Compute a continuous wavelet transform:
Show all the voices for the 8

octave:
Use
Normal to get all wavelet coefficients explicitly:
Also use
All as an argument to get all coefficients:
Use

to find out what wavelet coefficients are available:
Extract specific coefficient arrays:
Extract several wavelet coefficients corresponding to the list of wavelet index specifications:
Extract all coefficients whose wavelet indexes match a pattern:
WaveletScalogram gives a time scale representation of wavelet coefficients:
More voices per octave increases the scale resolution:
Higher number of octaves gives a wider spectrum of scale range:
A single frequency shows up as a horizontal band at the equivalent scale:
Multiple frequencies show up as multiple bands at the equivalent scales:
Sinusoid with linearly increasing frequency:
Wavelet transform gives a good time localization of features:
Higher frequencies are resolved at lower octaves and lower frequencies at higher octaves:
Resolve time and frequency features of a signal:
Use
GaborWavelet to perform a continuous wavelet transform:
There is an inverse relationship between scale values and frequency values:
Find pairs of

that resolve frequencies 20 Hz and 70 Hz:
Verify using a
WaveletScalogram:
Compute the wavelet transform using different wavelet families:
A narrow wavelet function will have good time and scale resolution:
A broad wavelet function will have poor time and scale resolution:
Use different families of wavelets to capture different features:
The orange patches correspond to the words "You will return safely to Earth":
Extract octaves 5 and 6: