The next test is on Thursday.
A practice test with the same format will be conducted to help students prepare.
Students will receive a full rule sheet identical to what they will use for the actual test.
This rule sheet includes inferentials and sub derivational rules.
The students need to fill out lines for sub derivations to assist understanding.
True/False Questions
There will be five true/false questions.
Translation from English to Symbolic Form
Students will be given a valid argument in English to translate symbolically and derive its validity.
Derivations
Students will work on eight available derivations but only need to complete seven for credit.
An option for extra credit will be provided if students attempt all eight and clearly mark one question as extra credit.
Biconditional Rules:
Students can use biconditional commutativity (order of statements doesn't affect truth).
Associativity of biconditionals allows rearranging parentheses without affecting truth value.
Biconditional inference: students can split biconditional statements into two standard conditionals to simplify derivations.
Students can receive partial credit for correct steps even if a derivation is not fully completed.
Indications of strategy or setup of subderivations can yield extra points.
Focusing on correct definitions and logical steps maximizes points.
Review the definition tables provided during class, as they will help with the true/false section.
Practice translating English arguments into symbolic form using example materials.
Review previous homework or practice tests for similar questions to anticipate the upcoming test.
Sound Arguments - "Some sound arguments are invalid." - False; sound arguments must be valid.
Invalid Arguments - "Every invalid argument has consistent premises." - True; consistency is required for invalid arguments.
Valid Arguments - "Some valid arguments have premises consistent with the negation of its conclusion." - False; this is contradictory to the definition of validity.
Invalid Arguments - "Every invalid argument has a false conclusion." - False; some lines can be true.
Logical Equivalence - "If two statements are logically equivalent, then it’s not possible for one to be true and the other false." - True; this is the definition of equivalence.
Identify conclusions first before translating premises. Use indicator words to determine premises and conclusions accurately.
Familiarize with conditional structures: 'unless' and 'if and only if' can indicate conditionals and biconditionals, respectively.
Practice deriving arguments to ensure translation accuracy.
Understand potential pitfalls such as mixing parts of premises with conclusions.
Work on derivation examples to reinforce the necessity of clear steps and appropriate rule application.
Conduct practice tests utilizing the rule sheets to prepare effectively for all expected derivatives.