Arowosegbe’s (2023) treatise on the crisis of higher education across the African continent raises many issues about the failures of Africa’s postcolonial states and the situations of the continent’s public universities. His courage in bringing to the fore the predicaments of Africa’s public universities is commendable. Two issues in particular attract my attention. First, while he underscores the strained relations between the state and the academy and recognizes the existence of some divergent ideological underpinnings therein, his account neglects the impacts of ideological contradictions on society’s political stability and socio-economic development. Second, his account omits the quandaries of private universities in Africa, an aspect of higher education across the continent that should not be overlooked if one is to holistically appreciate the predicaments of Africa’s universities within the context of the role of the postcolonial state.

Much of the history of Indian businesses and merchants outside the subcontinent has emphasized the role of specific trading groups that created and utilized ties with India. The rise of Trinidad’s Indian shopkeepers tells an alternative story: former labor migrants turned to commerce. Indentured labor formed the connection between India and Trinidad, an area outside traditional Indian merchant activity. Trinidad’s organic Indian business community arose owing to the absence of traditional trading groups in the immigrant population, the large distance from India, and the growth of the Indian population that in turn demanded services. Shopkeepers came disproportionately from upper castes, who possibly relied on their greater social status and new network ties in Trinidad. However, shopkeepers did not rise into the upper echelons of commerce. This break shows the limits of traditional Indian traders in establishing ties in the farthest reaches of the British Empire.

We construct a functor associating a cubical set to a (simple) graph. We show that cubical sets arising in this way are Kan complexes, and that the A-groups of a graph coincide with the homotopy groups of the associated Kan complex. We use this to prove a conjecture of Babson, Barcelo, de Longueville, and Laubenbacher from 2006, and a strong version of the Hurewicz theorem in discrete homotopy theory.

The article presents a previously unknown hymn in praise of Marduk, the Esagil, Babylon and the Babylonians. It contains unparalleled descriptions of the healing powers of Marduk, the splendor of Babylon, the spring borne by the Euphrates to the city’s fields and the generosity of the Babylonians themselves. The text survives in 20 manuscripts, from the 7th to the 2nd/1st centuries BCE, and it can be shown that it was a fixture in the school curriculum of the time. The author of this highly accomplished piece immortalized his devotion to his city, gods, and people in words that resonated until the final decades of cuneiform culture.

This personal history of how the field of theatre studies in the United States has evolved during the author’s academic career begins with his entrance to doctoral studies at Cornell University in 1959 and continues to the present. Among topics covered are the national professional organizations and journals, and the changing interpretations of the scope and definition of the field itself.

We start by showing how to approximate unitary and bounded self-adjoint operators by operators in finite dimensional spaces. Using ultraproducts we give a precise meaning for the approximation. In this process we see how the spectral measure is obtained as an ultralimit of counting measures that arise naturally from the finite dimensional approximations. Then we see how generalized distributions can be interpreted in the ultraproduct. Finally we study how one can calculate kernels of operators K by calculating them in the finite dimensional approximations and how one needs to interpret Dirac deltas in the ultraproduct in order to get the kernels as propagators $\langle x_{1}|K|x_{0}\rangle $.