No notes today.Â We just worked problems on the board, and considering the embargo on getting help or helping with regard to those, I don’t want to do anything other than publish the problem.

# Monthly Archives: August 2006

# WordNet – Princeton University Cognitive Science Laboratory

# Ten Recurring Economic Fallacies, 1774â€“2004 – Mises Institute

# Produce Diagrams from text

This uses the Dot language to generate graphs.

There is a review on the Linux Journal:

www.linuxjournal.com/article/7275

If you want to use XML, you can use this tool: www.martin-loetzsch.de/DOTML/index.html

Online tool:

# Sony Mylo Built On Qtopia Linux

# Linux.com | Make your intranet more productive with XAMPP

# Tiny, sub-$100 PC runs Puppy Linux

# Math 3334: Class Notes

__Def 7__ Suppose M is a point collection. The statement taht P is a boundary point of M means P is a point and R is a region containing P, then R contains a point of M and a point not in M.

__Prob 5__ No point of a region is a boundary point.

__Prob 6__ Every region has a boundary point.

__Prob 7__ If P is a limit point of the point set M must P belong to M?

1) S_{1} and S_{2} are subsets of numbers.

2)Â S_{1} and S_{2} have no number in common.

3) Each point in S_{1} is to the left of each point in S_{2}.

4)The union of S_{1} and S_{2} is the real numbers R.

5) Either S_{1} has a right most number or S_{2} has a left most number.

__Prob 8__ There is a positive number t such that t*t=3.

__Prob 9__ If M is a number collection and B is a number such that each number in M is less than B than there is a number L such that no number in M exceeds L and if a is a number less than L, than there is a number in M greater than a.

__Def 8__ The statement that t is a graph means G is a point collection.

__Def 9__ The statement that f is a function meeans f is a graph such that no two points of f has the same first number.

# A boy genius who played his numbers just right – National – smh.com.au

# Milton Friedman’s “Free to Choose”

I have read the book, which I recommend.

I have not seen the movies yet, but found a link to them today.