tufte-link-differentiationlisted

# Links and Causal Arrows ## Overview A diagram ties nouns together with lines, and every line is a claim: that a relationship exists, of a specific kind, with a direction, a strength, a degree of certainty. Tufte's "Links and Causal Arrows" chapter (*Beautiful Evidence*, 2006, pp. 64–81) makes one argument: nouns are specific but the connectors between them are usually generic, identical, and ambiguous, which means the diagram suppresses most of what it claims to show. The fix is to make connectors as articulate and differentiated as the relationships they encode — annotate them, vary them, give them a dictionary — and to treat the absence of a link as a claim too. **Provenance note.** Most of the source chapter is built on worked examples (Barr's art chart, Mark Lombardi's networks, cartographic legends, Verrocchio's horse, a primate cladogram, Feynman diagrams, the SARS transmission chart, Galileo). The concrete encoding scales, arrowhead tables, and per-domain line styles in §8 are a faithful **applied extension** of Tufte's principle, not text from the chapter — that boundary is marked where it occurs. --- ## §1. The Core Thesis: Specific Nouns, Generic Links When nouns get linked by arrows, the level of analysis quietly shifts. The nouns each name a particular thing; the connectors collapse into one undifferentiated mark used everywhere. Sameness of the visual element implies sameness of what it represents — as if one identical process operated between every conne