06/28/2022, 09:29 AM
(06/25/2022, 12:23 PM)tommy1729 Wrote: [ -> ]Maybe I know little about fractional derivatives.It says your Math Skill Level is Professor, so you should know about fractional derivatives.
(06/25/2022, 12:23 PM)tommy1729 Wrote: [ -> ]Maybe I know little about fractional derivatives.It says your Math Skill Level is Professor, so you should know about fractional derivatives.
(06/28/2022, 09:29 AM)Catullus Wrote: [ -> ](06/25/2022, 12:23 PM)tommy1729 Wrote: [ -> ]Maybe I know little about fractional derivatives.It says your Math Skill Level is Professor, so you should know about fractional derivatives.
(06/28/2022, 02:31 PM)tommy1729 Wrote: [ -> ](06/28/2022, 09:29 AM)Catullus Wrote: [ -> ](06/25/2022, 12:23 PM)tommy1729 Wrote: [ -> ]Maybe I know little about fractional derivatives.It says your Math Skill Level is Professor, so you should know about fractional derivatives.
So we got
D^s exp(z) = z for all complex s and z.
So what ?
Regards
Tommy1729
Quote:Now that was all fairly simple to understand, but now we come to the part where we must define circular multiplication. It's still fairly simple, but may seem a bit awkward.cxp(3π/4)=0. If , then would equal cxp(3π/4+1)=-√(2)sin(1)~-1.190.
\( x \odot (x^{\circ n}) = x^{\circ n+1} \)
(07/27/2022, 08:05 AM)Catullus Wrote: [ -> ]JmsNxn defined as .
Please notice that that definition uses hyperbolic addition.
I define my definition of as , where this kind of circular exponentiation is the super function of the super function of this kind of circular addition.
How do you work that out?