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#1/12           1200120603  0     0     100644  22348     `
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%s (Integer): 
    - 1  CG       Conjugate Gradient                    
    - 2  CGNR     CG (Normal Residual equation)         
    - 3  BCG      Bi-Conjugate Gradient                 
    - 4  DBCG     BCG with partial pivoting             
    - 5  BCGSTAB  BCG stabilized                        
    - 6  TFQMR    Transpose-Free Quasi-Minimum Residual 
    - 7  FOM      Full Orthogonalization Method         
    - 8  GMRES    Generalized Minimum RESidual          
    - 9  FGMRES   Flexible version of GMRES             
    - 10 DQGMRES  Direct versions of GMRES              
    - 11 LU       LU Factorization                      
    - 12 PGMRES   Alternative version of GMRES          
    - default : %d

%s (Integer): 
    - 0  NONE     No Factorization
    - 1  ILUT     Incomplete LU factorization with dual truncation strategy 
    - 2  ILUTP    ILUT with column  pivoting                                
    - 3  ILUD     ILU with single dropping + diagonal compensation (~MILUT) 
    - 4  ILUDP    ILUD with column pivoting                                 
    - 5  ILUK     level-k ILU                                               
    - 6  ILU0     simple ILU(0) preconditioning                             
    - 7  MILU0    MILU(0) preconditioning                                   
    - 8  DIAGONAL                                                           
    - default : %d 

%s (Integer): 
    - 0  No Preconditioner 
    - 1  Left Preconditioner 
    - 2  Right Preconditioner 
    - 3  Both Left and Right Preconditioner 
    - default : %d 

%s (Integer): 
    - 0  No renumbering 
    - 1  Reverse Cuthill-Mc Kee 
    - default : %d 

%s (Integer): Maximum number of iterations 
    - default : %d 

%s (Integer): 
    - 1  Sparse 
    - 2  Full 
    - default : %d

%s (Integer): Disk write ('fort.*') 
    - 1  matrix (csr) 
    - 2  preconditioner (msr) 
    - 3  both 
    - default : %d

%s (Integer): Disk Write or Read in internal format 
    - 0  none 
    - 1  write matrix (sparse) 
    - 2  read matrix (sparse) 
    - default : %d

%s (Integer): 
    - ILUT/ILUTP : maximum number of elements per line 
      of L and U (except diagonal element) 
    - ILUK : each element whose fill-in level is greater than NB_FILL 
      is dropped. 
    - default : %d

%s (Integer): Krylov subspace size 
    - default : %d

%s (Real): Target relative residual 
    - default : %g 

%s (Real): IC accelerator
    - default : %g 

%s (Integer): Iterative improvement of the solution obtained by a LU 
    - default : %d

%s (Real): 
    - ILUT/ILUTP/ILUK: a(i,j) is dropped if 
      abs(a(i,j)) < DROPPING_TOLERANCE * abs(diagonal element in U). 
    - ILUD/ILUDP : a(i,j) is dropped if 
      abs(a(i,j)) < DROPPING_TOLERANCE * [weighted norm of line i]. 
      Weighted norm = 1-norm / number of nonzero elements on the line. 
    - default : %g

%s (Real): Tolerance for column permutation in ILUTP/ILUDP. 
    At stage i, columns i and j are permuted if 
    abs(a(i,j))*PERMUTATION_TOLERANCE > abs(a(i,i)). 
    - 0  no permutations 
    - 0.001 -> 0.1  classical 
    - default : %g

%s (Integer): Reuse LU decomposition
    - 0  no 
    - 1  yes 
    - default : %d

%s (Integer): Reuse ILU decomposition (and renumbering if any)
    - 0  no 
    - 1  yes 
    - default : %d

%s (Real): ILUD/ILUDP: the term 'DIAGONAL_COMPENSATION * (sum 
    of all dropped elements of the line)' is added to the diagonal element in U 
    - 0  ~ ILU with threshold 
      1  ~ MILU with threshold. 
    - default : %g

%s (Integer): Scale system 
    - 0  no 
    - 1  on basis of diagonal elements  (no loss of possible symmetry) 
    - 2  on basis of inf. norm  of first rows and then columns  (asymmetric) 
    - 3  on basis of norm 1     of first rows and then columns  (asymmetric) 
    - 4  on basis of norm 2     of first rows and then columns  (asymmetric) 
    - default : %d
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%25s (Real)    [<h>=help, <return>=%g]: h
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%25s (Integer) [<h>=help, <return>=%d]: %25s %12d
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