Solving Subtraction Problems by Means of Indirect Addition
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Lieven Verschaffel | Joke Torbeyns | Pol Ghesquière | Bert De Smedt | Nick Stassens | L. Verschaffel | Joke Torbeyns | B. De Smedt | P. Ghesquière | Nick Stassens
[1] R. Siegler,et al. Older and younger adults' strategy choices in multiplication: testing predictions of ASCM using the choice/no-choice method. , 1997, Journal of experimental psychology. General.
[2] William A. Brownell. When is Arithmetic Meaningful , 1945 .
[3] M. Alibali,et al. Children's Thinking , 1986 .
[4] Hans Freudenthal,et al. Revisiting mathematics education : China lectures , 1991 .
[5] Arthur J. Baroody,et al. Fostering Children's Mathematical Power: An Investigative Approach To K-8 Mathematics Instruction , 1998 .
[6] Einar M. Rønquist,et al. Foreword , 1999, Biological Psychiatry.
[7] A. Demetriou. Cognitive Developmental Change: Mind, intelligence and development: a cognitive, differential and developmental theory of intelligence , 2005 .
[8] Lieven Verschaffel,et al. The Development of Children's Adaptive Expertise in the Number Domain 20 to 100 , 2006 .
[9] Lieven Verschaffel,et al. Strategy flexibility in children with low achievement in mathematics , 2007 .
[10] Lieven Verschaffel,et al. Acquisition and use of shortcut strategies by traditionally schooled children , 2009 .
[11] C. Thornton. Solution strategies: Subtraction number facts , 1990 .
[12] Lieven Verschaffel,et al. Whole number concepts and operations , 2007 .
[13] E. Corte,et al. The Effect of Semantic Structure on First Graders' Strategies for Solving Addition and Subtraction Word Problems. , 1987 .
[14] A. W. Blöte,et al. Mental computation and conceptual understanding , 2000 .
[15] A. Schoenfeld. Learning to Think Mathematically: Problem Solving, Metacognition, and Sense Making in Mathematics (Reprint) , 2009 .
[16] G. Groen,et al. A chronometric analysis of simple addition. , 1972 .
[17] Meindert Beishuizen,et al. Mental Strategies and Materials or Models for Addition and Subtraction Up to 100 in Dutch Second Grades. , 1993 .
[18] Karen C. Fuson,et al. Research on whole number addition and subtraction. , 1992 .
[19] R. Brissiaud,et al. Teaching and development: Solving “missing addend” problems using subtraction , 1994 .
[20] Christoph Selter,et al. Building on Children's Mathematics - a Teaching Experiment in Grade Three , 1998 .
[21] J. Flavell. On cognitive development. , 1982 .
[22] Arthur J. Baroody. The development of adaptive expertise and flexibility: The integration of conceptual and procedural knowledge , 2003 .
[23] Koeno Gravemeijer,et al. The role of contexts and models in the development of mathematical strategies and procedures , 1997 .
[24] T. P. Carpenter,et al. Children's Conceptual Structures for Multidigit Numbers and Methods of Multidigit Addition and Subtraction. , 1997 .
[25] A. Treffers,et al. The empty number line in Dutch second grades: Realistic versus gradual program design , 1998 .
[26] J. Star. Reconceptualizing procedural knowledge. , 2005 .
[27] A. W. Blöte,et al. Students' flexibility in solving two-digit addition and subtraction problems : Instruction effects , 2001 .
[28] K. Fuson,et al. SUBTRACTING BY COUNTING UP: MORE EVIDENCE , 1988 .
[29] Christoph Selter,et al. Addition and Subtraction of Three-digit Numbers: German Elementary Children's Success, Methods and Strategies , 2001 .
[30] Ann Dowker,et al. The development of arithmetic concepts and skills: Constructing adaptive expertise , 2003 .
[31] K. Fuson,et al. Instruction Supporting Children's Counting on for Addition and Counting up for Subtraction. , 1992 .
[32] Lieven Verschaffel,et al. Solving subtractions adaptively by means of indirect addition: influence of task, subject, and instructional factors , 2009 .
[33] A. Baroody,et al. Comments on the Use of Learning Trajectories in Curriculum Development and Research , 2004 .
[34] J. Piaget. The Child's Conception of Number , 1953 .
[35] Lieven Verschaffel,et al. Efficiency and flexibility of indirect addition in the domain of multi-digit subtraction , 2009 .