[PDF.28yg] Introduction to Higher-Order Categorical Logic (Cambridge Studies in Advanced Mathematics)
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Introduction to Higher-Order Categorical Logic (Cambridge Studies in Advanced Mathematics)
[PDF.de56] Introduction to Higher-Order Categorical Logic (Cambridge Studies in Advanced Mathematics)
Introduction to Higher-Order Categorical J. Lambek, P. J. Scott epub Introduction to Higher-Order Categorical J. Lambek, P. J. Scott pdf download Introduction to Higher-Order Categorical J. Lambek, P. J. Scott pdf file Introduction to Higher-Order Categorical J. Lambek, P. J. Scott audiobook Introduction to Higher-Order Categorical J. Lambek, P. J. Scott book review Introduction to Higher-Order Categorical J. Lambek, P. J. Scott summary
| #5209642 in Books | 1986-07-25 | Original language:English | PDF # 1 | 8.98 x5.98 x.0l,.12 | File type: PDF | 305 pages||1 of 6 people found the following review helpful.| Not useful for a philosopher|By N. Coppedge|This text offers valuable insights for many a logician, from the standpoint of computing and mathematics.
It is less useful from a philosophical viewpoint, as many of the contents relate directly to mathematics and not philosophy.
It's an interesting case: I don't exactly recommend this book, even though the writ||"...important monograph...very clearly written..." SciTech Book News
"...a readable and timely account of important results, most of which were not previously available in book form." London Mathematical Society
"[The authors] present
In this volume, Lambek and Scott reconcile two different viewpoints of the foundations of mathematics, namely mathematical logic and category theory. In Part I, they show that typed lambda-calculi, a formulation of higher-order logic, and cartesian closed categories, are essentially the same. Part II demonstrates that another formulation of higher-order logic, (intuitionistic) type theories, is closely related to topos theory. Part III is devoted to recursive function...
You can specify the type of files you want, for your gadget.Introduction to Higher-Order Categorical Logic (Cambridge Studies in Advanced Mathematics) | J. Lambek, P. J. Scott. A good, fresh read, highly recommended.