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The Concept Map you are trying to access has information related to:
Conjugation Property which means Conjugation in One Domain Corresponds to Conjugation and Reversal in the Other Domain, Duality which means Many Properties of the Fourier Transform Swap Between Domains, Fourier Transform exists if Signal is Absolutely Integrable, Fourier Transform exists if System is Stable, Fourier Transform obeys Time-Reversal Property, Fourier Transform obeys Duality, Fourier Transform obeys Shift / Modulation Property, Fourier Transform obeys Scaling Property, Fourier Transform obeys Linearity, Fourier Transform obeys Convolution / Multiplication Property, Fourier Transform obeys Conjugation Property, Fourier Transform obeys Symmetry Properties, Time-Reversal Property which means Reversal in One Domain Corresponds to Reversal in the Other Domain, Fourier Transform is defined by Fourier Analysis, Fourier Transform is defined by Fourier Synthesis, Symmetry Properties that are Imaginary, Even in One Domain Corresponds to Imaginary, Even in Other Domain, Symmetry Properties that are Real, Even in One Domain Corresponds to Real, Even in Other Domain, Symmetry Properties that are Real, Odd in One Domain Corresponds to Imaginary, Odd in Other Domain, Scaling Property which means Signal Length and Bandwidth are Inversely Proportional, Convolution / Multiplication Property which means Convolution in One Domain Corresponds to Multiplication in the Other Domain., Shift / Modulation Property which means Shift in One Domain Corresponds to Modulation in the Other Domain