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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
$2$ $ 887 $ 29.1.186608180192063027791735955893818125821489.1 $D_{29}$ $1$ $0$
$2$ $ 23 \cdot 97 $ 29.1.75682241113219898520171301845005641468074963121.1 $D_{29}$ $1$ $0$
$2$ $ 2287 $ 29.1.107084423880431831080183695981363790438987742689.1 $D_{29}$ $1$ $0$
$2$ $ 2311 $ 29.1.123936502657789265324679017710546697504158351441.1 $D_{29}$ $1$ $0$
$2$ $ 2383 $ 29.1.190430537333205962921320156798047381287357677729.1 $D_{29}$ $1$ $0$
$2$ $ 2939 $ 29.1.3587518960220469771354937124331329329937375710441.1 $D_{29}$ $1$ $0$
$2$ $ 53 \cdot 67 $ 29.1.50688496810580930109918950679078495889944103627201.1 $D_{29}$ $1$ $0$
$2$ $ 3583 $ 29.1.57471868152223727924656865491755923007187161136129.1 $D_{29}$ $1$ $0$
$2$ $ 3659 $ 29.1.77103436114042117740511038546742321228145336964361.1 $D_{29}$ $1$ $0$
$2$ $ 3823 $ 29.1.142449251725173555024565249558533387292386826365409.1 $D_{29}$ $1$ $0$
$2$ $ 2^{3} \cdot 59^{2}$ 29.1.168700412249856837048322538790045281493995764693408817122115584.1 $D_{29}$ $1$ $0$
$2$ $ 11 \cdot 59^{2}$ 29.1.14566456565559584597401100957667132105650053328842859241012635161.1 $D_{29}$ $1$ $0$
$2$ $ 23 \cdot 59^{2}$ 29.1.444678395773462902800787128896959948281603618703717964169872545813889.1 $D_{29}$ $1$ $0$
$2$ $ 2^{3} \cdot 3 \cdot 59^{2}$ 29.1.806888842078285506040178205034084089982055428659868876621748052688896.1 $D_{29}$ $1$ $0$
$2$ $ 31 \cdot 59^{2}$ 29.1.29034880281364455114138579606387870088078356898041838779948371034261841.1 $D_{29}$ $1$ $0$
$2$ $ 3 \cdot 13 \cdot 59^{2}$ 29.1.722371867751299797477816973452313730563137084519867464827957611974156961.1 $D_{29}$ $1$ $0$
$2$ $ 2^{3} \cdot 5 \cdot 59^{2}$ 29.1.1029665602110942608937515495544709970056126493490044049817600000000000000.1 $D_{29}$ $1$ $0$
$2$ $ 43 \cdot 59^{2}$ 29.1.2834096959119086263964684974783760228891975180140248681764831166973226329.1 $D_{29}$ $1$ $0$
$2$ $ 47 \cdot 59^{2}$ 29.1.9845240670253543298089599320627550833393302574214644687665482438374625649.1 $D_{29}$ $1$ $0$
$2$ $ 2^{2} \cdot 13 \cdot 59^{2}$ 29.1.40541810269184654077554223987906200211370142702911343138677412109288996864.1 $D_{29}$ $1$ $0$
$2$ $ 5 \cdot 11 \cdot 59^{2}$ 29.1.88906595248776761458746954087323804355774251274675654547196259527587890625.1 $D_{29}$ $1$ $0$
$2$ $ 2^{3} \cdot 7 \cdot 59^{2}$ 29.1.114416511986990985583245179359049509266711001073755270325151516256230178816.1 $D_{29}$ $1$ $0$
$2$ $ 2^{2} \cdot 233^{2}$ 29.1.518567944687111380182898551430862041255874608320223181011467052276772765696.1 $D_{29}$ $1$ $0$
$2$ $ 59^{2} \cdot 67 $ 29.1.1408975896955614875596343435227857655259934849597364535430705312839529500809.1 $D_{29}$ $1$ $0$
$2$ $ 3 \cdot 349^{2}$ 29.1.756501025239497012122021788527331859374381428431529586280038672553953943481769.1 $D_{29}$ $1$ $0$
$2$ $ 7 \cdot 233^{2}$ 29.1.1310202274198394060556452494826429036980688154429108157810117051380399416309809.1 $D_{29}$ $1$ $0$
$2$ $ 2^{3} \cdot 233^{2}$ 29.1.8496217205753632852916609866643243683936249582718536597691876184502644993163264.1 $D_{29}$ $1$ $0$
$2$ $ 2^{2} \cdot 349^{2}$ 29.1.42457247302801228621722709564973115262609888012853315434528955710282736815046656.1 $D_{29}$ $1$ $0$
$2$ $ 3 \cdot 5 \cdot 233^{2}$ 29.1.56395365478060021609099251273590170662909470581388849219802876986277250543212890625.1 $D_{29}$ $1$ $0$
$2$ $ 3 \cdot 523^{2}$ 29.1.62768948631657366306863820911934379753120134204582249506466953022817372477999894089.1 $D_{29}$ $1$ $0$
$2$ $ 2^{2} \cdot 29^{4}$ 29.1.2104397421232756320014910425671218930892493196987343607687480887591882244070518917615845376.1 $D_{29}$ $1$ $0$
$2$ $ 2^{2} \cdot 929^{2}$ 29.1.34141285587602028038844325564374000157044997522513816888219560638869731314734901006398652416.1 $D_{29}$ $1$ $0$
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