light logic von feferman solomon (24 Ergebnisse)

Hardcover. Zustand: Very Good. No Jacket. May have limited writing in cover pages. Pages are unmarked. ~ ThriftBooks: Read More, Spend Less.

Zustand: LikeNew. Hardcover. NOT Ex-library. Like new. Dust jacket in excellent condition. Clean pages and tight binding. Until further notice, USPS Priority Mail only reliable option for Hawaii. Proceeds benefit the Pima County Public Library system, which serves Tucson and southern Arizona. V35.

Zustand: Very Good. Most items will be dispatched the same or the next working day. A copy that has been read, but is in excellent condition. Pages are intact and not marred by notes or highlighting. The spine remains undamaged.

Hard cover. Zustand: Very good. No jacket. Inscribed by author in black ink on half-title-page. Cover is bumped on corners and at ends of spine, but text on spine is clear and bright. Binding is tight. Previous owner's ink signature in black ink on front end-paper. Inside is otherwise clean and unmarked.

Hardcover. Zustand: Very Good. Zustand des Schutzumschlags: Very Good. 1st Edition. First printing. Signed and inscribed on the half title page by the author - a gift inscription to Charles D. Parsons, the late professor of Philosophy of Mathematics and Kant scholar from Harvard University, who was a friend of Feferman. The book is signed and dated by Parsons on the ffep. Parsons made scant markings throughout the text in pen - mostly just lines in the margins next to specific points in the text, but some short written notes as well. The DJ and book are in VG condition. DJ has some surface scratching, bumping at top/bottom of spine and corners; DJ has a 0.5 in rip on back-top corner, which is creasing back a bit; DJ has small chips and rips at corners; DJ flap corners creased back. Hardcover boards have some minor bumping on bottom edges, and light cornerwear. Hinges and binding tight. Other than Parsons' markings, text is bright and clean and clear. Inscribed by Author(s).

Hardcover. Zustand: new. Excellent Condition.Excels in customer satisfaction, prompt replies, and quality checks.

Zustand: New.

Zustand: As New. Unread book in perfect condition.

Zustand: New. In.

Zustand: New.

hardcover. Zustand: New. In shrink wrap. Looks like an interesting title!

Zustand: As New. Unread book in perfect condition.

Hardcover. Zustand: new. Hardcover. In this collection of essays written over a period of twenty years, Solomon Feferman explains advanced results in modern logic and employs them to cast light on significant problems in the foundations of mathematics. Most troubling among these is the revolutionary way in which Georg Cantor elaborated the nature of the infinite, and in doing so helped transform the face of twentieth-century mathematics. Feferman details the development of Cantorian concepts and thefoundational difficulties they engendered. He argues that the freedom provided by Cantorian set theory was purchased at a heavy philosophical price, namely adherence to a form of mathematical platonismthat is difficult to support. Beginning with a previously unpublished lecture for a general audience, Deciding the Undecidable, Feferman examines the famous list of twenty-three mathematical problems posed by David Hilbert, concentrating on three problems that have most to do with logic. Other chapters are devoted to the work and thought of Kurt Goedel, whose stunning results in the 1930s on the incompleteness of formal systems and the consistency of Cantors continuumhypothesis have been of utmost importance to all subsequent work in logic. Though Goedel has been identified as the leading defender of set-theoretical platonism, surprisingly even he at one point regardedit as unacceptable. In his concluding chapters, Feferman uses tools from the special part of logic called proof theory to explain how the vast part--if not all--of scientifically applicable mathematics can be justified on the basis of purely arithmetical principles. At least to that extent, the question raised in two of the essays of the volume, Is Cantor Necessary?, is answered with a resounding no. This volume of important and influential work byone of the leading figures in logic and the foundations of mathematics is essential reading for anyone interested in these subjects. This volume brings together a selection of Solomon Feferman's most important recent writings, covering the relation between logic and mathematics, proof theory, objectivity and intensionality in mathematics, and key issues in the work of Goedel, Hilbert, and Turing. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability.

Hardcover. Zustand: new. Hardcover. In this collection of essays written over a period of twenty years, Solomon Feferman explains advanced results in modern logic and employs them to cast light on significant problems in the foundations of mathematics. Most troubling among these is the revolutionary way in which Georg Cantor elaborated the nature of the infinite, and in doing so helped transform the face of twentieth-century mathematics. Feferman details the development of Cantorian concepts and thefoundational difficulties they engendered. He argues that the freedom provided by Cantorian set theory was purchased at a heavy philosophical price, namely adherence to a form of mathematical platonismthat is difficult to support. Beginning with a previously unpublished lecture for a general audience, Deciding the Undecidable, Feferman examines the famous list of twenty-three mathematical problems posed by David Hilbert, concentrating on three problems that have most to do with logic. Other chapters are devoted to the work and thought of Kurt Goedel, whose stunning results in the 1930s on the incompleteness of formal systems and the consistency of Cantors continuumhypothesis have been of utmost importance to all subsequent work in logic. Though Goedel has been identified as the leading defender of set-theoretical platonism, surprisingly even he at one point regardedit as unacceptable. In his concluding chapters, Feferman uses tools from the special part of logic called proof theory to explain how the vast part--if not all--of scientifically applicable mathematics can be justified on the basis of purely arithmetical principles. At least to that extent, the question raised in two of the essays of the volume, Is Cantor Necessary?, is answered with a resounding no. This volume of important and influential work byone of the leading figures in logic and the foundations of mathematics is essential reading for anyone interested in these subjects. This volume brings together a selection of Solomon Feferman's most important recent writings, covering the relation between logic and mathematics, proof theory, objectivity and intensionality in mathematics, and key issues in the work of Goedel, Hilbert, and Turing. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.

