S. Abramsky & A. Brandenburger (2011):
The sheaf-theoretic structure of non-locality and contextuality.
New. J. Phys. 13(11),
pp. 113036,
doi:10.1088/1367-2630/13/11/113036.
S. Abramsky, S. Mansfield & R. Soares Barbosa (2011):
The cohomology of non-locality and contextuality.
In: B. Jacobs, P. Selinger & B. Spitters: Quantum Physics and Logic (QPL) 2011,
Elect. Proc. in Theor. Comp. Sci. 95,
pp. 1–14,
doi:10.4204/EPTCS.95.1.
J. Bell (1964):
On the Einstein–Podolsky–Rosen paradox.
Physics 1(3),
pp. 195–200.
M. Bennett & D. Foulis (1997):
Interval and scale effect algebras.
Advan. Math. 19,
pp. 200–215,
doi:10.1006/aama.1997.0535.
G. Birkhoff & J. von Neumann (1936):
The logic of quantum mechanics.
Ann. Math. 37,
pp. 823–834,
doi:10.2307/1968621.
R. Bott & L. Tu (1982):
Differential Forms in Algebraic Topology.
Springer-Verlag,
doi:10.1007/978-1-4757-3951-0.
P. Burmeister (1986):
A Model Theoretic Oriented Approach to Partial Algebras.
Akademie-Verlag.
A. Connes (1983):
Cohomologie cyclique et foncteurs Extn.
C. R. Acad. Sci., Paris, Sér. I 296,
pp. 953–958,
doi:10.1090/S0002-9939-1993-1143017-0.
A. Connes (1985):
Non-commutative differential geometry..
Publ. Math., Inst. Hautes Étud. Sci. 62(1),
pp. 41–144,
doi:10.1007/BF02698807.
A. Dvurečenskij (1978):
Signed states on a logic.
Math. Slovaca 28(1),
pp. 33–40.
A. Dvurečenskij (2010):
Every state on interval effect algebra is integral.
J. Math. Phys. 51(8),
pp. 083508, 12,
doi:10.1063/1.3467463.
A. Dvurečenskij & S. Pulmannová (2000):
New Trends in Quantum Structures.
Kluwer Acad. Publ.,
Dordrecht,
doi:10.1007/978-94-017-2422-7.
D. Feldman & A. Wilce (1998):
Abelian extensions of quantum logics.
Int. J. Theor. Phys. 37(1),
pp. 39–43,
doi:10.1023/A:1026605020810.
D. Foulis & M. Bennett (1993):
Tensor product of orthoalgebras.
Order 10(3),
pp. 271–282,
doi:10.1007/BF01110548.
D. Foulis & M. Bennett (1994):
Effect Algebras and Unsharp Quantum Logics.
Found. Phys. 24(10),
pp. 1331–1352,
doi:10.1007/BF02283036.
D. Foulis, R. Greechie & M. Bennett (1994):
Sums and products of interval algebras.
Int. J. Theor. Phys. 33(11),
pp. 2119–2136,
doi:10.1007/BF00675796.
D. Foulis & C. Randall (1972):
Operational statistics I: basic concepts.
J. Math. Phys. 13,
pp. 1667–1675,
doi:10.1063/1.1665890.
K. Goodearl (1986):
Partially Ordered Abelian Groups with Interpolation.
Amer. Math. Soc..
G. Grätzer (1968):
Universal Algebra.
D. Van Nostrand Company.
J. Hamhalter, M. Navara & P. Pták (1995):
States on orthoalgebras.
Int. J. Theor. Phys. 34(8),
pp. 1439–1465,
doi:10.1007/BF00676255.
R. Holzer (2007):
Greechie diagrams of orthomodular partial algebras.
Algebra Univers. 57(4),
pp. 419–453,
doi:10.1007/s00012-007-2051-z.
B. Jacobs & J. Mandemaker (2012):
Coreflections in algebraic quantum logic.
Found. Phys. 42(7),
pp. 932–958,
doi:10.1007/s10701-012-9654-8.
J. Jones (1987):
Cyclic homology and equivariant homology.
Invent. math. 87,
pp. 403–423,
doi:10.1007/BF01389424.
G. Kalmbach (1983):
Orthomodular lattices.
Academic Press.
J. Loday & D. Quillen (1984):
Cyclic homology and the Lie algebra homology of matrices.
Comment. Math. Helv. 59,
pp. 565–591,
doi:10.1007/BF02566367.
I. Moerdijk (1996):
Cyclic sets as a classifying topos.
Preprint.
M. Navara (2000):
State spaces of orthomodular structures.
Rend. Ist. Mat. Univ. Trieste 31,
pp. 143–201.
S. Pulmannová (2006):
Extensions of partially ordered partial abelian monoids.
Czechoslovak Math. J. 56(131),
pp. 155–178,
doi:10.1007/s10587-006-0011-y.
F. Roumen (2016):
Effect Algebroids.
Radboud University.
To appear.
S. Staton & S. Uijlen (2015):
Effect algebras, presheaves, non-locality and contextuality.
In: M. Halldórsson, K. Iwama, N. Kobayashi & B. Speckmann: International Colloquium on Automata, Languages, and Programming (ICALP) 2015,
Lect. Notes in Comp. Sci. 9135,
pp. 401–413,
doi:10.1007/978-3-662-47666-6_32.
K. Svozil & J. Tkadlec (1996):
Greechie diagrams, nonexistence of measures in quantum logics, and Kochen-Specker-type constructions.
J. Math. Phys. 37(11),
pp. 5380–5401,
doi:10.1063/1.531710.
B. Tsygan (1983):
The homology of matrix Lie algebras over rings and the Hochschild homology.
Russ. Math. Surv. 38(2),
pp. 198–199,
doi:10.1070/RM1983v038n02ABEH003481.
C. Weibel (1994):
An Introduction to Homological Algebra.
Cambridge Univ. Press,
doi:10.1017/CBO9781139644136.
A. Wilce (1995):
Partial abelian semigroups.
Int. J. Theor. Phys. 34(8),
pp. 1807–1812,
doi:10.1007/BF00676295.