@article{riemann1859,
    author  = {Riemann, Bernhard},
    title   = {{\"U}ber die Anzahl der Primzahlen unter einer gegebenen Gr{\"o}sse},
    journal = {Monatsberichte der K{\"o}niglichen Preu{\ss}ischen Akademie der Wissenschaften zu Berlin},
    year    = {1859},
    pages   = {671--680}
}

@book{abramowitz,
    author    = {Abramowitz, Milton and Stegun, Irene A.},
    title     = {Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables},
    publisher = {National Bureau of Standards},
    series    = {Applied Mathematics Series},
    volume    = {55},
    address   = {Washington, D.C.},
    year      = {1964}
}

@book{dingle,
    author    = {Dingle, Robert Byron},
    title     = {Asymptotic Expansions: Their Derivation and Interpretation},
    publisher = {Academic Press},
    address   = {London-New York},
    year      = {1973}
}

@article{lagarias,
    author  = {Lagarias, Jeffrey C.},
    title   = {An Elementary Problem Equivalent to the Riemann Hypothesis},
    journal = {The American Mathematical Monthly},
    volume  = {109},
    number  = {6},
    pages   = {534--543},
    year    = {2002}
}

@article{robin,
    author  = {Robin, Guy},
    title   = {Grandes valeurs de la fonction somme des diviseurs et hypoth{\`e}se de Riemann},
    journal = {Journal de Math{\'e}matiques Pures et Appliqu{\'e}es},
    volume  = {63},
    number  = {2},
    pages   = {187--213},
    year    = {1984}
}

@misc{espinosa-part1,
    author       = {Espinosa, José Damián},
    title        = {A Beautiful Equivalence of the Riemann Hypothesis
                    (The Riemann Hypothesis and Young's Lattice [Part 1/9])},
    howpublished = {Zenodo preprint},
    year         = {2025},
    month        = dec,
    doi          = {10.5281/zenodo.18251515},
    url          = {https://zenodo.org/records/18251515}
}

@misc{espinosa-part2,
    author       = {Espinosa, José Damián},
    title        = {On a Theorem of Equivalences of the Riemann Hypothesis
                    (The Riemann Hypothesis and Young's Lattice [Part 2/9])},
    howpublished = {Zenodo preprint},
    year         = {2025},
    month        = dec,
    doi          = {10.5281/zenodo.17834714},
    url          = {https://zenodo.org/records/17834714}
}

@misc{espinosa-part3,
    author       = {Espinosa, José Damián},
    title        = {Two $\mathfrak{T}(k)$-Integral Equivalences of the Riemann Hypothesis
                    (The Riemann Hypothesis and Young's Lattice [Part 3/9])},
    howpublished = {Zenodo preprint},
    year         = {2025},
    month        = dec,
    doi          = {10.5281/zenodo.17850259},
    url          = {https://zenodo.org/records/17850259}
}

@misc{espinosa-part4,
    author       = {Espinosa, José Damián},
    title        = {Two $\mathfrak{T}(k)$-Summation Equivalences of the Riemann Hypothesis
                    (The Riemann Hypothesis and Young's Lattice [Part 4/9])},
    howpublished = {Zenodo preprint},
    year         = {2025},
    month        = dec,
    doi          = {10.5281/zenodo.17923006},
    url          = {https://zenodo.org/records/17923006}
}

@misc{espinosa-part5,
    author       = {Espinosa, José Damián},
    title        = {Five Equivalences of the Riemann Hypothesis
                    (The Riemann Hypothesis and Young's Lattice [Part 5/9])},
    howpublished = {Zenodo preprint},
    year         = {2025},
    month        = dec,
    doi          = {10.5281/zenodo.17940307},
    url          = {https://zenodo.org/records/17940307}
}

@misc{espinosa-part6,
    author       = {Espinosa, José Damián},
    title        = {On the Generalized Harmonic Number of a Partition $\boldsymbol{\lambda}$
                    and a $k$-tuple $\lambda$
                    (The Riemann Hypothesis and Young's Lattice [Part 6/9])},
    howpublished = {Zenodo preprint},
    year         = {2025},
    month        = dec,
    doi          = {10.5281/zenodo.18004964},
    url          = {https://zenodo.org/records/18004964}
}

