•  11
    Interpolative fusions
    with Alex Kruckman and Erik Walsberg
    Journal of Mathematical Logic 21 (2): 2150010. 2020.
    We define the interpolative fusion T∪∗ of a family i∈I of first-order theories over a common reduct T∩, a notion that generalizes many examples of random or generic structures in the model-theo...
  •  10
    Pre-decision regret before transition of dependents with severe dementia to long-term care
    with Ingrid Hanssen, Flora M. Mkhonto, Hilde Øieren, Malmsey L. M. Sengane, and Anne Lene Sørensen
    Nursing Ethics 29 (2): 344-355. 2022.
    Background: To place a dependent with severe dementia in a nursing home is a painful and difficult decision to make. In collectivistic oriented societies or families, children tend to be socialised to care for ageing parents and to experience guilt and shame if they violate this principle. Leaving the care to professional caregivers does not conform with the cultural expectations of many ethnic groups and becomes a sign of the family’s moral failure. Research design: Qualitative design with indi…Read more
  •  7
    The additive groups of and with predicates for being square-free
    with Neer Bhardwaj
    Journal of Symbolic Logic 86 (4): 1324-1349. 2021.
    We consider the structures $$, $$, $$, and $$ where $\mathbb {Z}$ is the additive group of integers, $\mathrm {SF}^{\mathbb {Z}}$ is the set of $a \in \mathbb {Z}$ such that $v_{p} < 2$ for every prime p and corresponding p-adic valuation $v_{p}$, $\mathbb {Q}$ and $\mathrm {SF}^{\mathbb {Q}}$ are defined likewise for rational numbers, and $
  •  6
    A Family of dp-Minimal Expansions of (Z;+)
    with Erik Walsberg
    Notre Dame Journal of Formal Logic 64 (2): 225-238. 2023.
    We consider structures of the form (Z;+,C), where C is an additive cyclic order on (Z;+). We show that such structures are dp-minimal and in this way produce a continuum-size family of dp-minimal expansions of (Z;+) such that no two members of the family define the same subsets of Z.