About Jen Knudsen

My work has centered on what it takes for students — especially those who have been least recognized as mathematical thinkers — to reason, argue, and build real mathematical understanding: through classroom discourse, through making, and through curriculum that uses technology to open rather than narrow the mathematics. I work with schools, districts, and organizations that want professional learning grounded in real mathematics, aligned to their specific goals and students, and designed to make a difference whether it unfolds over a single day or an entire school year.

Expertise

Teacher Professional Learning

  • Human-centered AI assistance for lesson planning

  • Mathematical argumentation and classroom discourse

  • High-cognitive-demand instruction for diverse learners

  • Presumption of competence: helping teachers see and build on student strengths, not just address deficits

Curriculum Design & Implementation

  • Project-based mathematics learning, including math-and-making

  • Curriculum adaptation for language accessibility and neurodiverse learners

  • Implementation support for high-quality instructional materials

STEM Equity

  • Reviewing curriculum for adoption through an equity lens

  • Promoting instructional approaches that ensure genuine opportunity to learn for all students

  • Supporting districts in serving students historically underserved in mathematics education

 Background

  • Designing and leading professional learning for math teachers, in urban and rural districts

  • Curriculum design and research across upper elementary and middle school mathematics and computational thinking

  • Directed NSF-funded projects at SRI International and TERC in teacher professional learning, and curriculum design—including mathematics and computational thinking

  • Co-author, Mathematical Argumentation in Middle School (Corwin Press, 2018)

  • Certified AI Literacy Trainer

  • Started as a high school math and computer science teacher, New York City Public Schools

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Taeuber-Arp’s Geometrical and Wavy