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Testing primes <= B (= %lu) sorry, too many primes to checklarge Minkowski bound: certification will be VERY longMinkowski bound is too largeconductorincorrect subgroup in %srnfnormgroupnon Galois extension in rnfnormgroupnot an Abelian extension in rnfnormgroupnot an Abelian extension in rnfnormgroup?rnfconductorincorrect character length in KerCharconductorofcharbnrclassnolistdiscrayabslistnot a factorisation in decodemoduleincorrect hash code in decodemoduleLbnrclassno[2]: discrayabslistarchStarting discrayabs computations Starting bnrclassno computations [1]: discrayabslistarchStarting zidealstarunits computations r1>15 in discrayabslistarchnon-positive bound in DiscrayabslistsubgrouplistBuchrayMahler bound for regulator: %Z Default bound for regulator: 0.2 (lower bound for regulator) M = %Z M0 = %Z M* = %Z pol = %Z old method: y = %Z, M0 = %Z p divides h(K) Beta list = %Z p divides w(K) *** testing p = %lu neither bnf nor bnr in conductor or discraybad subgroup in conductor or discraybnrdiscrayfactordivexact is not exact!*. Searching minimum of T2-form on units: BOUND = %ld [ %ld, %ld, %ld ]: %Z prime ideal Q: %Z column #%ld of the matrix log(b_j/Q): %Z new rank: %ld generator of (Zk/Q)^*: %Z ?{Gz?ư>rZ| ?7 ⍀P#  {⍀{P  f⍀fP Q⍀QP <⍀<P '⍀'P ⍀P ⍀Pt o ⍀P[ V ⍀PB = ⍀P) $ ⍀P ⍀P ⍀P j⍀jP U⍀UP @⍀@P +⍀+Pz u ⍀Pa \ ⍀PH C ⍀P/ * ⍀P  ⍀P ⍀P ⍀P ⍀P n⍀nP Y⍀YP { D⍀DPg b /⍀/PN I ⍀P5 0 ⍀P  ⍀P ⍀P ⍀P ⍀P ⍀P ⍀P r⍀rPm h ]⍀]PT O H⍀HP; 6 3⍀3P"  ⍀P  ⍀ P⍀P⍀P⍀P⍀P⍀Psn⍀PZUv⍀vPA<a⍀aP(#L⍀LP 7⍀7P"⍀"P ⍀ P⍀P⍀P⍀Pyt⍀P`[⍀PGB⍀P.)z⍀zPe⍀ePP⍀PP;⍀;P&⍀&P⍀P⍀Pz⍀Pfa⍀PMH⍀P4/⍀P⍀P~⍀~Pi⍀iPT⍀TP?⍀?P*⍀*P⍀Plg⍀PSN⍀P:5⍀P!⍀P⍀P⍀P⍀Pm⍀mPX⍀XPC⍀CPrm.⍀.PYT⍀P@;⍀P'" ⍀ P  ⍀ P ⍀ P ⍀ P ⍀ P ⍀ Pq ⍀q Pxs\ ⍀\ P_ZG ⍀G PFA2 ⍀2 P-( ⍀ P ⍀ P ⍀ P ⍀ P ⍀ P ⍀ P ⍀ P~y ⍀ Pe`u ⍀u PLG` ⍀` P3.K ⍀K P6 ⍀6 P! ⍀! 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