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You say invalid, I say indeterminate

June 12, 2007 by Fred Bortz, 2 years 21 weeks ago
Comment id: 23929

We're making the same point. The premises "Some A are B," and "C is A," do not make it possible to conclude either that C is B or that C is not B. I've been saying that consistently in various ways.

My point is and has always been this: You can't say that C (the recession of the glacier) is B (due to global warming) from the initial premises.

Your first comment on this was
"The conclusion (C), reading:
(C) The retreat of the Kilimanjaro glacier is due to global warming.
is logically false."

That quoted comment is wrong. The conclusion C is logically incorrect (which was what I have been saying), but it is not logically false.

This time you say it is invalid. That's fine by me. From the beginning, I've been saying it's incorrect to draw that conclusion. It's indeterminate. It's invalid. It is not true, but it is not, as you said at first, false.

And that is enough of this silliness for me.

Fred Bortz -- Science and technology books for young readers (www.fredbortz.com) and Science book reviews (www.scienceshelf.com)

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