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USE OF THE
TELLEGEN AND Briggs formula TO DETERMINE the
Canadian Dumont-Willis-Beal Indexes
(CAN-DWBI-1 & CAN-DWBI-2) for the Canadian
WISC-IV
-
- Ron
Dumont, John O Willis and A. Lynne Beal
-
- In this
short paper, we provide two alternative composite scores (CAN-DWBI-1
and CAN-DWBI-2) for the
WISC-IV with Canadian norms.
CAN-DWBI-1 is derived from the three subtests that enter the VCI and
the three subtests that enter the PRI.
CAN-DWBI-2 is derived from
the two subtests that enter the WMI and the two subtests that enter the PSI.
We refer to these composites as the Canadian Dumont-Willis-Beal Indexes (CAN-DWBI’s)
in order to distinguish them from the traditional ten-subtest Full Scale IQ.
The Canadian Dumont-Willis-Beal Indexes separates the six subtests that are
stronger measures of verbal and non-verbal intelligence from the other four
subtests
that are not
as highly correlated with FSIQ (i.e., Digit Span, Letter-Number Sequencing,
Coding, and Symbol Search).
-
- The
CAN-DWBI-1 score is a
six-subtest composite that excludes subtests which load on the WMI and PSI.
-
- The
CAN-DWBI-2 score is a
four-subtest composite that includes subtests which load on the WMI and PSI.
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- Examiners
may wish to report CAN-DWBI’s
when the Verbal (VCI) and Perceptual (PRI) abilities are found to be close
to one another yet significantly different from those of the Working Memory
(WMI) or Processing Speed (PSI) abilities.
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-
The tables for
the CAN-DWBI’s are provided
below. These tables were developed using the procedures described for the
American Dumont Willis Index 1 (DWI-1) and the Dumont-Willis Index-2
(DWI-2). The procedure uses the WISC-IV Canadian subtest intercorrelations
(Table 5.1, page 67, WISC-IV Canadian Manual)
and the Tellegen and Briggs procedure.
Conceptually, the Canadian Dumont-Willis-Beal Index-1 parallels the General
Ability Index (GAI) developed by Prifitera, Weiss, and Saklofske
for the sum of scaled scores for the eight VCI and POI subtests of the
WISC-III. Prifitera, Weiss, and Saklofske's table was based directly on the
WISC-III Canadian normative data.
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-
Similarly, the
Canadian Dumont-Willis-Beal Index-2 is based on the sum of scaled scores for
the Digit Span and Letter-Number Sequencing (WMI) and Coding and Symbol
Search (PSI) subtests. This score is very similar to Alan Kaufman's "third
factor"
and "SCAD"
scores. It should be computed and considered only when the four WMI and PSI
subtest scores are close to one another and substantially separate from the
VCI and PRI subtests. In those cases, the CAN-DWBI-1 and CAN-DWBI-2 scores
may be an efficient alternative means of summarizing the 10 WISC-IV core
subtests, but they must never be confused with Canadian normative WISC-IV
factor and IQ scores.
-
- To use
these tables, first calculate the Canadian Dumont-Willis-Beal Index-1 Sum of
Scaled Scores (CAN-DWBI-1 SSS) by adding the scaled scores for the following
six subtests: Similarities, Vocabulary, Comprehension, Block Design, Picture
Concepts, and Matrix Reasoning.
-
- Second,
calculate the Canadian Dumont-Willis-Beal Index-2 Sum of Scaled Scores
(CAN-DWBI-2 SSS) by adding the scaled scores for the following four
subtests: Digit Span, Letter-Number Sequencing, Coding, and Symbol Search.
-
- Using the
appropriate table (CAN-DWBI-1 or CAN-DWBI-2), find the resulting Canadian
Dumont-Willis-Beal Index Sum of Scaled Scores in the column labeled "Sum of
CAN-DWBI SSS" in the Tables below and read across the row to determine the
CAN-DWBI score, associated percentile rank, and 95% confidence interval
(based upon the Standard Error of Estimate). Be sure to use the
"CAN-DWBI-1: VCI + PRI" table for the six Verbal Comprehension and
Perceptual Reasoning subtests (you will see that a SSS of 60 equals a
standard score of 100). Use the "CAN-DWBI-2: WMI + PSI" table for the four
Working Memory and Processing Speed subtests (you will see that a SSS of 40
equals a standard score of 100).
