Translation missing: en.accessibility.skip_to_content

Problem Strings That Build Fluency and Confidence

For daily use with any curriculum, Problem Strings are a powerful tool for either whole-class instruction or targeted small-group support.

For daily use in classrooms. No additional prep required.

New Perspectives on Learning
New Perspectives on Learning

What Are Problem Strings?

Problem strings are carefully crafted sequences of related problems designed to be solved mentally, represented visually, and discussed as a community of young mathematicians.

Each problem strategically builds on the relationships with the previous problems in the string.

As the string progresses, students refine their strategies, make generalizations, develop models as tools for thinking, and build increasingly efficient and flexible reasoning.

Problem strings support students in:

  • Developing fluency through number relationships and reasoning
  • Building efficient, flexible strategies instead of relying on rote procedures
  • Connecting operations, models, and mathematical big ideas
  • Explaining, justifying, and refining their thinking

What Makes Problem Strings Different

Designed for Progressive Development

New Perspectives on Learning

Carefully Crafted Sequences

Each string is intentionally designed so relationships, strategies, and big ideas emerge and develop across problems. Learning does not occur through discussion alone, but through the careful building of relationships across problems.

New Perspectives on Learning

Developing Models for Thinking

Students do more than mentally solve problems. As they share strategies, teachers represent their thinking on carefully chosen models so that learners see relationships, justify reasoning, make generalizations, and develop models as tools for thinking.

New Perspectives on Learning

Beyond Number and Operations

Strings in this series extend beyond computation to include fractions, geometry, measurement, data, and early algebraic reasoning as students build fluency and understanding across mathematics.