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• A1: Computations and Observations on Congruence Covering Systems
  • Raj Agrawal, Prarthana Bhatia, Kratik Gupta, Powers Lamb, Andrew Lott, Alex Rice, and Christine Rose Ward
    • Abstract
      
• A2: Balanced n-Color Compositions
  • Jesús Sistos Barrón and Hua Wang
    • Abstract
      
• A3: Computing Four-Term Arithmetic Progressions of Powerful Numbers
  • Michael A. Bennett and P. G. Walsh
    • Abstract
      
• A4: Combinatorial Identities for Vacillating Tableaux
  • Zhanar Berikkyzy, Pamela E. Harris, Anna Pun, Catherine Yan, and Chenchen Zhao
    • Abstract
      
• A5: Odd Vector Cycles in \(\mathbb{Z}^m\)
  • Gaston A. Brouwer, Jonathan Joe, and Matt Noble
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• A6: Powered Numbers in Short Intervals
  • Tsz Ho Chan
    • Abstract
      
• A7: Schreier Multisets and the s-Step Fibonacci Sequences
  • Hùng Việt Chu, Nurettin Irmak, Steven J. Miller, László Szalay, and Sindy Xin Zhang
    • Abstract
      
• A8: Tabulating Absolute Lucas Pseudoprimes
  • Chloe Helmreich and Jonathan Webster
    • Abstract
      
• A9: Henrik Eriksson's Bulgarian Solitaire Variant
  • Brian Hopkins
    • Abstract
      
• A10: On a Generalization of a Theorem of Ibukiyama to Evaluate Three Imprimitive Character Sums
  • Brad Isaacson
    • Abstract
      
• A11: Composition-Theoretic Series and False Theta Functions
  • William J. Keith, Robert Schneider, and Andrew V. Sills
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• A12: On the Constants in Mertens’ Theorems for Primes in Arithmetic Progressions
  • Daniel Keliher and Ethan Simpson Lee
    • Abstract
      
• A13: Dot Product Chains
  • Shelby Kilmer, Caleb Marshall, and Steven Senger
    • Abstract
      
• A14: Permutation Patterns of the Iterated Syracuse Function
  • Melvyn B. Nathanson
    • Abstract
      
• A15: An Upper Bound on the Inhomogeneous Approximation Constants
  • Bishnu Paudel and Chris Pinner
    • Abstract
      
• A16: On the Minimum Number of Monochromatic 2-Dimensional Schur Triples
  • Aaron Robertson
    • Abstract
      
• A17: The Scholz Conjecture on Addition Chains Is True for Infinitely Many Integers with \(\ell(2n)= \ell(n)\)
  • Amadou Tall
    • Abstract
      
• A18: Digital Problems in the Theory of Partitions
  • Joseph Vandehey
    • Abstract
      
• A19: A Combinatorial Proof of a Partition Perimeter Inequality
  • Hunter Waldron
    • Abstract