02/18/2016, 01:11 PM
For multiple reasons there is a intrest to investigate a type of function :
Exp( A ln(x)^3 ).
For instance g" = 0. ( gaussian , Tommy-Sheldon )
Also for the theory of " fake polynomials " :
Fake [ exp( A ln(x)^3 ) ] = exp ( G( ln(x) ) ).
g(x) = A x^3 , G(x) is the fake A x^3 then.
This fake A x^3 gives a g " <> 0 , wich is intresting for our methods.
One could consider
Fakemethod ( exp( a ln^2(x) + A ln^3(x) + ... ) )
= Fake [ exp( a ln^2(x) + polynomialfake [ A x^3 ] + ... ) ].
This way the gaussian AND Tommy-Sheldon come back into play while taking into ACCOUNT g "' (x) !
--
Error term studies are intresting too
---
Slightly off-topic , but there must be a J-like equation for exp( A ln(x)^3 ) right ?
---
Regards
Tommy1729
Exp( A ln(x)^3 ).
For instance g" = 0. ( gaussian , Tommy-Sheldon )
Also for the theory of " fake polynomials " :
Fake [ exp( A ln(x)^3 ) ] = exp ( G( ln(x) ) ).
g(x) = A x^3 , G(x) is the fake A x^3 then.
This fake A x^3 gives a g " <> 0 , wich is intresting for our methods.
One could consider
Fakemethod ( exp( a ln^2(x) + A ln^3(x) + ... ) )
= Fake [ exp( a ln^2(x) + polynomialfake [ A x^3 ] + ... ) ].
This way the gaussian AND Tommy-Sheldon come back into play while taking into ACCOUNT g "' (x) !
--
Error term studies are intresting too
---
Slightly off-topic , but there must be a J-like equation for exp( A ln(x)^3 ) right ?
---
Regards
Tommy1729

