The ancient Greek geometry Euclid formulated five posts that he considered self -evident. These are the following: You can engrave a straight line between two points. You can extend the straight lines on infinite. You can draw a circle anywhere with any radius. All right angles are equal to each other. The sum of the inner corners of each triangle is 180 degrees. According to the Guardian, Euclidean Geometry, which we learn at school, only applies to flat surfaces. However, when we look at geometry on curved surfaces, these rules cease to apply in the same way. For example, the inner corners of a triangle on a curved surface are not necessarily 180 degrees. Today’s geometric paradoxes are three right angles in a triangle that the Earth is a perfect sphere, imagine drawing a straight line from the North Pole to an equator. You can draw two other same lines to form a triangle in which […]
Source: News Beast
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