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The influence of the place-value structure of the Arabic number ...

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compatibility effect for large unit distances [16 ms, F(1, 11) = 13.07, p < .01, see Figure 1],<br />

while <strong>the</strong>re was no significant compatibility effect for small unit distances [7 ms, F(1, 27) =<br />

2.34, p = .14], suggesting particular <strong>influence</strong> <strong>of</strong> large unit-distances.<br />

Regression: <strong>The</strong> regression analysis on mean RT corroborated <strong>the</strong> ANCOVA results.<br />

<strong>The</strong> multiple correlation was highly predictive (R = .717, adjusted R 2 = .488, p < .001) by<br />

incorporating only two significant predictors: Response latencies became faster with<br />

increasing distance between <strong>the</strong> logarithms <strong>of</strong> standard and probe (β = - .599) and increasing<br />

(compatible) unit distance (β = - .413). As unit distance ranges from -6 in incompatible to +6<br />

in compatible trials this result indexed that <strong>the</strong> compatibility effect is not categorical, but<br />

increases as incompatible unit distance increases. Note that within-decade probes could not be<br />

included in <strong>the</strong> regression analyses as <strong>the</strong> (positive or negative) unit distance is defined with<br />

regard to <strong>the</strong> compatibility <strong>of</strong> <strong>the</strong> decade digits’ comparison, for which <strong>the</strong> decade digits have<br />

to be different.<br />

Figure 1: Means <strong>of</strong> response latencies for <strong>the</strong> respective stimulus groups.<br />

Error bars indicate <strong>the</strong> standard error <strong>of</strong> <strong>the</strong> mean (SEM).<br />

51

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