@misc{espinosa-part7,
    author       = {Espinosa, José Damián},
    title        = {The Assembly Theorem
                    (The Riemann Hypothesis and Young's Lattice [Part 7/9])},
    howpublished = {Zenodo preprint},
    year         = {2026},
    month        = jan,
    doi          = {10.5281/zenodo.18121760},
    url          = {https://zenodo.org/records/18121760}
}

@misc{espinosa-part8a,
    author       = {Espinosa, José Damián},
    title        = {My Path Toward the Proof of the Riemann Hypothesis
                    (The Riemann Hypothesis and Young's Lattice [Part 8a/9])},
    howpublished = {Zenodo preprint},
    year         = {2026},
    month        = jun,
    doi          = {10.5281/zenodo.20685223},
    url          = {https://zenodo.org/records/20685223}
}

@misc{espinosa-part8b,
    author       = {Espinosa, José Damián},
    title        = {The Riemann Hypothesis Young's Lattice Equivalence
                    (The Riemann Hypothesis and Young's Lattice [Part 8b/9])},
    howpublished = {Zenodo preprint},
    year         = {2026},
    month        = jun,
    doi          = {10.5281/zenodo.20704552},
    url          = {https://zenodo.org/records/20704552}
}

@misc{espinosa-part8c,
    author       = {Espinosa, José Damián},
    title        = {The Generalized Assembly Theorem
                    (The Riemann Hypothesis and Young's Lattice [Part 8c/9])},
    howpublished = {Zenodo preprint},
    year         = {2026},
    month        = jul,
    doi          = {10.5281/zenodo.21325910},
    url          = {https://zenodo.org/records/21325910}
}

@book{stanley-ec1,
    author    = {Stanley, Richard P.},
    title     = {Enumerative Combinatorics},
    volume    = {1},
    edition   = {2},
    publisher = {Cambridge University Press},
    series    = {Cambridge Studies in Advanced Mathematics},
    year      = {2012}
}

@book{hardy1949divergent,
  author    = {Hardy, G. H.},
  title     = {Divergent Series},
  publisher = {Oxford University Press},
  year      = {1949},
  note      = {Reprinted by American Mathematical Society, 1991}
}

@article{ihara2006derivation,
  author    = {Ihara, Kentaro and Kaneko, Masanobu and Zagier, Don},
  title     = {Derivation and double shuffle relations for multiple zeta values},
  journal   = {Compositio Mathematica},
  volume    = {142},
  number    = {2},
  pages     = {307--338},
  year      = {2006},
  doi       = {10.1112/S0010437X0500182X}
}

@inproceedings{hoffman2003algebraic,
  author    = {Hoffman, Michael E.},
  title     = {Algebraic Aspects of Multiple Zeta Values},
  booktitle = {Zeta Functions, Topology and Quantum Physics},
  editor    = {Aoki, T. and others},
  series    = {Developments in Mathematics},
  volume    = {14},
  pages     = {51--74},
  publisher = {Springer},
  year      = {2005},
  note      = {arXiv:math/0309425}
}

@MISC {509300,
    TITLE = {Series expansion for $e^\gamma$ in terms of Multiple Zeta Values (MZVs)},
    AUTHOR = {Fred Hucht},
    HOWPUBLISHED = {MathOverflow},
    NOTE = {(version: 2026-03-20)},
    EPRINT = {https://mathoverflow.net/q/509300},
    URL = {https://mathoverflow.net/q/509300}
}

@MISC {513182,
    TITLE = {$n, m, s\in\mathbb{N}$,$s\leq n$: $\sum_{k=s}^{n}\sum_{\boldsymbol{\lambda}\in\wp_{k-s+1}^{k-s+m}}H_{s,n}^{\boldsymbol{\lambda}}=\frac{n-(s-1)}{s^m}$?},
    AUTHOR = {Sergiu Alexandru Bîsceanu},
    HOWPUBLISHED = {MathOverflow},
    NOTE = {(version: 2026-07-12)},
    EPRINT = {https://mathoverflow.net/q/513182},
    URL = {https://mathoverflow.net/q/513182}
}