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S1 (FriAM 1-65) - The Psychonomic Society

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Saturday Afternoon Papers 204–209<br />

In Session 2, they described these events to a confederate and listened<br />

as the confederate described similar (scripted) events. <strong>The</strong>y then took<br />

turns to describe the major points of each other’s memories. Crucially,<br />

the confederate slipped positive or negative “contagion items” into<br />

their re-telling of participants’ memories (e.g., “you thought your 18th<br />

birthday would be a major turning point”), which were not part of participants’<br />

original recall. On a final individual test, participants often<br />

incorporated, and even elaborated on, the false information from the<br />

confederate. Such “contagion” highlights the ways in which collaboration<br />

shapes individual remembering, even of memories that we assume<br />

that we “own.”<br />

Models of Recognition Processes<br />

Regency DEFH, Saturday Afternoon, 1:30–3:30<br />

Chaired by Scott D. Slotnick, Boston College<br />

1:30–1:45 (204)<br />

No Recollection in Recollection-Based Paradigms: ROC Analysis<br />

Supports a Continuous (Single-Process) Memory Model. SCOTT D.<br />

SLOTNICK, Boston College (sponsored by Scott D. Slotnick)—<strong>The</strong><br />

dual-process model assumes memory is based on familiarity or the<br />

threshold process of recollection, whereas the single-process unequal<br />

variance model assumes memory is a continuous signal detection<br />

process. <strong>The</strong>se models can be tested as the dual-process model predicts<br />

positively curved (U-shaped) source memory z-transformed receiver<br />

operating characteristics [zROCs, plots of z(hit rates) vs. z(false<br />

alarm rates)] and the recently modified unequal variance model predicts<br />

linear or negatively curved (inverted U-shaped) source memory<br />

zROCs. At study, in five source memory experiments, short lists of visual<br />

items were presented to the left or right of fixation. At test, responses<br />

to each item included a spatial location memory confidence<br />

rating (these were used to generate source memory ROCs and<br />

zROCs). Critically, source memory zROCs were negatively curved in<br />

all experiments, opposite in curvature to that predicted by the dualprocess<br />

model and in support of the modified unequal variance model.<br />

1:50–2:05 (205)<br />

Testing the Threshold Nature of Recollection Using a Second-Choice<br />

Procedure. COLLEEN M. PARKS & ANDREW P. YONELINAS,<br />

University of California, Davis—We tested the predictions of various<br />

hybrid models of recognition that assume that recognition relies on a<br />

signal detection familiarity process and a threshold recollection<br />

process. In a four-alternative forced-choice recognition test, subjects<br />

were required to make a recognition response, as well as a second response<br />

in case the first one was wrong. When recognition performance<br />

is dominated by recollection, the models predict little to no relationship<br />

between first- and second-choice accuracy, whereas when<br />

familiarity contributes more to performance the models predict a positive<br />

relationship. As predicted, we found a fairly strong first–second<br />

choice relationship in a test of item recognition, but not in a standard<br />

associative recognition test. Moreover, a modest relationship emerged<br />

in associative recognition under conditions designed to allow familiarity<br />

to provide more substantial support of associative recognition.<br />

<strong>The</strong>se results provide further evidence that recollection is subject to<br />

failure and is therefore well-described as a threshold process.<br />

2:10–2:25 (206)<br />

Controlled and Automatic Retrieval Processes: A New Test of the<br />

Independence Assumption. EDGAR ERDFELDER, MONIKA UN-<br />

DORF, TINA-SARAH AUER, & LUTZ CÜPPER, University of<br />

Mannheim—Dual-process models of recognition memory assume that<br />

both controlled recollection and automatic activation contribute to<br />

memory performance. A largely unresolved issue is whether both<br />

processes are uncorrelated (independence model), positively correlated<br />

(redundancy model), or negatively correlated (exclusivity<br />

model). We present and test the correlated-processes signal-detection<br />

32<br />

(CPSD) model, a dual-process measurement model that provides measures<br />

for both processes and the sign of their correlation. We report a<br />

series of experiments designed to test the validity of the model’s memory<br />

and response bias parameters. In addition, we assessed process<br />

correlations in each of the experimental conditions. <strong>The</strong> results support<br />

the psychological validity of the CPSD model and corroborate the<br />

independence model of controlled and automatic retrieval processes.<br />

2:30–2:45 (207)<br />

Criterion or Distribution Shifts? <strong>The</strong> Within-List, Strength-Based<br />

