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References

1. Aerts, D. (1986). A possible explanation for the probabilities of quantum mechanics, Journal of Mathematical Physics, 27, pp. 202-210.
2. Aerts, D. (1991). A mechanistic classical laboratory situation violating the Bell inequalities with [math]\displaystyle{ 2\sqrt }[/math], exactly 'in the same way' as its violations by the EPR experiments. Helvetica Physica Acta, 64, pp. 1-23.
3. Aerts, D., Durt, T. and Van Bogaert, B. (1993). A physical example of quantum fuzzy sets and the classical limit. Tatra Mountains Mathematical Publications, 1, pp. 5-15.
4. Aerts, D., Durt, T. and Van Bogaert, B. (1993). Quantum probability, the classical limit and nonlocality. In K. V. Laurikainen and C. Montonen (Eds.), Symposium on the Foundations of Modern Physics 1992: The Copenhagen Interpretation and Wolfgang Pauli (pp. 35-56). Singapore: World Scientific.
5. Aerts, D. and Durt, T. (1994). Quantum, classical and intermediate: a measurement model. In K. V. Laurikainen, C. Montonen and K. Sunnaborg (Eds.), Symposium on the Foundations of Modern Physics. Gives Sur Yvettes, France: Editions Frontieres.
6. Aerts, D. and Durt, T. (1994). Quantum, classical and intermediate, an illustrative example. Foundations of Physics, 24, pp. 1353-1369.
7. Aerts, D. and Aerts, S. (1995). Applications of quantum statistics in psychological studies of decision processes. Foundations of Science, 1, pp. 85-97.
8. Coecke, B. (1995). A hidden measurement representation for quantum entities described by finite-dimensional complex Hilbert spaces. Foundations of Physics 25 (8), 1185-1208,
9. Coecke, B. (1995). Hidden measurement model for pure and mixed states of quantum physics in Euclidean space. International Journal of Theoretical Physics 34 (8), 1313-1320.
10. Coecke, B. (1995). Generalization of the proof on the existence of hidden measurements to experiments with an infinite set of outcomes. Foundations of Physics Letters 8 (5), 437-447.
11. Aerts, D., Aerts, S., Coecke, B., D'Hooghe, B., Durt, T. and Valckenborgh, F. (1997). A model with varying fluctuations in the measurement context. In M. Ferrero and A. van der Merwe (Eds.), New Developments on Fundamental Problems in Quantum Physics (pp. 7-9). Dordrecht: Springer.
12. Aerts, D., Coecke, B., D'Hooghe, B. and Valckenborgh, F. (1997). A mechanistic macroscopical physical entity with a three dimensional Hilbert space quantum description. Helvetica Physica Acta, 70, pp. 793-802.
13. Aerts, D., Coecke, B., Durt, T. and Valckenborgh, F. (1997). Quantum, classical and intermediate I & II. Tatra Mountains Mathematical Publications, 10, p. 225; p. 241.
14. Coecke, B. (1997) Classical representations for quantum-like systems through an axiomatics for context dependence. Helvetica Physica Acta 70; pp.442-461. arXiv:quant-ph/0008061
15. Coecke, B. (1997) A classification of classical representations for quantum-like systems. Helvetica Physica Acta 70; pp.462-477. arXiv:quant-ph/0008062
16. Aerts, D. (1998). The hidden measurement formalism: what can be explained and where paradoxes remain. International Journal of Theoretical Physics, 37, pp. 291-304.
17. Aerts, D. (1998). The entity and modern physics: the creation-discovery view of reality. In E. Castellani (Ed.), Interpreting Bodies: Classical and Quantum Objects in Modern Physics (pp. 223-257). Princeton: Princeton University Press.
