Lovegrove Mathematicals

"Dedicated to making Likelinesses the entity of prime interest"

Likeliness Theorems

For proofs of all these theorems see The Fundamentals of Likelinesses

General Theorems

The following are independent of the underlying set

Theorems about S(N)

The Combination Theorem gives the Likeliness of g given 0 when the underlying set is S(N).
The Law of Succession gives the likeliness of "i" given h when the underlying set is S(N).
The Integram Theorem gives the likeliness of g given h when g and h are both integrams and the underlying set is S(N)

Other

The Multinomial Theorem gives the likeliness of g when the underlying set is singleton. h is irrelevant.
The Indifference Theorem, for when P and h are (i,j)-symmetric.