Table 1.
Memory judgment | Trace vector
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|V〉 | |G〉 | |N〉 | Vector sum | |
1. Item false memory experiment
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Cue = target
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O? | |vO|2 | |gO|2 | 0 | |vO|2 + |gO|2 |
NS? | 0 | |gO|2 | 0 | |gO|2 |
ND? | 0 | 0 | |nO|2 | |nO|2 |
Total memory probability | |vO|2 +|gO|2 +|gO|2 + |nO|2 > 1 | |||
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Cue = New-Similar
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O? | |vns|2 | |gns|2 | 0 | |vns|2 + |gns|2 |
NS? | 0 | |gns|2 | 0 | |gns|2 |
ND? | 0 | 0 | |nns|2 | |nns|2 |
Total memory probability | |vns|2 +|gns|2 +|gns|2 + |nns|2 > 1 | |||
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Cue = New-dissimilar
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O? | |vnd|2 | |gnd|2 | 0 | |vnd|2 + |gnd|2 |
NS? | 0 | |gnd|2 | 0 | |gnd|2 |
ND? | 0 | 0 | |nnd|2 | |nnd|2 |
Total memory probability | |vnd|2 +|gnd|2 +|gnd|2 + |nnd|2 > 1 | |||
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2. Source false memory experiment
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Cue = List 1target
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List 1? | |vL1-1|2 | |gL1|2 | 0 | |vL1-1|2 +|gL1|2 |
List 2? | |vL1-2|2 | |gL1|2 | 0 | |vL1-2|2 +|gL1|2 |
New? | 0 | 0 | |nL1|2 | |nL1|2 |
Total memory probability | |vL1-1|2+|vL1-2|2+|g L1|2 +|g L1|2 + |nL1|2 > 1 | |||
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Cue = List 2 target
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List 1? | |vL2-1|2 | |gL2|2 | 0 | |vL2-1|2+|gL2|2 |
List 2? | |vL2-2|2 | |gL2|2 | 0 | |vL2-2|2+|gL2|2 |
New? | 0 | 0 | |nL2|2 | |nL2|2 |
Total memory probability | |vL2-1|2+|vL2-2|2+| gL2|2 +| gL2|2 + |nL2|2 > 1 |
Note. |V〉, |G〉, and |N〉 are unit-length vectors for verbatim, gist, and nonmatching traces, respectively, which form an orthonormal basis in a three-dimensional space where memory judgments are made in false memory and source-monitoring experiments. In both types of experiments, the vc, gc, and nc parameters are scalars that multiply the |V〉, |G〉, and |N〉 vectors, respectively, giving the magnitudes of these vectors, subject to the constraint that |vc|2 +|gc|2 + |nc|2 = 1 for the item false memory paradigm and |vc-1|2 +|vc-2|2 +|gc|2 + |nc|2 = 1 for the source false memory paradigm.
Psychologically, the vc, gc, and nc parameters correspond to the strength/accessibility of verbatim, gist, and nonmatching traces, respectively, for the test cue c. The subscript c runs over O (old), NS (newsimilar), and ND (new-dissimilar) cues in false memory experiments, and in general, the scalars have different values for the three types of cues. The subscript c runs over L1 (List 1), L2 (List 2), and ND (newdissimilar) cues in source-monitoring experiments designs, and in general, the scalars have different values for the three types of cues.