Isbn: 9780393003246 - childs conception of numbers (32 Ergebnisse)

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softcover. Zustand: Nearly fine copy. Later prt. 8vo, 248 pp.

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Paperback. Zustand: As New. [From the library of noted scholar Richard A. Macksey.] Softcover. Good binding and cover. Light wear. Clean, unmarked pages. "Richard A. Macksey was a celebrated Johns Hopkins University professor whose affiliation with the university spanned six and a half decades. A legendary figure not only in his own fields of critical theory, comparative literature, and film studies but across all the humanities, Macksey possessed enormous intellectual capacity and a deeply insightful human nature. He was a man who read and wrote in six languages, was instrumental in launching a new era in structuralist thought in America, maintained a personal library containing a staggering collection of books and manuscripts, inspired generations of students to follow him to the thorniest heights of the human intellect, and penned or edited dozens of volumes of scholarly works, fiction, poetry, and translation." - Johns Hopkins University.…

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Trade Paperback. Zustand: Like New. Copyright 1965. 248 pp. Book is in excellent condition with minimal shelfwear. Tight, solidly bound copy with crisp pages and clean text.

Paperback. Zustand: New. Professor Piaget discusses a set of investigations he and a team of co-workers carried out on the genesis of the notion of number in the child's mind. By asking questions freely, they were able to gather valuable statements from children about the actions they were asked to perform with experimental objects. Beginning with the hypothesis that the construction of number goes hand-in-hand with the development of logic, the research team set out to diagnose developing number-relevant capabilities more basic than those involved in counting and routine primary-school number work. The aim was to study the essential properties of the number system and the underlying assumptions which adults make about the behavior of numbers. The first experiments dealt with the child's ability to grasp the ideas of conservation of quantity and conservation of number. These led to investigations on the ability to coordinate corresponding sets and a study of the cardinal and ordinal aspects of numbers and their interrelationships. The final experiments dealt with the child's growing awareness of basic additive and multiplicative properties of numbers. Piaget sees classes, relations, and numbers as cognitive domains which develop in an intertwined, mutually dependent way. From these experiments, he concludes that "number is organized, stage after stage, in close connection with the gradual elaboration of systems of inclusions (hierarchy of logical classes) and systems of asymmetrical relations (qualitative seriations), the sequence of numbers thus resulting from an operational synthesis of classification and seriation.".…

Paperback. Zustand: Brand New. 260 pages. 8.00x4.80x0.70 inches. In Stock.

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Paperback. Zustand: New. Professor Piaget discusses a set of investigations he and a team of co-workers carried out on the genesis of the notion of number in the child's mind. By asking questions freely, they were able to gather valuable statements from children about the actions they were asked to perform with experimental objects. Beginning with the hypothesis that the construction of number goes hand-in-hand with the development of logic, the research team set out to diagnose developing number-relevant capabilities more basic than those involved in counting and routine primary-school number work. The aim was to study the essential properties of the number system and the underlying assumptions which adults make about the behavior of numbers. The first experiments dealt with the child's ability to grasp the ideas of conservation of quantity and conservation of number. These led to investigations on the ability to coordinate corresponding sets and a study of the cardinal and ordinal aspects of numbers and their interrelationships. The final experiments dealt with the child's growing awareness of basic additive and multiplicative properties of numbers. Piaget sees classes, relations, and numbers as cognitive domains which develop in an intertwined, mutually dependent way. From these experiments, he concludes that "number is organized, stage after stage, in close connection with the gradual elaboration of systems of inclusions (hierarchy of logical classes) and systems of asymmetrical relations (qualitative seriations), the sequence of numbers thus resulting from an operational synthesis of classification and seriation.".…

