If then the harmonic is even. If then the harmonic is odd. ПY™(0, 4) = Y(−0, − p) пY™(0, d) = − Y™(0, ¢) -

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please prove this

• If
then the harmonic is even.
• If
then the harmonic is odd.
IIY(0, d) = Y(-0, − p)
IIY (0,0) = -Y(0, d)
(13)
(14)
Transcribed Image Text:• If then the harmonic is even. • If then the harmonic is odd. IIY(0, d) = Y(-0, − p) IIY (0,0) = -Y(0, d) (13) (14)
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Bit confused you say with is the definition of a complex conjugate but all I've ever seen is |X|^2=(X*)(X). Can you provide maybe a reference or proof of this?

Ym(-0,-) = (-1)"Y(0, 0)*
Transcribed Image Text:Ym(-0,-) = (-1)"Y(0, 0)*
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