I less than three logic
Graduate Poster
- Joined
- Dec 5, 2005
- Messages
- 1,463
Ok, I’ll try explaining it again. Lets look at where this started.Sorry, I'm not following you.
For ease of reading I’ll break this up.Wouldn't the default position actually be not-knowing: MAY BE/MAY NOT BE possible?
1.) Wouldn't the default position actually be not-knowing: may be possible?
2.) Wouldn't the default position actually be not-knowing: may not be possible?
3.) Wouldn't the default position actually be not-knowing: may be impossible?
4.) Wouldn't the default position actually be not-knowing: may not be impossible?
There is nothing wrong with 1, and ironically enough, due to our language 1 and 3 mean the exact same thing. May be possible or may be impossible, may being a keyword there, means that it can be possible or impossible, it is not absolute, it can turn out to be either.
In 2 we have a problem. May not be possible means it must be impossible, the not makes the statement into an absolute as a negative. This equals to “not knowing proves it must be impossible”, and this is an argument from ignorance. Not knowing does not logically prove it impossible.
In 4 we have a similar problem as 2. May not be impossible means it must be possible. This equals to “not knowing proves it must be possible”. This is a proof of the negative fallacy.
2 and 4 are absolutely equal, and both are wrong. You can’t use the “not”. Not knowing can only show that it may be possible or may be impossible, it can’t show that it may not be possible or may not be impossible as each of these constitute a fallacy.