Kris Boulton

Expert Kris Boulton discusses atomization in education, breaking down complex processes, teaching methods using taxonomy concepts, identifying mathematical 'atoms' for better instruction, simplifying math expressions, teaching concepts using examples and definitions, importance of examples in teaching, teaching quadratics with examples, using correlated features in teaching, teaching strategies with minimally different examples, and the power of atomization in enhancing student learning.

Kris Boulton, a writer and educational consultant specializing in atomization, teams up with Lee Wheeler, a math teacher implementing these principles in his classroom. They delve into the transformative impact of breaking down complex mathematical concepts for better student understanding. Highlighting personal anecdotes, they discuss the significance of collaboration among educators and raising student expectations. The conversation also touches on the role of AI in education and strategies like retrieval practice to enhance comprehension and foster a supportive learning environment.

Former math teacher Kris Boulton shares insights on planning lessons, Siegfried Englemann's influence, successful interleaving, and differentiation. Emphasizing sequences over individual lessons, he discusses strategies for effective teaching methods and the role of cognitive science in enhancing student understanding and knowledge transfer.

Kris Boulton, creator of Unstoppable Learning, and maths teacher Lee Wheeler dive into the world of Atomisation in education. They discuss how this innovative approach can both succeed and falter in diverse classroom settings. The duo highlights the intricate balance of catering to mixed-attainment classes and the importance of tailoring instruction for various learning levels. They also reflect on the challenges of teaching complex topics like geometry, emphasizing empathy and adaptability to enhance student engagement.

Kris Boulton, an expert in education, discusses concerns with minimal guided approaches and understanding in maths. They explore teaching the How before the Why, cognitive load theory, and the challenges of assessing student understanding. The conversation touches on lesson planning, teacher training, and the benefits of centrally planned teaching resources.