In these two long-distance interviews, Iranian Saeed Naji, founder of the Philosophy for Children movement in Iran, questions two veteran practitioners of philosophy for children/community of philosophical inquiry . He raises issues related to P4C/CPI as representative of a larger educational paradigm, which he calls “reflective education,” and weighs its prospects for replacing what he calls the “traditional paradigm” worldwide. He also queries the two scholars on issues such as criteria for appropriate texts/stimuli for practicing philosophy with children; issues around (...) teacher preparation; the epistemological paradigm of CPI and its relation to the logic of scientific discovery and mathematical proof; the status of CPI as a “new” or reconstructed form of the discipline of philosophy; the prospects for a narrative approach to philosophy as exemplified in the new literary genre of the Lipmanian philosophical novel for children; the relationship between the practice of CPI in schools and the possibility for educational reconstruction, particularly in the area of social democracy and school governance; the significance of understanding the child as a “privileged stranger” to patriarchal colonialist culture, and the social implications of a form of education based on dialogue rather than forced enculturation; and the implications for the construction and delivery of curriculum in a school in which CPI and emergent curriculum were central organizational elements. (shrink)

This book on Philosophy for Children is a compilation of articles written by its founders and the movement's leaders worldwide. These articles have been prepared in the dialogue and interview format. Part I explains the genesis of the movement, its philosophical and theoretical foundations. Part II examines the specialized uses of philosophical dialogues in teaching philosophy, morality, ethics and sciences. Part III examines the theoretical concerns such as the aims of the method in regards to the search for truth or (...) sense of meaning, or the debate on the novel or short stories and its characteristics. Part IV explains the practices of P4C worldwide and the issue of cultural differences, the ways of the community of inquiry and the necessary adaptation to suit local concerns. The book concludes with a notable review of the progress of P4C, the obstacles, and its international spread to over 60 countries. These penetrating insights make the book an incredibly rich resource for anyone interested in or involved with implementing a P4C programme. Brave Old Subject, Brave New World Teaching Science and Morality Via P4C Showing Children can do Philosophy. (shrink)

Maḥmūd, Zakī Najīb, 1905-; philosophers; Egypt; biography; interview.

'The Fathers According to Rabbi Nathan' gives insight into the folklore of Palestine, the character of Rabbinic thought in New Testament times, and the views of the Pharisees and their successors on man's relationships with himself, his fellow man, the universe, and God.

In this work we give a complete answer as to the possible implications between some natural properties of Lebesgue measure and the Baire property. For this we prove general preservation theorems for forcing notions. Thus we answer a decade-old problem of J. Baumgartner and answer the last three open questions of the Kunen-Miller chart about measure and category. Explicitly, in \S1: (i) We prove that if we add a Laver real, then the old reals have outer measure one. (ii) We (...) prove a preservation theorem for countable-support forcing notions, and using this theorem we prove (iii) If we add ω 2 Laver reals, then the old reals have outer measure one. From this we obtain (iv) $\operatorname{Cons}(\mathrm{ZF}) \Rightarrow \operatorname{Cons}(\mathrm{ZFC} + \neg B(m) + \neg U(m) + U(c))$ . In \S2: (i) We prove a preservation theorem, for the finite support forcing notion, of the property " $F \subseteq ^\omega\omega$ is an unbounded family." (ii) We introduce a new forcing notion making the old reals a meager set but the old members of ω ω remain an unbounded family. Using this we prove (iii) $\operatorname{Cons}(\mathrm{ZF}) \Rightarrow \operatorname{Cons}(\mathrm{ZFC} + U(m) + \neg B(c) + \neg U(c) + C(c))$ . In \S3: (i) We prove a preservation theorem, for the finite support forcing notion, of a property which implies "the union of the old measure zero sets is not a measure zero set," and using this theorem we prove (ii) $\operatorname{Cons}(\mathrm{ZF}) \Rightarrow \operatorname{Cons}(\mathrm{ZFC} + \neg U(m) + C(m) + \neg C(c))$. (shrink)

Tracing out the origins of the Trinitarian 'revivial' in the modern era, through to the destabilizing effects of postmodernity on Trinitarian discourse, the author provides a critical hermeneutic for the evaluation and implementation of Trinitarian theology in the contemporary world.

kerekh 1. Haḳdamot. Peraḳim 1-2 -- kerekh 3. Pereḳ 3 -- kerekh 4. Pereḳ 4 -- kerekh 5. Pereḳ 5 -- kerekh 6. Pereḳ 6. Mafteaḥ meḳorot -- kerekh 7. Mafteaḥ ʻarakhim.

