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Table 1 Stimulus properties (means with standard errors in parentheses) for bisectable triplets used in the analyses

From: Representation of Multiplication Facts-Evidence for partial verbal coding

  Bisectable triplets
  Multiplicative Non-multiplicative
  Small range Large range Small range Large range
Sum 173.61 (11.58) 173.29 (9.44) 173.61 (9.35) 173.29 (8.66)
log sum 2.21 (0.03) 2.21 (0.03) 2.21 (0.03) 2.21 (0.03)
Sum log 5.12 (0.11) 5.18 (0.08) 5.19 (0.08) 5.18 (0.08)
Distance #3-#1 6.11 (0.20) 14.68 (0.34) 6.05 (0.02) 14.42 (0.29)
Distance #2-#1 3.05 (0.10) 7.34 (0.17) 3.03 (0.10) 7.21 (0.14)
Distance #3-#2 3.05 (0.10) 7.34 (0.17) 3.03 (0.10) 7.21 (0.14)
Parity #1 0.08 (0.14) 0.29 (0.12) 0.24 (0.14) 0.26 (0.12)
Parity #2 0.34 (0.12) 0.26 (0.12) - 0.21 (0.14) - 0.11 (0.14)
Parity #3 0.08 (0.14) 0.29 (0.12) 0.24 (0.14) 0.26 (0.12)
Mean parity 0.17 (0.10) 0.28 (0.08) 0.09 (0.11) 0.14 (0.10)
Parity homogeneity - 0.08 (0.14) 0.05 (0.16) - 0.05 (0.16) 0.33 (0.16)
Decade crossing 0.16 (0.14) 1.00 (0.00) 0.18 (0.14) 1.00 (0.00)
Decade inclusion - 0.13 (0.14) 0.00 (0.16) - 0.11 (0.14) - 0.08 (0.14)
  1. Sum indicates the overall sum of the three numbers constituting a triplet; Log sum reflects the logarithm of this overall sum; Sum log denotes the sum of the logarithms of the individual numbers; Distance # 3-# 1 gives the absolute distance between the two outer numbers of the triplet, correspondingly for the other distances; Parity # 1/2/3 reflects the "average" parity of the respective numbers (even coded by +1, odd coded -1). Mean parity indicates the average parity of the three numbers and Parity homogeneity indexes whether all three numbers have the same parity or not (coded +1 vs. -1, respectively); Decade crossing indicates whether a triplet crosses a decade boundary (coded +1 for decade crossing, -1 for no decade crossing); Decade inclusion denotes whether the triplet involves a multiple of 10 or not (coded +1 vs. -1, respectively).