What symbolic statement corresponds to the switching network shown above? What can you conclude about this switching network when switch is open and switch is closed? Justify you’re answer.
What can you conclude about this switching network when switch P is open and switch Q is closed? Justify you’re answer.
Oh this is a neat problem :)
If `switch P` is `open`, what can you say about `switch not P` ? Is it open or closed?
It's open
Nooo silly! If `switch P` is `open`, then `switch not P` would be in the opposite state, yes?
Maybe I can say it this way, `switch P` is `open` therefore, not `switch P` is not `open` which translates to, `switch ~p` is `not open` `switch ~p` is `closed`
So the answer isn't really based on the picture then? All the switches are open in the picture
Correct :) It's not based on the picture's current state.
Ohhhh so this "(~q V ~p) V (p ʌ q) ʌ ~p" is completely wrong then? I tried to come up with the symbolic statement based off the picture
|dw:1430963140260:dw|They told us that p is open, we have to use that to figure out how the other doors should be positioned.
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