01
Use axiom with a clear boundary
In this concept, a starting rule belongs to the system being explored. It is not a universal statement about the world. For example, requiring connected nodes to have different colours defines a puzzle constraint; it does not assert that all real networks behave that way. WildAxiom can keep the language accessible by explaining the rule in plain words before using technical vocabulary. This makes the identity intelligible to curious readers who may enjoy the puzzle without already knowing formal mathematical terminology.
02
Keep discovery separate from novelty claims
A reader can discover an argument for themselves even when the underlying result is well known. A WildAxiom page can celebrate that experience without claiming to have invented graph colouring or a new theorem. The original contribution here is the particular worksheet and its explanation. A future collection could develop its own sequence of examples and visual style. It would still need to distinguish original presentation from established subject matter, and attribute any borrowed puzzles or diagrams rather than present them as newly created.
03
Let the drawing expose the constraint
The triangle in the guide has three labelled nodes and three connecting edges. Every edge matters because the colour rule applies to its endpoints. Decorative lines would make the puzzle harder to interpret, so the diagram should include only those relationships. Letters can identify colours as well as actual fills, keeping the argument readable without colour perception alone. The visual treatment can be lively, but the structure needs to remain stable between the attempted two-colour assignment and the valid three-colour alternative.