activity
20152026
most citedChromatic number of the product of graphs, graph homomorphisms, Antichains and cofinal subsets of posets without AC

2 citations · 3 across the 14 of their papers we have counts for

collaborators

15 papers

math.LO2026

Uncountably many maximally consistent neighborhood complete congruential modal logics

Zalán Gyenis, Krzysztof Krawczyk

We solve an open problem posed by Peter Fritz in \cite{Fritz} by proving that there are uncountably many C-Post complete congruential modal logics which are neighborhood complete.…

math.LO2026

Two questions of Kowalski-Słomczyńska

Zalán Gyenis

That the inclusion is proper and Mod is not generated by free -algebras is proved, answering two open questions from Kowals…

math.ST2026

Uncountably many conditionally inaccessible decisions exist in every finite probability space

Zalán Gyenis, Miklós Rédei, Leszek Wroński

In a recent paper \cite{Redei-Jing2026} the notion of conditional -inaccessibility of a decision based on utility maximization was defined and examples of conditionally -inac…

math.LO2026

More on modal logics and deduction

Zalán Gyenis, Zalán Molnár, Övge Öztürk

We study the relation between additivity and deduction theorems in the algebraic semantics of congruential modal logic. Additivity of the modal operator is well-known to imply the…

math.LO2026

On covers of quasivarieties of p-algebras

Zalán Gyenis

This paper characterizes the covers of varieties of p-algebras in the lattice of quasivarieties of p-algebras. In particular, it is shown that every such variety has exactly one co…

math.LO2025

Probabilities are always axiomatizable

Zalán Gyenis

In this paper we study the interaction between logic and probability. In particular, we show that the convex hull of evaluations of a broad class of logics is always effectively ax…

math.LO2025

Permutations, substitutions and finite axiomatizability

Hajnal Andréka, Zalán Gyenis, István Németi

Algebras of relations form an algebraic framework for the study of logical systems, extending the correspondence between Boolean algebras and propositional logic. Tarski's represen…

math.LO2025

Substitutions of variables are finitely axiomatizable over quantifications and permutations

Hajnal Andréka, Zalán Gyenis, István Németi

This paper proves that the equational theory of the class of representable polyadic algebras is finitely axiomatizable over its substitution-free reduct , f…

math.LO2024

Varieties of modal algebras without the congruence extension property

Zalán Gyenis, Zalán Molnár

In a recent paper, Krawczyk proved that there are continuum many axiomatic extensions of global consequence associated with the modal system that do not admit the local deducti…

quant-ph2023

Questionable and Unquestionable in Quantum Mechanics

Laszlo E. Szabo, Marton Gomori, Zalan Gyenis

According to the Kolmogorovian Censorship Hypothesis, everything that quantum theory says about the world in the language of the quantum mechanical Hilbert space formalism is actua…

math.CT2023

Subalgebra Independence

Zalán Gyenis, Alexa Gopaulsingh, Övge Öztürk

Subobject independence as morphism co-possibility has recently been defined in [2] and studied in the context of algebraic quantum field theory. This notion of independence is hand…

math.LO2019★ 2 cited

Chromatic number of the product of graphs, graph homomorphisms, Antichains and cofinal subsets of posets without AC

Amitayu Banerjee, Zalán Gyenis

We have observations concerning the set theoretic strength of the following combinatorial statements without the axiom of choice. 1. If in a partially ordered set, all chains are f…

math.HO2019

Naive probability

Zalan Gyenis, Andras Kornai

We describe a rational, but low resolution model of probability.

math-ph2017

Categorial subsystem independence as morphism co-possibility

Zalán Gyenis, Miklós Rédei

This paper formulates a notion of independence of subobjects of an object in a general (i.e. not necessarily concrete) category. Subobject independence is the categorial generaliza…

math.LO2015★ 1 cited

Ultraproducts of continuous posets

H. Andréka, Z. Gyenis, I. Németi

It is known that nontrivial ultraproducts of complete partially ordered sets (posets) are almost never complete. We show that complete additivity of functions is preserved in ultra…