Why do early mathematics skills predict later reading? The role of mathematical language.

2017 ◽  
Vol 53 (9) ◽  
pp. 1633-1642 ◽  
Author(s):  
David J. Purpura ◽  
Jessica A. R. Logan ◽  
Brenna Hassinger-Das ◽  
Amy R. Napoli
2022 ◽  
Vol 214 ◽  
pp. 105306
Author(s):  
Dieuwer ten Braak ◽  
Ragnhild Lenes ◽  
David J. Purpura ◽  
Sara A. Schmitt ◽  
Ingunn Størksen

Author(s):  
Helga Fiorani

The purpose of this contribution is to describe innovative proto-mathematical educational activities at kindergarten level (K) in the context of semiotic mediation. As a result of preliminary analysis of the major difficulties in writing numbers and recognizing the semantic value of the decimal position system found in primary school children, it was decided that the teaching of the different numbering systems would be brought into K, with the help of specific games. The goal is to demonstrate the importance of the natural and simple nature of “mathematical” language for the child, to stress the role of tools in the mathematical learning processes, and to highlight the role of the teacher in the collective mathematical discussion.


2019 ◽  
Vol 42 (3) ◽  
pp. 161-174
Author(s):  
Allyson J. Kiss ◽  
Gena Nelson ◽  
Theodore J. Christ

Despite the vast research on the early predictors of mathematics achievement, little research has investigated the predictors of various domains of mathematics (e.g., geometry, statistics). The purpose of the present study was to examine the predictive relation between first-grade early numeracy and computation skills and third-grade mathematics achievement as measured by a state test. Furthermore, we explored the relations between these measures for students who were Below Proficient and Proficient. Findings suggest that proficiency level matters when examining the relation between mathematics skills. Also, there are different patterns of significant predictors depending on the domain of later mathematics achievement and whether or not reading achievement was considered. Findings are discussed in the context of mathematics learning for students with mathematics difficulty.


2013 ◽  
pp. 1604-1614
Author(s):  
Helga Fiorani

The purpose of this contribution is to describe innovative proto-mathematical educational activities at kindergarten level (K) in the context of semiotic mediation. As a result of preliminary analysis of the major difficulties in writing numbers and recognizing the semantic value of the decimal position system found in primary school children, it was decided that the teaching of the different numbering systems would be brought into K, with the help of specific games. The goal is to demonstrate the importance of the natural and simple nature of “mathematical” language for the child, to stress the role of tools in the mathematical learning processes, and to highlight the role of the teacher in the collective mathematical discussion.


2018 ◽  
pp. 88-101
Author(s):  
I. I. Eliseeva ◽  
A. L. Dmitriev

The article gives a brief review of the prehistory of the appearance of “Mathematical Manuscripts” by K. Marx published in the USSR in 1968 as a separate volume not included in the second edition of Marx and Engels collected works. The conclusion is drawn that the study of the divisions of higher mathematics (primarily differential and integral calculi) by Marx was connected with his desire to turn to the works of representatives of the “mathematical school” (O. Cournot, J. H. Thünen, W. Jevons, L. Walras and etc.), which was actively developing since the 1860s, and to understand the possibilities of the mathematical language for studying economic processes. The role of “Mathematical Manuscripts” as a kind of “cover” of the movement for applying mathematical methods in economics that arose in the USSR in the 1960s is identified.


1973 ◽  
Vol 28 (9) ◽  
pp. 1516-1530
Author(s):  
E. G. Beltrametti ◽  
G. Cassinelli

We are concerned with the formulation of the essential features of quantum theory in an abstract way, utilizing the mathematical language of proposition lattice theory. We review this approach giving a set of consistent axioms which enables to achieve the relevant results: the formulation and the essential role of the superposition principle is particularly examined.


2015 ◽  
Vol 2015 ◽  
pp. 1-7
Author(s):  
Amélie Lubin ◽  
Sandrine Rossi ◽  
Nicolas Poirel ◽  
Céline Lanoë ◽  
Arlette Pineau ◽  
...  

The importance of self-action and its considerable links with cognitive activity in childhood are known. For instance, in arithmetical cognition, 2-year-olds detected an impossible arithmetical outcome more accurately when they performed the operation themselves (actor mode) than when the experimenter presented it (onlooker mode). A key component in this domain concerns the understanding of the inversion principle between addition and subtraction. Complex operations can be solved without calculation by using an inversion-based shortcut (3-term problems of the form a+b-b must equal a). Some studies have shown that, around the age of 4, children implicitly use the inversion principle. However, little is known before the age of 4. Here, we examined the role of self-action in the development of this principle by preschool children. In the first experiment, 2-year-olds were confronted with inversion (1+1-1=1 or 2) and standard (3-1-1=1 or 2) arithmetical problems either in actor or onlooker mode. The results revealed that actor mode improved accuracy for the inversion problem, suggesting that self-action helps children use the inversion-based shortcut. These results were strengthened with another inversion problem (1-1+1=1 or 2) in a second experiment. Our data provide new support for the importance of considering self-action in early mathematics education.


2014 ◽  
Vol 25 (3) ◽  
pp. 162-188 ◽  
Author(s):  
Ji Hoon Ryoo ◽  
Victoria J. Molfese ◽  
Ruth Heaton ◽  
Xin Zhou ◽  
E. Todd Brown ◽  
...  

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