Buch. Zustand: Neu. Neuware - In this collection of essays written over a period of twenty years, Solomon Feferman explains advanced results in modern logic and employs them to cast light on significant problems in the foundations of mathematics. Most troubling among these is the revolutionary way in which Georg Cantorelaborated the nature of the infinite, and in doing so helped transform the face of twentieth-century mathematics. Feferman details the development of Cantorian concepts and the foundational difficulties they engendered. He argues that the freedom provided by Cantorian set theory was purchased at aheavy philosophical price, namely adherence to a form of mathematical platonism that is difficult to support. Beginning with a previously unpublished lecture for a general audience, Deciding the Undecidable, Feferman examines the famous list of twenty-three mathematical problems posed by David Hilbert, concentrating on three problems that have most to do with logic. Other chapters are devoted to the workand thought of Kurt Godel, whose stunning results in the 1930s on the incompleteness of formal systems and the consistency of Cantors continuum hypothesis have been of utmost importance to all subsequent work in logic. Though Godel has been identified as the leading defender of set-theoreticalplatonism, surprisingly even he at one point regarded it as unacceptable. In his concluding chapters, Feferman uses tools from the special part of logic called proof theory to explain how the vast part--if not all--of scientifically applicable mathematics can be justified on the basis of purely arithmetical principles. At least to that extent, the question raised in twoof the essays of thevolume, Is Cantor Necessary , is answered with a resounding no. This volume of important and influential work by one of the leading figures in logic and the foundations of mathematics is essential reading for anyone interested in these subjects.

Zustand: New.

Hardcover. Zustand: new. Hardcover. In this collection of essays written over a period of twenty years, Solomon Feferman explains advanced results in modern logic and employs them to cast light on significant problems in the foundations of mathematics. Most troubling among these is the revolutionary way in which Georg Cantor elaborated the nature of the infinite, and in doing so helped transform the face of twentieth-century mathematics. Feferman details the development of Cantorian concepts and thefoundational difficulties they engendered. He argues that the freedom provided by Cantorian set theory was purchased at a heavy philosophical price, namely adherence to a form of mathematical platonismthat is difficult to support. Beginning with a previously unpublished lecture for a general audience, Deciding the Undecidable, Feferman examines the famous list of twenty-three mathematical problems posed by David Hilbert, concentrating on three problems that have most to do with logic. Other chapters are devoted to the work and thought of Kurt Goedel, whose stunning results in the 1930s on the incompleteness of formal systems and the consistency of Cantors continuumhypothesis have been of utmost importance to all subsequent work in logic. Though Goedel has been identified as the leading defender of set-theoretical platonism, surprisingly even he at one point regardedit as unacceptable. In his concluding chapters, Feferman uses tools from the special part of logic called proof theory to explain how the vast part--if not all--of scientifically applicable mathematics can be justified on the basis of purely arithmetical principles. At least to that extent, the question raised in two of the essays of the volume, Is Cantor Necessary?, is answered with a resounding no. This volume of important and influential work byone of the leading figures in logic and the foundations of mathematics is essential reading for anyone interested in these subjects. This volume brings together a selection of Solomon Feferman's most important recent writings, covering the relation between logic and mathematics, proof theory, objectivity and intensionality in mathematics, and key issues in the work of Goedel, Hilbert, and Turing. Shipping may be from multiple locations in the US or from the UK, depending on stock availability.

Rilegato. Zustand: ottimo. prima edizione. Same as new with minor signs of time (dust on upper cut).

Zustand: Very Good. Envoi rapide livre comme neuf avec sa jaquette (dos insolé). 16 1x23 9x2 7cm. 1998. Cartonné jaquette. 352 pages. Very Good.

X, 340 S., Lit.verz. Reg. Ln.mS. *Umschlag etwas lichtrandig, sonst sehr gutes Expl.*.

HRD. Zustand: New. New Book. Shipped from UK. THIS BOOK IS PRINTED ON DEMAND. Established seller since 2000.

HRD. Zustand: New. New Book. Delivered from our UK warehouse in 4 to 14 business days. THIS BOOK IS PRINTED ON DEMAND. Established seller since 2000.

Zustand: new. Questo è un articolo print on demand.

Hardback. Zustand: New. This item is printed on demand. New copy - Usually dispatched within 5-9 working days 735.