Table 1.
Percent using “good estimate” explanation |
Percent using “don’t know” explanation |
Chi-square test comparing use of explanations |
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N | Not quite sure |
Don’t like to think about it |
No idea |
No one can know |
All four | “Good estimate” vs. “Don’t know” |
|
Overall sample | 1020 | 16.5% | 20.2% | 11.6% | 51.8% | - | - |
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Probability judgment | |||||||
50% | 173 | 6.4% | 12.7% | 13.9% | 67.1% | χ(3)=29.07 | χ(1)=27.76 |
Other | 847 | 18.5% | 21.7% | 11.1% | 48.6% | p<.001 | p<.001 |
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Education † | |||||||
No college degree | 676 | 11.8% | 19.5% | 10.1% | 58.6% | χ(3)=54.80 | χ(1)=30.40 |
College degree | 292 | 27.7% | 22.3% | 14.0% | 36.0% | p<.001 | p<.001 |
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Numeracy ‡ | |||||||
Low numeracy | 585 | 11.3% | 19.0% | 12.1% | 57.6% | χ(3)=32.86 | χ(1)=24.27 |
High numeracy | 435 | 23.4% | 21.8% | 10.8% | 43.9% | p<.001 | p<.001 |
A total of 968 respondents reported whether or not they had a college education.
Numeracy groups were split by their median (=.73). Mean numeracy differed significantly across the four respective explanations (M=.75, SD=.22 vs. M=.69, SD=.24 vs. M=.66, SD=.23, vs. M=.63, SD=.25), F(3, 1016)=9.95, p<.001, as well as their “good estimate” (M=.71, SD=.23) vs. “don’t know” (M=.64, SD=.25), t(1018)=4.73, p<.001.