Incorrigibility
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Incorrigibility
In philosophy, incorrigibility is a property of a philosophical proposition, which implies that it is necessarily true simply by virtue of being believed. A common example of such a proposition is René Descartes' "cogito ergo sum" ("I think, therefore I am"). In law, incorrigibility concerns patterns of repeated or habitual disobedience of minors with respect to their guardians. Laws framed around incorrigibility were formerly used against minors to commit them for longer periods of confinement for status offenses than an adult would have been for committing the same crimes, as contested in the landmark '' In re Gault'' decision from 1967. Philosophy Charles Raff draws a distinction between three types of incorrigibility: * Type-1: It is logically necessary that, when the statement is sincerely made, it is true. * Type-2: It is necessary that when the statement is believed to be true, it is true. * Type-3: It is necessary that when the statement is true, it is believed to ...
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Philosophy
Philosophy (from , ) is the systematized study of general and fundamental questions, such as those about existence, reason, knowledge, values, mind, and language. Such questions are often posed as problems to be studied or resolved. Some sources claim the term was coined by Pythagoras ( BCE), although this theory is disputed by some. Philosophical methods include questioning, critical discussion, rational argument, and systematic presentation. in . Historically, ''philosophy'' encompassed all bodies of knowledge and a practitioner was known as a ''philosopher''."The English word "philosophy" is first attested to , meaning "knowledge, body of knowledge." "natural philosophy," which began as a discipline in ancient India and Ancient Greece, encompasses astronomy, medicine, and physics. For example, Newton's 1687 ''Mathematical Principles of Natural Philosophy'' later became classified as a book of physics. In the 19th century, the growth of modern research universiti ...
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Proposition
In logic and linguistics, a proposition is the meaning of a declarative sentence. In philosophy, " meaning" is understood to be a non-linguistic entity which is shared by all sentences with the same meaning. Equivalently, a proposition is the non-linguistic bearer of truth or falsity which makes any sentence that expresses it either true or false. While the term "proposition" may sometimes be used in everyday language to refer to a linguistic statement which can be either true or false, the technical philosophical term, which differs from the mathematical usage, refers exclusively to the non-linguistic meaning behind the statement. The term is often used very broadly and can also refer to various related concepts, both in the history of philosophy and in contemporary analytic philosophy. It can generally be used to refer to some or all of the following: The primary bearers of truth values (such as "true" and "false"); the objects of belief and other propositional attitudes (i.e ...
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Logical Truth
Logical truth is one of the most fundamental concepts in logic. Broadly speaking, a logical truth is a statement which is true regardless of the truth or falsity of its constituent propositions. In other words, a logical truth is a statement which is not only true, but one which is true under all interpretations of its logical components (other than its logical constants). Thus, logical truths such as "if p, then p" can be considered tautologies. Logical truths are thought to be the simplest case of statements which are analytically true (or in other words, true by definition). All of philosophical logic can be thought of as providing accounts of the nature of logical truth, as well as logical consequence. Logical truths are generally considered to be ''necessarily true''. This is to say that they are such that no situation could arise in which they could fail to be true. The view that logical statements are necessarily true is sometimes treated as equivalent to saying that log ...
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René Descartes
René Descartes ( or ; ; Latinized: Renatus Cartesius; 31 March 1596 – 11 February 1650) was a French philosopher, scientist, and mathematician, widely considered a seminal figure in the emergence of modern philosophy and science. Mathematics was central to his method of inquiry, and he connected the previously separate fields of geometry and algebra into analytic geometry. Descartes spent much of his working life in the Dutch Republic, initially serving the Dutch States Army, later becoming a central intellectual of the Dutch Golden Age. Although he served a Protestant state and was later counted as a deist by critics, Descartes considered himself a devout Catholic. Many elements of Descartes' philosophy have precedents in late Aristotelianism, the revived Stoicism of the 16th century, or in earlier philosophers like Augustine. In his natural philosophy, he differed from the schools on two major points: first, he rejected the splitting of corporeal substance into mat ...
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Cogito Ergo Sum
The Latin , usually translated into English as "I think, therefore I am", is the "first principle" of René Descartes's philosophy. He originally published it in French as , in his 1637 ''Discourse on the Method'', so as to reach a wider audience than Latin would have allowed. It later appeared in Latin in his ''Principles of Philosophy'', and a similar phrase also featured prominently in his ''Meditations on First Philosophy''. The dictum is also sometimes referred to as the cogito. As Descartes explained in a margin note, "we cannot doubt of our existence while we doubt." In the posthumously published ''The Search for Truth by Natural Light'', he expressed this insight as ("I doubt, therefore I am — or what is the same — I think, therefore I am").. Antoine Léonard Thomas, in a 1765 essay in honor of Descartes presented it as ("I doubt, therefore I think, therefore I am"). Descartes's statement became a fundamental element of Western philosophy, as it purported to pr ...