Paperback. Zustand: new. Paperback. Professor Piaget discusses a set of investigations he and a team of co-workers carried out on the genesis of the notion of number in the child's mind. By asking questions freely, they were able to gather valuable statements from children about the actions they were asked to perform with experimental objects. Beginning with the hypothesis that the construction of number goes hand-in-hand with the development of logic, the research team set out to diagnose developing number-relevant capabilities more basic than those involved in counting and routine primary-school number work. The aim was to study the essential properties of the number system and the underlying assumptions which adults make about the behavior of numbers. The first experiments dealt with the child's ability to grasp the ideas of conservation of quantity and conservation of number. These led to investigations on the ability to coordinate corresponding sets and a study of the cardinal and ordinal aspects of numbers and their interrelationships. The final experiments dealt with the child's growing awareness of basic additive and multiplicative properties of numbers. Piaget sees classes, relations, and numbers as cognitive domains which develop in an intertwined, mutually dependent way. From these experiments, he concludes that "number is organized, stage after stage, in close connection with the gradual elaboration of systems of inclusions (hierarchy of logical classes) and systems of asymmetrical relations (qualitative seriations), the sequence of numbers thus resulting from an operational synthesis of classification and seriation." Professor Piaget discusses a set of investigations he and a team of co-workers carried out on the genesis of the notion of number in the child's mind. This item is printed on demand. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.…

Zustand: New. Print on Demand pp. 260.

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Zustand: New. Print on Demand pp. 260.

Zustand: New. PRINT ON DEMAND pp. 260.

Paperback / softback. Zustand: New. This item is printed on demand. New copy - Usually dispatched within 5-9 working days.

Paperback. Zustand: new. Paperback. Professor Piaget discusses a set of investigations he and a team of co-workers carried out on the genesis of the notion of number in the child's mind. By asking questions freely, they were able to gather valuable statements from children about the actions they were asked to perform with experimental objects. Beginning with the hypothesis that the construction of number goes hand-in-hand with the development of logic, the research team set out to diagnose developing number-relevant capabilities more basic than those involved in counting and routine primary-school number work. The aim was to study the essential properties of the number system and the underlying assumptions which adults make about the behavior of numbers. The first experiments dealt with the child's ability to grasp the ideas of conservation of quantity and conservation of number. These led to investigations on the ability to coordinate corresponding sets and a study of the cardinal and ordinal aspects of numbers and their interrelationships. The final experiments dealt with the child's growing awareness of basic additive and multiplicative properties of numbers. Piaget sees classes, relations, and numbers as cognitive domains which develop in an intertwined, mutually dependent way. From these experiments, he concludes that "number is organized, stage after stage, in close connection with the gradual elaboration of systems of inclusions (hierarchy of logical classes) and systems of asymmetrical relations (qualitative seriations), the sequence of numbers thus resulting from an operational synthesis of classification and seriation." Professor Piaget discusses a set of investigations he and a team of co-workers carried out on the genesis of the notion of number in the child's mind. This item is printed on demand. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.…

Taschenbuch. Zustand: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Professor Piaget discusses a set of investigations he and a team of co-workers carried out on the genesis of the notion of number in the child's mind. By asking questions freely, they were able to gather valuable statements from children about the actions they were asked to perform with experimental objects. Beginning with the hypothesis that the construction of number goes hand-in-hand with the development of logic, the research team set out to diagnose developing number-relevant capabilities more basic than those involved in counting and routine primary-school number work. The aim was to study the essential properties of the number system and the underlying assumptions which adults make about the behavior of numbers. The first experiments dealt with the child's ability to grasp the ideas of conservation of quantity and conservation of number. These led to investigations on the ability to coordinate corresponding sets and a study of the cardinal and ordinal aspects of numbers and their interrelationships. The final experiments dealt with the child's growing awareness of basic additive and multiplicative properties of numbers. Piaget sees classes, relations, and numbers as cognitive domains which develop in an intertwined, mutually dependent way. From these experiments, he concludes that 'number is organized, stage after stage, in close connection with the gradual elaboration of systems of inclusions (hierarchy of logical classes) and systems of asymmetrical relations (qualitative seriations), the sequence of numbers thus resulting from an operational synthesis of classification and seriation.'.…