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Few taps Filters for FSK?

Started by Brian Reinhold January 9, 2004
On Fri, 16 Jan 2004 11:54:46 -0500, Jerry Avins <jya@ieee.org> wrote:

>Rick Lyons wrote: > >> On Fri, 16 Jan 2004 03:01:04 GMT, Randy Yates <yates@ieee.org> wrote: >> >> (snipped) >> >>>>Hi Fred, >>>> yep, the delay through a linear-phase nonrecursive >>>>FIR filter is the (# of taps -1)/2. >>> >>>What about this filter: >>> >>>h[0] = 0 >>>h[1] = 0 >>>. >>>. >>>. >>>h[30] = 0 >>>h[31] = 1 >>> >>>??? This filter has 32 taps and its delay is 32 taps. It is also >>>linear-phase and FIR/nonrecursive. >> >> >> Oh shoot. Another "Yates Trick Question"!! >> >> Neat. >> >> Isn't its delay 31 samples (instead of 32)? > >Quibble, quibble! (You're right of course.) > >> I'll have to think about how that filter could >> have linear phase. Sheece. > >What's to think about? The output is a delayed replica of the input. >Constant time delay <--> Linear phase > >Jerry
Jerry, did I ever tell you that "sometimes you tick me off." You see things, often so quickly, that I just don't see. [-Rick-]
Rick Lyons wrote:

   ...

> Jerry, did I ever tell you that "sometimes you > tick me off." You see things, often so quickly, > that I just don't see. > > [-Rick-]
You know too much, Rick. Sometimes ignorance is a blessing. Jerry -- Engineering is the art of making what you want from things you can get. &#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;&#4294967295;