I II
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I ( i I x i A ) ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I [ ( I − i I ) 2 x i B ] ( q 0 B ( T ) − q I B ( T ) )
3
I III
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I ( i I x i A ) ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I [ 2 I ( I − i ) − ( I − i ) 2 I 2 x i B ] ( q 0 B ( T ) − q I B ( T ) )
4
II I
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I [ ( i I ) 2 x i A ] ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I ( I − i I x i B ) ( q 0 B ( T ) − q I B ( T ) )
5
II II
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I [ ( i I ) 2 x i A ] ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I [ ( I − i I ) 2 x i B ] ( q 0 B ( T ) − q I B ( T ) )
6
II III
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I [ ( i I ) 2 x i A ] ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I [ 2 I ( I − i ) − ( I − i ) 2 I 2 x i B ] ( q 0 B ( T ) − q I B ( T ) )
7
III I
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I ( 2 I i − i 2 I 2 x i A ) ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I ( I − i I x i B ) ( q 0 B ( T ) − q I B ( T ) )
8
III II
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I ( 2 I i − i 2 I 2 x i A ) ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I [ ( I − i I ) 2 x i B ] ( q 0 B ( T ) − q I B ( T ) )
9
III III
q ( x , T , σ ) = x A q 0 A ( T ) + x B q I B ( T ) + ∑ i = 0 I ( 2 I i − i 2 I 2 x i A ) ( q I A ( T ) − q 0 A ( T ) ) + ∑ i = 0 I [ 2 I ( I − i ) − ( I − i ) 2 I 2 x i B ] ( q 0 B ( T ) − q I B ( T ) )