It is the needless repetition of an idea, especially is words other than those of immediate context, without imparting additional clearness. In logic, a compound propositional form all of whose instances are true. such as 'A or not A'
The law of syllogism is a logical rule that lets you draw a conclusion from two conditional statements. If the first statement leads to the second statement and the second statement leads to a third statement, you can infer that the first statement leads to the third statement. It's a way to combine multiple conditional statements to draw a single conclusion.
Yes, the Law of Detachment states that if "if p then q" is true and "p" is true, then "q" must be true. This, along with other laws of logic like the Law of Syllogism and the Law of Contrapositive, forms the foundation for making valid logical deductions and reaching sound conclusions based on given premises.
The example provided helps demonstrate the law of supply and demand. By showing how changes in the quantity demanded or supplied of a product can be influenced by factors such as price, the example illustrates the basic principles behind this economic law.
The Federal Rules of Evidence generally exclude hearsay statements unless they fall within an exception. Hearsay is an out-of-court statement offered to prove the truth of the matter asserted, and it is generally considered unreliable evidence due to its potential for distortion or inaccuracy.
This law likely references a situation where someone falsely accuses another person, leading to severe consequences if unable to provide evidence to support their claim. The law serves as a deterrent against unjust accusations by imposing a serious punishment on the accuser if they fail to prove their case. It prioritizes fairness and discourages malicious intent in legal proceedings.
Not always
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The Law of Syllogism. I had the same question ha ha
The law of detachment A -->B The law of contrapoitive Not B --> Not A The law of syllogism a --> b, b-->c, therefore a --> c
The answer to thi question is Aristotle. We had to study it in my World History class.
Tautology and circular reasoning are related concepts but not the same. A tautology is a statement that is true in all possible interpretations, often redundantly stating the same idea (e.g., "It will either rain tomorrow or it won't"). Circular reasoning, on the other hand, is a logical fallacy where the conclusion is included in the premise, effectively assuming what it is trying to prove. While both involve a lack of informative content, tautology is a logical truth, whereas circular reasoning undermines the argument's validity.
Syllogism is a form of deductive reasoning in which two accepted facts lead to a conclusion. For example: All humans are mortal,the major premise, I am a human, the minor premise, therefore, I am mortal, the conclusion.
A tautology is a statement that is always true, regardless of the circumstances or conditions.
Tautology is the useless repetition of words. I am going to the mall or I am not going to the mall is a tautology. Tautology is not simply the useless repetition of words. It is more about redundancy. The example above is tautology but it is because the phrase is redundant. "I may go go the mall today." implies that I may not to to the mall today. To include that I may not would be tautology. Another example of tautology is when you have two words whose meaning is the same used in conjunction. "Free gift" and "unsolved mystery" are tautology. The words are synonymous and therefore they are redundant.
Law of detachment Law of contropositive law of modus tollens chain rule (law of the syllogism) law of disjunctive infrence law of the double negation de morgans laws law of simplication law of conjunction law of disjunctive addition
The person kept saying the same thing over and over which had no meaning so it was tautology.
To determine if a conjecture is valid using the law of syllogism, you need to identify two conditional statements where the conclusion of one statement matches the hypothesis of the other. If you have statements in the form "If P, then Q" and "If Q, then R," you can conclude that "If P, then R" is also true. This logical reasoning helps establish the validity of the conjecture based on the relationships between the statements. Always ensure that the conditions are met for the syllogism to hold true.