Artificial intelligence is likely to undermine the anthropocentrism of humanism, the master narrative that undergirds the modern world. Humanity will need a new story to structure our beliefs and cooperation around. As different regions explore posthumanist alternatives through fiction, they bring with them distinct traditions of thought. The Swedish TV series _Real Humans_ (2012–2014) and its British remake, _Humans_ (2015–2018), dramatize the challenge of freeing oneself from cultural presumptions. When negotiating personhood with humanoid robots, the Swedish protagonist family presupposes a (...) social-democratic ethos, which is a trace of Scandinavian humanism that carries into the family’s posthumanist beliefs. Using Heideggerian and related perspectives, I analyze these series to make a case for a _dataist_ ontology with potential to re-enchant the modern world and bring forth a new epoch of being. Such a master narrative of _algorithmic universality_ could be facilitated by a new level of interconnectedness made possible by AI. This ontology fulfills the requirements of Robbins and Horta (Introduction, Cosmopolitanisms. New York University Press, New York, pp 1–17, 2017) who call for a cosmopolitanism of inclusivity with room for overlapping conceptions to remedy our present era’s international dysfunction. The Swedish and British TV series suggest that even if humanity’s uniting around a dataist master narrative were to be driven by intercultural competition, the decisive choice might be out of human hands. Paradoxically, such disempowering in terms of agency is portrayed as necessary for human _re-enchantment_. (shrink)

Collected articles on Islamic Ethics, doctrines. and Ahmadiyya family.

On the rights of husband and wife according to Islamic teachings.

An ordering (≤K) on maximal almost disjoint (MAD) families closely related to destructibility of MAD families by forcing is introduced and studied. It is shown that the order has antichains of size.

Let κ be a regular cardinal and P a partial ordering preserving the regularity of κ. If P is (κ-Baire and) of density κ, then there is a mad family on κ killed in all generic extensions (if and) only if below each p∈P there exists a κ-sized antichain. In this case a mad family on κ is killed (if and) only if there exists an injection from κ onto a dense subset of Ult(P) mapping the elements of onto nowhere (...) dense sets. If 2< κ =κ, then in each generic extension of V, in which κ is the minimal cardinal obtaining new subsets, some mad family on κ is killed or an independent subset of κ appears. Also, the κ-Suslin Hypothesis holds iff there exists a mad family on κ which is killed in each generic extension containing new subsets of κ and preserving P(λ) for λ<κ. (shrink)

Two sets are said to be almost disjoint if their intersection is finite. Almost disjoint subsets of [ω]ω and ωω have been studied for quite some time. In particular, the cardinal invariants \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathfrak{a}}$$\end{document} and \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathfrak{a}_e}$$\end{document}, defined to be the minimum cardinality of a maximal infinite almost disjoint family of [ω]ω and ωω respectively, are known to be consistently less than \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} (...) \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathfrak{c}}$$\end{document}. Here we examine analogs for functions in \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathbb{R}^\omega}$$\end{document} and projections on l2, showing that they too can be consistently less than \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mathfrak{c}}$$\end{document}. (shrink)

Let ${\cal I}$ be an ideal on ω. By cov${}_{}^{\rm{*}}$ we denote the least size of a family ${\cal B} \subseteq {\cal I}$ such that for every infinite $X \in {\cal I}$ there is $B \in {\cal B}$ for which $B\mathop \cap \nolimits X$ is infinite. We say that an AD family ${\cal A} \subseteq {\cal I}$ is a MAD family restricted to${\cal I}$ if for every infinite $X \in {\cal I}$ there is $A \in {\cal A}$ such that $|X\mathop (...) \cap \nolimits A| = \omega$. Let a$\left$ be the least size of an infinite MAD family restricted to ${\cal I}$. We prove that If $max${a,cov${}_{}^{\rm{*}}\}$ then a$\left = {\omega _1}$, and consequently, if ${\cal I}$ is tall and $\le {\omega _2}$ then a$\left = max$ {a,cov${}_{}^{\rm{*}}\}$. We use these results to prove that if c$\le {\omega _2}$ then o$= \overline o$ and that as$= max${a,non$\}$. We also analyze the problem whether it is consistent with the negation of CH that every AD family of size ω1 can be extended to a MAD family of size ω1. (shrink)

Using almost disjoint coding we prove the consistency of the existence of a definable ω-mad family of infinite subsets of ω together with.

