Deficiency and Delinquency: An Interpretation of Mental TestingMiner, James Burt
Science
Deficiency and Delinquency: An Interpretation of Mental Testing
Miner, James Burt
Children with mental disabilities; Juvenile delinquents; Mentally ill offenders; Psychological tests
Pearson believes that “the Gaussian curve will be found to describe
effectively the distribution of mental excess and defect” for
intermediate ages as measured by Jaederholm's form of the Binet scale.
The data on which Pearson places reliance are Jaederholm's results in
testing 261 normal children 6-14 years of age in the Stockholm schools
and 301 backward children in the special help classes of the same city.
The best fit of a normal curve to the data was obtained with a group of
100 8-year-old children, in which case the chances were even that
samples from a normal distribution would fit. With his larger normal and
backward groups combined in proper proportions in one population the
chances were 20 to 1 that such a distribution as was actually found
would not fit into the Gaussian distribution. He admits that “this is
not a very good result,” although it is better than when the Gaussian
curve is fitted to either the normal or the backward group alone. In a
subsequent paper he gives each child a score relative to the standard
deviation of the normal child _of his own age_, a method comparable to
his treatment of Norsworthy's data. He then finds that “10% to 20% or
those from 4 to 4.5 years and beyond of mental defect could not be
matched at all from 27,000 children” (_164_, p. 46). In each case the
distributions actually found were skewed somewhat toward deficiency.
Furthermore, when he suggests that -4 S. D. may be used as a borderline
for tested deficiency, he recognized that the mental ability of children
is skewed so far as the empirical data are concerned. With a normal
distribution there would not be two children in 100,000 who would fall
below this borderline. Nevertheless, the normal curve serves for most
practical purposes to describe the middle ranges of ability.
Pearson thinks that the skewed distributions of his data may possibly be
explained by the drawing off of older children of better ability to the
“Vorgymnasium,” or to the higher-grade schools, by the incompleteness of
the higher age testing, or by the “possibility of the existence of a
really anomalous group of mental defectives, who, while continuously
graded _inter se_, and continuously graded with the normal population as
far as intelligence tests indicate, are really heterogeneous in origin,
and differentiated from the remainder of the mentally defective
population” (_164_, p. 34). The last hypothesis, of course, supposes
that mental ability is skewed and suggests the cause. He supplements
this explanation by stating that the heterogeneous cause of the “social
inefficiency” of the deficients may not be connected directly with the
intellect but affect rather the conative side of the mind. A skewed
distribution under biological principles of interpretation supposes a
single cause or group of causes especially affecting a portion of the
population.
Public-domain text, read in full here on John Shaqi.
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