TABLE 1.
Descriptive values for misconception items and scale reliabilities of the MGMQ.
| Empathizing-systemizing (ES): ω = 0.88; asymptotic ω = 0.90 | Agreement rates (min. = 0, max. = 1) | Response certainty (min. = 0, max. = 4) | Misconception scorea (min. = −4, max. = +4) | Item-total correlation (min. = 0, max. = 1) |
| ES1: As girls think rather empathically and boys think rather systematically, boys are on average more talented in math than girls | 0.32 | 2.50 (0.94) | −1.30 (2.33) | 0.57 |
| ES2: Mathematical relationships are usually easier to understand for boys than girls, because boys think in more systematic contexts | 0.39 | 2.31 (0.92) | −0.65 (2.40) | 0.74 |
| ES3: As boy, more likely think in systematic categories, they fulfill more cognitive prerequisites for math than girls do | 0.39 | 2.22 (1.00) | −0.73 (2.33) | 0.75 |
| ES4: Female empathy makes it easier for girls to deal with people, while boys are usually more gifted in systematic thinking and thus in math | 0.49 | 2.50 (0.97) | −0.28 (2.67) | 0.77 |
| ES5: On average, girls think more empathically than boys do, while boys are more talented in systematic thinking and thus also in math | 0.44 | 2.34 (0.99) | −0.53 (2.49) | 0.81 |
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| Girls’ compensation (GC): ω = 0.76; asymptotic ω = 0.91 | ||||
| GC1: Mathematical content often comes easily to boys, while girls on average have to make more effort | 0.14 | 2.76 (0.86) | −2.16 (1.93) | 0.58 |
| GC2: Girls normally have to work harder to perform as well in math as boys | 0.23 | 2.63 (0.83) | −1.60 (2.25) | 0.61 |
| GC3: Girls compensate for their usually less aptitude in math compared to boys by being more diligent | 0.48 | 2.36 (0.91) | −0.19 (2.52) | 0.46 |
| GC4: Girls usually need additional help to perform on par with boys in math | 0.14 | 2.61 (0.98) | −1.96 (1.98) | 0.54 |
| GC5: To achieve equally good grades in math, boys have to make less effort because they are more talented than girls are | 0.17 | 2.67 (0.98) | −1.97 (2.05) | 0.71 |
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| Girls’ non-compensability (GN): ω = 0.72; asymptotic ω = 0.68 | ||||
| GN1: Since girls are on average less mathematically gifted, they should be assessed with different criteria than boys | 0.05 | 3.34 (0.87) | −3.10 (1.53) | 0.56 |
| GN2: Girls should be rewarded with good grades for their stronger efforts in math, as they are not naturally as good at math as boys | 0.08 | 3.08 (0.98) | −2.74 (1.71) | 0.62 |
| GN3: If the top of the class in math is a boy, it is because, in addition to his effort, he possesses a natural talent in math that diligent girls often lack | 0.18 | 2.80 (1.01) | −2.08 (2.14) | 0.47 |
| GN4: Girls cannot fully compensate for their lack of aptitude for math with their on average greater diligence | 0.14 | 2.72 (0.89) | −2.11 (1.93) | 0.45 |
| GN5: Despite their on average stronger effort, girls are normally less proficient in math than boys | 0.21 | 2.56 (0.97) | −1.67 (2.17) | 0.43 |
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| All items: ω = 0.82; asymptotic ω = 0.69 | ||||
Agreement rates represent the proportion of participants agreeing statement. Descriptive values for response certainty and misconception scores represent means and standard deviations (in parentheses).
aCalculated by converting agreement into +1 and disagreement into –1, then multiplied with response certainty.