Mathematical Thinking DPF
20 patterns · 486 sections · 0.5 MB
Table of contents
- MATH.16MATH.16 - Choose a Mathematical Construction from Its Required Maps (Universal Property)
- MATH.17MATH.17 - Construct Mathematical Spaces of Operations and Operations on Them
- MATH.1MATH.1 - Build a Mathematical Structure of Composable Paths
- MATH.2MATH.2 - Treat Objects as the Same While Preserving Operations (Quotient)
- MATH.5MATH.5 - Extend a Generator Assignment While Preserving Operations (Homomorphism)
- MATH.7MATH.7 - Transport a Mathematical Structure Through a Bijection
- MATH.18MATH.18 - Compare Mathematical Accounts through Interpretations
- MATH.19MATH.19 - Construct a Proof through Intermediate Claims
- MATH.4MATH.4 - Construct a Witness by Induction
- MATH.12MATH.12 - Extract a Construction from a Proof
- MATH.6MATH.6 - Refute a Mathematical Claim with a Countermodel
- MATH.20MATH.20 - Bound a Mathematical Unknown by Comparable Constructions
- MATH.11MATH.11 - Construct an Invariant from Transformation Rules
- MATH.13MATH.13 - Derive a Consequence from a Symmetry
- MATH.8MATH.8 - Generate a Solution Family by Symmetry
- MATH.9MATH.9 - Determine Whether and How a Choice Rule Can Respect Symmetry
- MATH.10MATH.10 - Improve a Mathematical Candidate or Derive a Necessary Condition by Admissible Variation
- MATH.21MATH.21 - Construct an Object through Convergent Approximations
- MATH.22MATH.22 - Change Axioms and Trace Their Consequences
- MATH.23MATH.23 - Develop a Conjecture by Changing a Construction
Showing 1–20 of 20 entries. Source edition 1f16950577d0.