Yes, but my point, perhaps badly worded, is that if the statement 'stealing is wrong' amounts to no more than the emotivist's "boo stealing!" This can't be truth-apt. I'm not convinced yet that the emotivist is wrong about this. — Tom Storm
Yep. "stealing is immoral" is a much harder problem.The statement "stealing is illegal" is true, verifiable by looking the law up to see see what it says. — Hanover
Why are they the only options? What are the other options? And these two do not appear to be mutually exclusive.Do we have them just to facilitate survival and therefore ingrained in our DNA? Or do they come from a higher source of wisdom directing us toward higher purpose? — Hanover
The difference is that moral truths have an illocutionary (?) force. — Ludwig V
Good.I hesitate to say that accepting such statements is an act of faith — Ludwig V
Can you show me how stealing is wrong is truth apt? — Tom Storm
I don't see how a moral statement can be considered truth-apt. — Tom Storm
the infinite sum of the series in question is 1. — T Clark
Bootstrapping.But how do you know which direction to grow in? An external set of rules? Or things you were born knowing (as in Meno's Paradox). — frank
It's something you were born with. — frank
That person or body, it seems, cannot be subject to the law — Ludwig V
On the contrary, such an ad hoc approach to social engineering is quite rational, as Popper argued in The Poverty of Historicism. By not adhering to a fixed constitution, the British system allows for more responsive, piecemeal reforms rather than trying to impose a grand, all-encompassing plan.Nobody thinks it is a rational system. — Ludwig V
Well, yes, but it's more than that. It's not just my or your feelings here - we all agree that kicking puppies is not an honourable activity. Why?it's a matter of feelings. — frank
From what reasoning did you infer that it's wrong to kick puppies? — frank
...as part of an inference. And an inference depends on truth values.Of what use is asserting that "It's wrong to kick puppies" — frank
what does that tell us about "red"? — J
Commands aren't truth apt. — frank
Do you know any democratic state in ancient history, larger than one city? — Linkey
If planets and planètes have the same extension, then "The number of planets is greater than 7" means the same thing as "The number of planètes is greater than 7". Is there any intermediary step that would show this to be true? — J
The list of planets just is the "meaning" of both Planets and Planètes, and so since their number is greater than seven, both the English and French sentences are true.Planets = Planètes = {Mercury, Venus, Earth, Mars, Jupiter, Saturn, Uranus, Neptune} — Banno
without further explanation. That is, if planets and planètes have the same extension, then "The number of planets is greater than 7" means the same thing as "The number of planètes is greater than 7" without further ado.The number of the planets > 7 = "Le nombre de planètes > 7
I'm not seeing a problem with that. It might have been that beads 4,5, and 6 were the red beads. In which case, in that domain, "...is red" would be extensionally equivalent to {4,5,6} instead of {1,2,3}. And an extensional sentence about the red beads would have the same truth value as an extensional sentence about the beads {4,5,6}, and passes the test of substitution.How do we make coherent a situation where the extension remains the same but the color changes? — J
To be sure, if it is a question whether the cat ought to be on the mat, there is no fact of the matter. How could there be? — Ludwig V
Upon the contrary-to-fact conditional depends in turn, for example, this definition of solubility in water: To say that an object is soluble in water is to say that it would dissolve if it were in water. In discussions of physics, naturally, we need quantifications containing the clause ‘x is soluble in water’, or the equivalent in words; but, according to the definition suggested, we should then have to admit within quantifications the expression ‘if x were in water then x would dissolve’, that is, ‘necessarily if x is in water then x dissolves’. Yet we do not know whether there is a suitable sense of ‘necessarily’ into which we can so quantify? — p 158-9