A workbook recommendation for numerical linear algebra

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Is there any good book I could use as a workbook for following topics (or covers some of them):

  • Gaussian method of elimination
  • LU factorization with GME
  • Doolittle's and Kraut's method
  • Factorization of Cholesky
  • GME with partial pivoting
  • Gauss - Jordan's method for solving system Ax = b
  • Condition number of a system
  • Conditions for convergence of iterative methods
  • Jacoby's method
  • Gauss - Seidel's method
  • Gerschgorin's sets and theorem
  • Power method and inversive power method for eigenvalues
  • QR factorization for eigenvalues
  • Method of normal equations

Thank you in advance.

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It turns out that "Numerical linear algebra" by Trefethen and Bau has all of it covered, both explained and for work.