Constant-Scale Natural Boundary Mapping to Reveal Global and by Pamela Elizabeth Clark

By Pamela Elizabeth Clark

Whereas traditional maps should be expressed as outward-expanding formulae with well-defined primary gains and comparatively poorly outlined edges, consistent Scale common Boundary (CSNB) maps have well-defined limitations that consequence from ordinary methods and therefore enable spatial and dynamic relationships to be saw in a brand new method invaluable to realizing those procedures. CSNB mapping offers a brand new method of visualization that produces maps markedly diversified from these produced through traditional cartographic equipment.

In this process, any physique will be represented by way of a 3D coordinate approach. For a typical physique, with its floor rather gentle at the scale of its measurement, destinations of gains will be represented through yes geographic grid (latitude and longitude) and elevation, or deviation from the triaxial ellipsoid outlined floor. a continuing floor in this physique will be segmented, its designated nearby terranes enclosed, and their inter-relationships outlined, by utilizing chosen morphologically identifiable reduction beneficial properties (e.g., continental divides, plate barriers, river or present systems). during this manner, areas of contrast on a wide, basically round physique could be mapped as two-dimensional ‘facets’ with their limitations representing nearby to global-scale asymmetries (e.g., continental crust, continental and oceanic crust in the world, farside unique thicker crust and nearside thinner effect punctuated crust at the Moon). In an identical demeanour, an abnormal item resembling an asteroid, with a floor that's tough at the scale of its dimension, will be logically segmented alongside edges of its impact-generated faces.

Bounded faces are imagined with hinges at occasional issues alongside barriers, leading to a foldable ‘shape model.’ therefore, bounded faces develop organically out of the main compelling ordinary positive aspects. visible obstacles keep an eye on the map’s extremities, and peripheral areas are usually not dismembered or grossly distorted as in traditional map projections. 2nd maps and 3D types develop out of an object’s most blatant face or terrane ‘edges,’ rather than arbitrarily by way of enforcing a customary grid procedure or utilizing usually formed points to symbolize an abnormal surface.

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Extra info for Constant-Scale Natural Boundary Mapping to Reveal Global and Cosmic Processes

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C) Suggested by Dave McAdoo 20 1 Constant-Scale Natural Boundary Mapping in Context 1. To each point x there corresponds at least one neighborhood U(x), and each neighborhood U(x) contains the point x. 2. If U(x) and V(x) are two neighborhoods of the same point x, there must exist a neighborhood W(x) that is a subset of both. 3. If the point y lies in U(x), there must exist a neighborhood U(y) that is a subset of U(x). 4. For two different points x and y there are two neighborhoods U(x) and U(y) with no points in common.

For irregular objects, these can be thought of as maximum angular inflexions of planar orientation relative to the center of mass. Generally, the tree grows in either top down (from maxima) or bottom up (from minima), starting with the most recognizable and extreme cluster of maxima or minima. However, if the intent is to consider a certain class of features, such as plate boundaries, only maxima or minima associated with these boundaries should be used. The next step involves flattening: the transformation of the generated tree (and its surrounding area) from the spherical to the planar surface.

If U(x) and V(x) are two neighborhoods of the same point x, there must exist a neighborhood W(x) that is a subset of both. 3. If the point y lies in U(x), there must exist a neighborhood U(y) that is a subset of U(x). 4. For two different points x and y there are two neighborhoods U(x) and U(y) with no points in common. Although the word point is used in the concept, the new subject has as little to do with the points of ordinary geometry as with the numbers of common arithmetic. The concept of topology has emerged in the twentieth century as a subject that unifies almost the whole of mathematics, somewhat as philosophy seeks to coordinate all knowledge.

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