Ethics review processes are frequently perceived as extending from codes and protocols rooted in biomedical disciplines. As a result, many researchers in the humanities and social sciences (HASS) find these processes to be misaligned, if not outrightly obstructive to their research. This leads some scholars to advocate against HASS participation in institutional review processes as they currently stand, or in their entirety. While ethics review processes can present a challenge to HASS researchers, these are not insurmountable and, in fact, present (...) opportunities for ethics review boards (ERBs) to mediate their practices to better attend to the concerns of the HASS disciplines. By highlighting the potential value of the ethics review process in recognising the nuances and specificity across different forms of research, this article explores the generative possibilities of greater collaboration between HASS researchers and ERBs. Remaining cognisant of the epistemic and methodological differences that mark different disciplinary formations in turn will benefit the ethical conduct of all researchers. (shrink)

A growing body of literature critical of ethics review boards has drawn attention to the processes used to determine the ethical merit of research. Citing criticism on the bureaucratic nature of ethics review processes, this literature provides a useful provocation for (re)considering how the ethics review might be enacted. Much of this criticism focuses on how ethics review boards _deliberate,_ with particular attention given to the lack of transparency and opportunities for researcher recourse that characterise ethics review processes. Centered specifically (...) on the conduct of ethics review boards convened within university settings, this paper draws on these inherent criticisms to consider the ways that ethics review boards might enact more communicative and deliberative practices. Outlining a set of principles against which ethics review boards might establish strategies for engaging with researchers and research communities, this paper draws attention to how _Deliberative communication_, _Engagement with researchers_ and the _Distribution of responsibility_ for the ethics review might be enacted in the day-to-day practice of the university human ethics review board. This paper develops these themes via a conceptual lens derived from Habermas’ (The theory of communicative action. Volume 1: Reason and the rationalization of society, 1984 ) articulation of ‘communicative action’ and Fraser’s (Social Text, 25(26), 56–80, 1990 ) consideration of ‘strong publics’ to cast consideration of the role that human ethics review boards might play in supporting university research cultures. _Deliberative communication_, _Engagement with researchers_ and the _Distribution of responsibility_ provide useful conceptual prompts for considering how ethics review boards might undertake their work. (shrink)

It is known Hrushovski and Pillay that a group G definable in the field \ of p-adic numbers is definably locally isomorphic to the group \\) of p-adic points of a algebraic group H over \. We observe here that if H is commutative then G is commutative-by-finite. This shows in particular that any one-dimensional group G definable in \ is commutative-by-finite. This result extends to groups definable in p-adically closed fields. We prove our results in the more general (...) context of geometric structures. (shrink)

We study type-definable subgroups of small index in definable groups, and the structure on the quotient, in first order structures. We raise some conjectures in the case where the ambient structure is o-minimal. The gist is that in this o-minimal case, any definable group G should have a smallest type-definable subgroup of bounded index, and that the quotient, when equipped with the logic topology, should be a compact Lie group of the "right" dimension. I give positive answers to the conjectures (...) in the special cases when G is 1-dimensional, and when G is definably simple. (shrink)

The aim of this paper is to develop the theory of groups definable in the p-adic field ${{\mathbb {Q}}_p}$, with “definable f-generics” in the sense of an ambient saturated elementary extension of ${{\mathbb {Q}}_p}$. We call such groups definable f-generic groups.So, by a “definable f-generic” or $dfg$ group we mean a definable group in a saturated model with a global f-generic type which is definable over a small model. In the present context the group is definable over ${{\mathbb {Q}}_p}$, and (...) the small model will be ${{\mathbb {Q}}_p}$ itself. The notion of a $\mathrm {dfg}$ group is dual, or rather opposite to that of an $\operatorname {\mathrm {fsg}}$ group (group with “finitely satisfiable generics”) and is a useful tool to describe the analogue of torsion-free o-minimal groups in the p-adic context.In the current paper our group will be definable over ${{\mathbb {Q}}_p}$ in an ambient saturated elementary extension $\mathbb {K}$ of ${{\mathbb {Q}}_p}$, so as to make sense of the notions of f-generic type, etc. In this paper we will show that every definable f-generic group definable in ${{\mathbb {Q}}_p}$ is virtually isomorphic to a finite index subgroup of a trigonalizable algebraic group over ${{\mathbb {Q}}_p}$. This is analogous to the o-minimal context, where every connected torsion-free group definable in $\mathbb {R}$ is isomorphic to a trigonalizable algebraic group [5, Lemma 3.4]. We will also show that every open definable f-generic subgroup of a definable f-generic group has finite index, and every f-generic type of a definable f-generic group is almost periodic, which gives a positive answer to the problem raised in [28] of whether f-generic types coincide with almost periodic types in the p-adic case. (shrink)

