Places That Count PDF Download
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Author | : Thomas F. King |
Publisher | : Rowman Altamira |
Total Pages | : 364 |
Release | : 2003 |
Genre | : Architecture |
ISBN | : 9780759100718 |
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Places That Count offers professionals within the field of cultural resource management (CRM) valuable practical advice on dealing with traditional cultural properties (TCPs). Responsible for coining the term to describe places of community-based cultural importance, Thomas King now revisits this subject to instruct readers in TCP site identification, documentation, and management. With more than 30 years of experience at working with communities on such sites, he identifies common issues of contention and methods of resolving them through consultation and other means. Through the extensive use of examples, from urban ghettos to Polynesian ponds to Mount Shasta, TCPs are shown not to be limited simply to American Indian burial and religious sites, but include a wide array of valued locations and landscapes-the United States and worldwide. This is a must-read for anyone involved in historical preservation, cultural resource management, or community development.
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Total Pages | : 226 |
Release | : 1993 |
Genre | : Bangor Metropolitan Area (Me.) |
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Total Pages | : 786 |
Release | : 1862 |
Genre | : Industrial arts |
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Total Pages | : 132 |
Release | : 1983 |
Genre | : Households |
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Total Pages | : 578 |
Release | : 1982 |
Genre | : United States |
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Total Pages | : 1066 |
Release | : 1899 |
Genre | : |
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Author | : Frank Moore Colby |
Publisher | : |
Total Pages | : 1048 |
Release | : 1899 |
Genre | : Encyclopedias and dictionaries |
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Total Pages | : 310 |
Release | : 1993 |
Genre | : California |
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Author | : Stewart Shapiro |
Publisher | : Oxford University Press |
Total Pages | : 290 |
Release | : 1997-08-07 |
Genre | : Mathematics |
ISBN | : 0195094522 |
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Shapiro argues that both realist and anti-realist accounts of mathematics are problematic. To resolve this dilemma, he articulates a "structuralist" approach, arguing that the subject matter of a mathematical theory is not a fixed domain of numbers that exist independent of each other, but rather is the natural structure, the pattern common to any system of objects that has an initial object and successor relation satisfying the induction principle.