I didn’t see anyone question this in the sense data thread, and its been bugging (pun intended) me as of late…
This is the argument
- What I am seeing is a square table
- From this angle the table appears to be a rhomboid
C) I cannot both be seeing a square and a rhomboid table therefore what I am seeing is a rhomboid-table-sense-datum.
This is it’s symbolic form
Let S= What I am seeing is a square table
Let R= From this angle the table appears to be a rhomboid
Let D = I am seeing is a rhomboid-table-sense-datum.
- S
- R
- ~(S&R)
.: D
Logically you should run the argument like this:
- S
- R
.: S&R
Next example…
- What I am seeing is a stick insect
- It appears to be a stick
C) I cannot both be seeing a stick-insect and a stick therefore what I am seeing is a stick( or a stick-shaped-sense-datum )
Let I= What I am seeing is a stick insect
Let S= It appears to be a stick
Let D= what I am seeing is a stick( or a stick-shaped-sense-datum )
- I
- S
- ~(I&S)
.: D
Again, the only way to make sense of this is like:
- I
- S
.: I&S
In other words…
- What I am seeing is a stick insect
- It appears to be a stick
.: What I am seeing is a stick insect AND it appears to be a stick
Neither of these original arguments are sound. They both introduce new conclusions that I am not forced to hold even if the premises were true, and there is that matter of the blatent contradiction in both of them. So, by RAA I can conclude that both of the original arguments were in fact bogus.