No, they're not. Need to look at them again? Here you go:One of the premises is the same as the conclusion.
p we shouldn't actively kill someone no matter what
p pulling the lever actively kills someone
c we shouldn't pull the lever
Now can you see that "we shouldn't actively kill someone no matter what" =/= "we shouldn't pull the lever"? I mean there's only two words that are the same in each sentence. In what universe are these two sentences equal to each other?
The first premise is a statement that applies to a broad range of situations. The second premise ties the specific situation you find yourself in to the rule in the first premise. The conclusion finds that you should follow the broad rule in the specific situation you find yourself in.
Yes, "the Roosters play the best footy" == "the Roosters play the best footy". And your argument is not valid. It isn't analogous to my argument because my premise =/= my conclusion.The Roosters play the best footy.
Nobody else plays better.
Therefore the Roosters play the best footy.
Please tell me that you see that that's nonsensical.
It's a standard deductive argument.
All dogs have fur.
Dolphins don't have fur.
Dolphins aren't dogs.
You're going from the general to the specific.
Here's your argument if it was analogous to mine:
The Roosters play better footy than all other footy teams.
The Cows are a footy team.
The Roosters play footy better than The Cows.
You're going from the general to the specific. C'mon, man. Your objections are getting ridiculous.
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