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Language: eng. Seller Inventory LB Published by Princeton: Princeton University Press No jacket. First Edition. Princeton: Princeton University Press. Hard Cover. No Dust Jacket. Second Printing.


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Very Good, inscribed on the inside front board. Published by Longman Rees, Orme et al, London Blue hardback cloth cover.

Mathematics and Science

Six monthly Magazines bound into one volume with contents and index. G: in Good condition without dust jacket. Fep missing. Browning to prelims and endpapers. Occasional foxing with some foxing to plates. Seller Inventory a If it is multi volume set, then it is only single volume, if you wish to order a specific or all the volumes you may contact us.

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Volume 1. Nye, M. Published by Springer About this Item: Springer, Dust Jacket Condition: None as issued. Clean, solid copy with some pen underlining to text; majority of pages are unmarked. No highlighting or creased page corners. Cover is glossy with light handling and corner wear. Binding tight and square; no creases to spine or cover. Looks very good overall. Seller Inventory C Published by Olms Verlag, London. Reprint: Hildesheim About this Item: Olms Verlag, London. Condition: Neubuch. Item added to your basket View basket. Proceed to Basket.

View basket. Continue shopping. United Kingdom. Search Within These Results:. Seller Image. Philosophy of Mathematics and Natural Science. Catalogue A mathematical and philosophical dictionary: containing an explanation of the terms, and an account of the several subjects, comprized under the heads mathematics, astronomy, and philosophy both natural and experimental: with an historical account of the rise, progress, and present state of these sciences: also memoirs of the lives and writings of the most eminent authors, both ancient and modern, who by their discoveries or improvements have contributed to the advancement of them.

A new and complete illustration of the celestial science of astrology : or, The art of foretelling future events and contingencies, by the aspects, positions, and influences of the heavenly bodies : founded on natural philosophy, scripture, reason, and the mathematics. Ebenezer , The Invention of physical science : intersections of mathematics, theology, and natural philosophy since the seventeenth century : essays in honor of Erwin N. Nye, Mary Jo, , ed. A new and complete illustration of the occult sciences: or The art of foretelling future events and contingencies by the aspects positions and influences of the heavenly bodies.

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Founded on natural philosophy Scripture reason and the mathematics. In four parts.

A Natural Philosopher’s Lament - Public Discourse

Ebenezer -. Delhi, India Seller Rating:. A new and complete illustration of the celestial science of astrology; or The art of foretelling future events and contingencies by the aspects positions and influences of the heavenly bodies. A new mathematical and philosophical dictionary comprising an explanation of terms and principles of pure and mixed mathematics and such branches of natural philosophy as are susceptible of mathematical investigation.

With historical sketches of the rise progress and present state of the several departments of these sciences and an account of the discoveries and writings of the most celebrated authors both ancient and modern. By Peter Barlow.

Edited by Stewart Shapiro

A new and complete illustration of the celestial science of astrology : or The art of foretelling future events and contingencies by the aspects positions and influences of the heavenly bodies : founded on natural philosophy scripture reason and the mathematics.

Mathematical and Philosophical Dictionary. Containing an explanation of the terms, and an account of the several subjects comprized under the heads Mathematics, Astronomy, and Philosophy, both natural and experimental: with an historical account of the rise, progress, and present state of the sciences, also Memoirs of the lives and writings of the most eminent Authors. Mathematical and Philosophical Dictionary, Containing an explanation of the terms, and an account of the several subjects comprized under the heads Mathematics, Astronomy, and Philosophy, both natural and experimental: with an historical account of the rise, progress, and present state of the sciences, also Memoirs of the lives and writings of the most eminent Authors.

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Create a Want Tell us what you're looking for and once a match is found, we'll inform you by e-mail. Create a Want BookSleuth Can't remember the title or the author of a book? Our BookSleuth is specially designed for you. The most detailed developments are those of Frege [ , ] and Alfred North Whitehead and Bertrand Russell []. Unlike Russell, Frege was a realist in ontology, in that he took the natural numbers to be objects. For any concepts F , G , the number of F 's is identical to the number of G 's if and only if F and G are equinumerous. Frege showed how to define equinumerosity without invoking natural numbers.


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This became known as the Caesar problem. It is not that anyone would confuse a natural number with the Roman general Julius Caesar, but the underlying idea is that we have not succeeded in characterizing the natural numbers as objects unless and until we can determine how and why any given natural number is the same as or different from any object whatsoever.

The distinctness of numbers and human beings should be a consequence of the theory, and not just a matter of intuition. The number 2, for example, is the extension or collection of all concepts that hold of exactly two elements. The inconsistency in Frege's theory of extensions, as shown by Russell's paradox, marked a tragic end to Frege's logicist program. Russell and Whitehead [] traced the inconsistency in Frege's system to the impredicativity in his theory of extensions and, for that matter, in Hume's principle.

They sought to develop mathematics on a safer, predicative foundation. Their system proved to be too weak, and ad hoc adjustments were made, greatly reducing the attraction of the program. There is a thriving research program under way to see how much mathematics can be recovered on a predicative basis chapter 19 in this volume.