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Γεωγραφικά, On the history of geography

Author: Stravon

Under such conditions, the inequality of lengths and the irregularity of shapes could not be highlighted. For example, regarding the width of the entire Taurus mountain range and the sea up to the...

Under such conditions, the inequality of lengths and the irregularity of shapes could not be highlighted. For example, regarding the width of the entire Taurus mountain range and the sea up to the Columns, based on the fact that it is about 3,000 stadia, an imaginary image of a rectangular area is formed, which encloses both the entire mountain range and the...

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Under such conditions, the inequality of lengths and the irregularity of shapes could not be highlighted. For example, regarding the width of the entire Taurus mountain range and the sea up to the Columns, based on the fact that it is about 3,000 stadia, an imaginary image of a rectangular area is formed, which encloses both the entire mountain range and the aforementioned sea.

If you then divide the length into more rectangles and draw the diagonal of both the entire rectangle and the individual ones, it will be easy for the diameter of the whole to be considered common, parallel, and equal to the longer side both in the large one and in the individual rectangles. The smaller the individual rectangle, the more this observation could hold true.

The skewness of the diagonal and the inequality of length are difficult to establish in large rectangles. Therefore, without hesitation, one could consider the diagonal as the length of the shape in this case. If you make the diagonal even more skewed, such that it extends outside the sides, either both or at least one, the same observations will cease to exist. This is what I mean when I speak of a certain measure in cases of general descriptions.

[Excerpt from the text on the back cover of the edition]

Manufacturer

Author
Stravon
Publisher
Georgiadis - Vivliothiki ton Ellinon
Type
Humanities, Geography
Language
Greek
Subtitle
On the history of geography
Cover
Soft
Number of Pages
271
Publication Date
2003
Dimensions
14x21 cm
ISBN-13
9789603161752

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