In addition to wiggles and twiggles, there are also ciggles: or curved twiggles.
Here's an example of a sequence with twelve distinct segments, where each segment is a ciggle.
These plots are from an 80-second transformation; the plots are about 20 seconds apart. Next to each state is its FFT. You can see that, indeed, the timbres do change.
This 80-second example sounds like this. Please note the changing harmonic envelops.
![\includegraphics [height=2.5in,angle=270]{save/fourierState1810.ps}](img25.gif)
![\includegraphics [height=2.5in,angle=270]{save/fourierState3620.ps}](img27.gif)
![\includegraphics [height=2.5in,angle=270]{save/fourierState5430.ps}](img29.gif)
![\includegraphics [height=2.5in,angle=270]{save/fourierState7240.ps}](img31.gif)