Sequence Board With Engraving Cubes For Visual Math Learning

The patent introduces physical blocks as intermediary objects that mediate between the mathematical problem and the learner's understanding. These blocks serve as a tangible representation that bridges the gap between abstract algorithms and concrete comprehension, allowing learners to manipulate physical objects to understand mathematical relationships without relying solely on memorized procedures.

The patent creates a physical copy or representation of mathematical concepts through blocks that can be manipulated. Instead of directly presenting abstract algorithms, the system provides a tangible model that copies the essence of mathematical relationships, enabling learners to explore and understand the logical principles behind the problems through hands-on interaction with the block representations.

The patent segments mathematical problems into discrete components represented by individual blocks. This segmentation allows learners to break down complex problems into manageable parts, manipulate each part independently, and recombine them in different ways to solve new problems. The block-based approach makes the structure of mathematical problems explicit, enhancing both computation efficiency and adaptability to new situations.

The patent introduces dynamic manipulation of blocks that can be moved, combined, and reconfigured according to different problem requirements. This dynamic interaction allows learners to adapt the same basic blocks to various mathematical problems, fostering versatility and the ability to solve new problems while maintaining computational efficiency through practiced manipulation skills.