LDR |||||nam a22|||||8i 4500
001 2859889
005 20250430141439.0
008 210716s2021 nyu e 000 1 eng
010 $a2021032919
020 $a9781984818508 (hardcover)
020 $a1984818503 (hardcover)
020 $a9781984818522
035 $a(SKY)sky303510384
040 $aDLC $beng $erda $cDLC $dSKYRV
042 $apcc
050 00 $aPS3553.H4838 $bB48 2021
082 00 $a813/.54 $223
092 $aCHIL
100 1 $aChild, Lee, $eauthor.
245 10 $aBetter off dead / $cLee Child and Andrew Child.
250 $aFirst edition.
263 $a2110
264 1 $aNew York : $bDelacorte Press, $c2021
300 $apages cm.
336 $atext $btxt $2rdacontent
337 $aunmediated $bn $2rdamedia
338 $avolume $bnc $2rdacarrier
490 1 $aA Jack Reacher novel ; $v26
520 $aDigging graves had not been part of my plans when I woke up that morning. Reacher goes where he wants, when he wants. That morning he was heading west, walking under the merciless desert sun—until he comes upon a curious scene. A Jeep has crashed into the only tree for miles around. A woman is slumped over the wheel. Dead? No, nothing is what it seems. The woman is Michaela Fenton, an army veteran turned FBI agent trying to find her twin brother, who might be mixed up with some dangerous people. Most of them would rather die than betray their terrifying leader, who has burrowed his influence deep into the nearby border town, a backwater that has seen better days. The mysterious Dendoncker rules from the shadows, out of sight and under the radar, keeping his dealings in the dark. He would know the fate of Fenton’s brother. Reacher is good at finding people who don’t want to be found, so he offers to help, despite feeling that Fenton is keeping secrets of her own. But a life hangs in the balance. Maybe more than one. But to bring Dendoncker down will be the riskiest job of Reacher's life. Failure is not an option, because in this kind of game, the loser is always better off dead.
650 0 $aTerrorists $vFiction
650 0 $aCriminals $vFiction
655 7 $aThrillers (Fiction) $2lcgft
700 1 $aChild, Andrew, $d1968- $eauthor.
800 1 $aChild, Lee. $tJack Reacher novel ; $v26.
999 $c0 $g3 $h3 $i3 $j3 $k0 $s0 $xCHIL $z0 $!2