Here you can find Zoom video of Mandlbrot set on Youtube link. Here you can find chaos game applet for Sierpinski gasket fractals. Here you can find Sierpinski Triangle images including zoom. Here is a link to a Maple worksheet on taking integrals.Īnd the course schedule (permissions required). Here is a Maple worksheet to use as a template for graphing functions. Here is a link to the a Maple worksheet on Newton's Method. Here is a link to the a Maple worksheet on Reimann Sums (useful in 111 and 112). Here is a link to the a very basic introduction to Maple. It was a case of a pun / warning which had gone horribly wrong.Math 121: Section A: Tues and Thurs 8:00-9:15am, Section B: Tues and Thurs 9:30-10:45am, Section C: Tues and Thurs 12:30-1:45pmĬontains many resources for the class (login required).Ĭontains many resources for the class including the syllabusĪnd the course schedule (permission required). The assignments were to be submitted on A4 paper, we were supposed to write on one side with appropriate margin. (We had found in the previous year that the instructor did not care about teaching, insist on taking class at 8 in the morning and would religiously take attendance for 10 minutes, by the end of the class half the class would be snoring. So there were inquiries: it turned out most of the students cited that they found the title of the book mentioned in the course material attractive which prompted them to enlist. Within a week a record number of them wanted to opt out. Some of us managed to add the name of this book against the fractal geometry course as a course material. Our university used to put out a list of courses (in the good old days) which were going to be offered and students would choose from it. I was an undergraduate then and it had a strange attraction to me, even though I could not figure out anything that was written in it then. I discovered this while randomly browsing through books in the library and got hooked. This is the most unusual title of a book which I have ever come across. Self-similar Geometry through Metric and Measure. These monographs/papers usually turn out to be the authoritative treaties of the topics, with material unforgettable for one working in the field.įractured Fractals And Broken Dreams. The second title sounds fancy (though the article itself is not) and, more importantly, is unpronounceable by me, therefore I have put some stretch of mental effort into memorising it.Īs to the original question-What makes the title of a paper memorable?-, personally, when I look for things to read, my attention tends to be captured by titles that are short and sweet, for instance, Jean-Pierre Serre's Trees, Ken Brown's Buildings. The first title is easy for me to recall whenever I need to refer to the paper. ` The Bilinski Dodecahedron and Assorted Parallelohedra, Zonohedra, Monohedra, Isozonohedra, and Otherhedra'. Geom.: the Goodman-Pollack Festschrift, ed. ` Are your polyhedra the same as my polyhedra?' Discrete and comput. My memory is marked by the titles of two papers by Branko Grünbaum:īranko Grünbaum.
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