conditional proof造句

Conditional proofs are of great importance in mathematics.
A famous network of conditional proofs is the NP-complete class of complexity theory.
Such sentences are called conditional sentences, and the standard method for proving them is called conditional proof.
The Hooley published a conditional proof for the second conjecture, assuming certain cases of the Generalized Riemann hypothesis.
The assumed antecedent of a conditional proof is called the " conditional proof assumption " ( CPA ).
It's difficult to find conditional proof in a sentence. 用conditional proof造句挺难的

The assumed antecedent of a conditional proof is called the " conditional proof assumption " ( CPA ).
In 1967, Hooley published a conditional proof for the conjecture, assuming certain cases of the Generalized Riemann hypothesis.
Then negation introduction and elimination are just special cases of implication introduction ( conditional proof ) and elimination ( modus ponens ).
Thus, the goal of a conditional proof is to demonstrate that if the CPA were true, then the desired conclusion necessarily follows.
Conditional proofs exist linking several otherwise unproven conjectures, so that a proof of one conjecture may immediately imply the validity of several others.
In this sense, DT corresponds to the natural conditional proof inference rule which is part of the first version of propositional calculus introduced in this article.
I was given a deductive reasoning conditional proof in class from my textbook, but I can't seem to find a way to solve it.
:In deductive reasoning, the conclusion of a conditional proof is always a formula of the form " A " ?! " B ".
The validity of a conditional proof does not require that the CPA be actually true, only that " if it were true " it would lead to the consequent.
This potential link was confirmed two years later by Ken Ribet, who gave a conditional proof of Fermat's Last Theorem that depended on the modularity theorem ( see : " Ribet's Theorem " and " Frey curve " ).