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- Estimates
of overall abilities calculated in this way should always be clearly
identified as CAN-DWBI scores in both text and tables of reports. These
scores must not be confused with the Full Scale IQ, although they may be
more useful estimates of intellectual ability in some cases, for example,
for some gifted children and for some children with relative weaknesses in
Working Memory and/or Processing Speed. For the latter group, the CAN-DWBI’s
may help avoid Dumont and Willis's Mark Penalty,
the depression of a measure of intelligence by a low score on a measure of a
student's specific weakness. Other children may score significantly higher
on the WMI and PSI indices than on the VCI and PSI indices, which may mask
important difficulties with conceptual thinking if the FSIQ is used without
the CAN-DWBI’s.
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- The
equivalent tables for the U.S. WISC-IV and additional information about the
Tellegen and Briggs formulas are posted at http://alpha.fdu.edu/psychology.
Canadian Dumont-Willis-Beal Index 1 (CAN-DWBI-1: VCI+PRI)
|
Sum of CAN-DWBI-1 SSS |
CAN-DWBI-1 Score |
Percentile Rank |
95% Confidence Range |
|
Sum of CAN-DWBI-1 SSS |
CAN-DWBI-1 Score |
Percentile Rank |
95% Confidence Range |
|
Min |
Max |
|
Min |
Max |
|
6 |
39 |
1 |
36 |
48 |
|
61 |
101 |
53 |
95 |
107 |
|
7 |
40 |
1 |
37 |
50 |
|
62 |
102 |
55 |
96 |
108 |
|
8 |
41 |
1 |
38 |
51 |
|
63 |
103 |
58 |
97 |
109 |
|
9 |
42 |
1 |
39 |
52 |
|
64 |
105 |
61 |
98 |
111 |
|
10 |
44 |
1 |
40 |
53 |
|
65 |
106 |
63 |
99 |
112 |
|
11 |
45 |
1 |
41 |
54 |
|
66 |
107 |
66 |
100 |
113 |
|
12 |
46 |
1 |
42 |
55 |
|
67 |
108 |
68 |
101 |
114 |
|
13 |
47 |
1 |
43 |
56 |
|
68 |
109 |
73 |
102 |
115 |
|
14 |
48 |
1 |
44 |
57 |
|
69 |
110 |
75 |
103 |
116 |
|
15 |
49 |
1 |
46 |
58 |
|
70 |
111 |
77 |
104 |
117 |
|
16 |
50 |
1 |
47 |
59 |
|
71 |
112 |
79 |
106 |
118 |
|
17 |
52 |
1 |
48 |
60 |
|
72 |
114 |
81 |
107 |
119 |
|
18 |
53 |
1 |
49 |
61 |
|
73 |
115 |
82 |
108 |
120 |
|
19 |
54 |
1 |
50 |
62 |
|
74 |
116 |
84 |
109 |
121 |
|
20 |
55 |
1 |
51 |
63 |
|
75 |
117 |
86 |
110 |
122 |
|
21 |
56 |
1 |
52 |
65 |
|
76 |
118 |
88 |
111 |
123 |
|
22 |
57 |
1 |
53 |
66 |
|
77 |
119 |
90 |
112 |
124 |
|
23 |
58 |
1 |
54 |
67 |
|
78 |
120 |
91 |
113 |
126 |
|
24 |
59 |
1 |
55 |
68 |
|
79 |
121 |
92 |
114 |
127 |
|
25 |
61 |
1 |
56 |
69 |
|
80 |
123 |
93 |
115 |
128 |
|
26 |
62 |
1 |
57 |
70 |
|
81 |
124 |
94 |
116 |
129 |
|
27 |
63 |
1 |
58 |
71 |
|
82 |
125 |
95 |
117 |
130 |
|
28 |
64 |
1 |
59 |
72 |
|
83 |
126 |
95 |
118 |
131 |
|
29 |
65 |
1 |
61 |
73 |
|
84 |
127 |
96 |
119 |
132 |
|
30 |
66 |
1 |
62 |
74 |
|
85 |
128 |
96 |
121 |
133 |
|
31 |
67 |
1 |
63 |
75 |
|
86 |
129 |
97 |
122 |
134 |
|
32 |
68 |
2 |
64 |
76 |
|
87 |
130 |
97 |
123 |
135 |
|
33 |
70 |
2 |
65 |
77 |
|
88 |
132 |
98 |
124 |
136 |
|
34 |
71 |
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