newmat 10 matrix c++

Begin test Now print a real number: 3.14159 Matrix type: Rect (1, 8) 0 0 0 0 0 0 0 1 + UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Ident UT UT Rect Rect Rect UT Rect UT Rect Rect UT LT Rect LT Rect Rect LT Rect Rect LT Rect LT Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Sym Rect Rect Rect Sym Sym Rect Rect Rect Sym Sym Diag UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Diag Band Rect Rect Rect Rect Band Band Band Band Band Band UpBnd UT Rect Rect Rect UpBnd Band UpBnd Band Band UpBnd LwBnd Rect LT Rect Rect LwBnd Band Band LwBnd Band LwBnd SmBnd Rect Rect Rect Sym SmBnd Band Band Band SmBnd SmBnd Ident UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Ident * UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Ident UT UT Rect Rect Rect UT Rect UT Rect Rect UT LT Rect LT Rect Rect LT Rect Rect LT Rect LT Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Sym Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Diag UT LT Rect Rect Diag Band UpBnd LwBnd Band Diag Band Rect Rect Rect Rect Band Band Band Band Band Band UpBnd UT Rect Rect Rect UpBnd Band UpBnd Band Band UpBnd LwBnd Rect LT Rect Rect LwBnd Band Band LwBnd Band LwBnd SmBnd Rect Rect Rect Rect Band Band Band Band Band Band Ident UT LT Rect Rect Diag Band UpBnd LwBnd Band Ident | UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Ident UT Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect LT Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Sym Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Diag Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Band Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect UpBnd Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect LwBnd Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect SmBnd Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Ident Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect SP UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Ident UT UT Diag UT UT Diag UpBnd UpBnd Diag UpBnd Diag LT Diag LT LT LT Diag LwBnd Diag LwBnd LwBnd Diag Rect UT LT Rect Rect Diag Band UpBnd LwBnd Band Diag Sym UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Diag Diag Diag Diag Diag Diag Diag Diag Diag Diag Diag Diag Band UpBnd LwBnd Band Band Diag Band UpBnd LwBnd Band Diag UpBnd UpBnd Diag UpBnd UpBnd Diag UpBnd UpBnd Diag UpBnd Diag LwBnd Diag LwBnd LwBnd LwBnd Diag LwBnd Diag LwBnd LwBnd Diag SmBnd UpBnd LwBnd Band SmBnd Diag Band UpBnd LwBnd SmBnd Diag Ident Diag Diag Diag Diag Diag Diag Diag Diag Diag Ident KP UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Ident UT UT Rect Rect Rect UT Rect UT Rect Rect UT LT Rect LT Rect Rect LT Rect Rect LT Rect LT Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Rect Sym Rect Rect Rect Sym Sym Rect Rect Rect Sym Sym Diag UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Diag Band Rect Rect Rect Rect Band Band Band Band Band Band UpBnd UT Rect Rect Rect UpBnd Band UpBnd Band Band UpBnd LwBnd Rect LT Rect Rect LwBnd Band Band LwBnd Band LwBnd SmBnd Rect Rect Rect Sym SmBnd Band Band Band SmBnd SmBnd Ident UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Diag >= UT LT Rect Sym Diag Band UpBnd LwBnd SmBnd Ident UT Yes No Yes No No No No No No No LT No Yes Yes No No No No No No No Rect No No Yes No No No No No No No Sym No No Yes Yes No No No No No No Diag Yes Yes Yes Yes Yes Yes Yes Yes Yes No Band No No Yes No No Yes No No No No UpBnd Yes No Yes No No Yes Yes No No No LwBnd No Yes Yes No No Yes No Yes No No SmBnd No No Yes Yes No Yes No No Yes No Ident Yes Yes Yes Yes Yes Yes Yes Yes Yes Yes * First test of Matrix package * Matrix test program Matrix type: LT (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: UT (9, 9) All elements are zero Matrix type: Rect (9, 9) All elements are zero Matrix type: Rect (10, 3) All elements are zero Matrix type: Rect (10, 3) All elements are zero Matrix type: Rect (10, 3) All elements are zero Matrix type: Rect (10, 3) All elements are zero Matrix type: Rect (10, 3) All elements are zero Matrix type: Rect (10, 3) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (20, 8) All elements are zero Matrix type: Rect (20, 6) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (20, 20) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 10) All elements are zero Matrix type: Rect (10, 20) All elements are zero Matrix type: Rect (20, 10) All elements are zero Matrix type: Rect (20, 10) All elements are zero Matrix type: Rect (10, 20) All elements are zero Matrix type: Rect (3, 3) All elements are zero * Second test of Matrix package * Matrix test program Matrix type: Rect (8, 10) All elements are zero Matrix type: Rect (8, 10) All elements are zero Matrix type: Rect (8, 10) All elements are zero Matrix type: Rect (8, 10) All elements are zero Matrix type: Rect (8, 10) All elements are zero Matrix type: Rect (100, 1) All elements are zero Matrix type: Rect (10, 1) All elements are zero Matrix type: Rect (20, 1) All elements are zero Matrix type: Rect (4, 7) All elements are zero Matrix type: Rect (4, 7) All elements are zero Matrix type: Rect (8, 8) All elements are zero Matrix type: Rect (8, 8) All elements are zero Matrix type: Rect (8, 8) All elements are zero Matrix type: Rect (8, 8) All elements are zero Matrix type: Rect (8, 8) All elements are zero Matrix type: Rect (10, 20) All elements are zero Matrix type: Rect (0, 0) All elements are zero Matrix type: Rect (16, 1) All elements are zero Matrix type: Rect (0, 1) All elements are zero Matrix type: Rect (16, 1) All elements are zero Matrix type: Rect (1, 0) All elements are zero Matrix type: Rec