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IntelligenceSummary Of ChangesInfluence Of The Subject's Attitude Giving Differences From Memory How The Scale Is Used Pointing To Parts Of The Body Copying A Square Comprehension Third Degree Discrimination Of Forms Superior Adult 4: Repeating Thought Of Passage Some Avowed Limitations Of The Binet Tests Superior Adult 2: Binet's Paper-cutting Test Finding Rhymes Giving Definitions In Terms Of Use The Ball-and-field Test (score 2 Inferior Plan) Scattering Of Successes Copying A Diamond Order Of Giving The Tests Material For Use In Testing Giving Similarities Three Things Alternative Test 1: Naming The Months |
Effects Of The Revision On The Mental Ages SecuredThe most important effect of the revision is to reduce the mental ages secured in the lower ranges of the scale, and to raise considerably the mental ages above 10 or 11 years. This difference also obtains, though to a somewhat smaller extent, between the Stanford revision and those of Goddard and Kuhlmann. For example, of 104 adult individuals testing by the Stanford revision between 12 and 14 years, and who were therefore somewhat above the level of feeble-mindedness as that term is usually defined, 50 per cent tested below 12 years by the Goddard revision. That the dull and border-line adults are so much more readily distinguished from the feeble-minded by the Stanford revision than by other Binet series is due as much to the addition of tests in the upper groups as to the relocation of existing tests. On the other hand, the Stanford revision causes young subjects to test lower than any other version of the Binet scale. At 5 or 6 years the mental ages secured by the Stanford revision average from 6 to 10 months lower than other revisions yield. The above differences are more significant than would at first appear. An error of 10 months in the mental age of a 5-year-old is as serious as an error of 20 months in the case of a 10-year-old. Stating the error in terms of the intelligence quotient makes it more evident. Thus, an error of 10 months in the mental age of a 5-year-old means an error of almost 15 per cent in the intelligence quotient. A scale which tests this much too low would cause the child with a true intelligence quotient of 75 (which ordinarily means feeble-mindedness or border-line intelligence) to test at 90, or only slightly below normal. Three serious consequences came from the too great ease of the original Binet scale at the lower end, and its too great difficulty at the upper end:-- 1. In young subjects the higher grades of mental deficiency were overlooked, because the scale caused such subjects to test only a little below normal. 2. The proportion of feeble-mindedness among adult subjects was greatly overestimated, because subjects who were really of the 12- or 13-year mental level could only earn a mental age of about 11 years. 3. Confusion resulted in efforts to trace the mental growth of either feeble-minded or normal children. For example, by other versions of the Binet scale an average 5-year-old will show an intelligence quotient probably not far from 110 or 115; at 9, an intelligence quotient of about 100; and at 14, an intelligence quotient of about 85 or 90. By such a scale the true border-line case would test approximately as follows:-- At age 5, 90 I Q (apparently not far below normal). At age 9, 75 I Q (border-line). At age 14, 65 I Q (moron deficiency). On the other hand, re-tests of children by the Stanford revision have been found to yield intelligence quotients almost identical with those secured from two to four years earlier by the same tests. Those who graded feeble-minded in the first test graded feeble-minded in the second test: the dull remained dull, the average remained average, the superior remained superior, and always in approximately the same degree.[18] [18] See "Some Problems relating to the Detection of Border-line Cases of Mental Deficiency," by Lewis M. Terman and H. E. Knollin, in _Journal of Psycho-Asthemes_, June, 1916. It is unnecessary to emphasize further the importance of having an intelligence scale which is equally accurate at all points. Absolute perfection in this respect is not claimed for the Stanford revision, but it is believed to be at least free from the more serious errors of other Binet arrangements. Next: The Distribution Of Intelligence Previous: Summary Of Changes
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