EPISODE · Jun 1, 2026 · 1H 1M
Perceptual Learning - A fresh take on an older idea
from KEDC Podcast Empowering EdTalks · host KEDC with Brandy Breeze
A group of educators want you to think about how we traditionally teach math.A student memorizes that 3 + 4 = 7. They can get the answer right on a worksheet, but do they actually understand what 7 means?Perceptual learning is about helping students see the relationships behind the numbers.Instead of memorizing facts, students begin to recognize patterns:• 3 + 4 = 7• 4 + 3 = 7• 5 + 2 = 7• 10 - 3 = 7Now they’re not just calculating. They’re seeing how numbers relate to one another.Take multiplication. A traditional approach might teach that:6 × 8 = 48A perceptual learning approach helps students recognize that:• 6 groups of 8 is the same as 8 groups of 6• 6 × 8 is double 3 × 8• 6 × 8 is 6 × (4 + 4)Students begin to notice patterns and structures that mathematicians naturally see.The goal isn’t for students to memorize hundreds of facts. The goal is for them to develop “mathematical vision.”When a mathematician looks at a problem, they don’t just see numbers. They see relationships, patterns, shortcuts, and connections.Perceptual learning helps students build that same ability.That’s why the graphic says “Teach the cognitive skills of seeing and hearing so that math is understood.”In other words:Don’t just teach students the answer. Teach them to see why the answer makes sense.
What this episode covers
A group of educators want you to think about how we traditionally teach math.A student memorizes that 3 + 4 = 7. They can get the answer right on a worksheet, but do they actually understand what 7 means?Perceptual learning is about helping students see the relationships behind the numbers.Instead of memorizing facts, students begin to recognize patterns:• 3 + 4 = 7• 4 + 3 = 7• 5 + 2 = 7• 10 - 3 = 7Now they’re not just calculating. They’re seeing how numbers relate to one another.Take multiplication. A traditional approach might teach that:6 × 8 = 48A perceptual learning approach helps students recognize that:• 6 groups of 8 is the same as 8 groups of 6• 6 × 8 is double 3 × 8• 6 × 8 is 6 × (4 + 4)Students begin to notice patterns and structures that mathematicians naturally see.The goal isn’t for students to memorize hundreds of facts. The goal is for them to develop “mathematical vision.”When a mathematician looks at a problem, they don’t just see numbers. They see relationships, patterns, shortcuts, and connections.Perceptual learning helps students build that same ability.That’s why the graphic says “Teach the cognitive skills of seeing and hearing so that math is understood.”In other words:Don’t just teach students the answer. Teach them to see why the answer makes sense.
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Perceptual Learning - A fresh take on an older idea
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