Let κ < λ be regular uncountable cardinals. Using a finite support iteration (in fact a matrix iteration) of ccc posets we obtain the consistency of b = a = κ < s = λ. If μ is a measurable cardinal and μ < κ < λ, then using similar techniques we obtain the consistency of b = κ < a = s = λ.

We show that Hechler’s forcings for adding a tower and for adding a mad family can be represented as finite support iterations of Mathias forcings with respect to filters and that these filters are $${\mathcal {B}}$$ B -Canjar for any countably directed unbounded family $${\mathcal {B}}$$ B of the ground model. In particular, they preserve the unboundedness of any unbounded scale of the ground model. Moreover, we show that $${\mathfrak {b}}=\omega _1$$ b = ω 1 in every extension by the (...) above forcing notions. (shrink)

In set theory without the Axiom of Choice ( $\mathsf {AC}$ ), we investigate the open problem of the deductive strength of statements which concern the existence of almost disjoint and maximal almost disjoint (MAD) families of infinite-dimensional subspaces of a given infinite-dimensional vector space, as well as the extension of almost disjoint families in infinite-dimensional vector spaces to MAD families.

In this survey paper we collect several known results on destroying tall ideals on countable sets and maximal almost disjoint families with forcing. In most cases we provide streamlined proofs of the presented results. The paper contains results of many authors as well as a preview of results of a forthcoming paper of Brendle, Guzmán, Hrušák, and Raghavan.

We show that the existence of a ${\Pi^1_1}$ -definable mad family is consistent with the existence of a ${\Delta^{1}_{3}}$ -definable well-order of the reals and ${\mathfrak{b}=\mathfrak{c}=\aleph_3}$.

We prove that Martin’s Axiom implies the existence of a Cohen-indestructible mad family such that the Mathias forcing associated to its filter adds dominating reals, while \ is consistent with the negation of this statement as witnessed by the Laver model for the consistency of Borel’s conjecture.

We continue with the study of the Katětov order on MAD families. We prove that Katětov maximal MAD families exist under $\mathfrak {b=c}$ and that there are no Katětov-top MAD families assuming $\mathfrak {s\leq b}.$ This improves previously known results from the literature. We also answer a problem form Arciga, Hrušák, and Martínez regarding Katětov maximal MAD families.

We show that is consistent with the existence of a -definable wellorder of the reals and a -definable ω-mad subfamily of [ω]ω.

We show the consistency of ${\frak o} <{\frak d}$ where ${\frak o}$ is the size of the smallest off-branch family, and ${\frak d}$ is as usual the dominating number. We also prove the consistency of ${\frak b} < {\frak a}$ with large continuum. Here, ${\frak b}$ is the unbounding number, and ${\frak a}$ is the almost disjointness number.

Let A[ω]ω be a maximal almost disjoint family and assume P is a forcing notion. Say A is P-indestructible if A is still maximal in any P-generic extension. We investigate P-indestructibility for several classical forcing notions P. In particular, we provide a combinatorial characterization of P-indestructibility and, assuming a fragment of MA, we construct maximal almost disjoint families which are P-indestructible yet Q-destructible for several pairs of forcing notions . We close with a detailed investigation of iterated Sacks indestructibility.

We show in ZFC that the existence of completely separable maximal almost disjoint families of subsets of $\omega $ implies that the modal logic $\mathbf {S4.1.2}$ is complete with respect to the Čech–Stone compactification of the natural numbers, the space $\beta \omega $. In the same fashion we prove that the modal logic $\mathbf {S4}$ is complete with respect to the space $\omega ^*=\beta \omega \setminus \omega $. This improves the results of G. Bezhanishvili and J. Harding in [4], (...) where the authors prove these theorems under stronger assumptions. Our proof is also somewhat simpler. (shrink)