The COVID-19 challenge is unprecedented. It has caused enormous trauma, disrupted economies, social life, mass transportation, work and employment, supply chains, leisure, sport, international relations, academic programmes; literally everything. Churches and religious communities have not been spared; they have been severely affected and, in all likelihood, permanently transformed by the pandemic. The pre-COVID-19 world is gone, replaced by a ‘new normal’. The new landscape calls for both resilience and adaptation, embracing new ways of doing things and of being church. Churches (...) have to adapt; they have to ask themselves questions about the implications for being church in this ‘new normal’ context. This article aims to explore the impact of the coronavirus on the mission and theology of the church. (shrink)

In this paper we introduce the notion of a first order topological structure, and consider various possible conditions on the complexity of the definable sets in such a structure, drawing several consequences thereof.Our aim is to develop, for a restricted class of unstable theories, results analogous to those for stable theories. The “material basis” for such an endeavor is the analogy between the field of real numbers and the field of complex numbers, the former being a “nicely behaved” unstable structure (...) and the latter the archetypal stable structure. In this sense we try here to situate our work ono-minimal structures [PS] in a general topological context. Note, however, that thep-adic numbers, and structures definable therein, will also fit into our analysis.In the remainder of this section we discuss several ways of studying topological structures model-theoretically. Eventually we fix on the notion of a structure in which the topology is “explicitly definable” in the sense of Flum and Ziegler [FZ]. In §2 we introduce the hypothesis that every definable set is a Boolean combination of definable open sets. In §3 we introduce a “dimension rank” on definable sets. In §4 we consider structures on which this rank is defined, and for which also every definable set has a finite number of definably connected definable components. We show that prime models over sets exist under such conditions. (shrink)

As clinicians, this case1 raises both personal and professional challenges. A key issue is who carries legal parental responsibility for the difficult decisions that may be required around life-sustaining care in baby T. Medicolegally, we understand that the surrogate mother holds legal parental responsibility for baby T until this can be transferred to the intended parents.2 But this process can take many months to complete, after the birth of baby. As M is now critically ill and unable to engage in (...) any discussion around the care of her baby, who becomes the legal guardian of the baby, for complex decision making that involves either reorientation of care away from intensive care with the inevitable consequence of death in this extremely premature baby, or continuing this life-sustaining treatment with a high likelihood for major neonatal morbidity and longer term disability? Does it pass onto one of the IPs as the genetic father, or does this responsibility fall on the neonatal consultant managing the baby in intensive care? And if an antenatal surrogacy agreement had existed, is it legally binding for inclusion of the IPs perspectives in the decision-making, especially if our medical decision making turns out to be at discord with the beliefs and wishes of the IPs for baby T? Box 1 ### Current surrogacy proceedings in the UK.2 6–8 The Law Commission UK5 is currently reviewing the decision on whether legal parenthood to intended parents can be effected immediately at the time of birth of the baby. Parental orders. (shrink)

We give a commentary on Newelski's suggestion or conjecture [8] that topological dynamics, in the sense of Ellis [3], applied to the action of a definable group $G(M)$ on its “external type space” $S_{G,\textit{ext}}(M)$, can explain, account for, or give rise to, the quotient $G/G^{00}$, at least for suitable groups in NIP theories. We give a positive answer for measure-stable (or $fsg$) groups in NIP theories. As part of our analysis we show the existence of “externally definable” generics of $G(M)$ (...) for measure-stable groups. We also point out that for $G$ definably amenable (in a NIP theory) $G/G^{00}$ can be recovered, via the Ellis theory, from a natural Ellis semigroup structure on the space of global $f$-generic types. (shrink)

Les corps algébriquement clos, réels clos et pseudo-finis n'ont, pour chaque entier n, qu'un nombre fini d'extensions de degré n; nous montrons qu'ils partagent cette propriété avec tous les corps qui, comme eux, satisfont une propriété très rudimentaire de préservation de la dimension, de nature modèle-théorique. Ce résultat est atteint en montrant qu'une certaine action du groupe GLn d'un tel corps n'a qu'un nombre fini d'orbites. /// La korpoj algebre fermataj, reale fermataj kaj pseudofinataj ne havas, pri ciu integro n, (...) pli ol finitan nombron de sternejoj kun grado n; ni montras ke ili kunpartigas tiu ci propecon kun ciu tiel korpoj kiuj kontentigas kiel ili unu tre simplan modelteorian propecon de konserveco de la amplekso. Pri atingi la resultaton, ni montras ke kelka ago de la grupo GLn de tiel korpo havas sole finitan nombron de orbitoj. (shrink)

We prove that any field definable in (Q p, +, ·) is definably isomorphic to a finite extension ofQ p.

