3 ms·
Problem is, unlike conclusions, premises are usually sufficient but not necessary.
by Koshkin 6y ago
Problem is, unlike conclusions, premises are usually sufficient but not necessary.
- ukj 6y agoI'd say ,given the nature and flow of reverse mathematics, conclusions are necessary but insufficient for premises. The erudite/formal lingo aside. Reverse mathematics is a nice metaphor for how justification works in practice.