A Novel Approach to Measuring an Old Construct: Aligning the Conceptualisation and Operationalisation of Cognitive Flexibility
Abstract
:1. Introduction
2. Conceptual Foundation
2.1. Cognitive Flexibility—A New Name for an Old Thing?
To invent without scruple a new principle to every new phenomenon, instead of adapting it to the old; to overload our hypotheses with a variety of this kind; are certain proofs, that none of these principles is the just one, and that we only desire, by a number of falsehoods, to cover our ignorance of the truth.(Hume, 1739–40)
2.2. Defining Cognitive Flexibility
2.2.1. Cognitive Flexibility as Executive Function
2.2.2. Cognitive Flexibility as Intelligence
2.3. Problem, What Problem?
2.4. Redressing the Discrepancy between Conceptualisation and Operationalisation
2.4.1. The Concept of Novelty
2.4.2. Operationalising Cognitive Flexibility
2.4.3. Cognitive Flexibility when Dealing with Obscured Novelty
2.4.4. Cognitive Flexibility when Dealing with Ostensible Novelty
2.5. Aims: Research Objectives
3. Materials and Methods
3.1. Participants
3.2. Measures
3.2.1. Flexible Inference Task
3.2.2. Flexible Mapping Task
3.2.3. Conventional gf Measures as Reference Tests
3.2.4. GPA
4. Results and Discussion
N | Mean | Stdev | FIT_typ | FIT_atyp1 | FIT_atyp2 | FIT_atyp_x | FMT_hom | FMT_het1 | FMT_het2 | FMT_het_x | LOC_gf | LTR_gf | BON_gf | gf_comp | HS_GPA | GPA_C1 | congruent | incongruent | |
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
FIT_typ | 271 | .713 | .142 | 271 | 271 | 271 | 223 | 223 | 223 | 223 | 223 | 236 | 235 | 224 | 230 | 217 | 223 | 223 | |
FIT_atyp1 | 271 | .546 | .168 | .51 | 271 | 271 | 223 | 223 | 223 | 223 | 223 | 236 | 235 | 224 | 230 | 217 | 223 | 223 | |
FIT_atyp2 | 271 | .432 | .151 | .34 | .46 | 271 | 223 | 223 | 223 | 223 | 223 | 236 | 235 | 224 | 230 | 217 | 223 | 223 | |
FIT_atyp_x | 271 | .489 | .139 | .50 | .86 | .85 | 223 | 223 | 223 | 223 | 223 | 236 | 235 | 224 | 230 | 217 | 223 | 223 | |
FMT_hom | 254 | .651 | .136 | .42 | .49 | .42 | .53 | 254 | 254 | 254 | 240 | 233 | 232 | 226 | 221 | 208 | 223 | 223 | |
FMT_het1 | 254 | .569 | .153 | .34 | .34 | .26 | .35 | .54 | 254 | 254 | 240 | 233 | 232 | 226 | 221 | 208 | 223 | 223 | |
FMT_het2 | 254 | .639 | .168 | .30 | .34 | .26 | .35 | .50 | .55 | 254 | 240 | 233 | 232 | 226 | 221 | 208 | 223 | 223 | |
FMT_het_x | 254 | .603 | .142 | .36 | .39 | .30 | .40 | .59 | .87 | .89 | 240 | 233 | 232 | 226 | 221 | 208 | 223 | 223 | |
LOC_gf | 256 | .459 | .197 | .33 | .35 | .27 | .37 | .37 | .44 | .32 | .43 | 249 | 248 | 241 | 223 | 210 | 221 | 221 | |
LTR_gf | 257 | .755 | .136 | .35 | .28 | .23 | .30 | .28 | .30 | .22 | .30 | .36 | 252 | 241 | 216 | 203 | 220 | 220 | |
BON_gf | 253 | .332 | .242 | .30 | .32 | .18 | .30 | .34 | .26 | .17 | .24 | .32 | .30 | 241 | 215 | 202 | 219 | 219 | |
gf_comp | 242 | .000 | 1.00 | .44 | .42 | .31 | .43 | .44 | .45 | .32 | .44 | .76 | .75 | .72 | 210 | 197 | 213 | 213 | |
HS_GPA | 266 | 3.394 | .457 | .28 | .25 | .40 | .37 | .53 | .46 | .36 | .46 | .34 | .35 | .16 | .38 | 246 | 190 | 190 | |
GPA_C1 | 253 | 1.917 | .588 | .36 | .36 | .44 | .46 | .60 | .51 | .42 | .53 | .37 | .28 | .28 | .42 | .74 | 177 | 177 | |
congruent | 223 | .692 | .977 | .84 | .59 | .45 | .62 | .84 | .52 | .47 | .57 | .42 | .37 | .38 | .53 | .48 | .57 | 223 | |
incongruent | 223 | .558 | .966 | .51 | .74 | .68 | .83 | .67 | .74 | .75 | .84 | .48 | .35 | .32 | .52 | .50 | .59 | .71 |
