ḥeleḳ 1. Maʼamar rishon -- ḥeleḳ 2. Maʼamar sheni -- ḥeleḳ 3. Maʼamar shelishi -- ḥeleḳ 4. Maʼamar reviʻi-ḥamishi.

Avne Shelomoh -- Zikhron Shelomoh -- Daʻat Shelomoh.

ḥeleḳ 1. Oraḥ ḥayim. Mikhtavim -- ḥeleḳ 2. Hadrakhot be-ʻinyene Talmud-Torah ṿe-ḥinukh ... -- ḥeleḳ 3. Liḳuṭim, mikhtavim --.

In chapter one I cover the basic concepts developed in Being and Nothingness, notable those of "temporality," "negation," "anguish" and "bad faith." In chapter two I move from the individual as the center of free action, to the individual in relation to the Other. In chapter three I attempt to unify the perspectives in the first two chapter and present a theory of action. In chapter four I introduce the reader to the Critique and establish its thematic links with Being (...) and Nothingness. In chapter five I analyze the ramifications of the concept of the practico-inert, which, for Sartre, is inseparable from human sociality. In chapter six I deal with the concept of organization, which refers to the contradictions within the social group as it moves into advanced stages of social integration. In chapter seven I cover the concepts of power and authority. Chapter eight deals with the idea of dialectical humanism and highlights essential concepts in the work by way of concluding it. --Introduction. (shrink)

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)

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.

Torat Yesharim -- Tehilat Yesharim -- Avot Yesharim -- Sheʼelat Yesharim.

Existentialism and Sociology is the first work to systematically and critically analyze the existential ideas of Jean-Paul Sartre and to demonstrate their importance and connection to central sociological categories found in the theories of Weber, Durkheim, Freud, Mead, and others.

Sefer ha-Roḳeaḥ -- Sefer Eldad ha-Dani -- Sibuv Rabi Petaḥyah -- Sefer Har Adonai.

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.

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

[1] ʻAl ʻinyene ḥinukh ha-banim ṿeha-banot ṿi-yeme ha-baḥarut-- [2] ʻAl ʻinyene derekh ha-Ḥasidut lesayeaʻ le-zulato be-ruḥaniyut ṿe-nilṿeh elaṿ mikhteve ḳodesh be-ʻinyan zeh.