This article traces the historical impact of the church in transforming, developing and changing society. It looks at how the church in selected periods in history, mainly in the reformation era, worked towards the transformation of society and communities. Extracting from these the author attempts to show how this can be applied to the church in the South African context. Further, the author explores the changing dynamics and characteristics of being church today and establishes that it is not so much (...) about what the church believes, but in what it does that matters most in this day and age. The author, with the latter thought in mind, expresses that community transformation has to be an integral part of the ministry of the church today. (shrink)

We prove that if T is a stable theory with only a finite number of countable models, then T contains a type-definable pseudoplane. We also show that for any stable theory T either T contains a type-definable pseudoplane or T is weakly normal.

CM-triviality of a stable theory is a notion introduced by Hrushovski [1]. The importance of this property is first that it holds of Hrushovski's new non 1-based strongly minimal sets, and second that it is still quite a restrictive property, and forbids the existence of definable fields or simple groups (see [2]). In [5], Frank Wagner posed some questions aboutCM-triviality, asking in particular whether a structure of finite rank, which is “coordinatized” byCM-trivial types of rank 1, is itselfCM-trivial. (Actually Wagner (...) worked in a slightly more general context, adapting the definitions to a certain “local” framework, in which algebraic closure is replaced byP-closure, forPsome family of types. We will, however, remain in the standard context, and will just remark here that it is routine to translate our results into Wagner's framework, as well as to generalise to the superstable theory/regular type context.) In any case we answer Wagner's question positively. Also in an attempt to put forward some concrete conjectures about the possible geometries of strongly minimal sets (or stable theories) we tentatively suggest a hierarchy of geometric properties of forking, the first two levels of which correspond to 1-basedness andCM-triviality respectively. We do not know whether this is a strict hierarchy (or even whether these are the “right” notions), but we conjecture that it is, and moreover that a counterexample to Cherlin's conjecture can be found at level three in the hierarchy. (shrink)

The Accra Confession was formulated and adopted by the World Alliance of Reformed Churches in Accra, Ghana, in 2004. This article traces the historical development of the Accra Confession and its continued impact on the present. It aims to show the confession as a Reformed response to 'empire'. The article explores the content, debates and challenges the Accra Confession offers to the notion of empire.

We continue the study of simple theories begun in [3] and [5]. We first find the right analogue of definability of types. We then develop the theory of generic types and stabilizers for groups definable in simple theories. The general ideology is that the role of formulas (or definability) in stable theories is replaced by partial types (or ∞-definability) in simple theories.

The notion of CM-triviality was introduced by Hrushovski, who showed that his new strongly minimal sets have this property. Recently Baudisch has shown that his new ω 1 -categorical group has this property. Here we show that any group of finite Morley rank definable in a CM-trivial theory is nilpotent-by-finite, or equivalently no simple group of finite Morley rank can be definable in a CM-trivial theory.

The Reformed tradition, emerging in the 16th-century Reformation, consists of a variety of sources that often lead to complex and differing views about beliefs, doctrines and ethics. However, this tradition and theology have always stressed the significance of social justice and diakonia as important aspects of faith and ministry, even though its great sense of diversity has often nuanced and stressed different levels of understanding and engagement of social justice. This article aims to show that social justice and diakonia are (...) integral to Reformed tradition and practice. Using mainly the methodologies of literature review and contextuality (the author’s context), this article establishes that social justice is grounded in the history, theology, spirituality, confessions and polity of the Reformed faith. The latter aspects are also contained in the notion that to be Reformed is to be ecumenical. In this sense, Reformed tradition is concerned about the whole world and all creation. Contribution: The diverse and complex nature of Reformed tradition and theology often creates a sense of confusion on how Reformed Christians understand social justice and diakonia. This article offers a significant contribution to establishing that social justice is an integral aspect of Reformed tradition. By firmly grounding social justice in the history, theology, spirituality, confessions and polity of the Reformed faith, the author makes a significant contribution to a debate that has pervaded Reformed churches over many centuries. (shrink)

