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O Stepsister Secrets 2016 purexxxfilms.com O Swapping The Sperm Sample 2014 cumperfection.com BJOnly Facial CumSwap O Sweet Feet: Ready, Set, Toes 2014 loadmymouth.com Swinger Style Fuck 2013 Killergram Network O Takes The Big Cock 2014 Killergram Network O Webcam Hookup (II) 2013 Killergram Network Facial Bald Work The Late Shift 2015 Killergram Network O You Are Going To Make This Right 2015 purexxxfilms.com O You're Not Finished Yet 2014 cumperfection.com BJOnly Facial Semantics Main article: Semantics of logic The validity of an argument depends upon the meaning or semantics of the sentences that make it up. Aristotle's six Organon, especially De Interpretatione, gives a cursory outline of semantics which the scholastic logicians, particularly in the thirteenth and fourteenth century, developed into a complex and sophisticated theory, called supposition theory. This showed how the truth of simple sentences, expressed schematically, depend on how the terms 'supposit', or stand for, certain extra-linguistic items. For example, in part II of his Summa Logicae, William of Ockham presents a comprehensive account of the necessary and sufficient conditions for the truth of simple sentences, in order to show which arguments are valid and which are not. Thus "every A is B' is true if and only if there is something for which 'A' stands, and there is nothing for which 'A' stands, for which 'B' does not also stand."[18] Early modern logic defined semantics purely as a relation between ideas. Antoine Arnauld in the Port Royal-Logic,[19][20] says that after conceiving things by our ideas, we compare these ideas, and, finding that some belong together and some do not, we unite or separate them. This is called affirming or denying, and in general judging.[21] Thus truth and falsity are no more than the agreement or disagreement of ideas. This suggests obvious difficulties, leading Locke to distinguish between 'real' truth, when our ideas have 'real existence' and 'imaginary' or 'verbal' truth, where ideas like harpies or centaurs exist only in the mind.[22] This view, known as psychologism, was taken to the extreme in the nineteenth century, and is generally held by modern logicians to signify a low point in the decline of logic before the twentieth century. Modern semantics is in some ways closer to the medieval view, in rejecting such psychological truth-conditions. However, the introduction of quantification, needed to solve the problem of multiple generality, rendered impossible the kind of subject-predicate analysis that underlies medieval semantics. The main modern approach is model-theoretic semantics, based on Alfred Tarski's semantic theory of truth. The approach assumes that the meaning of the various parts of the propositions are given by the possible ways we can give a recursively specified group of interpretation functions from them to some predefined domain of discourse: an interpretation of first-order predicate logic is given by a mapping from terms to a universe of individuals, and a mapping from propositions to the truth values "true" and "false". Model-theoretic semantics is one of the fundamental concepts of model theory. Modern semantics also admits rival approaches, such as the proof-theoretic semantics that associates the meaning of propositions with the roles that they can play in inferences, an approach that ultimately derives from the work of Gerhard Gentzen on structural proof theory and is heavily influenced by Ludwig Wittgenstein's later philosophy, especially his aphorism "meaning is use." Inference Inference is not to be confused with implication. An implication is a sentence of the form 'If p then q', and can be true or false. The stoic logician Philo of Megara was the first to define the truth conditions of such an implication: false only when the antecedent p is true and the consequent q is false, in all other cases true. An inference, on the other hand, consists of two separately asserted propositions of the form 'p therefore q'. An inference is not true or false, but valid or invalid. However, there is a connection between implication and inference, as follows: if the implication 'if p then q' is true, the inference 'p therefore q' is valid. This was given an apparently paradoxical formulation by Philo, who said that the implication 'if it is day, it is night' is true only at night, so the inference 'it is day, therefore it is night' is valid in the night, but not in the day. The theory of inference (or 'consequences') was systematically developed in medieval times by logicians such as William of Ockham and Walter Burley. It is uniquely medieval, though it has its origins in Aristotle's Topica and Boethius' De Syllogismis hypotheticis. Many terms in logic, for this reason, are in Latin. For instance, the rule that licenses the move from the implication 'if p then q' plus the assertion of its antecedent p, to the assertion of the consequent q, is known as modus ponens ('mode of positing')—from Latin: posito antecedente ponitur consequens. The Latin formulations of many other rules such as ex falso quodlibet ('from falsehood, anything [follows]'), and reductio ad absurdum ('reduction to absurdity'; i.e. to disprove by showing the consequence as absurd), also date from this period. However, the theory of consequences, or the so-called hypothetical syllogism, was never fully integrated into the theory of the categorical syllogism. This was partly because of the resistance to reducing the categorical judgment 'every s is p' to the so-called hypothetical judgment 'if anything is s, it is p'. The first was thought to imply 'some s is p', the latter was not, and as late as 1911 in the Encyclopædia Britannica article on "Logic", we find the Oxford logician T. H. Case arguing against Sigwart's and Brentano's modern analysis of the universal proposition. Logical systems Main article: Formal system A formal system is an organization of terms used for the analysis of deduction. A logical system is essentially a way of mechanically listing all the logical truths of some part of logic by means of the application of recursive rules—i.e., rules that can be repeatedly applied to their own output. This is done by identifying by purely formal criteria certain axioms and certain purely formal rules of inference from which theorems can be derived from axioms together with earlier theorems.[23] It consists of an alphabet, a language over the alphabet to construct sentences, and a rule for deriving sentences. Among the important properties that logical systems can have are: Consistency: no theorem of the system contradicts another.[24] Validity: the system's rules of proof never allow a false inference from true premises. Completeness: if a formula is true, it can be proven, i.e. is a theorem of the system. Soundness: if any formula is a theorem of the system, it is true. This is the converse of completeness. (Note that in a distinct philosophical use of the term, an argument is sound when it is both valid and its premises are true.)[15] Expressivity: what concepts can be expressed in the system. Some logical systems do not have all these properties. As an example, Kurt Gödel's incompleteness theorems show that sufficiently complex formal systems of arithmetic cannot be consistent and complete;[12] however, first-order predicate logics not extended by specific axioms to be arithmetic formal systems

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