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Papers
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Elimination of Quotients in Various Localisations of Premodels into Models
, Mathematics 2017, 5(3), 37, (2017); doi:10.3390/math5030037
arXiv
arXiv:1511.09332 (Tue, 12 Sep 2017)
- statement of Proposition 3.1 clarified;
- a diagram of Example 6.42 clarified;
- a few obvious typos corrected.
article
https://www.mdpi.com/2227-7390/5/3/37
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Category theory for genetics I: mutations and sequence alignments
, Theory and Applications of Categories, Vol. 33, 2018, No. 40, pp 1266-1314.
arXiv
arXiv:1805.07002 (Tue, 7 Apr 2020)
- Example 3.37 clarified.
article
http://www.tac.mta.ca/tac/volumes/33/40/33-40abs.html
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Category theory for genetics II: genotype, phenotype and haplotype
arXiv
arXiv:1805.07004 (Mon, 9 Jan 2023)
- major revision;
- updated old content;
- added word problem resolution.
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A category theoretical argument for causal inference
arXiv
arXiv:2004.09999
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Cellular intelligence: dynamic specialization through non-equilibrium multi-scale compartmentalization
(with L. Z. Agudelo, Soumya P. Ram,
et al.
)
bioRXiv
bioRxiv:2021.06.25.449951v1
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Metabolic resilience is encoded in genome plasticity
(with L. Z. Agudelo
et al.
)
bioRXiv
bioRxiv:2021.06.25.449953v2
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Constructing a fully homomorphic encryption scheme with the Yoneda Lemma
arXiv
arXiv:2401.13255
Proceedings
▸ (with B. Fong and D. Spivak)
Backprop as Functor: A compositional perspective on supervised learning
, 2019 34th Annual ACM/IEEE Symposium on Logic in Computer Science (LICS), 2019, pp. 1-13, doi: 10.1109/LICS.2019.8785665.
arXiv
arXiv:1711.10455
Preprints
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Category theory for genetics II: genotype, phenotype and haplotype
arXiv
arXiv:1805.07004 (Mon, 9 Jan 2023)
- major revision;
- updated old content;
- added word problem resolution.
▸
A category theoretical argument for causal inference
arXiv
arXiv:2004.09999
▸
Cellular intelligence: dynamic specialization through non-equilibrium multi-scale compartmentalization
(with L. Z. Agudelo, Soumya P. Ram,
et al.
)
bioRXiv
bioRxiv:2021.06.25.449951v1
▸
Metabolic resilience is encoded in genome plasticity
(with L. Z. Agudelo
et al.
)
bioRXiv
bioRxiv:2021.06.25.449953v2
▸
Constructing a fully homomorphic encryption scheme with the Yoneda Lemma
arXiv
arXiv:2401.13255
White papers
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Category Theory for Genetics
arXiv
arXiv:1708.05255 (Mon, 21 May 2018)
- minor changes;
- examples added;
- changed wording: "reversion" became "inversion".
This work gave rise to
arXiv:1805.07002
and
arXiv:1805.07004
Software
▸ A python library for the fully homomorphic encryption scheme ACES
link to github
https://github.com/remytuyeras/aces
The mathematical content underlying this work
can be found in the paper
arXiv:2401.13255
.
▸ A python library implementing the pedigrad framework
link to github
https://github.com/remytuyeras/pedigrad-library
The mathematical content underlying this work
can be found in the series of papers
arXiv:1708.05255
,
arXiv:1805.07002
and
arXiv:1805.07004
.
▸ An artificial intelligence algorithm inspired from living cell dynamics, biological hierarchies and non-equilibrium principles
link to github
https://github.com/remytuyeras/intcyt-library
The mathematical content underlying this work can
be found in the paper
bioRxiv:2021.06.25.449951v1