Could you provide the mathematical formula demonstrating how the direction of the secondary current in a single transformer winding, feeding a resistive load, is not referenced to the direction of the flux in the transformer core? If not a formula, how about an authoritative source?
You can continue to refine a question down to the point where you get a very specific answer to a very specific question that can only be answered using a very specific phrase just like you want to hear.
That does little to make you learn or think beyond the very specific constraints you have been thinking in.
But for the record, the flux in the core is not what the load is depending on. The load only cares about the voltage you apply to it. It does not care if it came from a single flux created by a single voltage, a single flux created by two phase-opposed voltages, two different fluxes, or even if there is a coil at all. The voltages are what they are.
Except for some very specific cases, there is no compelling reason to trace everything back to the primary side of the transformer, or further. It simply makes no difference to the load as long as it gets what it needs. We do not have to use the primary to define what we call the positive direction of force. AC changes direction every 1/2 cycle and our loads can use either direction.
In previous threads you acknowledged being familiar with the work done by Faraday, Maxwell, Lentz, and Fleming. I know there are industry standards like IEEE/ANSI that relate primary and secondary current directions (i.e. current into H1 yields current out of X1). So what am I missing?Or are you now discussing the 'phase difference' between inductive and capacitive currents?
The best I can tell is that you are missing that the voltages at most loads are what they are where they are. There also is nothing about the direction of flux that defines what we have to use as a positive direction for an AC signal.
Let's think about the difference between a two-wire circuit and a three-wire AC circuit (a two-terminal source and a three-terminal source). In a two-wire circuit, there is one voltage and one current. Nothing universally defines which direction is positive and which direction is negative. The current out of one terminal is the same current you get back in at the other terminal. Pretty cut and dried.
In a three-wire circuit, we have three voltages. The higher voltage is just another version of the two-wire circuit, so let's focus on the two smaller voltages, especially with an unbalanced load. Even though we have two voltages that are the same, we can have two currents which are not the same. The flux in the winding halves is not the same. We wind up with two circuits that share a common conductor. The neutral makes this a lot different circuit than a two-wire circuit.
Nothing says we have to use the two voltages such that their positive force is taken in the same direction. In fact, with circuits like Besoeker's, we can actually use the two voltages such that the positive force is taken in different directions. They will have positive voltages taken with 180? displacements.
It has to do with the way the rectifier components (i.e. the diodes) are connected, not the interaction of the transformer primary and secondary windings. I thought you would recognize that?
It was a rhetorical question. The point was to make you think about the way we use the voltages does not have to trace its way all the way back to the primary or further.
You are trying to use the direction of flux at a given instant (polarity) to determine the positive direction for the voltage. There is no such thing defined by any laws.
Think about it for a minute: If you say the flux direction defines the voltage directions, shouldn't the reverse be true as well? Do you not see the inconsistency in that logic when I can combine two voltages with a 180? displacement to create a single flux in a single core? The logic you propose would dictate that as soon as the voltages are combined, I would have to re-define the positive direction for one of them.
Don't misunderstand me, I am not saying there is anything wrong with defining both as positive in the direction of the polarity marks like you propose, I am just saying it is an arbitrary definition and is no more right that the choice of taking positive to be away from the neutral.