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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:
You can connect with Bethany:
Twitter: @BethanyRittle
Email: [email protected]
You can connect with Brendan:
Twitter: @learnwithmrlee
Facebook: @learningwithmrlee
Website: learnwithlee.net
https://www.patreon.com/KnowledgeforTeachersPodcast
WEBSITE BLURB
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.
By Brendan Lee5
55 ratings
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:
You can connect with Bethany:
Twitter: @BethanyRittle
Email: [email protected]
You can connect with Brendan:
Twitter: @learnwithmrlee
Facebook: @learningwithmrlee
Website: learnwithlee.net
https://www.patreon.com/KnowledgeforTeachersPodcast
WEBSITE BLURB
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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