We show in ZFC that the existence of completely separable maximal almost disjoint families of subsets of $\omega $ implies that the modal logic $\mathbf {S4.1.2}$ is complete with respect to the Čech–Stone compactification of the natural numbers, the space $\beta \omega $. In the same fashion we prove that the modal logic $\mathbf {S4}$ is complete with respect to the space $\omega ^*=\beta \omega \setminus \omega $. This improves the results of G. Bezhanishvili and J. Harding in [4], (...) where the authors prove these theorems under stronger assumptions. Our proof is also somewhat simpler. (shrink)

The main topics of this thesis are cardinal invariants, P -points and MAD families. Cardinal invariants of the continuum are cardinal numbers that are bigger than $\aleph _{0}$ and smaller or equal than $\mathfrak {c}.$ Of course, they are only interesting when they have some combinatorial or topological definition. An almost disjoint family is a family of infinite subsets of $\omega $ such that the intersection of any two of its elements is finite. A MAD family is a maximal (...) almost disjoint family. An ultrafilter $\mathcal {U}$ on $\omega $ is called a P-point if every countable $\mathcal {B\subseteq U}$ there is $X\in $ $\mathcal {U}$ such that $X\setminus B$ is finite for every $B\in \mathcal {B}.$ This kind of ultrafilters has been extensively studied, however there is still a large number of open questions about them.In the preliminaries we recall the principal properties of filters, ultrafilters, ideals, MAD families and cardinal invariants of the continuum. We present the construction of Shelah, Mildenberger, Raghavan, and Steprāns of a completely separable MAD family under $\mathfrak {s\leq a}.$ None of the results in this chapter are due to the author.The second chapter is dedicated to a principle of Sierpiński. The principle $\left $ of Sierpiński is the following statement: There is a family of functions $\left \{ \varphi _{n}:\omega _{1}\longrightarrow \omega _{1}\mid n\in \omega \right \} $ such that for every $I\in \left [ \omega _{1}\right ] ^{\omega _{1}}$ there is $n\in \omega $ for which $\varphi _{n}\left [ I\right ] =\omega _{1}.$ This principle was recently studied by Arnie Miller. He showed that this principle is equivalent to the following statement: There is a set $X=\left \{ f_{\alpha }\mid \alpha \alpha $ then $f_{\beta }\cap g$ is infinite. Miller showed that the principle of Sierpiński implies that non $\left =\omega _{1}.$ He asked if the converse was true, i.e., does non $\left =\omega _{1}$ imply the principle $\left $ of Sierpiński? We answer his question affirmatively. In other words, we show that non $\left =\omega _{1}$ is enough to construct an $\mathcal {IE}$ -Luzin set. It is not hard to see that the $\mathcal {IE}$ -Luzin set we constructed is meager. This is no coincidence, because with the aid of an inaccessible cardinal, we construct a model where non $\left =\omega _{1}$ and every $\mathcal {IE}$ -Luzin set is meager.The third chapter is dedicated to a conjecture of Hrušák. Michael Hrušák conjectured the following: Every Borel cardinal invariant is either at most non $\left $ or at least cov $\left $. Although the veracity of this conjecture is still an open problem, we were able to obtain some partial results: The conjecture is false for “Borel invariants of $\omega _{1}^{\omega }$ ” nevertheless, it is true for a large class of definable invariants. This is part of a joint work with Michael Hrušák and Jindřich Zapletal.In the fourth chapter we present a survey on destructibility of ideals and MAD families. We prove several classic theorems, but we also prove some new results. For example, we show that every almost disjoint family of size less than $\mathfrak {c}$ can be extended to a Cohen indestructible MAD family is equivalent to $\mathfrak {b=c}$. A MAD family $\mathcal {A}$ is Shelah–Steprāns if for every $X\subseteq \left [ \omega \right ] ^{<\omega }\setminus \left \{ \emptyset \right \} $ either there is $A\in \mathcal {I}\left $ such that $s\cap A\neq \emptyset $ for every $s\in X$ or there is $B\in \mathcal {I}\left $ that contains infinitely many elements of X $ denotes the ideal generated by $\mathcal {A}$ ). This concept was introduced by Raghavan which is connected to the notion of “strongly separable” introduced by Shelah and Steprāns. We prove that Shelah–Steprāns MAD families have very strong indestructibility properties: Shelah–Steprāns MAD families are indestructible for “many” definable forcings that does not add dominating reals. According to the author’s best knowledge, this is the strongest notion that has been considered in the literature so far. In spite of their strong indestructibility, Shelah–Steprāns MAD families can be destroyed by a ccc forcing that does not add unsplit or dominating reals. We also consider some strong combinatorial properties of MAD families and show the relationships between them.The fifth chapter is one of the most important chapters in the thesis. A MAD family $\mathcal {A}$ is called $+$ -Ramsey if every tree that branches into $\mathcal {I}\left $ -positive sets has an $\mathcal {I}\left $ -positive branch. Michael Hrušák’s first published question is the following: Is there a $+$ -Ramsey MAD family? It was previously known that such families can consistently exist. However, there was no construction of such families using only the axioms of ZFC. We solve this problem by constructing such a family without any extra assumptions.In the fourth and fifth chapters, we introduce several notions of MAD families, in the sixth chapter we prove several implications and non implications between them. We construct several MAD families with different properties.In the seventh chapter we build models without P -points. We show that there are no P -points after adding Silver reals either iteratively or by the side by side product. These results have some important consequences: The first one is that is its possible to get rid of P -points using only definable forcings. This answers a question of Michael Hrušák. We can also use our results to build models with no P -points and with arbitrarily large continuum, which was also an open question. These results were obtained with David Chodounský.prepared by Osvaldo Guzmán GonzálezE-mail : [email protected] : https://arxiv.org/abs/1810.09680. (shrink)

