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Table 4 Hierarchical linear model for student learning with respect to student-, and teacher-level variables (dependent variable: delta between pre- and post-test scores, \(n=1027\) students in 57 classes in 6 schools) 

From: How are primary school computer science curricular reforms contributing to equity? Impact on student learning, perception of the discipline, and gender gaps

Variables

 

Estimate

95% CI

Std. error

Degrees of freedom

t-value

p-value

Student-level

(Intercept)

10.48

[5.42, 15.54]

2.579

968

4.06

0.0001

Pre-test score

− 0.35

[− 0.40, − 0.31]

0.023

968

\(-15.54\)

\({\textbf {0.0000}}\)

Gender (girl)

0.17

\([-0.22, 0.55]\)

0.198

968

0.84

0.4021

Grade (3)

0.35

\([-0.34, 0.53]\)

0.823

39

0.42

0.6746

Grade (4)

1.15

\([-0.13, 0.73]\)

0.814

39

1.41

0.1663

Teacher-perception

CS-PD programme evaluation

\({\textbf {1.02}}\)

[0.07, 0.38]

0.344

39

2.96

\({\textbf {0.0053}}\)

CS utility perception

0.15

\([-0.84, 1.06]\)

0.628

39

0.24

0.8122

CS non-utility perception

0.27

\([-0.72, 1.18]\)

0.600

39

0.45

0.6561

CS autonomous motivation

\(-0.21\)

\([-0.97, 0.56]\)

0.380

39

\(-0.54\)

0.5896

Teacher demographics

Age

\(-0.14\)

\([-0.30, 0.01]\)

0.078

39

\(-1.83\)

0.0743

Experience with informatics

0.01

\([-0.06, 0.09]\)

0.036

39

0.41

0.6828

Teaching experience

0.11

\([-0.05, 0.27]\)

0.079

39

1.42

0.1640

Digital education teaching experience

\(-0.10\)

\([-0.31, 0.11]\)

0.104

39

\(-0.94\)

0.3552

Perceived ICT competence

\(-0.57\)

\([-1.34,0.19]\)

0.376

39

\(-1.53\)

0.1345

Perceived relative ICT competence

0.20

\([-0.65, 1.05]\)

0.421

39

0.47

0.6387

  1. Significant variables are highlighted in bold. \(R^2=0.279\), \({\text{AIC}}=5386\), \({\text{BIC}}=5474\), \({\text{RMSE}}=3.04\). Random effects \(\sigma ^2=9.72\), \(\tau _{\text{class}}=0.57\), \(\tau _{\text{school}}=1.37\)
  2. Please note that (i) the classes had an average of \(18\pm 2\) students per class (minimum 14, maximum 22); (ii) the schools had an average of \(8\pm 5\) classes (i.e. 8, 8, 1, 17, 6, 7, 8 classes) who participated in the three data collections required for this analysis. These numbers are coherent with the relative sizes of the schools, with the exception of the third where the majority of teachers chose not to participate in the data collection