Theorem: Mathematics, Statement (logic), Mathematical Proof, Axiom, Deductive System, Premise, Deductive Reasoning, Propositional Calculus, Fermat's Last Theorem, Indicative Conditional

Theorem: Mathematics, Statement (logic), Mathematical Proof, Axiom, Deductive System, Premise, Deductive Reasoning, Propositional Calculus, Fermat's Last Theorem, Indicative Conditional

Taschenbuch - 9786130352448
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Beschreibung

High Quality Content by WIKIPEDIA articles! In mathematics, a theorem is a statement which has been proved on the basis of previously established statements, such as other theorems, and previously accepted statements, such as axioms. The derivation of a theorem is often interpreted as a proof of the truth of the resulting expression, but different deductive systems can yield other interpretations, depending on the meanings of the derivation rules. The proofs of theorems have two components, called the hypotheses and the conclusions. The proof of a mathematical theorem is a logical argument demonstrating that the conclusions are a necessary consequence of the hypotheses, in the sense that if the hypotheses are true then the conclusions must also be true, without any further assumptions. The concept of a theorem is therefore fundamentally deductive, in contrast to the notion of a scientific theory, which is empirical.

Details

Verlag Betascript Publishers
Ersterscheinung Februar 2010
Maße 220 mm x 150 mm x 7 mm
Gewicht 189 Gramm
Format Taschenbuch
ISBN-13 9786130352448
Auflage Nicht bekannt
Seiten 116

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