We show that the non-existence of mad families is equiconsistent with \, answering an old question of Mathias. We also consider the above result in the general context of maximal independent sets in Borel graphs, and we construct a Borel graph G such that \ “there is no maximal independent set in G” is equiconsistent with \ “there exists an inaccessible cardinal”.

Starting from a model with a Laver-indestructible supercompact cardinal $$\kappa $$, we construct a model of $$ZF+DC_{\kappa }$$ where there are no $$\kappa $$ -mad families.

A maximal almost disjoint (mad) family $\mathscr{A} \subseteq [\omega]^\omega$ is Cohen-stable if and only if it remains maximal in any Cohen generic extension. Otherwise it is Cohen-unstable. It is shown that a mad family, A, is Cohen-unstable if and only if there is a bijection G from ω to the rationals such that the sets G[A], A ∈A are nowhere dense. An ℵ 0 -mad family, A, is a mad family with the property that given any countable family $\mathscr{B} \subset (...) [\omega]^\omega$ such that each element of B meets infinitely many elements of A in an infinite set there is an element of A meeting each element of B in an infinite set. It is shown that Cohen-stable mad families exist if and only if there exist ℵ 0 -mad families. Either of the conditions b = c or $\mathfrak{a} ) implies that there exist Cohen-stable mad families. Similar results are obtained for splitting families. For example, a splitting family, S, is Cohen-unstable if and only if there is a bijection G from ω to the rationals such that the boundaries of the sets G[S], S ∈S are nowhere dense. Also, Cohen-stable splitting families of cardinality ≤ κ exist if and only if ℵ 0 -splitting families of cardinality ≤ κ exist. (shrink)

We consider maximal almost disjoint families of block subspaces of countable vector spaces, focusing on questions of their size and definability. We prove that the minimum infinite cardinality of such a family cannot be decided in ZFC and that the “spectrum” of cardinalities of mad families of subspaces can be made arbitrarily large, in analogy to results for mad families on ω. We apply the author’s local Ramsey theory for vector spaces [32] to give partial results concerning (...) their definability. (shrink)

Michel Foucault was the first to embed the roots of human sexuality in discipline and biopolitics, therefore revolutionizing our conception of sex and its relationship to society, economics, and culture. Yet over the past two decades, scholars have limited themselves to the study of Foucault's _History of Sexuality_, volume 1 paying lesser attention to his equally explosive _History of Madness_. In this earlier volume, Foucault recasts Western rationalism as a project that both produces and represses sexual deviants, calling out the (...) complicity of modern science and the exclusionary nature of family morality. By reclaiming these deft moves, Lynne Huffer teases out exciting new strands of Foucauldian thought. She then revisits the theorist's ethical work in light of these discoveries, divining an ethics of eros that sees sexuality as a lived experience we are repeatedly called on to remember. Throughout her study, Huffer weaves her own experiences together with Foucault's, sampling from unpublished interviews and other archived materials in order to intimately rework the problem of sexuality as a product of reason. (shrink)

Assuming the existence of a supercompact cardinal, we construct a model where, for some uncountable regular cardinal κ, there are no κ‐mad families.