4.1. Complexity Assumption
4.2. Separability Assumption
4.3. Predictive Utility Assumption
5. General Discussion
5.1. What We Did
5.2. What We Have Found
5.3. Cognitive Flexibility: A Tentative Précis
5.4. Where to from Here?
5.4.1. Models of Measurement
5.4.2. Ergodicity
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Conflicts of Interest
Appendix A
- FITwords: top left (rhyme); FITnumbers: top right (11 × 9 = 99); FITshapes: bottom right (rectangular)
- FITwords-left: top right (palindrome); FITwords-right: bottom right (3 letters);
- FITnumbers-left: bottom left (symmetry); FITnumbers-right: bottom left (cross sum = 18);
- FITshapes-left: bottom left (vertical); FITshapes-right: top left (number of features = 6);
- FMTwords: top right (synonyms); FMTnumbers: bottom left (quadrupling); FMTshapes: bottom right (two thirds)
- FMTwords-shape: bottom left (equivalent, same numbers of squares); FMTwords-numbers: top right (equivalent);
- FMTnumbers-words: bottom right (quadrupling); FMTnumbers-shapes: top right (quadrupling);
- FMTshapes-words: top right (two thirds); FMTshapes-numbers: top right (two thirds).
1 | Interestingly, the notion of progressive adaptability suggests conceptual overlap with the ability to learn, which is another aspect of intellectual functioning that is insufficiently represented in conventional approaches to the measurement of intelligence (Beckmann 2006, 2014). |
2 | Please note that “domain” refers to the stimuli in the analogy stem, i.e., these are the terms A and B in the analogy of the form A : B :: C : ??. |
3 | As has been extensively discussed elsewhere (e.g., Borsboom et al. 2004; Borsboom 2005), it is important to realise that correlations between task performance and some criterion cannot be interpreted as indicators of some form of validity (e.g., “predictive validity”). |
4 | Note, the term ‘Dynamic Testing’ is not to be confused with the term ‘Dynamic Assessment’ (for clarification, see e.g., Guthke and Beckmann 2000a). One of the main differentiators is that the term ‘Dynamic Testing’ refers to the psychometric approach to measuring intellectual change potential (assessment via response to intervention), whilst the term ‘Dynamic Assessment’ (Feuerstein et al. 1979) tends to refer to a clinical approach with a primarily intervention focus (i.e., assessment as monitoring progress in interactively mediated learning). |
5 | The obscured novelty induced in the Flexible Inference Task invites a jingle fallacy; the ostensible novelty induced in the Flexible Mapping Task invites a jangle fallacy. |
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Model | df | AIC | BIC | χ2 | Δχ2 | RMSEA | df | p |
---|---|---|---|---|---|---|---|---|
bi-factor model | 21 | −2082.2 | −2001.0 | 23.186 | ||||
gf-factor model | 27 | −2025.4 | −1964.5 | 92.048 | 68.862 | .21923 | 6 | <.0001 |
Predictor | b | b CI95% | β | β CI95% | Fit | Difference |
---|---|---|---|---|---|---|
(Intercept) | −2.80 ** | [−3.77, −1.84] | ||||
HS_GPA | 1.30 ** | [1.04, 1.55] | 0.62 | [0.50, 0.74] | ||
