Explore the following via
researching
and (**keep track of your references**).
**Write it up in your own words** but you may use
pictures from elsewhere (with proper reference). You will turn this in
and share some portions with your classmates (see #8).

- Find one or more pictures that relates to your topic. Google images is a good place to search, but be sure to reference the original site (google images is a database - it does not contain the images)
- Write down a metric form (like ds
^{2}=...) for your topic - In bullet point format, summarize the historical significance and history of when the related people discovered or investigated it (include full names as well as dates), including at least one mathematician from a country outside of the U.S. when possible (it could be someone who laid groundwork on the surface, or peripheral but connected work). If your metric is named after someone, you should look up that person.
- In bullet point format, summarize (in your own words) physically interesting features
- In bullet point format, summarize information (in your own words) about geodesics and/or curvature [try to find information that you can understand on both if possible]
- Search
MathSciNet for journal articles related to your metric.
Note that if Godel metric is your topic, you'll want to include
"metric" in the title, but for the others you'll have better luck by
searching with only the names(s), like anti-de Sitter instead of
anti-de Sitter metric.
Choose
one article you find interesting and write down the full
bibliographic reference from the MathSciNet database.
*What is MathSciNet?*Historically, mathematicians communicated by letters, during visits, or by reading each other's published articles or books once such means became available. For example, Marin Mersenne had approximately 200 correspondents. Some mathematical concepts were developed in parallel by mathematicians working in different areas of the world who were not aware of each others progress. In an effort to increase the accessibility of mathematics research articles, reviews began appearing in print journals like Zentralblatt fur Mathematik, which originated in 1931, and Mathematical Reviews, which originated in 1940. Since the 1980s, electronic versions of these reviews have allowed researchers to search for publications. In October 2015 MathSciNet, the electronic version of Mathematical Reviews, listed over 3.2 million items. - Give proper credit to your references for pictures and content
- You will turn in all of the above. In addition, prepare
a short presentation for your classmates based on the following components:
- at least one picture from #1
- 2
- one mathematician from #3
- one item from #4
- one item from #5
- 6
- 7