Eksempler på brug af Euler på Engelsk og deres oversættelser til Dansk
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Thus the Euler formula is verified for prisms.
Calinger suggests that Euler's left eye became blind from a later cataract rather than eyestrain.
Thus the Euler characteristic is 2 for a regular polyhedron
The Euler characteristic of the sphere is 2 so the integral of the curvature of 4π is 2π2.
The Euler characteristic of a torus(doughnut) is zero so the integral of the curvature over the torus is also zero.
Description The gamma function returns the result of the Euler gamma function of z,
This means that the Euler characteristic is a topological invariant because it is not altered by any continuous mapping.
this time Euler's two volume work on naval science.
The value of two is said to be the Euler characteristic of each of the polyhedra.
Algebraic Topology San José State University applet-magic. com Thayer WatkinsSilicon ValleyUSA The Euler Characteristic in Algebraic Topology Euler's Formula for Polyhedra The regular polyhedra were known at least since the time of the ancient Greeks.
And I say that Leonhard Euler gets all of the cool
bent to meet the effect on the Euler characteristic would be the same as in the creation of a hole in the prism;
This decision ultimately benefited Euler, because it forced him to move from a small republic into a setting more adequate for his brilliant research
The change in the Euler characteristic for a prism with a pit is therefore ΔΧ 2N- 4N+ 2N 0 The same construction could be carried out from the bottom face and the same results in terms of faces,
when he left St Petersburg to return to Basel in 1733 it was Euler who was appointed to this senior chair of mathematics.
bent to meet the effect on the Euler characteristic would be the same as in the creation of a hole in the prism; i.e.
The second bus is the Connector Euler, It provides additional features to this device,
really explored these things, and we call this the Euler line.
Calinger suggests that Euler's left eye became blind from a later cataract rather than eyestrain.
For more on the Euler-Poincaré Characteristic of geometric figures see Euler.