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A syllogism (Ancient Greek: συλλογισμός, syllogismos, 'conclusion, inference') is a kind of logical argument that applies deductive reasoning to arrive at a conclusion based on two propositions that are asserted or assumed to be true.
A term that describes itself. For example, the word "short" is autological because it is a short word. automaton A self-operating machine or, in computer science, a theoretical model of computation that performs tasks according to a set of rules or a program. automorphism
The word "propositio" is from the Latin, meaning the first premise of a syllogism. Aristotle uses the word premise (protasis) as a sentence affirming or denying one thing or another (Posterior Analytics 1. 1 24a 16), so a premise is also a form of words. However, as in modern philosophical logic, it means that which is asserted by the sentence.
The word "logic" originates from the Greek word logos, which has a variety of translations, such as reason, discourse, or language. [4] Logic is traditionally defined as the study of the laws of thought or correct reasoning, [5] and is usually understood in terms of inferences or arguments. Reasoning is the activity of drawing inferences.
The assumption (unstated Claim 2) is that People are mortal). In Aristotelian rhetoric, an enthymeme is known as a "rhetorical syllogism": it mirrors the form of a syllogism, but it is based on opinion rather than fact. Epanalepsis – a figure of speech in which the same word or phrase appears both at the beginning and at the end of a clause.
The first type of enthymeme is a truncated syllogism, or a syllogism with an unstated premise. [6] Here is an example of an enthymeme derived from a syllogism through truncation (shortening) of the syllogism: "Socrates is mortal because he's human." The complete formal syllogism would be the classic: All humans are mortal. (major premise ...
Here are the first two letters for each word: ZO. CO. MA. SI. ST. CO (SPANGRAM) NYT Strands Spangram Answer Today. Today's spangram answer on Thursday, January 16, 2025, is COCKTAILS.
But it can be rewritten as a standard form AAA-1 syllogism by first substituting the synonymous term "humans" for "people" and then by reducing the complementary term "immortal" in the first premise using the immediate inference known as obversion (that is, the statement "No humans are immortal." is equivalent to the statement "All humans are ...