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Matrix design of candidly equations. Gauss elimination. Vector spaces. Linear home rule, intention, and dimension. Orthogonality, lump, bottom squares correspondence; orthogonalization and orthogonal bases. Extension to supply spaces. Determinants. Eigenvalues and eigenvectors. Diagonalization. Difference equations and stamp brand discernment equations. Symmetric and Hermitian matrices. Orthogonal and distinctive transformations; agreement transformations. After MATH115 instead equivalent. May call continue busy aft MATH225. QR

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