Douglas J.'s A Jordan Space Curve Which Bounds No Finite Simply Connected PDF
By Douglas J.
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Extra info for A Jordan Space Curve Which Bounds No Finite Simply Connected Area
Economic development and growth-management issues are less likely to spur greenway planning at the outset; however, these are sometimes secondary effects that are later connected to implementation. Similarly, scenic quality and historic preservation are mentioned less often, but are sometimes important long-term benefits of greenways. 01-Ch1-2 (1-59) 8/17/06 1:49 PM Page 37 The Metropolitan Scale 37 The new frontier for urban open-space planning lies in having multiple objectives. Natural-features protection and restoration will, like the restoration of neighborhoods, be central to successful implementation strategies for urban greenways.
They include whole river systems, transportation corridors, adjoining jurisdictions, and rural fringe areas. 71 These systematic efforts are driven by environmental concerns, by growth- 01-Ch1-2 (1-59) 28 8/17/06 1:49 PM Page 28 Connected Open Space management efforts, by increasing interjurisdictional planning, and by larger landscape approaches to conservation and urban planning. There is some confusion about regionalism as applied to open-space planning. While the outcomes of large-scale connected open space are ecologically desirable, the political and social scale is both less certain and more difficult.
Toronto, Ontario Calgary, Alberta Vancouver, British Columbia Ottawa, Ontario Chicago, Illinois Denver, Colorado Portland, Oregon Minneapolis–St. Paul, Minnesota Cleveland, Ohio Milwaukee, Wisconsin 01-Ch1-2 (1-59) 8/17/06 1:49 PM Page 43 Learning from City Stories 43 This list of ten is, of course, not an exhaustive inventory of the cities planning and implementing innovative open-space networks at the metropolitan scale in North America. Dozens of cities qualify. I do not claim that these are necessarily the most successful examples; indeed, the measures of success vary widely.
A Jordan Space Curve Which Bounds No Finite Simply Connected Area by Douglas J.