Against a background of anxious evocation of Dionysiac rites, Euripides'Heraclesstages the extreme degradation of the tragic hero who, as a consequence of the hatred of a divinity, loses his heroic traits and above all his human ones in the exercise of brutal violence. By comparing Heracles in the grip of madness to a furious bull assailing its prey, the tragedian clearly shows the inexorability of the divine will and its arbitrariness, and emphasizes madness itself through images traditionally associated with the (...) bull. However, the reference to monstrosity and animals does not only involve Heracles, but also concerns the representation of Lyssa, the demon of madness sent by Hera to induce Heracles to slaughter his own family. This representation of Lyssa includes the monstrous and disturbing Gorgon and the dog, set alongside the metaphor of hunting, which in turn highlight the link between the demon and the Erinyes, those other bringers of madness. (shrink)

According to [M.S. Kurilić, Cohen-stable families of subsets of the integers, J. Symbolic Logic 66 257–270], adding a Cohen real destroys a splitting family on ω if and only if is isomorphic to a splitting family on the set of rationals, , whose elements have nowhere dense boundaries. Consequently, implies the Cohen-indestructibility of . Using the methods developed in [J. Brendle, S. Yatabe, Forcing indestructibility of MAD families, Ann. Pure Appl. Logic 132 271–312] the stability of splitting (...) class='Hi'>families in several forcing extensions is characterized in a similar way . Also, it is proved that a splitting family is preserved by the Sacks forcing if and only if it is preserved by some forcing which adds a new real. The corresponding hierarchy of splitting families is investigated. (shrink)

Madness and emotion could be said to share, to a certain extent, their definition as kinds of human response to influences from their environment. The connection between madness and emotion is stressed in modern psychological observations establishing strong links between the causation of madness and human emotionality. Despite the fact that similar insights were absent from Greek medical theorists, or indeed from other contemporary writers, this would come as no surprise to either Sophokles or Euripides. Both tragedians handled their material (...) in such a way as to demonstrate how the strong pressures of familial or social influences can lead to mental disturbance. While it is most probably Sophokles who, for the first time, turns to the influence of internal forces in the process of madness, the lack of subject matter in his surviving plays allows us little scope for further comparison. On the other hand, Euripides seems to have dedicated more of his portrayals to madness. These portrayals offer an almost unique opportunity to examine the introduction, not only in drama but perhaps in the whole of Greek literature, of the emotions as contributing factors in madness. (shrink)

This article draws on recent research in the medical humanities to analyze two contemporary Chinese films: Zhang Yuan's Sons (1996) and Zhou Xiaowen's The Common People (1998). By portraying psychic and physical anguish in ways that refuse to divorce biology from culture, such films offer rare moral dialogues on biomedical issues and contribute a cross-cultural perspective invaluable to the task of responding to illness and suffering.

We study the notion of [Formula: see text]-MAD families where [Formula: see text] is a Borel ideal on [Formula: see text]. We show that if [Formula: see text] is any finite or countably iterated Fubini product of the ideal of finite sets [Formula: see text], then there are no analytic infinite [Formula: see text]-MAD families, and assuming Projective Determinacy and Dependent Choice there are no infinite projective [Formula: see text]-MAD families; and under the full Axiom of Determinacy (...) [Formula: see text][Formula: see text] or under [Formula: see text] there are no infinite [Formula: see text]-mad families. Similar results are obtained in Solovay’s model. These results apply in particular to the ideal [Formula: see text], which corresponds to the classical notion of MAD families, as well as to the ideal [Formula: see text]. The proofs combine ideas from invariant descriptive set theory and forcing. (shrink)

We show that Miller partition forcing preserves selective independent families and P-points, which implies the consistency of $\mbox {cof}(\mathcal {N})=\mathfrak {a}=\mathfrak {u}=\mathfrak {i}<\mathfrak {a}_T=\omega _2$. In addition, we show that Shelah’s poset for destroying the maximality of a given maximal ideal preserves tight mad families and so we establish the consistency of $\mbox {cof}(\mathcal {N})=\mathfrak {a}=\mathfrak {i}=\omega _1<\mathfrak {u}=\mathfrak {a}_T=\omega _2$.

