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Requires: Taylor series, Complex numbers Starting from the Taylor series of exp, sine and cosine, proof that exp(ix)=cos(x)+i sin(x) Geometrical meaning e^{i\pi}=-1

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  • Complex exponential
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  • Requires: Taylor series, Complex numbers Starting from the Taylor series of exp, sine and cosine, proof that exp(ix)=cos(x)+i sin(x) Geometrical meaning e^{i\pi}=-1
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abstract
  • Requires: Taylor series, Complex numbers Starting from the Taylor series of exp, sine and cosine, proof that exp(ix)=cos(x)+i sin(x) Geometrical meaning e^{i\pi}=-1
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