The Monster Squad
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- ¥550
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- ¥550
発行者による作品情報
Cat O'Neil is a smart, tough, L.A. vice-cop - or at least she was until she broke her captain's jaw. Out of a job, she winds up in rural Oregon, working for the county Sheriff's office in charge of the night shift, and a collection of deputies collectively known as the Monster Squad.
Caitlin's dreams of a peaceful life ticketing speeders and fishing for catfish turns into a nightmare of aggravation as she tries to keep her musclebound, under-trained, and undisciplined charges in order. And when one of them is murdered, and a Chinese hooker is found in his trunk, the only real suspects are the other monsters. Conducting her investigation in a community with more than it's share of violent crime, Cat finds herself trying to tame monsters and solve a murder at the same time - and she could get killed in the process.
PUBLISHERS WEEKLY
Computer programmer Angus's debut introduces scrappy, hard-boiled Los Angeles vice squad detective Caitlin O'Neil, who loses her job with the LAPD after she punches (and breaks the jaw of) a captain attempting to tie her promotion to sexual compliance. Signing on with the sheriff's department in Loren, Oreg., Caitlin is put in charge of the midnight shift, supervising a group of undertrained, roughneck officers called the Monster Squad. Determined to overcome the men's resentment at having a female boss, Caitlin uses wisecracks and put-downs to maintain her authority. While finding her way around the area, she learns that the bordering county is a haven for prostitution, drugs and crooked cops. After one of the Monsters is shot to death in his patrol car and a naked Asian prostitute is found in his trunk, Caitlin must determine whether one-or all-of the squad is involved in the next county's illegal activities and whether one of them might have killed a colleague. Growing accustomed to small-town routines, Caitlin gradually pieces together who killed the deputy and why. Gritty action scenes distinguish Caitlin's first appearance, but she herself rarely exhibits more than two dimensions.
