Parallel Lines:
1) I've been told that parallel lines never meet - except at infinity.
2) Also that a straight line is a circle of infinite radius.
3) Surely if you get two infinitely large circles such that they don't overlap, at their closest point they are straight (as per 2) and parallel yet must both meet (by 1) and not as per 3) - not overlapping.
Any suggestions? (I'm confused!)
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Asymmetrical Morality
Hello, I would like to know if there are ethical frameworks that can at the same time consider “good” performing action X, and not consider “bad” not performing it.
The above does not seem possible with utilitarian frameworks.
To give one example, it strikes me as odd that while many people would consider devolving a part of one’s salary to help the poor a “good” thing, they wouldn’t say that not devolving it is “bad”.
Good if you do, OK if you don’t ...
Thanks in advance.
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Hi,
I'm writing about the Act-Omission idea within consequentialism. Is it the case that consequentialists would argue that there is no moral significance between an act or an omission if they cause the same consequences??? Therefore, one who carries out an action and causes a set of consequences is no different to one who causes the same set of consequences by omitting to perform an action?
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Hi.
This is a question on the nature of Reality, or rather Actuality. I say Actuality, because I like the distinction that Kant makes between Appearances he calls Phenomena, and things in themselves he calls Noumena. Anyway he ends up saying we can never know the thing in itself, i.e. actuality, but only our experience of reality, i.e. appearances.
What I would like to clear up is if there is a way to experience the thing in itself, or whether we have to accept on good faith that actuality exists independently of us, and that it stops with I think therefore I am.
In short is there an answer to the sceptics? My question has been fueled by the book, _A Beginner's Guide to Reality_, by Jim Baggott, which ends in "it depends on what you believe", which doesn't really do it for me.
Cheers, Pasquale
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