Let's see. What's happened since I made my last entry? Well, for one thing, I went out with my dad and Barbara for dinner at Atlanta Bread Company last night. It was good, but I wish they'd still had what I got last time I went there. I don't remember exactly what it was, but I'm pretty sure it was no longer on the menu, which they change pretty frequently. Today, my dad bought me some new shoes. After that, I hoped to see Harry Potter and the Goblet of Fire, but they were charging $9.50 for a ticket. Am I alone in thinking that's ridiculous? I guess I'll go see it sometime during the week, when it's cheaper. I also kind of want to see it in IMAX, but I don't know when I'd be able to do that.
Anyway, instead of seeing Goblet of Fire, I went back home and checked out my new Wizard of Oz DVD set. I started with the third DVD, which had a documentary on L. Frank Baum (I actually watched that last night) and several silent films. I already knew most of the stuff in the documentary, but it's cool that the set even acknowledged Baum that much. It did say that Baum's last words were "Now we can cross the Shifting Sands," which I believe might actually be apocryphal.
( The sum of the square roots of any two sides of an isosceles triangle is equal to the square root of the remaining side! )
Thoughts on tonight's block of animated programming should be coming soon. I could have just added them to this post, but I didn't want it to get TOO long.
Anyway, instead of seeing Goblet of Fire, I went back home and checked out my new Wizard of Oz DVD set. I started with the third DVD, which had a documentary on L. Frank Baum (I actually watched that last night) and several silent films. I already knew most of the stuff in the documentary, but it's cool that the set even acknowledged Baum that much. It did say that Baum's last words were "Now we can cross the Shifting Sands," which I believe might actually be apocryphal.
( The sum of the square roots of any two sides of an isosceles triangle is equal to the square root of the remaining side! )
Thoughts on tonight's block of animated programming should be coming soon. I could have just added them to this post, but I didn't want it to get TOO long.