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Studia Scientiarum Mathematicarum Hungarica
Authors: Dániel Gerbner, Nathan Lemons, Cory Palmer, Balázs Patkós, and Vajk Szécsi

Ahlswede, R. and Daykin, D. , An inequality for the weights of two families of sets, their unions and intersections, Probability Theory and Related Fields , 43 (1978), no. 3, 183–185. MR

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-Ko-Rado theorem for {0;±1}-vectors, submitted. arXiv:1510.03912 [5] Frankl , P. and Kupavskii , A. , A size-sensitive inequality for cross-intersecting families , European Journal

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protection is sought. As a result, the first patent filing made to protect the invention (the priority filing) is followed by a series of subsequent filings and together they form a patent family. 1 Along these lines, the recently published OECD Patent

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Studia Scientiarum Mathematicarum Hungarica
Authors: Abraão D. C. Nascimento, Kássio F. Silva, Gauss M. Cordeiro, Morad Alizadeh, Haitham M. Yousof, and G. G. Hamedani

. M. , Odd-Burr generalized family of distributions with some applications , Journal of Statistical Computation and Simulation , 87 ( 2017 ), 367 – 389 . [3] A lzaatreh

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Balbes, R. , On counting Sperner families, Journal of Combinatorial Theory, Series A , 27 (1979), 1–9. MR 81b :05010 Balbes R. On counting Sperner families

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References [1] Bilski , T. , Bucholc , K. , Grocholewska-Czuryło , A. and Stokłosa , J. , HaF — A new family of hash functions , PECCS 2012 — Proceedings

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, Edwin , M. M , Odd-Burr generalized family of distributions with some applications , Journal of statistical computation and simulation , 87 ( 2016 ), 367 – 389 . [2

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Periodica Mathematica Hungarica
Authors: Balázs Csikós, György Kiss, Konrad Swanepoel, and P. Oloff de Wet

Abstract  

A family {A i | iI} of sets in ℝd is antipodal if for any distinct i, jI and any pA i, qA j, there is a linear functional ϕ:ℝd → ℝ such that ϕ(p) ≠ ϕ(q) and ϕ(p) ≤ ϕ(r) ≤ ϕ(q) for all r ∈ ∪iI A i. We study the existence of antipodal families of large finite or infinite sets in ℝ3.

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Introduction The earliest article about family therapy was “parent groups in total family therapy” (Langer 1959 ). Following that, Jackson and Weakland in 1961 published a highly influential paper: “conjoint family therapy

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i , J. , O procha , P. and W u , X. , Furstenberg families, sensitivity and the space of probability measures , Nonlinearity , 30 ( 3 ), ( 2017 ), 987 – 1005 . [6

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