In lieu of an abstract, here is a brief excerpt of the content:Hazel E. Barnes FLAUBERT AND SARTRE ON MADNESS IN KING LEAR T'oward the end of the second volume of The Family Idiot (L'Idiot de la famille), in a section called "Exercises and Reading," Sartre discusses Flaubert's reading of Shakespeare.1 In the context Sartre describes how Flaubert spent his time during one of the rare periods when he was not even attempting to write anything; more than two years elapsed (...) between the completion of the first Sentimental Education in January 1845 and die beginning of his collaboration widi Maxime Du Camp on La Bretagne. Along with doing desultory background reading for "an oriental tale," and analyzing the plays ofVoltaire, Flaubert claimed to be studying the Greek and Roman authors and a selected few of the later "great immortals." Sartre shows that Flaubert's way of reading them was entirely different from the critical analysis which he directed on the work of his contemporaries. Essentially it was a series of"rereadings," and its purpose was not to gain knowledge or even a fuller understanding of the text. In a letter to Mlle de Chantepie, Flaubert counsels her to take one of the great writers and "study him in depth," reading from beginning to end and then starting over again: "But do not read, as children read, to amuse yourself, nor as the ambitious read, to instruct yourself. No, read so as to live. Create in your soul an intellectual atmosphere which will be compounded from the emanation of all the great minds."2 How can Flaubert both counsel his correspondent to study in depdi and not to seek instruction? The kind ofstudy he has in mind, Sartre claims, is comparable to the way in which an amateur pianist might "study" Chopin, where die aim is not to understand analytically but to perfect a particular interpretation and to evoke a certain aesdietic reaction. Flaubert resists instruction because new knowledge risks forcing change. What he wants is 211 2 1 2 Philosophy and Literature to rediscover the same eternal truths and emotions.3 It is also to find inspiration for his own dreams, an oneiric reading. In this connection Sartre makes two important points. First, in striving to cultivate for the soul "an intellectual atmosphere... compounded from the emanation of all the great minds," the artist is adding so many strings to his lyre — the laugh of Rabelais, the cosmic passions of Shakespeare, the skepticism of Montaigne. This is whyJules at the end of die first Sentimental Education plans to study die great writers, beginning with Homer — not to learn dieir technique but to enlarge the artist's sensibility. Sartre's second point is made apropos of Flaubert's rereading of Shakespeare. Flaubert fluctuates between two responses. Sometimes he is depressed at the thought of his own lack of genius in comparison with Shakespeare. "That good man will drive me mad.... All odiers seem to me children beside him."* At odier times he experiences what Sartre calls a "glorifying identification." It is as though in imagination he becomes Shakespeare. In part this is because, as he writes in this same letter, we artists "breathe in our existence by means of die sentence." Sartre notes that for Flaubert the existence in question is a literary reality, not that of die everyday world; we may breathe it in either dirough writing or through reading. At this particular moment in his life, Sartre argues, Flaubert's program of study was in bad faith. He allowed die imaginary identification to suffice. Sartre goes so far as to say, "He reads in order not to write; in diis masturbatory substitute for the act, he makes himself an aumor all at once, under anodier name, in order not to work at becoming the writer of genius he wants to be." This comment makes sense if we recall Flaubert's situation in 1845-47. After the nervous crisis at Pont-L'Evêque he knew that either he would be a writer or he would remain a feeble invalid, an object of pity, the "family idiot." "There he is, dien, paralyzed by two opposing forces: hope and die fear of being disappointed " (p. 2021). No wonder he... (shrink)

