| Literature DB >> 20517508 |
Piotr Jaśkowski1, Rolf Verleger.
Abstract
Masked stimuli (primes) can affect the preparation of a motor response to subsequently presented target stimuli. Reactions to the target can be facilitated (straight priming) or inhibited (inverse priming) when preceded by a compatible prime (calling for the same response) and also when preceded by an incompatible prime. Several hypotheses are currently under debate. These are the self-inhibition (SI) hypothesis, the object-updating (OU) hypothesis, and mask-triggered inhibition (MTI) hypothesis. All assume that the initial activation of the motor response is elicited by the prime according to its identity. This activation inevitably leads to straight priming in some cases and the mechanisms involved are undisputed. The hypotheses differ, however, as to why inverse priming occurs. The self-inhibition (SI) hypothesis assumes that the motor activation elicited by a prime is automatically followed by an inhibition phase, leading to inverse priming if three conditions are fulfilled: perceptual evidence for the prime has to be sufficiently strong, it has to be immediately removed by the mask, and the delay between the prime and target has to be long enough for inhibition to become effective. The object-updating (OU) hypothesis assumes that inverse priming is triggered by the mask, provided that it contains features calling for the alternative response (i.e. the one contrasting with the response induced by the prime). The MTI hypothesis assumes that the inhibitory phase is triggered by each successive stimulus which does not support the perceptual hypothesis provided by the prime. Based mostly on our own experiments, we argue that (1) attempts to manipulate the three factors required by the SI hypothesis imply changes of other variables and that (2) indeed, other variables seem to affect priming: prime-mask perceptual interaction and temporal position of the mask. These observations are in favor of the MTI hypothesis. A limiting factor for all three hypotheses is that inverse priming is larger for arrows than for other shapes, making it doubtful as to what extent the majority of studies on inverse priming, due to their use of arrows, can be generalized to other stimuli.Entities:
Keywords: backward masking; inverse and straight priming; subliminal priming
Year: 2008 PMID: 20517508 PMCID: PMC2864970 DOI: 10.2478/v10053-008-0024-1
Source DB: PubMed Journal: Adv Cogn Psychol ISSN: 1895-1171
Figure 1.Results obtained by Jaśkowski et al. (in press). The primes were two identical double arrows presented above and below fixation. They were followed by a distractor being formed from two overlaid arrows and presented at fixation. The targets were also double arrows presented to the left and right of fixation. The course of a trial is presented in the upper-right diagram. Thd triangles represent possible temporal positions of the distractor. Reaction times are presented in the upper-left graph. LRPs (separately for the compatible and incompatible trials) are presented in the lower row. The arrows indicate the positions of a deflection called L380, which reflects the (mask-triggered) inhibitory phase.
Figure 2.Results of an experiment by Jaśkowski and Przekoracka-Kraw-czyk (2005). The primes were double arrows presented at fixation. They were masked by four different masks shown in the middle row. The upper graph presents prime identifications for the four masks. Reaction time (RT) and proportion correct (PC) obtained in this experiment are presented in the lower graph.
Figure 3.Results of an unpublished experiment (Jaśkowski & Trzcińska, unpublished results). An arrow prime presented at fixation was followed by a mask being an outline of a rectangle or of an arrow. The targets were still larger arrows. Priming effect [= RT(incompatible) – RT(compatible)] as a function of the prime-target interval is presented in the graph.
Figure 4.Results of two experiments by Jaśkowski and Ślósarek (2007) with primes of different shapes. Priming effect [= RT(incompatible) – RT(compatible)] is plotted as a function of the prime-target interval. The shapes of the primes used are shown near each plot. In the experiment whose results are presented in the left graph, the masks were formed from lines of different orientation and length, randomly dispersed over an area. The mask used in the other experiment was formed from the two primes of a given pair overlaid with one another. Note that overlaying the two pairs of the primes forms the identical mask.