Hack's Law demonstrates that the length of a river is mathematically proportional to its drainage area raised to the power of 0.6.
Claims
Hack's Law demonstrates that the length of a river is mathematically proportional to its drainage area raised to the power of 0.6.
Parent: GeologyEntity: RiversImpact: positiveDate: Aug 10, 2026Target: Hack's Law
Source posts
#science #technology #nature #geology
It's not something that we tend to think about- but rivers are mathematical. Hack's Law states that a river, stream or brook has a length that is proportional to its drainage area raised to the power of 0.6 The question is why? It's obvious that there is a link between size and width of river basins, but this theory holds mostly true all over the world. Gravity and friction play a part. But rivers are not random. https://www.quantamagazine.org/why-are-rivers-so-mathematical-20260810/
4 boosts · 1 favs · 0 replies · Aug 10, 2026
#science#technology#nature#geology
Why are rivers so mathematical? Natalie Wolchover writes for Quanta about Hack's law — that any stream has a length that’s proportional to its drainage area raised to the power of 0.6 — and the explanations that underly it.
https://flip.it/EIqEbO
#Rivers #Science #Mathematics
5 boosts · 0 favs · 0 replies · Aug 10, 2026
#rivers#science#mathematics