Then we form the sum of positive signed ranks,
S = sum(u(s
) s
, i = 1:n),
i
i
where u(s
)=1 if s
> 0, and u(s
i
i
In our example, S = s
Small Probe Sets
When n is small (we use n < 12), we can assign signs to ranks r
2, ..., n) in every possible way, calculate the sum of positive ranks and
denote this sum by S
n
2
∑
n –
p S ( )
(
=
u S
2
j
j
=
1
where:
if S
> S then u(S
j
if Sj < S then u(S
if S
equals S then u(S
j
if S
does not equal S then u(S
j
In our example, all possible signed ranks and the sum of positive ranks
S
are list in the table below
j
does not matter, we use the ascending order of their absolute values in
the table and denote them by s'
Appendix C | Dynamic Model Mapping Algorithm
) = 0 if s
i
i
+ s
+ s
+ s
= 10.5.
1
2
4
5
n
(j=1, ..., 2
). We define
j
>
)
(
)
S
+
0.5u S
=S
j
> S) is 1
j
> S) is 0
j
= S) is 1
j
= S) is 0
j
(Table
C.3). Since the order of these ranks
.
i
< 0.
349
(i=1,
i
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