References

  1. JiříAdámek (1974): Free algebras and automata realizations in the language of categories. Commentationes Mathematicae Universitatis Carolinae 15(4), pp. 589–602.
  2. Jiří Adámek, Mahdieh Haddadi & Stefan Milius (2014): Corecursive Algebras, Corecursive Monads and Bloom Monads. Log. Methods Comput. Sci. 10(3:19), pp. 51 pp., doi:10.2168/LMCS-10(3:19)2014.
  3. Prasit Bhattacharya, Lawrence S Moss, Jayampathy Ratnayake & Robert Rose (2013): Fractal Sets as Final Coalgebras Obtained by Completing an Initial Algebra. Topology, Algebra, and Categories in Logic, pp. 157, doi:10.29007/pw5g.
  4. Prasit Bhattacharya, Lawrence S. Moss, Jayampathy Ratnayake & Robert Rose (2014): Fractal Sets as Final Coalgebras Obtained by Completing an Initial Algebra, pp. 146–167. Springer International Publishing, Cham. Available at https://doi.org/10.1007/978-3-319-06880-0_7.
  5. Venanzio Capretta, Tarmo Uustalu & Varmo Vene (2006): Recursive coalgebras from comonads. Inform. and Comput. 204, pp. 437–468, doi:10.1016/j.ic.2005.08.005.
  6. Peter Freyd (1999): Real coalgebra. Post on the Categories mailing list, December 22, 1999, available at www.mta.ca/~ cat-dist.
  7. Ichiro Hasuo, Bart Jacobs & Milad Niqui (2010): Coalgebraic representation theory of fractals. In: Proc. Mathematical Foundations of Programming Semantics (MFPS XXVI) 265. Elsevier, pp. 351–368, doi:10.1016/j.entcs.2010.08.021.
  8. John E. Hutchinson (1981): Fractals and Self Similarity. Indiana University Mathematics Journal 30(5), pp. 713–747, doi:10.1512/iumj.1981.30.30055.
  9. Tom Leinster (2011): A general theory of self-similarity. Advances in Mathematics 226(4), pp. 2935–3017, doi:10.1016/j.aim.2010.10.009.

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