Matrix properties
number of rows	136
number of columns	24,310
nonzeros	680,680
structural full rank?	yes
structural rank	136
# of blocks from dmperm	1
# strongly connected comp.	1
explicit zero entries	0
nonzero pattern symmetry	0%
numeric value symmetry	0%
type	binary
structure	rectangular
Cholesky candidate?	no
positive definite?	no

author	M. Giesbrecht
editor	J.-G. Dumas
date	2008
kind	combinatorial problem
2D/3D problem?	no

Notes:

Balanced Incomplete Block Design from Mark Giesbrecht, Univ. of Waterloo
From Jean-Guillaume Dumas' Sparse Integer Matrix Collection,            
http://ljk.imag.fr/membres/Jean-Guillaume.Dumas/simc.html               
                                                                        
Filename in JGD collection: BIBD/bibd_17_8_136x24310.sms                

Ordering statistics:	result
nnz(V) for QR, upper bound nnz(L) for LU, with COLAMD	2,903,158
nnz(R) for QR, upper bound nnz(U) for LU, with COLAMD	9,316

SVD-based statistics:
norm(A)	374.353
min(svd(A))	41.4246
cond(A)	9.03696
rank(A)	136
sprank(A)-rank(A)	0
null space dimension	0
full numerical rank?	yes

singular values (MAT file):	click here
SVD method used:	s = svd (full (R)) ; where [~,R,E] = spqr (A') with droptol of zero
status:	ok

For a description of the statistics displayed above, click here.

Maintained by Tim Davis, last updated 12-Mar-2014.
Matrix pictures by cspy, a MATLAB function in the CSparse package.
Matrix graphs by Yifan Hu, AT&T Labs Visualization Group.