Newport BeachCalifornia(CA) Klarstrom, Luwana R. personal infomation and areas of practice

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• Luwana R. Klarstrom was born and raised in Los Angeles County.

  Ms. Klarstrom graduated Magna Cum Laude from the University of California, Los Angeles with a Bachelor of Arts Degree in Political Science with emphasis on Constitutional Law. She received her Juris Doctor in December 2002 from Southwestern University School of Law in Los Angeles. Ms. Klarstrom successfully passed the California Bar Exam in February 2003 and was admitted to the California State Bar in September 2003. During her third year of law school, Ms. Klarstrom served as a Judicial Extern to the Honorable Richard Fruin, Jr. of the Los Angeles Superior Court. During her Externship, Ms. Klarstrom assisted with his Law and Motion calendar and the Court’s Community Outreach Committee.

  Ms. Klarstrom is a board member and Treasurer of the Orange County Barristers.

  Super Lawyers, Los Angeles Magazine, selected Ms. Klarstrom as a Rising Star in 2010 and 2011.

• California, 2003

• Orange County Bar Association (Family Law Section) Orange County Barristers, 2010 - Present (Board Member and Treasurer)

• Southwestern University School of Law, Los Angeles, California, 2002J.D. University of California, Los Angeles, 1998B.A.Honors: magna cum laudeMajor: Political Science

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lawyer Klarstrom, Luwana R. Reviews

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Step I: Take the unit interval, that is, all real numbers between 0 and 1.. . Step II: Take out the middle third from this interval. Leave in the endpoints. So now you have two intervals: one from 0 to 1/3, the other from 2/3 to 1.. . Step III: Take out the middle thirds from each other remaining intervals, leaving the endpoints. Now you have four intervals: 0 to 1/9, 2/9 to 1/3, 2/3 to 7/9 and 8/9 to 1.. . Steps 4-infinity: keep taking out the middle thirds of all remaining intervals at each step.. . The set that remains is the Cantor Ternary Set. It turns out to be uncountably infinite. Clearly it contains no intervals. It is closed and so is nowhere dense.. . Variants: instead of taking out one-third of each remaining interval, you can take out some other fraction, or you can vary the fraction at each step.. . Topologically, the Cantor set is described as 'a compact, totally disconnected metric space with no isolated points'. Any set which satisfies this description is topologically the same as the Cantor Ternary Set and such sets are called Cantor sets also.

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