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Which answer correctly fills in the blanks in the correct order? Preliminary Definitions: Suppose that S is some ethical standard such as the principle of
Which answer correctly fills in the blanks in the correct order?
Preliminary Definitions:
Suppose that is some ethical standard such as the principle of utility it doesn't have to be that particular standard Let be the conjunction of all true factual claims about the world a complete world state description. Let be a purely normative claim an 'ought' claim. Suppose that the following claim is true:
is deducible from the conjunction of and
Hume's Guillotine tells us that:
HG It is not possible to logically deduce a purely normative claim from any purely factual claims.
Thus, it follows that:
It is not the case that is deducible from
From and it follows that:
It is not the case that is deducible from
To deduce from and by the indirect proof strategy suppose that the negation of is true:
is deducible from
It is a logical truth that:
is deducible from
By it follows from that:
The conjunction of and is deducible from
From and it logically follows from by that:
is deducible from
Thus, we have a contradiction in the conjunction of and Thus, a contradiction lolgically follows from the assumption of Thus, is false. But is the negation of so must be true.
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