Axiom
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| # A [[self-evident]] and necessary [[truth]]; a [[proposition]] which it is necessary to take for granted; a proposition whose truth is so evident that no reasoning or [[demonstration]] can make it plainer. For example, "The whole is greater than a part." | # A [[self-evident]] and necessary [[truth]]; a [[proposition]] which it is necessary to take for granted; a proposition whose truth is so evident that no reasoning or [[demonstration]] can make it plainer. For example, "The whole is greater than a part." | ||
| + | :The [[Romantic movement]] held that not all truth could be deduced from [[axiom]]s, that there were inescapable realities in the world which could only be reached through [[emotion]], [[feeling]] and [[intuition]]. | ||
| # An [[unproved]] [[theorem]] that serves as a basis for [[deduction]] of other theorems. E.g., "A point has no mass; a line has no width. A plane is a flat surface with no mass and contains an infinity of points and lines". | # An [[unproved]] [[theorem]] that serves as a basis for [[deduction]] of other theorems. E.g., "A point has no mass; a line has no width. A plane is a flat surface with no mass and contains an infinity of points and lines". | ||
| # An established [[principle]] in some art or science that is universally received. | # An established [[principle]] in some art or science that is universally received. | ||
| :: ''The '''axioms''' of political economy cannot be considered absolute truths. | :: ''The '''axioms''' of political economy cannot be considered absolute truths. | ||
| {{GFDL}} | {{GFDL}} | ||
Revision as of 20:00, 30 July 2008
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- A self-evident and necessary truth; a proposition which it is necessary to take for granted; a proposition whose truth is so evident that no reasoning or demonstration can make it plainer. For example, "The whole is greater than a part."
- The Romantic movement held that not all truth could be deduced from axioms, that there were inescapable realities in the world which could only be reached through emotion, feeling and intuition.
- An unproved theorem that serves as a basis for deduction of other theorems. E.g., "A point has no mass; a line has no width. A plane is a flat surface with no mass and contains an infinity of points and lines".
- An established principle in some art or science that is universally received.
- The axioms of political economy cannot be considered absolute truths.
Unless indicated otherwise, the text in this article is either based on Wikipedia article "Axiom" or another language Wikipedia page thereof used under the terms of the GNU Free Documentation License; or on research by Jahsonic and friends. See Art and Popular Culture's copyright notice.