Mirror Effect. PHILIP A. HIGHAM, University of Southampton,<br />

HELEN TAM, University of Bristol, DAVIDE BRUNO, University of<br />

Southampton, & TIMOTHY J. PERFECT, University of Plymouth—<br />

A common interpretation of the strength-based mirror effect in recognition<br />

memory is that participants adopt a more conservative old/new<br />

criterion following a strongly encoded list compared to a weakly encoded<br />

list. Furthermore, because participants do not vary their criterion<br />

on an item-by-item basis, the mirror effect is not observed if strength<br />

is varied within a single list. We present data that undermine this general<br />

notion, demonstrating strength-based mirror effects within lists<br />

when the list structure and test labels are appropriate. However, rather<br />

than interpret the results in terms of item-by-item criterion shifts, we<br />

suggest that the underlying distributions are located on different places<br />

on the strength-of-evidence scale. <strong>The</strong> results are discussed in terms of<br />

two classes of recognition memory models that are compatible with this<br />

distributional account: Differentiation models and multiprocess signaldetection<br />

models incorporating a metacognitive component.<br />

2:50–3:05 (208)<br />

<strong>The</strong> Relationship Between Old/New and Forced-Choice Recognition<br />

Memory Performance. YOONHEE JANG, JOHN T. WIXTED,<br />

& DAVID E. HUBER, University of California, San Diego (read by<br />

John T. Wixted)—Three models have been advanced to explain asymmetrical<br />

ROCs commonly observed on old/new recognition memory<br />

tasks. <strong>The</strong> unequal-variance signal-detection (UVSD) model assumes<br />

that recognition decisions are based on a continuous memory strength<br />

process that is governed by two Gaussian distributions. <strong>The</strong> dualprocess<br />

signal-detection (DPSD) model assumes that recognition decisions<br />

are based either on a threshold-recollection process or on a<br />

continuous familiarity process. <strong>The</strong> mixture signal-detection (MSD)<br />

model holds that recognition memory decisions are based on a continuous<br />

memory strength process, but the old item distribution consists<br />

of a mixture of two equal-variance Gaussian distributions with<br />

different means. We tested the ability of these three models to predict<br />

two-alternative forced-choice recognition performance based on an<br />

ROC analysis of old/new recognition performance. <strong>The</strong> UVSD model<br />

explained more variance than either the DPSD or the MSD model. <strong>The</strong><br />

UVSD model-based parameter estimates were also more sensible than<br />

those of the other two models.<br />

3:10–3:25 (209)<br />

Modeling Confidence Judgments in Recognition Memory.<br />

ROGER RATCLIFF & JEFFREY J. STARNS, Ohio State University—<br />

A model for confidence judgments in recognition memory that assumes<br />

that evidence for each confidence category is accumulated in<br />

a separate leaky diffusion process is presented. <strong>The</strong> model makes predictions<br />

for both the accuracy and RT distributions for each confidence<br />

judgment. Stimulus information is assumed to be represented<br />

as a normal distribution of values on a familiarity dimension. Confidence<br />

criteria are placed on this dimension and the accumulation rate<br />

for each response category is determined by the area under the distribution<br />

between the confidence criteria. <strong>The</strong> model incorporates several<br />

different but identifiable sources of variability which results in<br />

the standard interpretation of the zROC function being no longer<br />

valid. Deviations of the slope from unity reflect both decision criterion<br />

settings across confidence criteria as well as differences in familiarity<br />

distribution standard deviations.

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