Lucas Mann

baseball in the middle of everywhere

Class A

Lucas Mann was only thirteen years old when his brother Josh--charismatic and ambitious, funny and sadistic, violent and vulnerable--died of a heroin overdose. Although his brief life is ultimately unknowable, Josh is both a presence and an absence in the author's life that will not remain unclaimed. As Josh's story is told in kaleidoscopic shards of memories assembled from interviews with his friends and family, as well as from the raw material of his journals, a revealing, startling portrait unfolds. At the same time, Mann pulls back to examine his own complicated feelings and motives for recovering memories of his brother's life, searching for a balance between the tension of inevitability and the what ifs that beg to be asked. Through his investigation, Mann also comes to redefine his own place in a family whose narrative is bisected by the tragic loss. Unstinting in its honesty, captivating in its form, and profound in its conclusions, Lord Fear more than confirms the promise of Mann's earlier book, Class A; with it, he is poised to enter the ranks of the best young writers of his generation.

A Memoir

Lord Fear

An intimate portrait of a marriage intertwined with a meditation on reality TV that reveals surprising connections and the meaning of an authentic life. A VINTAGE ORIGINAL. In Lucas Mann's trademark vein--fiercely intelligent, self-deprecating, brilliantly observed, idiosyncratic, personal, funny, and infuriating--Captive Audience is an appreciation of reality television wrapped inside a love letter to his wife, with whom he shares the guilty pleasure of watching "real" people bare their souls in search of celebrity. Captive Audience resides at the intersection of popular culture with the personal; the exhibitionist impulse, with the schadenfreude of the vicarious, and in confronting some of our most suspect impulses achieves a heightened sense of what it means to live an authentic life and what it means to love a person.

On Love and Reality TV

Captive Audience

Ben Heuer

Annette Werner

For an abeloid variety A over a complete algebraically closed field extension K of Qp, we construct a p-adic Corlette-Simpson correspondence, namely an equivalence between finite-dimensional continuous K-linear representations of the Tate module and a certain subcategory of the Higgs bundles on A. To do so, our central object of study is the category of vector bundles for the v-topology on the diamond associated to A. We prove that any pro-finite-étale v-vector bundle can be built from pro-finite-étale v-line bundles and unipotent v-bundles. To describe the latter, we extend the theory of universal vector extensions to the v-topology and use this to generalise a result of Brion by relating unipotent v-bundles on abeloids to representations of vector groups.

Lucas Mann

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