Table 3. Bangor k and Cowan’s k Estimates of Visual WM Capacity in Experiments 1–4.
Bangor k |
Cowan’s kavge |
|||
---|---|---|---|---|
Unfamiliar | Famous | Unfamiliar | Famous | |
Experiment 1 Upright faces, 2-digit subvocal |
2.40 (±0.11) | 2.66 (±0.10) | 2.46 (±0.12) | 2.77 (±0.14) |
Experiment 2 Upright faces, 2-digit vocal |
2.07 (±0.17) | 2.96 (±0.19) | 2.25 (±0.18) | 2.63 (±0.20) |
Experiment 2 Upright faces, 5-digit vocal |
1.98 (±0.30) | 2.46 (±0.27) | 2.57 (±0.21) | 2.61 (±0.17) |
Experiment 2 Upright faces, verbal loads combined |
2.03 (±0.24) | 2.71 (±0.23) | 2.41 (±0.20) | 2.62 (±0.19) |
Experiment 3 Inverted faces, 2-digit subvocal |
2.05 (±0.13) | 2.09 (±0.13) | 1.76 (±0.09) | 2.02 (±0.08) |
Experiment 4 Inverted faces, 5-digit vocal |
1.84 (±0.25) | 1.95 (±0.24) | 2.16 (±0.18) | 2.27 (±0.22) |
Note. Experiment 1: upright faces, 2-digit subvocal concurrent verbal WM load; Experiment 2: upright faces, 2-digit, 5-digit, and combined-digit vocalised concurrent verbal WM load; Experiment 3: inverted faces, 2-digit subvocal concurrent verbal WM load; Experiment 4: inverted faces, 5-digit vocalised concurrent verbal WM load. Bangor k is a new estimate we devised to measure visual WM capacity that improves on aspects of previous measures. The formula for Bangor k is k = 10^ ((y–b)/m)], where b and m are the intercept and slope respectively of the d′ values from loads 2–6 (load was log transformed), and y is a d′ criterion threshold. Cowan’s k was calculated at all loads for each participant, using the formula k = load * (hits-false alarms); we then used the average k value (kavge) to calculate the group capacity estimate. Parenthetical values give the standard error.