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constitution of a population, or during its history, and can more powerfully detect when the
populations reach a demographic stability after a rapid population growth.
Table 2. The test of Zhivotovsky et al. (2000) (S k ) to detect demographic changes applied
to microsatellites. SD = Standard deviation. LCL = Lower Confidence Limit. UCL =
Upper Confidence Limit. t = Student´s t test. IC = Interval of confidence. * Statistically
significant value at P < 0.05.
Bolivia
(Mamore
River)
Napo-
Curaray
River
Upper
Amazon
Marañon
River
Statistics
Ucayali River
0.9951
± 0.2647
2.6250
± 0.8256
2.2580
± 0.7985
3.4587
± 1.7184
2.1342
± 0.7786
Var ± SD
95% LCL
0.4053
0.7575
0.4518
-0.5041
0.3388
95% UCL
1.5849
4.4932
4.0643
7.4214
3.9297
_
K ± SD
19.2440
± 9.1901
35.5744
± 16.2864
23.6875
± 11.2147
60.2202
± 42.5884
29.5012
± 12.6116
95% LCL
-1.2327
-1.2680
-1.6818
-37.9888
0.4187
95% UCL
39.7208
72.4169
49.0569
158.4292
58.5836
S k
-2.2533
0.2077
0.3498
0.1753
-0.0001
t
-5.274*
0.956
2.098*
0.703
0.0005
(-3.090
/-1.416)
(-0.218
/0.634)
(0.023
/0.676)
(-0.313
/0.664)
(-0.455
/0.455)
95% IC
(-3.351
/-1.155)
(-0.351
/0.766)
(-0.078
/0.778)
(-0.465
/0.815)
(-0.597
/0.596)
99% IC
The Garza & Williamson (2001)'s test agrees quite well with the results showed by the
Zhivotovsky et al. (2000)'s test. The Bolivian population showed certain evidence of a
bottleneck event, although not drastic. To carry out this test previously, I estimated the  (=
4N e ) statistic and the percentage of multiple step mutations, which were  = 2.227 + 1.846
and 13.18 % for the Bolivian case, respectively. The average observed M value was 0.7846.
A 10,000 simulation run with these parameters (values cited above) and sample size used
resulted in an average M of 0.8143 with 95 % of the individual M values for each marker
under the critical value of M c = 0.7094 (indicative of a demographic constant population).
Five markers showed an individual M below this critical value (Ev14, M = 0.6667; Ev76, M
= 0.60; Ev37, M = 0.7072; Ev94, M = 0.3333; MK5, M = 0.6667), and therefore this fraction
is statistically significant ( 2 = 4.77, 1 df, P < 0.05). In contrast, not a single Peruvian river or
upper Amazon set showed evidence of any bottleneck. For instance, the overall Amazon set
showed  = 5.364 + 5.812 and 3.25 % and an average M of 0.9157, whereas the 10,000
simulated M was 0.8964 with 95 % of the individual M values for each marker under the
critical value of M c = 0.8159 labeling it a demographic constant population. Only one marker
was below this critical value (EV96, M = 0.60), but this was an insignificant quantity ( 2 =
0.18, 1 df, P > 0.05). Henceforth, the overall Amazonian pink river dolphin showed a
historical constant demographic size, contrary to that determined for the Bolivian pink river
dolphin population. The  value of the upper Amazonian population was two times that of the
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