Students across all grades answer exceptional problems (ties, successor, identity) faster than common problems¶
Claim · All claims
Evidence · 1 study · associationalr3·q3
Currency · newest study 2025 · not yet checked against its sources · not reviewed by a person
Subclaims¶
Reading the evidence codes
q is the design tier, i the impact, n the sample, and the kind with its r
the rigour judged within that kind: what each code means.
This claim: no standardized effect is recorded in observations/ for it yet, so no benchmark reading is possible.
q3 i? Students, on average, responded correctly to exceptional problems at a faster rate than common problems (partial R2 = 0.050), consistent across grade cohorts. → Ethan Roy 2025
Evidence¶
Ethan Roy 2025¶
Ethan Roy, Mathieu Guillaume, Amandine Van Rinsveld, Project iLead Consortium & Bruce D. McCandliss. (2025). Tablet-based arithmetic fluency assessment reveals developments in math cognition and math achievement from childhood to adolescence. npj Science of Learning. https://doi.org/10.1038/s41539-025-00314-5
q3 · i? · associational · r3
Second linear-mixed effects model comparing RPM for common versus exceptional problem sets. The article reports exceptional problems were answered "at a faster rate than common problems" (partial R2 = 0.050), with grade cohort also significant and a subtle problem-set-by-grade interaction (partial R2 = 0.001, padj = 0.045); partial R2 from regression is not treated as an effect size.
"Students, on average, responded correctly to exceptional problems at a faster rate than common problems (R2partial = 0.050, t(691) =−15.02, padj < 0.001,"
Discussion¶
Related Claims¶
- Trial-level analysis replicates discrete-trials effects: fluency decreases with problem size, is faster for addition than subtraction, and increases across grade — related
- RPM fluency metrics predict standardized math achievement better than traditional raw scores, with common-problem RPM the strongest predictor — related
Page metadata
| Field | Value |
|---|---|
type |
claim |
id |
exceptional-problems-faster-than-common |
title |
Students across all grades answer exceptional problems (ties, successor, identity) faster than common problems |
description |
Students across all grades answer exceptional problems (ties, successor, identity) faster than common problems |
status |
review |
evidence_strength |
moderate |
newest_evidence |
2025 |
generated |
by process:wiki-ingest on 2026-10-26 |
trust |
unverified — no one has confirmed this page's content |
sources |
1 — ethan-roy-2025 |
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