The scientist’s investigation covers issues in Procedural knowledge, Concept learning, Mathematics education, Knowledge level and Developmental psychology. Her studies in Procedural knowledge integrate themes in fields like Mathematical ability and Descriptive knowledge. Her study brings together the fields of Domain knowledge and Mathematics education.
Her biological study spans a wide range of topics, including Mathematics instruction, Decimal, Flexibility and Prior learning. Her work in the fields of Transfer of learning overlaps with other areas such as Comprehension. Her work investigates the relationship between Social psychology and topics such as Concept map that intersect with problems in Cognitive psychology.
Her primary areas of investigation include Mathematics education, Procedural knowledge, Knowledge level, Cognitive psychology and Teaching method. Her study in Mathematics education is interdisciplinary in nature, drawing from both Pedagogy, Equivalence, Algebra over a field and Flexibility. Her Procedural knowledge research incorporates themes from Concept learning and Descriptive knowledge.
Her Knowledge level study also includes fields such as
Numeracy, Mathematics education, Cognitive psychology, Knowledge level and Spatial ability are her primary areas of study. Her Numeracy study combines topics from a wide range of disciplines, such as Developmental psychology and Parent support. The study incorporates disciplines such as Academic skills, Middle grades and Early numeracy in addition to Developmental psychology.
Her research on Mathematics education often connects related areas such as Training. Her research integrates issues of Working memory and Curriculum in her study of Cognitive psychology. Her work carried out in the field of Knowledge level brings together such families of science as Cognitive development and Short-term memory.
Her primary scientific interests are in Numeracy, Developmental psychology, Knowledge level, Spatial ability and Parent support. Her Developmental psychology study integrates concerns from other disciplines, such as Formal schooling, Longitudinal study, Academic skills and Middle grades. The concepts of her Knowledge level study are interwoven with issues in Cognitive development and Short-term memory.
Her Cognitive development research includes elements of Mathematics education and Intelligence quotient. The Short-term memory study combines topics in areas such as Proxy, Cognitive psychology, Sequence learning and Cognitive skill. She interconnects Variety, Math skills and Early numeracy in the investigation of issues within Parent support.
This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.
Developing Conceptual Understanding and Procedural Skill in Mathematics: An Iterative Process.
Bethany Rittle-Johnson;Robert S. Siegler;Martha Wagner Alibali.
Journal of Educational Psychology (2001)
Conceptual and procedural knowledge of mathematics: Does one lead to the other?
Bethany Rittle-Johnson;Martha Wagner Alibali.
Journal of Educational Psychology (1999)
Does comparing solution methods facilitate conceptual and procedural knowledge? An experimental study on learning to solve equations.
Bethany Rittle-Johnson;Jon R. Star.
Journal of Educational Psychology (2007)
Promoting Transfer: Effects of Self-Explanation and Direct Instruction
Bethany Rittle-Johnson.
Child Development (2006)
The relation between conceptual and procedural knowledge in learning mathematics: A review.
Bethany Rittle-Johnson;Robert S. Siegler.
(1998)
Developing Conceptual and Procedural Knowledge of Mathematics
Bethany Rittle-Johnson;Michael Schneider.
(2015)
Learning to Spell: Variability, Choice, and Change in Children's Strategy Use
Bethany Rittle-Johnson;Robert S. Siegler.
Child Development (1999)
Compared with What? The Effects of Different Comparisons on Conceptual Knowledge and Procedural Flexibility for Equation Solving.
Bethany Rittle-Johnson;Jon R. Star.
Journal of Educational Psychology (2009)
The Importance of Prior Knowledge When Comparing Examples: Influences on Conceptual and Procedural Knowledge of Equation Solving
Bethany Rittle-Johnson;Jon R. Star;Kelley Durkin.
Journal of Educational Psychology (2009)
The effectiveness of using incorrect examples to support learning about decimal magnitude.
Kelley Durkin;Bethany Rittle-Johnson.
Learning and Instruction (2012)
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