Intuitionistic Set Theory, or How to construct semi-rings Part III
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Intuitionistic Set Theory, or How to construct semi-rings. Part IV (2002)
DE PB NW FEISBN: 9783830006916 bzw. 3830006918, in Deutsch, Verlag Dr. Kovac, Hamburg, Taschenbuch, neu, Erstausgabe.
Von Händler/Antiquariat, Verlag Dr. Kovac GmbH [56043471], Hamburg, Germany.
Forschungsergebnisse zur Informatik, Band 61 280 pages. The logical problem is an old problem. Leibniz developed a "mathesis universalis", which he estimated to be the Logic of sciences. His approach was rational calculable. Frege took Leibniz s ideas and prepared a logic, which was composed by nitions. In Frege s Logic the calculation with numbers plays an essential role. Frege thought that the arithmetic, which was known in his time, is a basis for a logic. Finally David Hilbert continued the work by Leibniz-Frege. He tried to prove the consistency of mathematics by his predicate calculus. Hilbert worked with finite, decidable, mathematical procedures, as the author does. Between the first and second volume of Hilbert s predicate calculus Kurt Gödel published his two incomplete propositions. He showed that the formalistic proofs by Hilbert cannot solve the consistency problem on principle; Gödel s result caused the crisis of the foundations of mathematics, which has done away with the Intuitionistic Set Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part III: ISBN 3-8300-0378-1.
Forschungsergebnisse zur Informatik, Band 61 280 pages. The logical problem is an old problem. Leibniz developed a "mathesis universalis", which he estimated to be the Logic of sciences. His approach was rational calculable. Frege took Leibniz s ideas and prepared a logic, which was composed by nitions. In Frege s Logic the calculation with numbers plays an essential role. Frege thought that the arithmetic, which was known in his time, is a basis for a logic. Finally David Hilbert continued the work by Leibniz-Frege. He tried to prove the consistency of mathematics by his predicate calculus. Hilbert worked with finite, decidable, mathematical procedures, as the author does. Between the first and second volume of Hilbert s predicate calculus Kurt Gödel published his two incomplete propositions. He showed that the formalistic proofs by Hilbert cannot solve the consistency problem on principle; Gödel s result caused the crisis of the foundations of mathematics, which has done away with the Intuitionistic Set Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part III: ISBN 3-8300-0378-1.
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Intuitionistic Set Theory, or How to construct semi-rings. Part IV (2002)
~EN PB NW FEISBN: 9783830006916 bzw. 3830006918, vermutlich in Englisch, Verlag Dr. Kovac, Hamburg, Taschenbuch, neu, Erstausgabe.
Von Händler/Antiquariat, Verlag Dr. Kovac GmbH [56043471], Hamburg, Germany.
Forschungsergebnisse zur Informatik, Band 61 280 pages. The logical problem is an old problem. Leibniz developed a "mathesis universalis", which he estimated to be the Logic of sciences. His approach was rational calculable. Frege took Leibniz's ideas and prepared a logic, which was composed by nitions. In Frege's Logic the calculation with numbers plays an essential role. Frege thought that the arithmetic, which was known in his time, is a basis for a logic. Finally David Hilbert continued the work by Leibniz-Frege. He tried to prove the consistency of mathematics by his predicate calculus. Hilbert worked with finite, decidable, mathematical procedures, as the author does. Between the first and second volume of Hilbert's predicate calculus Kurt Gödel published his two incomplete propositions. He showed that the formalistic proofs by Hilbert cannot solve the consistency problem on principle; Gödel's result caused the crisis of the foundations of mathematics, which has done away with the Intuitionistic Set Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part III: ISBN 3-8300-0378-1.
