Exercise · ZW-FORMAL-PROOF-006 · ★★☆ Intermediate
A formal proof is a sequence of...
Choose one option.
Show answer
- C. Formulas justified by axioms or rules
Explanation
A formal proof is a sequence of formulas whose justification comes from axioms or rules. The other options are not proofs.
Review the concept: Formal proof
A formal proof of \(\varphi_n\) is a sequence \(\varphi_1,\ldots,\varphi_n\) in which each term is an axiom, an admitted hypothesis, or the result of a rule applied to earlier terms.
\[\varphi_1,\varphi_2,\ldots,\varphi_n\vdash\varphi_n\]
More practice problems: formal proof
- ZW-FORMAL-PROOF-001 A formal proof is a...
- ZW-FORMAL-PROOF-002 Each line of a formal proof must be...
- ZW-FORMAL-PROOF-003 The last line of a proof is usually...
- ZW-FORMAL-PROOF-004 A formal proof depends on...
- ZW-FORMAL-PROOF-005 Which step does not belong to a formal proof?
- ZW-FORMAL-PROOF-007 The first step of a proof can be...
- ZW-FORMAL-PROOF-008 A line of a proof must be justifiable by...
- ZW-FORMAL-PROOF-009 A formal proof has the lines P→ Q and P, both allowed hypotheses. Which line can legitimately be ad…