Rick Christopherson
Senior Member
Rattus, I don't need to try to embarrass you. You do that just fine on your own. I was going to point out how short your memory was, but you just demonstrated that yourself by posting two near identical posts 15 minutes apart. :grin: :grin:
Go back and begin reading with post #328. Your statements are quite clear.
Now you are changing your story because you ran out of arguments, but you are trying to convince everyone that you never stated these things to begin with. Well you did say this, and here are the quotations to back up that assertion.
They are either in-phase and inverses, or 180 degrees out of phase. They can't be both, because that would be a double-negative. This is the first time in this discussion that you have acknowledged that they can be inverses. I am sure this is the closest thing I will ever see as being a concession from you, or admitting error, so I guess I should accept it and be happy. Case Closed.
Go back and begin reading with post #328. Your statements are quite clear.
Now you are changing your story because you ran out of arguments, but you are trying to convince everyone that you never stated these things to begin with. Well you did say this, and here are the quotations to back up that assertion.
rattus said:I can't see that, so let's see the proof. Maybe you can add something new.peter52 said:This is an excelent answer, and you can proof it with math.Psychojohn said:Because the zero crossing point is at the same point in time.
And each leg is in phase with the other, just equal and oposite voltage.
rattus said:I don't see any proof, therefore I will prove my own point with a paraphrased reference:Rick Christopherson said:..... It is fine if you choose to call them out of phase, but it is not fine that you imply that they cannot be in-phase, but inverses.
'Two sinusoidal waves, of the same frequency, are said to be in phase if their positive peaks occur at the same instant.'
[Tang, K. Y., "Alternating Current Circuits," Intl. Textbook Co., 1960]
The positive peaks of a wave and its inverse do not occur at the same instant, therefore, they cannot be in phase. They are 180 degrees out of phase.
rattus said:Never, ever said that. In a nutshell, I am claiming V1n and V2n are inverses of each other which is equivalent to a 180 degree phase difference.
They are either in-phase and inverses, or 180 degrees out of phase. They can't be both, because that would be a double-negative. This is the first time in this discussion that you have acknowledged that they can be inverses. I am sure this is the closest thing I will ever see as being a concession from you, or admitting error, so I guess I should accept it and be happy. Case Closed.