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Vera_Ljuba
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Simple, even elementary logic, but it has long reaching consequences. Your thoughts? 
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I agree with the above poster. Double negation can be equivalent to affirmation, but because of the quirks of language and logic there are times that the meaning can be extremely different.Simple, even elementary logic, but it has long reaching consequences. Your thoughts?![]()
Thatās a pretty funny sentence.ŠÆ ŠŠŃŠµŠ³Š¾ ŠŠŠŗŠ¾Š¼Ń ŠŠŠŗŠ¾Š³Š“Š° ŠŠŠ³Š“Šµ ŠŠ Š“Š°Š» ā I did NOT give NOthing to NO one NOwhere at NO time.
Well, if we choose to exclude the connotations of language from the discussion, then you are, of course, entirely correct.I was talking about the laws of logic, not linguistic word games. A proposition āPā expresses something. The proposition ā~Pā represents its negation. The proposition ā~~Pā is the equivalent of the original proposition āPā.
Of course linguistic games have their place under the sun, especially for entertainment purposes. Here comes one:
The teacher explains to the class the concept of double negation. He tells that double negation is an affirmation, however a double affirmation is not a negation. One of the students mumbles āYeah! Right!ā and everyone starts laughing.
Seriously, however. There is no difference between āagreeingā with something and ānot disagreeingā with it.
āI am not unawareā == āI am awareā.
āI do not rejectā == āI acceptā.
and zillions of other examples.
Word games, especially puns are fun. But I was serious when I presented the OP.Well, if we choose to exclude the connotations of language from the discussion, then you are, of course, entirely correct.
I would say that āAN objective truth has been identified and confirmedā, instead of āTHE objective truthā¦ etc.ā There are infinitely many ātrueā statements. However there is an important corollary to all this. Many times people argue that the fact that āGod permits somethingā does not imply that āGod accepts it (or agrees with it)ā. But according to the principle stated, if God ādoes not disapprove of somethingā, then āGod approves itā.Now Iām not sure that thereās anything further to be said now that the objective truth has been identified and affirmed.![]()
I told you in post #4 ā the multiple negatives are for intensification. They donāt mutually cancel each other out. And on a cultural level, thatās the way it works in English, too. When a 10-year-old tells you, āI didnāt do nothinā!ā, he really means it.Thatās a pretty funny sentence.
āI did NOT give NOthingā - does this imply he did, in fact, give something to no one? Or does grammar work differently in Russian?
I can neither agree nor disagree with this statement.Seriously, however. There is no difference between āagreeingā with something and ānot disagreeingā with it.
Funnily enough, your āI do not rejectā = āI acceptā example from earlier was one I had qualms with. Now I just wish I decided to post before you got to your pointā¦Word games, especially puns are fun. But I was serious when I presented the OP.
I would say that āAN objective truth has been identified and confirmedā, instead of āTHE objective truthā¦ etc.ā There are infinitely many ātrueā statements. However there is an important corollary to all this. Many times people argue that the fact that āGod permits somethingā does not imply that āGod accepts it (or agrees with it)ā. But according to the principle stated, if God ādoes not disapprove of somethingā, then āGod approves itā.
That is the point of this thread. Simple logic and elementary grammar, nothing else.
Just because a 10 years old cannot (or does not) speak proper English that fact does not create a valid philosophical argument.I told you in post #4 ā the multiple negatives are for intensification. They donāt mutually cancel each other out. And on a cultural level, thatās the way it works in English, too. When a 10-year-old tells you, āI didnāt do nothinā!ā, he really means it.
So you donāt care if a proposition adheres to the laws of logic or not? Shall we get rid of that pesky logic and the useless rules of grammarā¦ so anything can mean whatever you want is to mean?Trying to apply mathematical logic to the non-mathematical, non-logical construct that is language is a mistake from the get-go.
Actually, in basic propositional logic, ~~P is logically equivalent to P.The proposition ā~~Pā is not necessarily equivalent to āPā ā it depends on the logic. In mathematics, there is a wealth of constructive logics which have the fact that ā~~Pā does not always imply āPā as their basic property and are, in some ways, actually much more useful that the āordinaryā ones.
And if you want to step outside the precise world of formal logic and into the mess that is the ārealā world, I could say that I can indeed not disagree with X, for instance by being unaware that X exists, but that does not imply I actually agree with X.
It is not logic, it is language. Double negative means even more No, except in English for some reason. And I am not not not not not not not not not not going to see it any other way.Simple, even elementary logic, but it has long reaching consequences. Your thoughts?![]()
āI agreeā and āI donāt disagreeā are not the same. The latter says I neither agree nor disagree, itās neutral.Seriously, however. There is no difference between āagreeingā with something and ānot disagreeingā with it.
āI am not unawareā == āI am awareā.
āI do not rejectā == āI acceptā.
and zillions of other examples.