Because you have to ask?How is it complicated math..?
Because you have to ask?How is it complicated math..?
Yes. That’s exactky what everyone, including that guy who designed the algorithm, has been saying. When you change the drive parameter some models have to do harder computations to adjust for the change. Attaching a controller to the parameter is akin to changing it manually; the math needs to be done on parameter change.The calculation of the drive must be connected to the amp block and NOT a modifier..? Jezz
I would say, for my part, that this shouldn't be a complicated process at all.
Your very welcome!If you can't do it better yourself, then shut the **** up body..! And stay away..!
OOh, how nice.. And thank you for the clever comment..
What gear have you designed?I would say, for my part, that this shouldn't be a complicated process at all.
I've just been down that road. It ends in heartbreak and despair.What gear have you designed?
This has been discussed before.
Cliff: "Depending upon the amp model it can take a lot of CPU to calculate the Input Drive network. Some amps have simple networks that are rapidly solved. Others, like the Hook Lead and Rhythm models have complex networks that require more math. If you attach a modifier to the Input Drive it is constantly recalculating the network which increases CPU usage."
(wiki)
I'm curious myself. I interpret Cliff's statement as there being "reserved" CPU when a modifier is assigned to anticipate realtime changes based on the fact that a modifier was assigned in the first place. There is no reason to assign a modifier unless you intend to use it to modulate the parameter, in which case, you'll need the CPU power.So the modifier is actually helping in the amp block's calculations and not just providing a externally facing parameter value? That would make sense then.
There is no way to understand the answer to your question until you've taken a course in circuit analysis.How is it complicated math..?
All this....and assuming the circuit is linear. Add non-linearities and......boom.There is no way to understand the answer to your question until you've taken a course in circuit analysis.
The short answer:
You can mathematically describe the behavior of an electronic network by starting with a couple of rules about cuircuit behavior (Kirchhoff's laws) and then using either Thevenin's theorem or Norton's theorem to develop a set of simultaneous equations to describe the behavior of each loop or node in the network.
The rules themselves are dead simple. Developing the equations can be tricky, especially when the network contains complex impedance that aren't apparent from e schematic. Actually solving those equations for anything beyond the simplest networks can be downright difficult.