References

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  2. Corina Cîrstea (2011): Model Checking Linear Coalgebraic Temporal Logics: An Automata-Theoretic Approach. In: Proc.+.1667em+.1667emCALCO+.1667em+.1667em2011, Lecture Notes in Computer Science 6859. Springer, pp. 130–144, doi:10.1007/978-3-642-22944-2_10.
  3. Dion Coumans & Bart Jacobs (2013): Scalars, Monads, and Categories. In: C. Heunen, M. Sadrzadeh & E. Grefenstette: Quantum Physics and Linguistics. A Compositional, Diagrammatic Discourse. Oxford Univ. Press, pp. 184–216, doi:10.1093/acprof:oso/9780199646296.001.0001.
  4. Brian A. Davey & Hilary A. Priestley (2002): Introduction to Lattices and Order (2. ed.). Cambridge University Press, doi:10.1017/CBO9780511809088.
  5. Zoltan Ésik & Werner Kuich (2007): Modern Automata Theory. http://dmg.tuwien.ac.at/kuich/.
  6. Clément Fumex, Neil Ghani & Patricia Johann (2011): Indexed Induction and Coinduction, Fibrationally. In: Proc.+.1667em+.1667emCALCO+.1667em+.1667em2011, Lecture Notes in Computer Science 6859. Springer, pp. 176–191, doi:10.1007/978-3-642-22944-2_13.
  7. Neil Ghani, Patricia Johann & Clément Fumex (2012): Generic Fibrational Induction. Logical Methods in Computer Science 8(2), doi:10.2168/LMCS-8(2:12)2012.
  8. Ichiro Hasuo, Kenta Cho, Toshiki Kataoka & Bart Jacobs (2013): Coinductive Predicates and Final Sequences in a Fibration. In: Proc.+.1667em+.1667emMFPS+.1667em+.1667emXXIX, pp. 181–216.
  9. Ichiro Hasuo, Bart Jacobs & Ana Sokolova (2007): Generic Trace Semantics via Coinduction. Logical Methods in Computer Science 3(4), pp. 1–36, doi:10.2168/LMCS-3(4:11)2007.
  10. Claudio Hermida & Bart Jacobs (1998): Structural Induction and Coinduction in a Fibrational Setting. Inf. Comput. 145(2), pp. 107–152, doi:10.1006/inco.1998.2725.
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  12. Bart Jacobs, Alexandra Silva & Ana Sokolova (2012): Trace Semantics via Determinization. In: Proc.+.1667em+.1667emCMCS+.1667em+.1667em2012, Lecture Notes in Computer Science 7399. Springer, pp. 109–129, doi:10.1007/978-3-642-32784-1.
  13. Paris C. Kanellakis & Scott A. Smolka (1990): CCS Expressions, Finite State Processes, and Three Problems of Equivalence. Inf. Comput. 86(1), pp. 43–68, doi:10.1016/0890-5401(90)90025-D.
  14. Anders Kock (2011): Monads and extensive quantities. ArXiv:1103.6009.
  15. Anders Kock (2012): Commutative monads as a theory of distributions. Theory and Applications of Categories 26(4), pp. 97–131.
  16. Lawrence S. Moss (1999): Coalgebraic Logic. Ann. Pure Appl. Logic 96(1-3), pp. 277–317, doi:10.1016/S0168-0072(98)00042-6.
  17. Dirk Pattinson (2003): Coalgebraic modal logic: soundness, completeness and decidability of local consequence. Theor. Comput. Sci. 309(1-3), pp. 177–193, doi:10.1016/S0304-3975(03)00201-9.

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