Forschungsergebnisse zur Informatik, Band 61 280 pages. The logical problem is an old problem. Leibniz developed a "mathesis universalis", which he estimated to be the Logic of sciences. His approach was rational calculable. Frege took Leibniz's ideas and prepared a logic, which was composed by nitions. In Frege's Logic the calculation with numbers plays an essential role. Frege thought that the arithmetic, which was known in his time, is a basis for a logic. Finally David Hilbert continued the work by Leibniz-Frege. He tried to prove the consistency of mathematics by his predicate calculus. Hilbert worked with finite, decidable, mathematical procedures, as the author does. Between the first and second volume of Hilbert's predicate calculus Kurt Gödel published his two incomplete propositions. He showed that the formalistic proofs by Hilbert cannot solve the consistency problem on principle; Gödel's result caused the crisis of the foundations of mathematics, which has done away with the Intuitionistic Set Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part III: ISBN 3-8300-0378-1.
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Intuitionistic Set Theory, or How to construct semi-rings Part III (2001)
~EN PB NW FEISBN: 9783830003786 bzw. 3830003781, vermutlich in Englisch, Verlag Dr. Kovac, Hamburg, Taschenbuch, neu, Erstausgabe.
Von Händler/Antiquariat, Verlag Dr. Kovac GmbH [56043471], Hamburg, Germany.
Forschungsergebnisse zur Informatik, Band 58 298 pages. Hilbert's Program is completed by a finite method, which constructs propositions. The constructed propositions can make assertions about infinitive sets. Intuitionistic Set Theory generalizes the construction of an algebraic-real number u.u is a complex number, which satisfies a polynomial equation with rational coefficients not all zero: a0 + a1u + a2u2 + . - an-1un-1 + anun = 0 (ai in Q, not all ai=0). A proof is an eigenvector in a Banach-semi-space, which satisfies is characteristic polynominal (?1-?) (?2-?) . (?n-1-?) (?n-?) = 0. The eigenvalues ?i are constructed by a proof. A proof is a regular endomorphism. Intuitionistic Set Theory uses for the calculation of a semi-ring known propositions (operators). This Part III generalizes Group-Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part IV: ISBN 3-8300-0691-8.
Forschungsergebnisse zur Informatik, Band 58 298 pages. Hilbert's Program is completed by a finite method, which constructs propositions. The constructed propositions can make assertions about infinitive sets. Intuitionistic Set Theory generalizes the construction of an algebraic-real number u.u is a complex number, which satisfies a polynomial equation with rational coefficients not all zero: a0 + a1u + a2u2 + . - an-1un-1 + anun = 0 (ai in Q, not all ai=0). A proof is an eigenvector in a Banach-semi-space, which satisfies is characteristic polynominal (?1-?) (?2-?) . (?n-1-?) (?n-?) = 0. The eigenvalues ?i are constructed by a proof. A proof is a regular endomorphism. Intuitionistic Set Theory uses for the calculation of a semi-ring known propositions (operators). This Part III generalizes Group-Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part IV: ISBN 3-8300-0691-8.
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Intuitionistic Set Theory or How to construct semi-rings Part III (Schriftenreihe Forschungsergebnisse zur Informatik) (2001)
EN PB NW FEISBN: 9783830003786 bzw. 3830003781, in Englisch, 298 Seiten, Verlag Dr. Kovac, Taschenbuch, neu, Erstausgabe.
Lieferung aus: Deutschland, Gewöhnlich versandfertig in 24 Stunden, Versandkostenfrei. Tatsächliche Versandkosten können abweichen.
Von Händler/Antiquariat, verlagdrkovac.
Hilbert´s Program is completed by a finite method, which constructs propositions. The constructed propositions can make assertions about infinitive sets. Intuitionistic Set Theory generalizes the construction of an algebraic-real number u.u is a complex number, which satisfies a polynomial equation with rational coefficients not all zero: a0 + a1u + a2u2 + ... - an-1un-1 + anun = 0 (ai in Q, not all ai=0). A proof is an eigenvector in a Banach-semi-space, which satisfies ist characteristic polynominal (λ1-λ) (λ2-λ) ... (λn-1-λ) (λn-λ) = 0. The eigenvalues λi are constructed by a proof. A proof is a regular endomorphism. Intuitionistic Set Theory uses for the calculation of a semi-ring known propositions (operators). This Part III generalizes Group-Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part IV: ISBN 3-8300-0691-8, Broschiert, Ausgabe: 1. Aufl. Label: Verlag Dr. Kovac, Verlag Dr. Kovac, Produktgruppe: Book, Publiziert: 2001, Studio: Verlag Dr. Kovac.
