| Property | Value |
|---|
| rdfs:label | - Modus ponens
- Modus Ponens
- Modus ponens
|
| rdfs:comment | - Sigui la implicació. Siguin unes proposicions tals que: Llavors:
- In propositional logic and several other logics, Modus Ponens is a rule of inference. It states that if we derived a well formed formula and we also derived , then we may derive (where and are metavariables and is Material Conditional). In sequent notation, it is: In rule form it is: It is also the valid argument form: 1. If P then Q. 2. P. C: Q.
- Modus ponens declares that for any "P" and "Q," the following is a valid way of reasoning: 1.
* If P, then Q. 2.
* P. 3.
* Therefore, Q. 4.
* Modus pwned! The first is an if-then statement, that conditions the truth of "Q" on the truth of "P," represented by the arrow leading "P" to "Q." The second asserts that "P" is true. Following logically from the first two, the third finds "Q" to be true.
- Modis Ponens, also known as Conditional Elimination and Modus ponendo ponens , is a rule of inference in propositional logic that states that if we have a material condtional that has a true antecedent, then we may infer the consequent of the antedent. In other words, if P implies Q is true and P is true, then we may infer that Q is true. This is often stated symbolically in rule form as: In sequent notation, it could be expressed as: As a theorem of propositional logic, it is expressed as:
|
| owl:sameAs | |
| dcterms:subject | |
| dbkwik:philosophy/property/wikiPageUsesTemplate | |
| dbkwik:uncyclopedia/property/wikiPageUsesTemplate | |
| Revision | |
| Date | |
| abstract | - Sigui la implicació. Siguin unes proposicions tals que: Llavors:
- Modis Ponens, also known as Conditional Elimination and Modus ponendo ponens , is a rule of inference in propositional logic that states that if we have a material condtional that has a true antecedent, then we may infer the consequent of the antedent. In other words, if P implies Q is true and P is true, then we may infer that Q is true. This is often stated symbolically in rule form as: In sequent notation, it could be expressed as: As a theorem of propositional logic, it is expressed as: In all three expressions above, and are metasyntactic variables representing well-formed formulas of propositional logic.
- In propositional logic and several other logics, Modus Ponens is a rule of inference. It states that if we derived a well formed formula and we also derived , then we may derive (where and are metavariables and is Material Conditional). In sequent notation, it is: In rule form it is: It is also the valid argument form: 1. If P then Q. 2. P. C: Q.
- Modus ponens declares that for any "P" and "Q," the following is a valid way of reasoning: 1.
* If P, then Q. 2.
* P. 3.
* Therefore, Q. 4.
* Modus pwned! The first is an if-then statement, that conditions the truth of "Q" on the truth of "P," represented by the arrow leading "P" to "Q." The second asserts that "P" is true. Following logically from the first two, the third finds "Q" to be true. Because of the intellectual high-level logical nature of modus ponens, merely repeating its structure causes an argumentative opponent to shut the fuck up and subsequently lose the argument. Declaring QED crushes a failed opponent further.
|
| is Features of | |
