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Tiara H.
Tutor for 4 years, future Statistician
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About Tiara
Tiara Howard is an undergraduate student at Morris College working on her BS degree in Mathematics with a minor study in Computer Science and planning to graduate in May 2017. She has several years of experience mentoring to the youth. She was fortunate to participate in the University of South Carolina -Morris College Summer Research Program as a Mathematics Assistant in 2012 and the Department of Biological Sciences Research Assistant at the University of South Carolina in 2013 studying Carbon cycling through food webs of the Sargasso...
Teaching Experience
I have been a peer-tutor at Morris College. I enjoy helping others.
Morris College
Bachelor's Degree
2012 - 2017
Work Experience
Lawrence Livermore National Laboratory, Cyber Defender- Web Develeper
2015 - 2016
Cyber Defenders is a 10-week, paid summer internship that provides students at all levels with practical experience in understanding computer systems, network operations, computer security, information protection, and cyber policy. Cyber Defender interns work on complex projects related to computer security that are technically relevant to LLNL's national security mission. Students explore new technologies that can be creatively applied to computer security. They experience challenges associated with real-world problems while collaborating...
University of South Carolina, USC Marine Biogeochemistry- Research Assistant
2014 - 2014
The project consisted in a study of carbon cycling through marine food webs. This involves running food web models using a Matlab program -using data collected on research cruises.
University of South Carolina, Mathematics Research Student
2013 - 2013
A poset contains two pieces a set and a partial order. A set is a collection of things and a partial order is the ranking of things. A poset consists of a set together with a binary relation that indicates that, for certain a pair of elements in the set, one of the elements precedes the other. The binary relation of set P is antisymmetric, transitive, and reflexive. For all a, b, and c in P, we have that: for all in P (reflexivity); if and then (antisymmetry); if and then (transitivity).
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