Recent content by Este
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Discrete Mathematics Book Recommendation
Hello, I'm looking for a decent Discrete Mathematics book.. Well, - Discrete Mathematics & Its Applications. - Discrete Mathematics With Its Applications. Are the top-sellers and the top-rated books @ Amazon on this field. Has anyone read any of them? Recommendations? Pros & Cons? I'm...- Este
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- Book Book recommendation Discrete Discrete mathematics Mathematics Recommendation
- Replies: 1
- Forum: MATLAB, Maple, Mathematica, LaTeX
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Undergrad Consisity of non-homogenous systems of linear equations
Thanks a lot HallsofIvy! You've been very helpful. See you in another question :))- Este
- Post #5
- Forum: Linear and Abstract Algebra
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Undergrad Diagonalizable Matrices & Eigenvalues
Great! Things are pretty clear now, thanks HallsofIvy!- Este
- Post #7
- Forum: Linear and Abstract Algebra
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Undergrad Consisity of non-homogenous systems of linear equations
Well, you I meant the values of the coefficients. To be more clear, the question was I encountered was: ...list of systems goes here.. I guess I'm allowed to calculate the determinant after all as it doesn't solve the system by itself.. Well, I read this on an online preview of some book...- Este
- Post #3
- Forum: Linear and Abstract Algebra
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Undergrad Diagonalizable Matrices & Eigenvalues
Ok I got your point...I think the question should be now, how to check whether a matrix is diagonalizable or not? A theorem I've encountered in my textbook: and somewhere else I read this is sufficient to prove a matrix is diagonalizable but not the other way around.. that's why I posted the...- Este
- Post #4
- Forum: Linear and Abstract Algebra
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Undergrad Consisity of non-homogenous systems of linear equations
Consistency of non-homogenous systems of linear equations Hello, Is it possible to find out if a non-homogenous system of linear equations has: - Single Solution. or - Infinite Solutions. or - No Solutions. Without applying any methods/rules ( Such as Gauss, determinant..etc), just...- Este
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- Linear Linear equations Systems
- Replies: 5
- Forum: Linear and Abstract Algebra
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Undergrad Diagonalizable Matrices & Eigenvalues
Hello, Is it sufficient to determine that a nXn matrix is not diagonalizable by showing that the number of its distinct eigenvalues is less than n? Thanks for your time.- Este
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- Eigenvalues Matrices
- Replies: 6
- Forum: Linear and Abstract Algebra