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Paliwal, Veena; Baroody, Arthur J. – ZDM: The International Journal on Mathematics Education, 2020
The "cardinality principle" (CP) is a conceptual basis of counting collections meaningfully and provides a foundation for understanding other key aspects of numeracy, such as the successor principle or counting-on to determine sums. Unfortunately, little research has focused on how best to teach the CP. One suggestion is that modeling…
Descriptors: Mathematics Instruction, Mathematical Concepts, Numeracy, Computation
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Frye, Douglas; Baroody, Arthur J.; Burchinal, Margaret; Carver, Sharon M.; Jordan, Nancy C.; McDowell, Judy – What Works Clearinghouse, 2013
The goal of this practice guide is to offer educators specific, evidence-based recommendations that address the challenge of teaching early math to children ages 3 to 6. The guide provides practical, clear information on critical topics related to teaching early math and is based on the best available evidence as judged by the authors. The guide…
Descriptors: Mathematics Instruction, Young Children, Number Concepts, Developmentally Appropriate Practices
Baroody, Arthur J.; Ginsburg, Herbert P. – 1984
The study examined the effectiveness of a tutoring program on counting and number skills for trainable mentally retarded (TMR) and educable mentally retarded (EMR) students (5-14 years old). Experimental Ss received individualized instruction based on counting games while control Ss received instruction on objectives not related to counting.…
Descriptors: Computation, Elementary Education, Mild Mental Retardation, Moderate Mental Retardation
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Baroody, Arthur J. – Journal for Research in Mathematics Education, 1985
Mastering the basic number combinations involves discovering, labeling, and internalizing relationships, not merely drill-based memorization. Counting procedures and thinking strategies are components, and it may be that using stored procedures, rules, or principles to quickly construct combinations is cognitively more economical than relying…
Descriptors: Cognitive Processes, Computation, Educational Research, Elementary Education