8.6, due on December 8
I'm having a hard time understanding how to build a basis out of wavelet vectors. It's not immediately obvious to me how to know what phi functions belong to each V. Honestly, this section was hard because I didn't initially understand Haar wavelets from the last section
It's interesting to see that the FWT doesn't take as long as the FFT for a given input. When we practice with FWTs in the lab, I feel like I'll get better understanding of the concept then. I can see this being useful for all sorts of curve analyses when they need to be approximated but what you want to see is general trends.
It's interesting to see that the FWT doesn't take as long as the FFT for a given input. When we practice with FWTs in the lab, I feel like I'll get better understanding of the concept then. I can see this being useful for all sorts of curve analyses when they need to be approximated but what you want to see is general trends.
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