Title of article :
How counting represents number: What children must learn and when they learn it
Author/Authors :
Sarnecka، نويسنده , , Barbara W. and Carey، نويسنده , , Susan، نويسنده ,
Issue Information :
روزنامه با شماره پیاپی سال 2008
Pages :
13
From page :
662
To page :
674
Abstract :
This study compared 2- to 4-year-olds who understand how counting works (cardinal-principle-knowers) to those who do not (subset-knowers), in order to better characterize the knowledge itself. New results are that (1) Many children answer the question “how many” with the last word used in counting, despite not understanding how counting works; (2) Only children who have mastered the cardinal principle, or are just short of doing so, understand that adding objects to a set means moving forward in the numeral list whereas subtracting objects mean going backward; and finally (3) Only cardinal-principle-knowers understand that adding exactly 1 object to a set means moving forward exactly 1 word in the list, whereas subset-knowers do not understand the unit of change.
Keywords :
Counting principles , Cardinality principle , How-to-count principles , mathematics education , Numbers , number , Numerals , Successor function , Cardinal number , Number words , integer , Positive integers , Natural number , Bootstrapping , Cardinal principle , Counting , Early childh
Journal title :
Cognition
Serial Year :
2008
Journal title :
Cognition
Record number :
2076313
Link To Document :
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