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The coastline paradox states that a coastline does not have a well-defined length. Measurements of the length of a coastline behave like a fractal, being different at different scale intervals (distance between points on the coastline at which measurements are taken). The smaller the scale interval (meaning the more detailed the measurement ...
The coastline paradox is the counterintuitive observation that the coastline of a landmass does not have a well-defined length. This results from the fractal curve -like properties of coastlines; i.e., the fact that a coastline typically has a fractal dimension .
With a coastline of 3,260 km (2,030 mi), excluding islands, Vietnam claims 12 nautical miles (22.2 km; 13.8 mi) as the limit of its territorial waters, an additional 12 nautical miles (22.2 km; 13.8 mi) as a contiguous customs and security zone.
Vietnam rejects China's nine-dash line which extends much further than China's 200 nautical miles (370.4 km; 230.2 mi) from its shores. The nine-dash line cuts straight through Vietnam's Exclusive Economic Zone in the South China Sea and would reduce Vietnam's EEZ by 3/4th. This line also cuts the EEZ of the Philippines and Malaysia in half.
The terms fractal dimension and fractal were coined by Mandelbrot in 1975, [16] about a decade after he published his paper on self-similarity in the coastline of Britain. . Various historical authorities credit him with also synthesizing centuries of complicated theoretical mathematics and engineering work and applying them in a new way to study complex geometries that defied description in ...
An uncrewed Chinese military aircraft flew with its tracker switched on close to Vietnam's coast last week, a South China Sea research body told Reuters, the first time in the group's five years ...
As the host's coast guard personnel waved Philippine and Vietnamese flags and a brass band played under the morning sun at Manila’s harbor, a 2,400-ton Vietnamese coast guard ship with 80 ...
In the mathematical discipline of graph theory, the line graph of an undirected graph G is another graph L(G) that represents the adjacencies between edges of G. L(G) is constructed in the following way: for each edge in G, make a vertex in L(G); for every two edges in G that have a vertex in common, make an edge between their corresponding vertices in L(G).