[1] Maʼamarim 1-3 -- ḥeleḳ 2. Maʻamarim 4-5.

The original work has been a favorite of both scholars and laypeople for its straightforward style, in contrast to other medieval writings on ethics that are largely theoretical and reflective.

Lectures by a Jain religious leader on Rahasyapūrṇa ciṭṭhī by Ṭodaramala, 1740-1766, and Paramārtha vacanikā and Upādānanimittanī ciṭṭhī by Banārasīdāsa, 1586-1641?, works on Jaina philosophy.

We improve a theorem of Raisonnier by showing that Cons(ZFC+every Σ 2 1 -set of reals in Lebesgue measurable+every Π 2 1 -set of reals isK σ-regular) implies Cons(ZFC+there exists an inaccessible cardinal). We construct, fromL, a model where every Δ 3 1 -sets of reals is Lebesgue measurable, has the property of Baire, and every Σ 2 1 -set of reals isK σ-regular. We prove that if there exists a Σ n+1 1 unbounded filter on ω, then there exists (...) a nonK σ-regular Π 2 1 -subset. (shrink)

We build models where all $\underset{\sim}{\triangle}^1_3$ -sets of reals are measurable and (or) have the property of Baire and (or) are Ramsey. We will show that there is no implication between any of these properties for $\underset{\sim}{\triangle}^1_3$ -sets of reals.

Thank you very much, Ladies and Gentleman. I am very honored by the invitation to give a keynote address at this very informative, national meeting, before such a distinguished audience.If you made a list of the hundreds of different activities that go on during the day in a major medical center and tried to rank order them in terms of degree of difficulty, or judgment required, or risk of error, or damage that can result from an error of omission or (...) an error of commission, at the top of the list one might consider the teaching of a surgical resident at the operating table by a senior experienced surgeon, hours on end, often emotionally draining. (shrink)

Thank you very much, Ladies and Gentleman. I am very honored by the invitation to give a keynote address at this very informative, national meeting, before such a distinguished audience.If you made a list of the hundreds of different activities that go on during the day in a major medical center and tried to rank order them in terms of degree of difficulty, or judgment required, or risk of error, or damage that can result from an error of omission or (...) an error of commission, at the top of the list one might consider the teaching of a surgical resident at the operating table by a senior experienced surgeon, hours on end, often emotionally draining. (shrink)

al-juzʼ al-awwal. Ḥiwār al-ḥukamāʼ (Rasāʼil fī al-naqd al-falsafī) -- al-juzʼ al-thānī. Rasāʼil ilá al-faylasūf Diyūjīnūs (Ḥiwār fī al-naqd al-falsafī) -- al-juzʼ al-thālith. Rasāʼil ilá al-Malik al-faylasūf Mārkūs Aurlīūs -- al-juzʼ al-rābiʻ. Rasāʼil ilá rajul ḥasan al-nīyah (Ḥiwār fī al-naqd al-falsafī) -- al-juzʼ al-khāmis. Ḥiwār fī naqd al-ʻaql al-ḥaḍārī (Ḥiwār fī al-naqd al-falsafī).

We show the Borel Conjecture is consistent with the continuum large.

In this paper we study the question assuming MA+⌝CH does Sacks forcing or Laver forcing collapse cardinals? We show that this question is equivalent to the question of what is the additivity of Marczewski's ideals 0. We give a proof that it is consistent that Sacks forcing collapses cardinals. On the other hand we show that Laver forcing does not collapse cardinals.