4 ms·
The Curve of the Snowflake
- sampo 4y agoThis is about fractals. Not the data warehousing company.
- jareklupinski 4y agoI was just thinking about how I haven't heard from them in a while...
- gnicholas 4y agoWhen I first saw the URL, I wondered who has the .org for Agnes Scott (which is a college I know of). It looks like the college owns both the .edu and .org, and uses them for separate purposes. Is this as rare as I think it is? I tried a couple big name universities, and none of them used the .org domain for anything (Stanford redirected and threw an error; none of the others had any content or weren't owned by the college.)
- quickthrower2 4y ago> The angles or points of the perimeter are uncountable. Surely they are countable (countably infinite). The construction algorithm given is a loop where each loop iteration adds a finite number of edges.
- nh23423fefe 4y agoEdges aren't added. Points are added. In the limit you will have a set which you can not construct a bijection from the naturals. There is a bijection from the unit interval to the koch snowflake. So it is uncountable