An argument for mind

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True. But what this has to do with what I said?
It is possible that X can end and Y begin, simultaneously.

A day changes from one to another at midnight.
 
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Vico:
It is possible that X can end and Y begin, simultaneously.
That means that the system is in two different state at the same time. This is impossible.
No, there is no break of time continuity in the position formula – it is contiguous. State X does not exist at time T and State Y exists at time T, one exists and the other does not, simulteneously.
 
I don’t know what your getting at. Have you been to Northern Ireland? The reason I as is I live in NI and what you say sounds like what I read here. One side has to vanish before something else can take place, but nothing when the other side vanishes - like one side can’t exist without the other, two related, both sides can experience how each other thinks because they are related?
 
I don’t know what your getting at. Have you been to Northern Ireland? The reason I as is I live in NI and what you say sounds like what I read here. One side has to vanish before something else can take place, but nothing when the other side vanishes - like one side can’t exist without the other, two related, both sides can experience how each other thinks because they are related?
You have nothing between. Therefore both side cannot know what other part thinks.
 
No, there is no break of time continuity in the position formula – it is contiguous. State X does not exist at time T and State Y exists at time T, one exists and the other does not, simulteneously.
Continuous process is not simultaneous. The point ty is after tx.
 
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Vico:
No, there is no break of time continuity in the position formula – it is contiguous. State X does not exist at time T and State Y exists at time T, one exists and the other does not, simulteneously.
Continuous process is not simultaneous. The point ty is after tx.
You stated: “X and Y cannot exist at the same point therefore X has to vanish before Y takes place.”
X can vanish simultaneously with Y existing – only one exists at a time.
 
You stated: “X and Y cannot exist at the same point therefore X has to vanish before Y takes place.”
X can vanish simultaneously with Y existing – only one exists at a time.
Does X exist at a point?
 
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Vico:
You stated: “X and Y cannot exist at the same point therefore X has to vanish before Y takes place.”
X can vanish simultaneously with Y existing – only one exists at a time.
Does X exist at a point?
The state X may exist over many points with the same position, but a minimum of one point. The state X ceases to exist at the time when Y exists.
 
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The state X may exist over many points with the same position, but a minimum of one point. The state X ceases to exist when Y exists.
What I am arguing is that the point that X exist cannot be the point that X doesn’t exist.
 
What I am arguing is that the point that X exist cannot be the point that X doesn’t exist.
Simultaneous refers to time. The point is position, which is different, so it a different state, at the same time. One state exists and the other state does not at the same time, not position.
 
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Simultaneous refers to time. The point is position, which is different, so it a different state, at the same time. One state exists and the other state does not at the same time, not position.
I am talking about points on time.
 
Say function p(t) give the position at time t. Then p(t0) could describe state X and p(t1) state Y if the value of p(t0) =/= p(t1). Then it can be said that state X ceases and state Y begins at time t1.
Yes. That is what I am trying to say.
 
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Vico:
Say function p(t) give the position at time t. Then p(t0) could describe state X and p(t1) state Y if the value of p(t0) =/= p(t1). Then it can be said that state X ceases and state Y begins at time t1.
Yes. That is what I am trying to say.
Good, then it is possible that state X can end and state Y begin, simultaneously.
 
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Vico:
Good, then it is possible that state X can end and state Y begin, simultaneously.
No. That is impossible. You could have p(t0)=p(t1) which states that there is no change.
It was given that there is a change: p(t0) =/= p(t1).

At time t0 state X exists and Y does not, simultaneously.
At time t1 state Y exists and X does not, simultaneously.
Code:
| time | state | exists |
|------|-------|--------|
| t0   | X     | Yes    |
| t0   | Y     | No     |
| t1   | X     | No     |
| t1   | Y     | Yes    |
 
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It was given that there is a change: p(t0) =/= p(t1).

At time t0 state X exists and Y does not, simultaneously.
At time t1 state Y exists and X does not, simultaneously.
Code:
| time | state | exists |
|------|-------|--------|
| t0   | X     | Yes    |
| t0   | Y     | No     |
| t1   | X     | No     |
| t1   | Y     | Yes    |
Yes, that is accurate. Now I see what do you mean.
 
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