**The first book in a new series featuring Allie Cobb brings the New York literary agent back to her Hoosier home town where a mysterious death keeps everyone on spoiler alert . . .** **** Allie Cobb left home for the literary circles of Manhattan to make her name out from under the shadow of he
A Literal Mess
โ Scribed by Kenney, J C
- Book ID
- 110307201
- Publisher
- Kensington
- Year
- 2018
- Tongue
- ar-SA
- Weight
- 131 KB
- Series
- Allie Cobb 1
- Category
- Fiction
- ISBN-13
- 9781516108565
No coin nor oath required. For personal study only.
โฆ Synopsis
The first book in a new series featuring Allie Cobb brings the New York literary agent back to her Hoosier home town where a mysterious death keeps everyone on spoiler alert . . .
Allie Cobb left home for the literary circles of Manhattan to make her name out from under the shadow of her legendary father. Now his death brings her and her rescue cat Ursula back to the southern Indiana town of Rushing Creek, population: 3,216. But a tragic new chapter hits the presses when the body of her father's hard-drinking, #1 bestselling client is found under the historic town bridge. The local police suspect foul play and their prime candidate for murder is the author's daughter--Allie's longtime friend.
Determined to clear her bestie, Allie goes into fact-checking amateur detective mode while trying to ignore the usual rumormongers. Those with means, motive, and opportunity include the vic's ex-wife, his rejected girlfriend, the mayor, and a rival agent...
๐ SIMILAR VOLUMES
**The first book in a new series featuring Allie Cobb brings the New York literary agent back to her Hoosier home town where a mysterious death keeps everyone on spoiler alert . . .** **** Allie Cobb left home for the literary circles of Manhattan to make her name out from under the shadow of he
## Abstract We introduce a family of matrices that define logics in which paraconsistency and/or paracompleteness occurs only at the level of literals, that is, formulas that are propositional letters or their iterated negations. We give a sound and complete axiomatization for the logic defined by