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# Euclid's Geometry - Visual Geometry ## Euklidinen geometria - Näkemisen geometria

Euclidean geometry differences to visual geometry.

## 1.   Straight Line in Euclid's Geometry

One can draw a straight line from any point to any point

## 1.1   Curved Line in Visual Geometry

The curve is drawn between more than two events, from the known points.

Visual geometry of the phenomena do not contain straight lines, with the exception.

## 2.   Things Equal in Euclid's Geometry

Things equal to the same thing are also equal to one another

## 2.1   Values in Visual Geometry

The values ​​equivalent to the same, are also relatively similar to another

The athletic racer runs 100 meters in a certain time. The best time also specify the marathon time. To this involves the theory of relativity and time dilation, as it relates to almost all under consideration in EP-calculation.

## 3.   The Extremities of Lines in Euclid's Geometry

The extremities of lines are points

## 3.1   Visual Geometry

The extremities of curves are the minimum and maximum specified value

## 4.   A Line in Euclid's Geometry

A line is a breathless length

## 4.1   Visual Geometry

Between the two-event or phenomenon is not a vacuum or openings

## 5.   Points on a Line in Euclid's Geometry

A straight line lies equally with respect to the points on itself

## 5.1   Value Points in Visual Geometry

On a curve line lies equally with respects to the value point on itself

# 3.6.2015*10:50 (1140 - 733)
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