Q and A's

Below are some sample, anonymous questions that I've received from some of you throughout the semester, and my answers. They cover both specific and general content, and administrative details of the course. Please feel free to email me with any questions you have and I will post the topics publicly here. I will continue to add to this list as the semester continues. Questions are organized by topic, and then chronologically. Please let me know if you would like a particular question posted here, or if you would prefer that I not post a particular question that you send me via email. Questions are bulleted and in bold; answers are in regular font.



Specific Questions about Course Content and Reading Assignments
(chronological according to the reading schedule):



That's right. He thinks that the aggregate of tree molecules, W, for example, and the tree that these molecules constitute, T, are distinct. I.e., T is not identical to W. However, his view doesn't stop there, since many people come to this same conclusion (merely by using Leibniz's Law). What makes his view distinctive is that he thinks that W and T can completely occupy the same place at the same time.  This is a denial of our principle (6). However, he tries to alleviate the counter-intuitiveness of this move by replacing (6) with S*. Because T and W are different kinds of things--i.e., they fall under different sortals--Wiggins thinks that there is no problem of T and W completely occupying the same volume at the same time.

  • Wiggins S* is that no two things of the same kind can occupy the same volume at the same time.

That's right.


No. Since he's already admitting that W and T are distinct, Leibniz's Law doesn't figure into it any more. What he thinks is that "aggregates" and "trees" qualify as two different kinds or sortals of things, and so the tree and cellulose example does not violate S*.

For more info on Wiggins, go to the Coincident Entities Page.

Hehe. Yeah, it is a mouthful. What this means is that mereology--the study of parts and wholes--has a relation or concept called "overlap." It is just the sort of relation you use when you say: "His paper is overlapping my paper" or "His beer gut is overlapping his waistband." Since parts of things always "overlap" the whole that they are a part of (e.g., can you think of a part of some whole that doesn't overlap the whole?), this is taken as a basic--or primitive--relation in mereology. The "O(x, y)" is the way that mereoloists symbolize the english sentence "x and y overlap." As we saw in class, philosophers often use variables such as "x" and "y" so that they avoid the messy and long winded (albeit maybe clearer) language of "something that is a part of another thing...", etc.


It means "for all" of "for any." When we phrased Leibniz's Law "For any x and any y, if x=y..." we could have symbolized it using the upside down "A." This is also explained on the Useful Terms and Concepts page here.


Do you mean metaphysical *possibility*? All *properties* are metaphysical in a certain sense, since they are things that exist in the world (and "metaphysics" means roughly "the study of what there is" or "the study of the underlying nature of reality").

In class I contrasted metaphysical *possibility* with epistemic possibility. I tried to show the difference by way of some examples. Here are some more:

It is metaphysically possible that pigs have wings, or that you breathe under water, or that I am taller than Mount Everest. It is not metaphysically possible that 2+2=5 or that there exists a round square or that you are bottle cap (that last one is controversial, actually).

It is epistemically possible (for me) that the 5th decimal digit of 5 trillion 200 and one divided by pi is 3, since I have no idea about such complicated math facts and for all I know, it could be 3. Of course, since all mathematical truths are necessary, the 5th decimal digit of the product of that equation is either 3 or it isn't--and it is not (metaphysically) possible for it to be 3 if it in fact isn't. But since I am not very math-savvy, for all I know, it could be.

So there's a difference, then, between what *in fact* might be (metaphycial possibility) and what, for all we know, could be (epistemic possibility).


Hm. It should only make sense if that example is an example of what is *impossible*. You cannot both be in the room and not in the room (at the same time, in the same way, etc.)


No. The statement was:

You are in fact in the classroom right now, but you could be at Four Corners.

This does not mean that you could be in two places at once. Rather it means that: you are at a certain place now, and you have the modal property of "could be somewhere else."





General Questions about the Course,
Expectations, and Requirements:


  • Should I be placing more emphasis on the readings or on the class lectures/discussions?

Hopefully, a bit of both. My intention is that because the reading can be difficult, my job in the classroom should be to make the reading clearer. So the material we cover in class is the reading material, just put in a way that I hope is easier to digest.

  • The Material Constitution book is a little dense and for me seems only to make the topics we've covered more difficult.

Actually, they say the same things I do, just symbolically most of the time. In class, as you will see, I will translate the symbols.


It does. But again, that's what I'm there for.


The best thing to do would be to read it before class, and take in what you can. In some cases, this may be only 10-15% of the reading. Write down any questions, if you can. Then, in class, I hope to make it clearer. Then go over the reading again, after the lecture. My hope is that you'll see that it then makes a lot more sense and doesn't feel so much like a foreign language anymore.


No. I am not assuming knowledge of this stuff; everyone is in the same boat. Part of the point of this class is to get you to know this stuff.


Yes it does. You can think of my job as trying to interpret the instruction manual so that it makes sense and actually instructs you about something--the underlying nature of objects, hopefully.


I know it seems difficult, but I would encourage you to hang in there. Some of these articles at the beginning are indeed more difficult than others. Also, you will see that reading them will get easier in its own right. Keep in mind that I will give you ample time for the papers and we will be able to go over rough drafts in person, and that there will be extensive review for the final. The point of this class is to introduce you to things that you are not familiar with now, so it is expected that it will be a bit tough going at the beginning. You are not alone.




Page Last Updated: Feb. 7, 2008
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