In lieu of an abstract, here is a brief excerpt of the content:Lynn Huffer's Mad For Foucault:An Analysis of Historical Eros?Laura HengeholdMad for Foucault is a remarkably beautiful book balanced on the edges between the personal, the impersonal, and the public and reflected through Foucault's own struggles to establish those divides. Huffer's goal in Mad for Foucault is to draw scholarly attention to the emotional and ethical content of Foucault's writing, as well as to assess the risks of queer theory's (...) dependence on dialectics and psychoanalytic theory. Reading History of Sexuality I in light of History of Madness, she argues, renders the ethical aspects of Foucault's early project clear and reveals the continuity with his later work on ethics, putting the central concerns of queer theory in a different light. But this continuity is only visible through attention to the lyrical force resulting from tensions between these edges, which also separate genders and epochs, as if Las Meninas were to draw the viewer's gaze toward a fractured mirror rather than a sovereign one.The elements of History of Sexuality I that have been most important for the queer theorists Huffer engages are Foucault's attempt to date the shifts from a perception of sinful acts to a perception of homosexual personality types, and his warning that reifying such personality types as "identities" in hopes of liberation from heterosexist oppression continues to support the social mechanisms that identify personal truth with sexuality. Some (associated with Judith Butler) have tried to develop an account of agency that owes less to the exclusions of traditional moral and psychological theories but risks establishing its own hierarchies of psychic "health." Others (Lee Edelman is exemplary) [End Page 226] have also argued that the affects associated with these acts and identities, and possibly the ethical attitudes arising from these affects, are historical effects that must be bracketed in the name of resisting biopower (Huffer 2010, 94-95).Both groups, Huffer argues, have merely performed a dialectical reversal within the order of sexualities inherited from the nineteenth century, without appreciating Foucault's effort to cast the very terms of that order into question—above all, in History of Madness (Huffer 2010, 113-16). What is more disturbing, both sides have enlisted psychoanalysis on their behalf, although Foucault remained skeptical of psychoanalysis. In History of Madness (2006a), Foucault's skepticism was justified in the name of the affective attachments of queer life and his deeply felt fascination for the traces of a sexual hybridity almost erased from European history. For Huffer, the real question posed by both History of Sexuality I and History of Madness is not, as queer theorists might believe, "why sexuality became a moral issue" (and how might it cease to be one) but who was buried when the nineteenth-century medicalization of sexuality replaced erotic experience with explanations of sexual abnormalities (2010, 229). She reads Foucault's work as a meditation on the ethical tragedy presented by the scattered ashes of even "infamous men."Although there are many themes I could address, I will let my comments be guided by Huffer's reading of the explicit and implicit critique of psychoanalysis found in Foucault's work, and its relation to Foucault's ambivalent Kantianism (2010, 127-33, 134). This critique comes from several directions. First, throughout all his works, including Archeology of Knowledge, Foucault criticizes interpretive approaches to the historical record and to human speech. Practices such as "commentary" reduce the variety of events that can be perceived in the historical field and turn some into the content or meaning of others, which are thereby privileged metaphysically as "more real." Second, Foucault criticizes power relations forcing some to confess and to interpret the products of their own confession in terms of the meanings religious or medical authorities insist on finding there. From the seventeenth century through the present, such authorities have identified work and family-oriented behavior as "reasonable" and have forced those whose behavior does not fit those terms to understand themselves as deviations from that norm (Huffer 2010, 105, 107-108).Third, according to Huffer, Foucault subjects belief in the psyche as scientific object and focus of work on the self to historical analysis... (shrink)

This article provides a reading and analysis of Foucault’s 1973-4 lecture course Le pouvoir psychiatrique. It begins by situating the course within the wider context of Foucault’s work, notably in relation to Histoire de la folie and the move of the early 1970s to the conceptual tools of power and genealogy. It is argued that Le pouvoir psychiatrique is a rewriting of the last part of Histoire de la folie from the perspective of these new conceptual tools. Analysis then moves (...) to more thematic concerns, showing how this course enriches our understanding of Foucault’s work on the sources of power, the individual and the family, and the spaces of the disciplinary society. Particular focus is given to the role of the army, public health, the hospital, children, women and hospital architecture. The article concludes by showing how the themes of this course, while not worked up for publication themselves, point the way to concerns in Foucault’s later work, notably The History of Sexuality and collaborative work on urban medicine and habitat. (shrink)

We study the notion of ????-MAD families where ???? is a Borel ideal on ω. We show that if ???? is any finite or countably iterated Fubini product of the ideal of finite sets Fin, then there are no analytic...