The Gathering by Anne Enright

By Anne Enright

The 9 surviving young ones of the Hegarty extended family assemble in Dublin for the wake in their wayward brother Liam. It wasn't the drink that killed him -- even though that definitely helped -- it used to be what occurred to him as a boy in his grandmother's condo, within the iciness of 1968.

The collecting is a unique approximately love and unhappiness, approximately thwarted lust and unlimited wish, and the way our destiny is written within the physique, no longer within the stars.

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258. 3. On Second- Order Logic 45 by "all" and "some," among others (even though these notions are almost never quantified over) . In the second place, unlike planet or field, the notions of set, class, property, concept, and relation, etc. have often been considered to be distinctively logical notions, probably for some such very simple reason as that anything whatsoever may belong to a set , have a property, or bear a relation. That some set- or relation-existence assertions are counted as logical truths in second- or higher-order systems does not, it seems to me, suffice to disqualify them as systems of logic, as a system would be disqualified if it classified as a truth of logic the existence of a planet with at least two satellites.

First of all, "in second-order logic one quantifies over sets, " There are certain (second-order) sentences of any given language that will be classified by second-order logic as logical truths (Le. , as valid) , even though they assert , under any interpretation of the language whose domain forms a set , the existence of certain sorts of subsets of the domain. ) ":JXV'x(Xx <---t --':1: E x ) " and ":JXV'x(Xx <---t x = " x) are two examples. Thus, unless there exist sets of the right sorts , these sentences will be false under certain interpretations.

O quulltifiahll' s('t. ' , of (,OI l l'HI', dOI'N 1 I0t. �Ht'\'t. t. ,nl , B i l l. " I \ t. oI'Y, wuu ld ILl. lu�t t . l ·m'l' l�sl \ \ I l pti()lls musl. I ll' l'cgurtled ILH " VIUlt . s: I L I t. r :f. y)" is not valid; it would thus seem that , despite its affinities with set theory and its vast commitments, second-order logic is not committed to the existence of even a two-membered set, Both of these difficulties, it seems to me, can be resolved by examining the notion of validity in second-order logic.

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