We introduce and study the notions of a PAC-substructure of a stable structure, and a bounded substructure of an arbitrary substructure, generalizing [10]. We give precise definitions and equivalences, saying what it means for properties such as PAC to be first order, study some examples (such as differentially closed fields) in detail, relate the material to generic automorphisms, and generalize a "descent theorem" for pseudo-algebraically closed fields to the stable context. We also point out that the elementary invariants of pseudo-algebraically (...) closed fields from [6] are also valid for pseudo-differentially closed fields. (shrink)

Let T be a complete O-minimal theory in a language L. We first give an elementary proof of the result (due to Marker and Steinhorn) that all types over Dedekind complete models of T are definable. Let L * be L together with a unary predicate P. Let T * be the L * -theory of all pairs (N, M), where M is a Dedekind complete model of T and N is an |M| + -saturated elementary extension of N (and (...) M is the interpretation of P). Using the definability of types result, we show that T * is complete and we give a simple set of axioms for T * . We also show that for every L * -formula φ(x) there is an L-formula ψ(x) such that $T^\ast \models (\forall \mathbf{x})(P(\mathbf{x}) \rightarrow (\phi(\mathbf{x}) \mapsto \psi (\mathbf{x}))$ . This yields the following result: Let M be a Dedekind complete model of T. Let φ(x, y) be an L-formula where l(y) = k. Let $\mathbf{X} = \{X \subset M^k$ : for some a in an elementary extension N of M, X = φ (a,y N ∩ M k }. Then there is a formula ψ(y, z) of L such that X = {ψ (y, b) M : b in M}. (shrink)

Many Christians feel quite disillusioned and disappointed with the church in South Africa today because they assume that the church, in particular the South African Council of Churches, is not playing an adequate prophetic role in building the democratic South Africa since 1994. This article traces the role and contributions of the SACC and other ecumenical organisations to the building of a democratic South Africa. It establishes that whilst the SACC had lost its focus and vision and has an ecumenical (...) body, largely because of its partnership with government, it does, nevertheless, continue to contribute to the building of the South African nation. (shrink)

South African universities are in the process of serious transformation and restructuring. The place of faculties of theology at universities has come under the spotlight resulting in the closure of several theological faculties or in the moving of theology to other faculties, mainly humanities or arts. Theology is under pressure and in the current academic environment, Church History, in its traditional form, has all but disappeared from South African universities. This article is an attempt to address the current situation. Whilst (...) this article looks at the issue of theology at public universities, its main focus is to explore the future study of church history in the context of universities and, in particular, a Faculty of Theology. Understanding church history in the broad framework as Historical Theology, this article asserts the significance of church history at public universities, but points out the need to restructure the Department giving due consideration to community engagement, internationalisation, transformation, africanisation and interreligious collaboration. All of these would have a serious impact on teaching, learning and research. (shrink)

We discuss the close relationship between structural theorems in (generalized) stability theory, and graph regularity theorems.

Morley rank and Lascar rank are equal on generic types of definable groups in differentially closed fields with finitely many commuting derivations.

We consider the theory P of pairs F (...) is generically free. (shrink)

We prove that any countable simple unidimensional theory T is supersimple, under the additional assumptions that T eliminates hyperimaginaries and that the $D_\phi-ranks$ are finite and definable.

This article looks at theological education and missional formation in the South African context. It examines the understanding of theology and mission and connects it with theological education. It then proceeds to explore some of the essential elements that should constitute theological education in the South African context. The aim is to show that theological education in South Africa is in need of transformation.

The Protestant Reformation is one of the greatest turning points in the history of Christianity. In some senses, it is described as a ‘theological revolution’ which led to the emergence of the Protestant movement and the separation of the Church. This research explores some of the theological themes that became the turning point of Christianity. These themes are sola scriptura, sola fide, sola gratia, solus Christus and Soli Deo Gloria. This article attempts to briefly explore these essential theological principles of (...) the Reformation and assess its relevance for today in light of new realities, encounters and theological developments. It pays particular attention to the realities of the Global South, mainly South Africa, and shows how these can form a basis for renewal and transformation of Reformed theology and practice today. In this sense, the article establishes that the ‘theological revolution’ continues into the 21st century bringing about ecclesiastical, social and cultural change. (shrink)

We point out that a certain complex compact manifold constructed by Lieberman has the dimensional order property, and has U-rank different from Morley rank. We also give a sufficient condition for a Kahler manifold to be totally degenerate (that is, to be an indiscernible set, in its canonical language) and point out that there are K3 surfaces which satisfy these conditions.