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Synthesis: This field experiment isolates one adaptive mechanism, dynamic task difficulty, by comparing two versions of the same second-grade mathematics tutor. Both were built by the research team on the CTAT+TutorShop platform and were identical in content, interface, feedback, and spoken hints; they differed only in whether task selection followed a Bayesian Knowledge Tracing mastery estimate. N = 132 second-grade students (mean age 7.66 years) were randomly assigned to the adaptive (n = 65) or non-adaptive (n = 67) version, practiced for 30 min, and completed paper-based pre- and posttests. Against the hypothesis, condition had no significant effect on posttest performance, F(1, 124) = 0.32, p = .574, and no effect on mental effort, subjective difficulty, or enjoyment. Exploratory analyses showed that non-adaptive students reached higher average mastery probabilities (M = 0.67 vs. M = 0.58, p = .006) and that conscientiousness moderated perceptions but not achievement.

Key Findings

  1. Isolated difficulty adaptation gave no learning advantage. With prior knowledge controlled, condition had no significant effect on posttest scores (F(1, 124) = 0.32, p = .574, η²p = .00).
  2. Subjective experience was unchanged. Mental effort (p = .938), subjective difficulty (p = .210), and enjoyment (p = .525) showed no condition effects.
  3. Non-adaptive students progressed further. Log data showed higher mastery probabilities in the non-adaptive condition (M = 0.67 vs. M = 0.58; F(1, 128) = 7.85, p = .006).
  4. Prior knowledge dominated posttest performance. Prior knowledge predicted posttest scores (F(1, 124) = 206.99, p < .001, η²p = .63), and the condition × prior knowledge interaction was not significant (p = .802).
  5. Conscientiousness moderated perceptions only. Condition effects on subjective difficulty (F(1, 115) = 4.39, p = .038) and enjoyment (F(1, 114) = 5.63, p = .019) appeared for conscientiousness, not achievement.
  6. Progression, not adaptivity, tracked performance. Adding mastery probability as a covariate yielded a condition effect (F(1, 122) = 5.42, p = .022, d = 0.46) the authors treat as non-causal.

What was compared, and how

Both groups used the same tutor, developed by the research team on the CTAT+TutorShop platform, with identical tasks, correctness feedback, and graduated spoken hints across 13 arithmetic skills ordered by complexity. Only task selection differed: a Bayesian Knowledge Tracing model with default parameters (P(known) = .25, P(learn) = .20, P(guess) = .20, P(slip) = .10) drove a "Sequential Mastery Learning – Easier First" algorithm presenting only unmastered skills, while the non-adaptive version followed a fixed, textbook-like order. N = 132 second-grade students (mean age 7.66 years) from 11 Swiss classes were randomly assigned and practiced for 30 min; posttest means were 10.30 (SD = 3.86) adaptive versus 9.98 (SD = 3.99) non-adaptive on a 0–15 scale.

Why isolated difficulty adaptation may not have helped

Three explanations deserve separating. The first is developmental: younger students possess limited self-regulation and metacognitive monitoring, while adaptive systems presuppose that learners can engage with feedback, regulate effort, and stay focused. The second is the comparison itself: contrasting the adaptive tutor with a structurally equivalent non-adaptive one isolates difficulty adaptation but narrows the expected effect, since the added value of adaptivity shrinks against an equivalent digital environment. The third is exposure: 30 min may be too brief for a learner model to converge. The authors do not conclude that adaptivity is useless; they argue that lowering task complexity is the wrong lever for young learners and that adjusting instructional support instead — more Scaffolding, guidance, or hints — is more promising.

Progression, measurement, and what the trial cannot show

Two exploratory analyses complicate the null result. Mastery-gated progression kept adaptive students on unsolved skills while the fixed sequence let everyone move on; adding mastery probability as a covariate produced a condition effect on posttest scores (F(1, 122) = 5.42, p = .022, d = 0.46). A five-profile latent profile analysis — Disengaged, Motivated Low-, Balanced, Overstraining, and Confident High-Performers — predicted posttest differences (η²p = .27) but found no condition × profile interaction (ps ≥ .198). Learning gains were measured as posttest performance on a parallel arithmetic test, not as transfer, and no delayed posttest was administered.

What this means for practice

  • Instructors. A difficulty-adaptive tutor is not automatically better than a fixed sequence: posttest means were 10.30 (SD = 3.86) versus 9.98 (SD = 3.99), with no condition effect (p = .574).
  • Instructional designers. Choose progression logic deliberately: mastery gating held adaptive students at unsolved skills (M = 0.58), while non-adaptive students advanced further (M = 0.67).
  • Designers. For young learners, adapt the level of support rather than task difficulty: the authors recommend more Scaffolding, guidance, or hints when students struggle.
  • Researchers. Do not read a condition effect from an intervention-derived covariate as causal; the d = 0.46 ANCOVA result is a signal about progression only.

Limitations

  • The intervention lasted only 30 min; the authors state that the short duration and the field-based design may have constrained observable effects, and no delayed posttest was run.
  • The non-adaptive comparison was equivalent in interface, content, and feedback, which isolates difficulty adaptation but likely narrows the expected effect size.
  • No data-collection year or preregistration identifier is reported, and the tutor is rule-based (CTAT+TutorShop, default BKT parameters), so the null result may not extend to LLM tutors.

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Citation

Sibley, L., Berner, T., & Schmalfeldt, T. (2026). Effectiveness of adaptive versus non-adaptive intelligent tutoring systems in early primary mathematics. Computers and Education Open, 11, 100420.

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