Skip to main content

ETHNOS_APP

Home • Search • Journals • List 0

Danièle Coquin‐viennot

Biographic Data

ID2746570
NAMEDanièle Coquin‐viennot
GIVEN NAMESDanièle
FAMILY NAMECoquin‐viennot
SIGNATUREVIENNOT D C
AFFILIATIONSUniversité de Poitiers
VERIFIEDNo
TOTAL WORKS2
TOTAL CITATIONS3
WORKS AS AUTHOR2
WORKS AS EDITOR0
FIRST PUBLICATION YEAR2003
LATEST PUBLICATION YEAR2007
H-INDEX1
  • Arithmetic problems at school

    Open Access•Danièle Coquin‐viennot, Stéphanie Moreau•ARTICLE•British Journal of Educational…•2007•References: 15

    Background. Understanding and solving problems involves different levels of representation. On the one hand, there are logico‐mathematical representations, or problem models (PMs), which contain information such as ‘the size of the flock changed from 31 sheep to 42’ while, on the other hand, there are more qualitative representations, or qualitative situation models (QSMs), comprising events expressed in everyday terms, such as ‘a lot of lambs ha…

  • Comprehension of arithmetic word problems by fifth-grade pupils

    Open Access•Stéphanie Moreau, Danièle Coquin‐viennot•ARTICLE•British Journal of Educational…•2003•Cited by: 3

    Background: Understanding word problems leads to the construction of different levels of representation. Some levels specify the elements which are indispensable for solving the problem (problem model, PM) and others specify the agents, actions and events in everyday concepts (situation model, SM).Aims: By studying how the information is selected, we try to specify the nature of the representations constructed during the reading of a word problem…

  • Comprehension of arithmetic word problems by fifth-grade pupils

    Open Access•Stéphanie Moreau, Danièle Coquin‐viennot•ARTICLE•British Journal of Educational…•2003•Cited by: 3

    Background: Understanding word problems leads to the construction of different levels of representation. Some levels specify the elements which are indispensable for solving the problem (problem model, PM) and others specify the agents, actions and events in everyday concepts (situation model, SM).Aims: By studying how the information is selected, we try to specify the nature of the representations constructed during the reading of a word problem…

  • Comprehension of arithmetic word problems by fifth-grade pupils

    Open Access•Stéphanie Moreau, Danièle Coquin‐viennot•ARTICLE•British Journal of Educational…•2003•Cited by: 3

    Background: Understanding word problems leads to the construction of different levels of representation. Some levels specify the elements which are indispensable for solving the problem (problem model, PM) and others specify the agents, actions and events in everyday concepts (situation model, SM).Aims: By studying how the information is selected, we try to specify the nature of the representations constructed during the reading of a word problem…

  • Arithmetic problems at school

    Open Access•Danièle Coquin‐viennot, Stéphanie Moreau•ARTICLE•British Journal of Educational…•2007•References: 15

    Background. Understanding and solving problems involves different levels of representation. On the one hand, there are logico‐mathematical representations, or problem models (PMs), which contain information such as ‘the size of the flock changed from 31 sheep to 42’ while, on the other hand, there are more qualitative representations, or qualitative situation models (QSMs), comprising events expressed in everyday terms, such as ‘a lot of lambs ha…

Child and Animal Learning Development (2 works) · Cognitive and developmental aspects of mathematical skills (2 works) · Computer Science (2 works) · Linguistics (2 works) · Mathematics Education and Teaching Techniques (2 works) · Psychology (2 works) · Artificial Intelligence (1 work) · Artificial Intelligence (1 work) · Cognitive psychology (1 work) · Comprehension (1 work)

Ethnos_APP • Open Source Project • MIT License • Frontend v2.0.0 • Privacy and Cookies • API Documentation: api.ethnos.app/docs • API Source Code: GitHub • DOI: 10.5281/zenodo.17049435 • Frontend Source Code: GitHub • DOI: 10.5281/zenodo.17050053 • cruz.rio.br • Expectantes Misericordiae