Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by Crossref.
Merkley, Rebecca
Matusz, Pawel J.
and
Scerif, Gaia
2018.
Heterogeneity of Function in Numerical Cognition.
p.
111.
Fuhs, Mary Wagner
Nesbitt, Kimberly Turner
and
O’Rear, Connor D.
2018.
Approximate number system task performance: Associations with domain-general and domain-specific cognitive skills in young children.
Journal of Numerical Cognition,
Vol. 4,
Issue. 3,
p.
590.
Ferres-Forga, Nuria
and
Halberda, Justin
2020.
Approximate number system discrimination training for 7-8 year olds improves approximate, but not exact, arithmetics, and only in children with low pre-training arithmetic scores.
Journal of Numerical Cognition,
Vol. 6,
Issue. 3,
p.
275.
Coolen, I.
Merkley, R.
Ansari, D.
Dove, E.
Dowker, A.
Mills, A.
Murphy, V.
von Spreckelsen, M.
and
Scerif, G.
2021.
Domain-general and domain-specific influences on emerging numerical cognition: Contrasting uni-and bidirectional prediction models.
Cognition,
Vol. 215,
Issue. ,
p.
104816.
Xing, Chenmu
Zax, Alexandra
George, Emilie
Taggart, Jessica
Bass, Ilona
and
Barth, Hilary
2021.
Numerical estimation strategies are correlated with math ability in school-aged children.
Cognitive Development,
Vol. 60,
Issue. ,
p.
101089.
Sokolowski, H. Moriah
Merkley, Rebecca
Kingissepp, Sarah Samantha Bray
Vaikuntharajan, Praja
and
Ansari, Daniel
2022.
Children's attention to numerical quantities relates to verbal number knowledge: An introduction to the Build‐A‐Train task.
Developmental Science,
Vol. 25,
Issue. 3,
Reigosa-Crespo, Vivian
and
Estévez-Pérez, Nancy
2023.
Brain and Maths in Ibero-America.
Vol. 282,
Issue. ,
p.
1.
Dowker, Ann
2023.
The componential nature of arithmetical cognition: some important questions.
Frontiers in Psychology,
Vol. 14,
Issue. ,
Splinter, Suzanne Elise
Depaepe, Fien
Verschaffel, Lieven
and
Torbeyns, Joke
2024.
Perceptual subitizing performance in 3- and 4-year-olds: The impact of visual features of sets.
Journal of Experimental Child Psychology,
Vol. 244,
Issue. ,
p.
105946.
Target article
From “sense of number” to “sense of magnitude”: The role of continuous magnitudes in numerical cognition
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