You solve a non-singular system of 10,000 linear equations with 10,000 unknowns using the Gauss-Jordan algorithm without pivoting with single precision numbers and arithmetics on a computer that natively can do single precision operations very fast, but can operate in double and half precision as well. Your solution has a residual infinity-norm that is unacceptably large. In which order should you apply the following strategies to lower the residual norm? If a strategy is not / no longer helpful, do not list it as an option. a) use half precision numbers and arithmetics instead of single precision; b) use double precision numbers and arithmetics instead of single precision; c) use partial pivoting: d) use pivoting when encountering a zero in the pivot position.
You solve a non-singular system of 10,000 linear equations with 10,000 unknowns using the Gauss-Jordan algorithm without pivoting with single precision numbers and arithmetics on a computer that natively can do single precision operations very fast, but can operate in double and half precision as well. Your solution has a residual infinity-norm that is unacceptably large. In which order should you apply the following strategies to lower the residual norm? If a strategy is not / no longer helpful, do not list it as an option. a) use half precision numbers and arithmetics instead of single precision; b) use double precision numbers and arithmetics instead of single precision; c) use partial pivoting: d) use pivoting when encountering a zero in the pivot position.
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Transcribed Image Text:You solve a non-singular system of 10,000 linear equations with 10,000 unknowns using the Gauss-Jordan algorithm
without pivoting with single precision numbers and arithmetics on a computer that natively can do single precision
operations very fast, but can operate in double and half precision as well. Your solution has a residual infinity-norm
that is unacceptably large. In which order should you apply the following strategies to lower the residual norm? If a
strategy is not / no longer helpful, do not list it as an option.
a) use half precision numbers and arithmetics instead of single precision;
b) use double precision numbers and arithmetics instead of single precision;
c) use partial pivoting;
d) use pivoting when encountering a zero in the pivot position.
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