Materalism in Indic philosophy; a study.

Oholekha Yaʻaḳov -- Et amalenu -- Melekhet H.

Ghazzālī; 1058-1111; Ibn Taymīyah, Aḥmad ibn ʻAbd al-Ḥalīm, 1263-1328; criticism and interpretation; Islam; doctrines.

On Jaina Nyaya; includes Bhānumatī Sanskrit commentary and Prītīdāyinī Gujarati explanation.

Netiv ha-bar mitsṿah -- Mesilot ha-baḥurim -- Seder ha-yom.

Critically edited text on Nyaya philosophy.

Explores intellectual and philosophical evolution of German philosopher Martin Heidegger, focusing on period after World War II. Analyzes how Heidegger s ideas, particularly his notion of being, influenced and were influenced by postwar context, including confrontation with Nazism and emergence of new philosophical currents. Argues that Heidegger s work offers relevant insights for contemporary philosophical debates and calls for a critical dialogue with his legacy. Discusses Heidegger s philosophy in the context of French and German philosophical schools, highlighting relevance of (...) his ideas and impact they had on contemporary philosophy. (shrink)

Taguergoust (Morocco), history; Cities and towns; Morocco; history.

Sanskrit text with commentary on Jaina philosophy.

We investigate the group of definable homomorphisms between two definable abelian groups A and B, in an o-minimal structure . We prove the existence of a “large”, definable subgroup of . If contains an infinite definable set of homomorphisms then some definable subgroup of B admits a definable multiplication, making it into a field. As we show, all of this can be carried out not only in the underlying structure but also in any structure definable in.

Metrical gloss on Śaṅkarācārya's commentary on the Brahmasūtra of Bādarāyaṇa, Vedānta aphorisms; includes text of the Brahmasūtra.

17th century eight small treatises on Navya Nyāya philosophy.

Contributed research papers on various aspects of Buddhist philosophy, doctrines and literature.

On the concept of Mokṣa in contemporary Indic philosophy.

An o-minimal expansion of an ordered group is called semi-bounded if there is no definable bijection between a bounded and an unbounded interval in it (equivalently, it is an expansion of the group by bounded predicates and group automorphisms). It is shown that every such structure has an elementary extension.

We consider reducts of the structure $\mathscr{R} = \langle\mathbb{R}, +, \cdot, <\rangle$ and other real closed fields. We compete the proof that there exists a unique reduct between $\langle\mathbb{R}, +, <, \lambda_a\rangle_{a\in\mathbb{R}}$ and R, and we demonstrate how to recover the definition of multiplication in more general contexts than the semialgebraic one. We then conclude a similar result for reducts between $\langle\mathbb{R}, \cdot, <\rangle$ and R and for general real closed fields.

Interpretive study of Gautama's Nyāyasūtra, aphoristic work of the Nyaya school in Hindu philosophy, and four classical commentaries of Nyāyasūtra.