Friday, September 13, 2019
Philosophy Assignment Example | Topics and Well Written Essays - 500 words - 1
Philosophy - Assignment Example mises are associated with conclusion to the extent that whenever the former are found to be true, it follows that the latter ought to be true as well, particularly when such premises and conclusion are a sole basis to the justification of an inference 5. Invalid - is, contrary to the state of validity, a term that identifies an argumentââ¬â¢s form that possesses a conclusion which is not aligned or is not expected to correspond to the given premises where as such, a false conclusion may emerge out of true premises 6. Sound - pertains to an argumentââ¬â¢s property in which all premises are true, thereby reflecting or guaranteeing truth in the resulting conclusion that altogether manifests the pure validity of an argument 7. Unsound - pertains to a trait by which an argument may be assessed as either invalid or valid with at least one false premise so that false premises determine the validity or invalidity of an argument 8. Deductive Argument - is that argument where it is ââ¬Ënecessaryââ¬â¢ for the conclusion to satisfy the premise in such a way as when a conclusion is rather false, there can be no way that this would be arrived at coming from a premise or inference that is true; deductive reasoning is applied herein to enable construction of a deductive argument that proceeds from a general premise toward a specific conclusion 9. Inductive Argument - is that argument where it is ââ¬Ëprobableââ¬â¢ to derive conclusion from an inferred premise such that it would be improbable to yield a false conclusion if the premises are true; inductive reasoning is used herein to establish an inductive argument that develops from a specific premise toward a general conclusion Identify the following fallacies. (For example: ââ¬Å"If you dont agree with the president, you will lose your job. Therefore, if you dont want to lose your job, you had better agree with the president,â⬠would be an Appeal to
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