Maran ha-g. R. A. Y. L. Shṭinman z. ts. ṿe-ḳ.l. -- Rabotenu meʼore ha-dor -- Ḳiyum ha-ʻolam ʻa. y. Torah be-mishnat rabotenu -- Maran Rabi Gedalyah Aizman z. ts. ṿe-ḳ.l.

A guide to self-improvement from the great thinkers of Judaism.

Ḥeleḳ 1. Hilkhot kibud av ṿa-em u-khevod rabo -- ḥeleḳ 2. Hilkhot lashon ha-raʻ u-rekhilut ʻal ha-Ḥ. ḥ. ṿe-ʻinyene emet ṿe-sheḳer.

Ḥeleḳ 1. Hilkhot kibud av ṿa-em u-khevod rabo -- ḥeleḳ 2. Hilkhot lashon ha-raʻ u-rekhilut ʻal ha-Ḥ. ḥ. ṿe-ʻinyene emet ṿe-sheḳer.

1. Lo taḥamod. Lo titʼaṿeh. Lo taḥanifu. Isur genevat daʻat. Lo teḳalel. Lo tiḳom ṿe-lo tiṭor -- ḥeleḳ 2. Lo tiśna ṿa-ahavat le-reʻakha. Ahavat ha-ger -- ḥeleḳ 3. Onaʼat devarim. Hilkhot panim. Onaʼat ha-ger -- ḥeleḳ 4. Isur hakaʼah. Mitsṿot maʻaḳeh. Shemirat ha-guf -- ḥeleḳ 6. Kibud av ṿe-em. Kibud melamde ha-Torah ve-ḥakhameha. Kibud kohen.

Haḳdamat Mesilat yesharim, śiḥah 1 -- Mesilat yesharim, śiḥah 2 -- Mesilat yesharim, śiḥah 3.

Claims concerning processes, claims of the form “xisφing”, have been the subject of renewed interest in recent years in the philosophy of action. However, this interest has frequently limited itself to noting certain formal features such claims have, and has not extended to a discussion of when they are true. This article argues that a claim of the form “xisφing” is true when what is happening withxis such that, if it is not interrupted, a φing will occur. It then applies (...) itself more directly to the case of action, arguing that when “xisφing” describesx's intentional action, it is true iffxis acting from a method she knows to be sufficient to φ, in the sense that if she is not interrupted in carrying out this method, she will φ. I use this criterion to argue that the carbon‐copier example Donald Davidson gives in “Intending” fails to refute Elizabeth Anscombe's claim that an agent who is φing intentionally knows that she is, because the agent in Davidson's example is not intentionally making the copies. (shrink)

Mifgash rishon. ʻAl ha-nefesh ṿe-ʻal ha-ʻarakhim -- Mifgash sheni. Pitui, akhzariyut ṿe-nashiyut -- Mifgash shelishi. Shomre ha-ḥayim, shomre ha-maṿet ṿe-shomre ha-seder, torat ha-yetsarim shel Zigmond Froid.