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Minor (law)
In law, a minor is someone under a certain age, usually the age of majority, which demarcates an underage individual from legal adulthood. The age of majority depends upon Jurisdiction (area), jurisdiction and application, but it is commonly 18. ''Minor'' may also be used in contexts that are unconnected to the overall age of majority. For example, the smoking age, smoking and legal drinking age, drinking age in the United States is 21, and younger people below this age are sometimes called ''minors'' in the context of tobacco and alcohol law, even if they are at least 18. The terms underage or ''minor'' often refer to those under the age of majority, but may also refer to a person under other legal age limits, such as the age of consent, marriageable age, driving age, voting age, etc. Such age limits are often different from the age of majority. The concept of ''minor'' is not sharply defined in most jurisdictions. The age of criminal responsibility and consent, the age at whi ...
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Status Offense
A status offense is an action that is prohibited only to a certain class of people, and most often applied only to offenses committed by minors. In the United States, the term status offense also refers to an offense such as a traffic violation where motive is not a consideration in determining guilt. In the United Kingdom and Europe, this type of status offense may be termed a regulatory offence. Usage Definitions of status offense vary. A neutral definition may be " type of crime that is not based upon prohibited action or inaction but rests on the fact that the offender has a certain personal condition or is of a specified character." The Federal Sentencing Guidelines states that a juvenile status offense is a crime which cannot be committed by an adult. For example, possession of a firearm ''by a minor'', by definition, cannot be done by an adult. In some states, the term "status offense" does not apply to adults at all; according to Wyoming law, status offenses can be com ...
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In Re Gault
''In re Gault'', 387 U.S. 1 (1967), was a landmark Supreme Court of the United States, U.S. Supreme Court decision which held the Due Process Clause of the Fourteenth Amendment to the United States Constitution, 14th Amendment applies to Minor (law), juvenile defendants as well as to adult defendants. Juveniles accused of crimes in a delinquency proceeding must be afforded many of the same due process rights as adults, such as the right to timely notification of the charges, the right to confront witnesses, the right against self-incrimination, and the right to counsel. The court's opinion was written by Justice Abe Fortas, a noted proponent of children's rights. Background In June of 1964, the sheriff of Gila County, Arizona, took 15-year-old Gerald Gault into custody, without notifying Gault's parents, after a neighbor, Ora Cook, complained of receiving an inappropriate and offensive telephone call.. Fortas noted that it was sufficient "to say that the remarks or questions put t ...
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Conversion (logic)
In logic and mathematics, the converse of a categorical or implicational statement is the result of reversing its two constituent statements. For the implication ''P'' → ''Q'', the converse is ''Q'' → ''P''. For the categorical proposition ''All S are P'', the converse is ''All P are S''. Either way, the truth of the converse is generally independent from that of the original statement.Robert Audi, ed. (1999), ''The Cambridge Dictionary of Philosophy'', 2nd ed., Cambridge University Press: "converse". Implicational converse Let ''S'' be a statement of the form ''P implies Q'' (''P'' → ''Q''). Then the converse of ''S'' is the statement ''Q implies P'' (''Q'' → ''P''). In general, the truth of ''S'' says nothing about the truth of its converse, unless the antecedent ''P'' and the consequent ''Q'' are logically equivalent. For example, consider the true statement "If I am a human, then I am mortal." The converse of that statement is "If I am mortal, then I am ...
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Logical Independence
In mathematical logic, independence is the unprovability of a sentence from other sentences. A sentence σ is independent of a given first-order theory ''T'' if ''T'' neither proves nor refutes σ; that is, it is impossible to prove σ from ''T'', and it is also impossible to prove from ''T'' that σ is false. Sometimes, σ is said (synonymously) to be undecidable from ''T''; this is not the same meaning of " decidability" as in a decision problem. A theory ''T'' is independent if each axiom in ''T'' is not provable from the remaining axioms in ''T''. A theory for which there is an independent set of axioms is independently axiomatizable. Usage note Some authors say that σ is independent of ''T'' when ''T'' simply cannot prove σ, and do not necessarily assert by this that ''T'' cannot refute σ. These authors will sometimes say "σ is independent of and consistent with ''T''" to indicate that ''T'' can neither prove nor refute σ. Independence results in set theory Many in ...
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Introspection
Introspection is the examination of one's own conscious thoughts and feelings. In psychology, the process of introspection relies on the observation of one's mental state, while in a spiritual context it may refer to the examination of one's soul. Introspection is closely related to human self-reflection and self-discovery and is contrasted with external observation. Introspection generally provides a privileged access to one's own mental states, not mediated by other sources of knowledge, so that individual experience of the mind is unique. Introspection can determine any number of mental states including: sensory, bodily, cognitive, emotional and so forth. Introspection has been a subject of philosophical discussion for thousands of years. The philosopher Plato asked, "…why should we not calmly and patiently review our own thoughts, and thoroughly examine and see what these appearances in us really are?" While introspection is applicable to many facets of philosophical t ...
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Incorrigible
Incorrigible may refer to: * Incorrigibility * Incorrigible (1946 film) * Incorrigible (1975 film) See also * The Incorrigible ''The Incorrigible'' (Spanish: ''La incorregible'') is a 1931 film directed by Leo Mittler and starring Enriqueta Serrano, Tony D'Algy and Gabriel Algara.Finkielman p.172 Made at the Joinville Studios in Paris, it is the Spanish-language version ...
, a 1931 film {{dab ...
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