Von Händler/Antiquariat, verlagdrkovac.
Hilbert´s Program is completed by a finite method, which constructs propositions. The constructed propositions can make assertions about infinitive sets. Intuitionistic Set Theory generalizes the construction of an algebraic-real number u.u is a complex number, which satisfies a polynomial equation with rational coefficients not all zero: a0 + a1u + a2u2 + ... - an-1un-1 + anun = 0 (ai in Q, not all ai=0). A proof is an eigenvector in a Banach-semi-space, which satisfies ist characteristic polynominal (λ1-λ) (λ2-λ) ... (λn-1-λ) (λn-λ) = 0. The eigenvalues λi are constructed by a proof. A proof is a regular endomorphism. Intuitionistic Set Theory uses for the calculation of a semi-ring known propositions (operators). This Part III generalizes Group-Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part IV: ISBN 3-8300-0691-8, Broschiert, Ausgabe: 1. Aufl. Label: Verlag Dr. Kovac, Verlag Dr. Kovac, Produktgruppe: Book, Publiziert: 2001, Studio: Verlag Dr. Kovac.
5
Intuitionistic Set Theory, or How to construct semi-rings Part III (2001)
DE PB NW FEISBN: 9783830003786 bzw. 3830003781, in Deutsch, Verlag Dr. Kovac, Hamburg, Taschenbuch, neu, Erstausgabe.
Von Händler/Antiquariat, Verlag Dr. Kovac GmbH [56043471], Hamburg, Germany.
Forschungsergebnisse zur Informatik, Band 58 298 pages. Hilbert s Program is completed by a finite method, which constructs propositions. The constructed propositions can make assertions about infinitive sets. Intuitionistic Set Theory generalizes the construction of an algebraic-real number u.u is a complex number, which satisfies a polynomial equation with rational coefficients not all zero: a0 + a1u + a2u2 + . - an-1un-1 + anun = 0 (ai in Q, not all ai=0). A proof is an eigenvector in a Banach-semi-space, which satisfies is characteristic polynominal (λ1-λ) (λ2-λ) . (λn-1-λ) (λn-λ) = 0. The eigenvalues λi are constructed by a proof. A proof is a regular endomorphism. Intuitionistic Set Theory uses for the calculation of a semi-ring known propositions (operators). This Part III generalizes Group-Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part IV: ISBN 3-8300-0691-8.
Forschungsergebnisse zur Informatik, Band 58 298 pages. Hilbert s Program is completed by a finite method, which constructs propositions. The constructed propositions can make assertions about infinitive sets. Intuitionistic Set Theory generalizes the construction of an algebraic-real number u.u is a complex number, which satisfies a polynomial equation with rational coefficients not all zero: a0 + a1u + a2u2 + . - an-1un-1 + anun = 0 (ai in Q, not all ai=0). A proof is an eigenvector in a Banach-semi-space, which satisfies is characteristic polynominal (λ1-λ) (λ2-λ) . (λn-1-λ) (λn-λ) = 0. The eigenvalues λi are constructed by a proof. A proof is a regular endomorphism. Intuitionistic Set Theory uses for the calculation of a semi-ring known propositions (operators). This Part III generalizes Group-Theory. Intuitionistic Set Theory, Part I: ISBN 3-86064-616-8 Intuitionistic Set Theory, Part II: ISBN 3-86064-617-6 Intuitionistic Set Theory, Part IV: ISBN 3-8300-0691-8.
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Intuitionistic Set Theory or How to construct semi-rings Part IV (Schriftenreihe Forschungsergebnisse zur Informatik) (2002)
EN PB NW FEISBN: 9783830006916 bzw. 3830006918, in Englisch, 280 Seiten, Verlag Dr. Kovac, Taschenbuch, neu, Erstausgabe.
Lieferung aus: Deutschland, Gewöhnlich versandfertig in 24 Stunden, Versandkostenfrei. Tatsächliche Versandkosten können abweichen.
Von Händler/Antiquariat, verlagdrkovac.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
Von Händler/Antiquariat, verlagdrkovac.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
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