18. Coecke, B. (1998) A Representation for Compound Quantum Systems as Individual Entities: Hard Acts of Creation and Hidden Correlations. Foundations of Physics 28; pp.1109-1135. arXiv:quant-ph/0105093
19. Coecke, B. (1998) A Representation for a Spin-S Entity as a Compound System in R^3 Consisting of 2S Individual Spin-1/2 Entities. Foundations of Physics 28; pp.1347-1365. arXiv:quant-ph/0105094
20. Coecke, B. and Valckenborgh F. (1998) Hidden Measurements, Automorphisms, and Decompositions in Context-Dependent Components. International Journal of Theoretical Physics 37; pp.311-321.
21. Aerts Diederik (1999). The stuff the world is made of: physics and reality. In D. Aerts, J. Broekaert and E. Mathijs (Eds.), Einstein meets Magritte: An Interdisciplinary Reflection (pp. 129-183). Dordrecht: Kluwer Academic.
22. Aerts, D., Aerts, S., Durt, T. and Leveque, O. (1999). Classical and quantum probability in the epsilon model. International Journal of Theoretical Physics, 38, pp. 407-429.
23. Aerts, S., (2002). Hidden measurements from contextual axiomatics, in Probing the Structure of Quantum Mechanics. Eds. D. Aerts., M. Czachor and T. Durt, World Scientific Publishers, pp. 149-164.
24. Aerts, S. (2005). The Born rule from a consistency requirement on hidden measurements in complex Hilbert space. International Journal of Theoretical Physics, 44, pp. 999-1009.
25. Aerts, D. and Sozzo, S. (2012). Quantum Model Theory (QMod): Modeling contextual emergent entangled interfering entities. Quantum Interaction. Lecture Notes in Computer Science, 7620, pp 126-137, 2012.
26. Aerts, D. and Sozzo, S. (2012). Entanglement of Conceptual Entities in Quantum Model Theory (QMod). Quantum Interaction. Lecture Notes in Computer Science, 7620, pp 114-125, 2012.
27. Sassoli de Bianchi, M. (2013). Using simple elastic bands to explain quantum mechanics: a conceptual review of two of Aerts' machine-models, Central European Journal of Physics, 11, 147-161.
28. Sassoli de Bianchi, M. (2013). Quantum dice. Annals of Physics, 336, 56-75.
29. Sassoli de Bianchi, M. (2014). A remark on the role of indeterminism and non-locality in the violation of Bell's inequality. Annals of Physics 342, 133-142.
30. Aerts, D. and Sassoli de Bianchi, M. (2014). Solving the hard problem of Bertrand's paradox. Journal of Mathematical Physics, 55, 083503.
31. Aerts, D. and Sassoli de Bianchi, M. (2014). The unreasonable success of quantum probability I: Quantum measurements as uniform fluctuations. To appear in: Journal of Mathematical Psychology. arXiv:1401.2647.
32. Aerts, D. and Sassoli de Bianchi, M. (2014). The unreasonable success of quantum probability II: Quantum measurements as universal measurements. arXiv:1401.2650.
33. Aerts, D. and Sassoli de Bianchi, M. (2014). The extended Bloch representation of quantum mechanics and the hidden-measurement solution to the measurement problem. Annals of Physics 351, Pages 975–1025 (Open Access). http://www.sciencedirect.com/science/article/pii/S0003491614002802
34. Aerts, D. & Sassoli de Bianchi M. (2015). Many-Measurements or Many-Worlds? A Dialogue. Found. Sci. 20: 399, doi:10.1007/s10699-014-9382-y. Also arXiv:1406.0620 [1] https://doi.org/10.1007/s10699-014-9382-y
35. Aerts, D. & Sassoli de Bianchi. M. (2016). The Extended Bloch Representation of Quantum Mechanics. Explaining Superposition, Interference and Entanglement. J. Math. Phys. 57, 122110 (2016), doi: [2]
36. Aerts, D., Sassoli de Bianchi. M. and Sozzo, S. (2017). The extended Bloch Representation of Entanglement and Measurement in Quantum Mechanics. Int. J. Theor. Phys. 56, 3727-3739, doi: [3]