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A logical system is complete if every statement that is actually true within the system can be proved using its axioms and rules of inference. It means that no true statement within the system's scope is left unprovable.

Conditions: Applies to statements true within the system's scope.; Proof must use the system's axioms and rules of inference.

A logical system is complete if every statement that is actually true within the system can be proved using its axioms and rules of inference. It means that no true statement within the system's scope is left unprovable.

Conditions: Applies to statements true within the system's scope.; Proof must use the system's axioms and rules of inference.