Listen "S02E14 - Professor Bethany Rittle-Johnson on conceptual and procedural knowledge in mathematics"
Episode Synopsis
In this episode, Brendan Lee speaks with Bethany Rittle-Johnson, a professor of psychology at Vanderbilt University. Bethany has led a lot of the research around conceptual and procedural knowledge. In this chat, she delves into this topic and also discuss other high impact strategies such as worked examples, self-explanations and the power of comparisons in supporting student learning.
Resources mentioned:
Megan Frankly
The Ericsson Institute
DREME Network: dreme.stanford.edu
What Works Clearinghouse offers overviews of the research for K-12 education.
You can connect with Bethany:
Twitter: @BethanyRittle
Linkedin
Email: [email protected]
You can connect with Brendan:
Twitter: @learnwithmrlee
Facebook: @learningwithmrlee
Website: learnwithlee.net
Support the Knowledge for Teachers Podcast:
https://www.patreon.com/KnowledgeforTeachersPodcast
WEBSITE BLURB
About
My broad interests concern how people learn and how to improve their learning. My research focuses on learning of key concepts and problem-solving procedures within mathematics, with an emphasis on experiences that promote learning. I conduct this research in both laboratory and classroom contexts to better understand learning processes and contribute to improvements in math education.
Resources mentioned:
Megan Frankly
The Ericsson Institute
DREME Network: dreme.stanford.edu
What Works Clearinghouse offers overviews of the research for K-12 education.
You can connect with Bethany:
Twitter: @BethanyRittle
Email: [email protected]
You can connect with Brendan:
Twitter: @learnwithmrlee
Facebook: @learningwithmrlee
Website: learnwithlee.net
Support the Knowledge for Teachers Podcast:
https://www.patreon.com/KnowledgeforTeachersPodcast
WEBSITE BLURB
About
My broad interests concern how people learn and how to improve their learning. My research focuses on learning of key concepts and problem-solving procedures within mathematics, with an emphasis on experiences that promote learning. I conduct this research in both laboratory and classroom contexts to better understand learning processes and contribute to improvements in math education.
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