gf_comp | 0.09 | [−0.04, 0.23] | 0.09 | [−0.04, 0.22] | ||
FIT_typ | 0.62 | [−0.20, 1.44] | 0.09 | [−0.03, 0.21] | ||
R2 = .501 ** | ||||||
CI95% [.39, .58] | ||||||
(Intercept) | −2.83 ** | [−3.77, −1.89] | ||||
HS_GPA | 1.21 ** | [0.96, 1.46] | 0.58 | [0.46, 0.70] | ||
gf_comp | 0.06 | [−0.07, 0.19] | 0.06 | [−0.07, 0.19] | ||
FIT_typ | 0.10 | [−0.77, 0.98] | 0.02 | [−0.12, 0.15] | ||
FIT_atyp | 1.40 ** | [0.44, 2.35] | 0.20 | [0.06, 0.33] | ||
R2 = .525 ** | ΔR2 = .015 * | |||||
CI95% [.41, .60] | CI95% [.01, .06] |
Predictor | b | b CI95% | β | β CI95% | Fit | Difference |
---|---|---|---|---|---|---|
(Intercept) | −3.05 ** | [−3.84, −2.25] | ||||
HS_GPA | 1.11 ** | [0.86, 1.36] | 0.53 | [0.41, 0.65] | ||
gf_comp | 0.09 | [−0.03, 0.20] | 0.09 | [−0.03, 0.20] | ||
FMT_hom | 2.01 ** | [1.15, 2.87] | 0.28 | [0.16, 0.40] | ||
R2 = .592 ** | ||||||
CI95% [.49, .66] | ||||||
(Intercept) | −3.19 ** | [−3.99, −2.40] | ||||
HS_GPA | 1.05 ** | [0.80, 1.30] | 0.50 | [0.38, 0.62] | ||
gf_comp | 0.05 | [−0.06, 0.17] | 0.05 | [−0.06, 0.17] | ||
FMT_hom | 1.51 ** | [0.58, 2.44] | 0.21 | [0.08, 0.34] | ||
FMT_het | 1.15 * | [0.25, 2.04] | 0.17 | [0.04, 0.30] | ||
R2 = .606 ** | ΔR2 = .015 * | |||||
CI95% [.51, 0.67] | CI95% [0.01, 0.04] |
Predictor | b | b CI95% | β | β CI95% | Fit | Difference |
---|---|---|---|---|---|---|
(Intercept) | −3.61 ** | [−4.56, −2.67] | ||||
HS_GPA | 1.21 ** | [0.95, 1.46] | 0.56 | [0.45, 0.68] | ||
gf_comp | 0.06 | [−0.07, 0.19] | 0.06 | [−0.07, 0.18] | ||
congruent | 2.25 ** | [1.14, 3.35] | 0.26 | [0.13, 0.39] | ||
R2 = .570 ** | ||||||
CI95% [.47, .64] | ||||||
(Intercept) | −3.65 ** | [−4.56, −2.74] | ||||
HS_GPA | 1.10 ** | [0.85, 1.35] | 0.51 | [0.40, 0.63] | ||
gf_comp | 0.02 | [−0.11, 0.15] | 0.02 | [−0.10, 0.14] | ||
congruent | 1.09 | [−0.16, 2.35] | 0.13 | [−0.02, 0.27] | ||
incongruent | 2.17 ** | [0.93, 3.42] | 0.26 | [0.11, 0.40] | ||
R2 = .601 ** | ΔR2 = .030 * | |||||
CI95% [.50, 0.66] | CI95% [.00, .06] |
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Beckmann, J.F.; Birney, D.P.; Sternberg, R.J. A Novel Approach to Measuring an Old Construct: Aligning the Conceptualisation and Operationalisation of Cognitive Flexibility. J. Intell. 2024, 12, 61. https://doi.org/10.3390/jintelligence12060061
Beckmann JF, Birney DP, Sternberg RJ. A Novel Approach to Measuring an Old Construct: Aligning the Conceptualisation and Operationalisation of Cognitive Flexibility. Journal of Intelligence. 2024; 12(6):61. https://doi.org/10.3390/jintelligence12060061
Chicago/Turabian StyleBeckmann, Jens F., Damian P. Birney, and Robert J. Sternberg. 2024. "A Novel Approach to Measuring an Old Construct: Aligning the Conceptualisation and Operationalisation of Cognitive Flexibility" Journal of Intelligence 12, no. 6: 61. https://doi.org/10.3390/jintelligence12060061
APA StyleBeckmann, J. F., Birney, D. P., & Sternberg, R. J. (2024). A Novel Approach to Measuring an Old Construct: Aligning the Conceptualisation and Operationalisation of Cognitive Flexibility. Journal of Intelligence, 12(6), 61. https://doi.org/10.3390/jintelligence12060061