The Inductive Principle: Whatever is true of all known instances of a sufficiently numerous and representative set of inferiors is (more or less probably) also true of their common universal.
Three requirements:
- Inferiority: The things observed must be inferiors of the universal being concluded.
- Numerosity: Enough instances must be observed.
- Representativeness: The sample must reflect the full diversity of the universal.
A single
counterexample can defeat a universal inductive claim. Unlike deduction, inductive conclusions are always
probable, never certain.