Editing Hadamard matrix (section)

==Further reading==
*{{cite journal|first1=L. D. | last1=Baumert | first2=Marshall | last2=Hall
|title=Hadamard matrices of the Williamson type
|journal=Math. Comp. | year=1965 | volume=19 | number=91 | pages=442–447
|doi=10.1090/S0025-5718-1965-0179093-2  |mr=0179093| doi-access=free }}
*{{cite book |first1=S. |last1=Georgiou |first2=C. |last2=Koukouvinos |first3=J. |last3=Seberry |chapter=Hadamard matrices, orthogonal designs and construction algorithms |pages=133–205 |title=Designs 2002: Further computational and constructive design theory |location=Boston |publisher=Kluwer |year=2003 |isbn=978-1-4020-7599-5 }}
*{{cite journal | first1=J. M. |last1=Goethals | first2=J. J. | last2=Seidel
|title=A skew Hadamard matrix of order 36 | journal=J. Austral. Math. Soc.
|year=1970 | volume=11 | number=3 | pages=343–344
|doi=10.1017/S144678870000673X |s2cid=14193297 |url=https://research.tue.nl/nl/publications/a-skew-hadamard-matrix-of-order-36(80ae7097-e743-4e80-b8d5-73bafbe12b58).html }}
*{{cite journal|first1=Hiroshi | last1=Kimura
|title=New Hadamard matrix of order 24
|journal=[[Graphs and Combinatorics]] | year=1989 | volume=5 |
pages=235–242 | number=1|doi=10.1007/BF01788676| s2cid=39169723
}}
* {{cite journal|doi=10.1214/aoms/1177730883 |first1=Alexander M.
|last1=Mood
|journal=Annals of Mathematical Statistics
|year=1964
|volume=17 |number=4 | title=On Hotelling's Weighing Problem
|pages=432–446|doi-access=free
}}
*{{cite journal |first1=K. B. |last1=Reid |first2=E. |last2=Brown |title=Doubly regular tournaments are equivalent to skew Hadamard matrices |journal=J. Combin. Theory Ser. A |volume=12 |year=1972 |issue=3 |pages=332–338 |doi=10.1016/0097-3165(72)90098-2 |doi-access=free }}
*{{cite journal| first1=Jennifer | last1=Seberry Wallis
|title=On the existence of Hadamard matrices
|year=1976 | journal=J. Comb. Theory A | volume=21 | number=2 | doi=10.1016/0097-3165(76)90062-5
|pages=188–195| doi-access=free }}
*{{cite journal|first1=Jennifer | last1=Seberry
|title=A construction for generalized hadamard matrices
|year=1980 | journal=J. Statist. Plann. Infer. | volume=4 | number=4 | doi=10.1016/0378-3758(80)90021-X 
|pages=365–368| url=https://ro.uow.edu.au/infopapers/1001
}}
*{{cite journal |first1=J. |last1=Seberry |first2=B. |last2=Wysocki |first3=T. |last3=Wysocki |title=On some applications of Hadamard matrices |journal=Metrika |volume=62 |year=2005 |issue=2–3 |pages=221–239 |doi=10.1007/s00184-005-0415-y |s2cid=40646 |url=https://ro.uow.edu.au/infopapers/595 }}
* {{cite journal| first1=Edward | last1=Spence
|title=Classification of hadamard matrices of order 24 and 28
|journal=Discrete Math.
|year=1995 | volume=140 | number=1–3 | pages=185–242 | doi=10.1016/0012-365X(93)E0169-5 
| doi-access=free }}
*{{cite book |first1=R. K. |last1=Yarlagadda |first2=J. E. |last2=Hershey |title=Hadamard Matrix Analysis and Synthesis |year=1997 |location=Boston |publisher=Kluwer |isbn=978-0-7923-9826-4 }}