Editing Goddard–Thorn theorem (section)

== References ==

* {{cite journal | last=Borcherds | first=Richard E | title=The monster Lie algebra | journal=[[Advances in Mathematics]] | volume=83 | issue=1 | year=1990 | issn=0001-8708 | doi=10.1016/0001-8708(90)90067-w | pages=30–47| doi-access=free }}
* {{cite journal | last=Borcherds | first=Richard E. | title=Monstrous moonshine and monstrous Lie superalgebras | journal=Inventiones Mathematicae | publisher=Springer Science and Business Media LLC | volume=109 | issue=1 | year=1992 | issn=0020-9910 | doi=10.1007/bf01232032 | pages=405–444| bibcode=1992InMat.109..405B | s2cid=16145482 |url=http://math.berkeley.edu/%7Ereb/papers/monster/monster.pdf}}
* I. Frenkel, ''Representations of Kac-Moody algebras and dual resonance models'' Applications of group theory in theoretical physics, Lect. Appl. Math. 21 A.M.S. (1985) 325–353.
* {{cite journal | last1=Goddard | first1=P. | last2=Thorn | first2=C.B. | title=Compatibility of the dual Pomeron with unitarity and the absence of ghosts in the dual resonance model | journal=Physics Letters B | publisher=Elsevier BV | volume=40 | issue=2 | year=1972 | issn=0370-2693 | doi=10.1016/0370-2693(72)90420-0 | pages=235–238| bibcode=1972PhLB...40..235G | url=https://cds.cern.ch/record/388690 }}
* {{cite journal | last=Lovelace | first=C. | title=Pomeron form factors and dual Regge cuts | journal=Physics Letters B | publisher=Elsevier BV | volume=34 | issue=6 | year=1971 | issn=0370-2693 | doi=10.1016/0370-2693(71)90665-4 | pages=500–506| bibcode=1971PhLB...34..500L }}
* {{cite book | last=Polchinski | first=Joseph | title=String Theory | journal=Proceedings of the National Academy of Sciences of the United States of America | publisher=[[Cambridge University Press]] | location=Cambridge | year=1998 | volume=95 | issue=19 | pages=11039–11040 | isbn=978-0-511-81607-9 | doi=10.1017/cbo9780511816079 | pmid=9736684 | pmc=33894 }}

{{DEFAULTSORT:Goddard-Thorn theorem}}
[[Category:Theorems in linear algebra]]
[[Category:String theory]]
[[Category:Theorems in mathematical physics]]
[[Category:No-go theorems]]