Another way to continuum sum!
#7
(06/06/2014, 04:00 PM)JmsNxn Wrote: it looks as though it WILL NOT work on hyper operators.

Can you summarize the hints that makes you think this?

I'm only courious because I don't know nothing about differentiation (and fractional differentiation) so I wanted to know what is the landscape that you can see with your bigger knowledge of the subject.

MSE MphLee
Mother Law \((\sigma+1)0=\sigma (\sigma+1)\)
S Law \(\bigcirc_f^{\lambda}\square_f^{\lambda^+}(g)=\square_g^{\lambda}\bigcirc_g^{\lambda^+}(f)\)


Messages In This Thread
Another way to continuum sum! - by JmsNxn - 08/29/2013, 04:05 PM
RE: Another way to continuum sum! - by tommy1729 - 08/29/2013, 10:04 PM
RE: Another way to continuum sum! - by JmsNxn - 08/29/2013, 11:50 PM
RE: Another way to continuum sum! - by tommy1729 - 06/05/2014, 10:57 PM
RE: Another way to continuum sum! - by MphLee - 06/06/2014, 11:21 AM
RE: Another way to continuum sum! - by JmsNxn - 06/06/2014, 04:00 PM
RE: Another way to continuum sum! - by MphLee - 06/06/2014, 05:09 PM
RE: Another way to continuum sum! - by tommy1729 - 02/06/2023, 11:56 PM
RE: Another way to continuum sum! - by JmsNxn - 02/08/2023, 03:49 AM

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