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the squamosal bone, with R 2 = 0.4641. The width of premaxillaries at midlength of rostrum
(V6) was the morphometric trait which showed a significant relationship with age, but with
lower correlation.
Table 4. Linear regression equations Y = a + bX . V = Significant variable. P = significant
probability. R 2 = coefficient of determination.
X P R 2
Y =
a +
b
Age
-38.8895
2.6687
V15 0.0000 0.4641
Age
-27.1907
5.1523
V21 0.0000 0.4275
Age
-30.1253
16.5529
V42 0.0000 0.3854
Age
-39.108
13.1322
V30 0.0000 0.3739
Age
-36.7558
5.9261
V3 0.0000 0.3637
Age
-30.5325
2.7541
V12 0.0001 0.3555
Age
-23.2609
2.9087
V11 0.0001 0.3314
Age
-29.8114
3.6238
V37 0.0002 0.3160
Age
-14.0205
6.5668
V29 0.0003 0.2986
Age
-5.9999
5.1261
V26 0.0004 0.2816
Age
-12.3174
3.9934
V27 0.0005 0.2730
Age
-18.6417
5.1957
V23 0.0005 0.2726
Age
-16.961
1.5761
V38 0.0019 0.2498
Age
-33.0639
3.9577
V22 0.0014 0.2371
Age
-48.0576
14.9523
V41 0.0015 0.2291
Age
-21.0493
1.2048
V2 0.0016 0.2233
Age
-20.2478
1.0683
V9 0.0039 0.1950
Age
-21.7943
0.8342
V1 0.0053 0.1783
Age
-17.6538
1.2612
V33 0.0059 0.1745
Age
-7.3988
1.942
V13 0.0092 0.1697
Age
-19.1031
8.4843
V28 0.0091 0.1657
Age
-19.8644
2.665
V19 0.0133 0.1438
Age
-3.7023
0.5223
V35 0.0328 0.1307
Age
-3.1229
9.093
V6 0.0441 0.0975
Multiple Lineal Regressions
Out of the 24 variables employed (those which were significant in the linear regression
analysis), 8 skull measurements turned out to be highly significant in the multiple regression
(Table 5). That is to say, these were the variables that correlated the best (compared to other
variables) with age. The maximum width between zygomatic processes of squamosal bones
again turned out to be the variable that better correlated with the age, with p = 0.00001 and R 2
= 0.0861. In this case, the smaller diameter of the left temporal fossa proper was the variable
which showed the smallest correlation of the significant variables. R 2 was 0.8171 for the 24
variables employed, which means that these variables explained 81 % of the age variation.
In Table 6, the observed age estimates for the 71 exemplars analyzed were compared
with those estimated throughout the multiple regression equation calculated.
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