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texed equation
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François G. Dorais
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e^(pi)i + 1 = 0$$e^{\pi i} + 1 = 0$$

I have been searching for a convincing interpretation of this. I understand how it comes about but what is it that it is telling us?

Best that I can figure out is that it just emphasizes that the various definitions mathematicians have provided for non-intuitive operations (complex exponentiation, concept of radians etc.) have been particularly inspired. Is that all that is behind the slickness of the Famous Five equation?

Any pointers?

e^(pi)i + 1 = 0

I have been searching for a convincing interpretation of this. I understand how it comes about but what is it that it is telling us?

Best that I can figure out is that it just emphasizes that the various definitions mathematicians have provided for non-intuitive operations (complex exponentiation, concept of radians etc.) have been particularly inspired. Is that all that is behind the slickness of the Famous Five equation?

Any pointers?

$$e^{\pi i} + 1 = 0$$

I have been searching for a convincing interpretation of this. I understand how it comes about but what is it that it is telling us?

Best that I can figure out is that it just emphasizes that the various definitions mathematicians have provided for non-intuitive operations (complex exponentiation, concept of radians etc.) have been particularly inspired. Is that all that is behind the slickness of the Famous Five equation?

Any pointers?

Source Link

Interpreting the Famous Five equation

e^(pi)i + 1 = 0

I have been searching for a convincing interpretation of this. I understand how it comes about but what is it that it is telling us?

Best that I can figure out is that it just emphasizes that the various definitions mathematicians have provided for non-intuitive operations (complex exponentiation, concept of radians etc.) have been particularly inspired. Is that all that is behind the slickness of the Famous Five equation?

Any pointers?