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homogeneous vs. non-homogeneous recap

ack!!... lol what do we need to recap :)

a was not homogeneouss

recursion equations.....

ok... 1a or 2a? 2a was definanlty not homogenous...

number 1 had 4 parts

the only thing that is squared to get zero is zero.... right?

and I agree that -n^2 would definantly not be 0...all the time ;)

yes

only have c as linear

so would b also be nonhom

well, then X{...} parts all come to one side and we are left with 0 over there for b0 right?

yes

X{n+1} - (pi)X{n} " (2^2)X{n} = 0 right?

is that spoosed to be 2 [X{n}]^2?

that was original rationale but when I emailed him that I got confused by his response

yes

what was his respone?

what aint attached to an X{...} stays put

so b is homo

id say yes, but your material is not easy to parse :)

c is nonhomo d???

I've bee reading about them all weekend and the name does throw people off...

d homo?

i would say that d is left with a 1/2 on one side..... im guesing nonhomo

ok bc cand divide to move yn and have 1/2 not 0 on the right side

with b you should subtract everything over there becasue they involve X{....} leaving you with 0

yes so I have b only homo

as far as I can tell; yes :)

ok thanks!

wish i could be more confident on those; but they seem to elude me ;)

no problem,,,thanks sooooo much for all of your help!!!!!!