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
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