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Close pair of zeros between We are in parabola between t1=. We found a doubtfull zt at t2=(t1+t3)/2.Call the new rule for a Gram block of length this starting value is too small. LASTN is decreased by 1 due to this 'unclear' value of Z(t).number of zeros must be greater than 0 index of the last known zero must be greater than or equal to 0 LASTN is decreased by 1 due to the bad initial Gram point G(We found the missing two sign changes between We did not yield any zeros between and the new rule has not found additional zeros in previous Gram block. Therefore, the new rule will be activated for the next Gram block. Number of sign changes should be The new rule found two additional sign changes in previous Gram block. [ []] and (Call search2b between Call search2c between Call searchND(, h=Call search2d between and t3=Convexity between is detected. index=, at=, az=No zero was found.Call search3b to find 3 zeros.Call search3a(Call searchN( to find i=, t=, z=, #zeros=Extreme S(t) between zeta_zeros.pidInitial Gram point G()=Bad start with LASTN=, Z(%lld.tmpThis happened at Exit n=. This happened between , but we found only checkstatUSAGE: m0_?vIh%<=-?Bm0_?-DT!?119?>>S?UUUUUU?statistic.logzeta_zeros.txtbasic_string::substrtypesCount=, countZeros=zeta_zeros.logerror.logbug fixed in 0108, posN=, line=tmp.txtFatal error!Fatal error ('error.log')!.rosser_blocks.txtError: n=, g0=, d=, g1=, sum=Error in file: n=, stringZeroLength=, s=, lastZero=duplicate zeros: n=Fatal error ('tmp')!Fatal error ('zeta_zeros.txt')!.File too small ('zeta_zeros.txt')!.No safe last line found ('zeta_zeros.txt')!.Number of Rosser blocks of given length Number of Gram intervals containing excatly m zeros First occurrences and number of Rosser blocks of various typesCall the new rule for a Rosser blockNFIRST (was input for this run) = LASTN (input for next run) = the corresponding Gram point = nzevalu (number of Z-evaluations) = ndzevalu (number of DZ-evaluations) = ecorate = average time for one Z-evaluation = average time for one DZ-evaluation = total time used for all Z-evaluations = total time used for all DZ-evaluations = total time used in this run = average total time for one Z-evaluation = last m (= summation range in Z(t)) = last line = first line = reduction = the starting Gram point = number of lines = 333333,@{Gz?.AgsU#@Mb`?@@ AzDzeta_zeros_%s_%d.logh` 4 4 4 h`h`h` 10strstream2Sd  4 -DT!>m0_@Gz?.... Large value at .... Call sumMZ at , MZ=....to.... We make a shift at This run (LASTN=, NRANGE=, MDIMENS=, VERSION=0141) was started at >CSerious difficulties in finding a good dz. We stop!+0.382683432365089771728459984030398866761344562485627041433800635627546033960089692237013785342283547148424288661+0.437240468077520449360296467371331987073041501042363031866378610690404508264026362304924073435669639094324286079+0.1323765754803435233240352673915105554743229955586736726649426880559566435420738501669778293204183675017943241749-0.01360502604767418865498318870909990766070687027421894648326187950903716176818633068962485278356136895679047020906-0.01356762197010358088791567058349920618602959696188054686917829168674934087357724499903115819721107719785647775895-0.001623725323144465282854625294133649725659201718172548305398980308243971457730734393999432889383665122685176399873+0.0002970535373337969078312728339951586690679333334505619667872265698183319369203982805177634566104207720143400458262+0.0000794330087952146958801639026487950144873099152560321495071752950226903173395878801705671344477374930716659999123+4.65561246145045050370634021603476231240414569015306013316932838935348879193481820928464518626366832313236741193e-7-1.432725163095510575408246312062615888246258029228068660731581897805436577213074435556392472287142822769748329508e-6-1.035484711231294607500741567738403498882724615888283179447948653075217984108710847647177577896120460086478764151e-7+1.235792708386173805612576262312530316510117762098112867236451610214808402930282161805187583832632897001667458326e-8+1.788108385795490498566678140706904566454558839254644214800304281524529021049731788926650722192519086137173526827e-9-3.391414389927035906940621897884455615248397316288972845006785754803502806891904570703993463969380667640255995188e-11-1.632663390256590510137405297104810281346405431822126827413147731265198687738077289595025493824604361493389459115e-11-3.78510931854122038285464720018504502639038535531200438309272315224985279176248298240356571256856962726814475742e-13+9.32742325920172484566232063986986360002139698116915631937705187400020105037249065099538843442588188664675147467e-14+5.22184301597813685531389314785302371037675394827206477433177228406371981681645773099043136444005380798369532226e-15-3.350673072744263789515090357947326053042838022398065784111555892808740716677888930078701970602503964936006395104e-16-3.412426522811726494080987104562058778608283456254096935869001796289917525710367617748381397622542683846888672015e-17+5.75120334143239916033950179516459231161537829470064807231431453813486388545094592961884811901724585064764962844e-19+1.489530136321150545475627775734689089370735009741635415160709048603295381414367364949760330404014020213930338814e-19+1.256537271702141685330428176609282176536606717440674080535520482356810764118743819183518519587390237199100704507e-21-4.72129525014342566895398813667305340706330304767749675702994903089879756535834541307555978776385327369051553303e-22-1.32690693630396199927354130926183589457507684264465236751272493873018443686610022790536188919297368265742721815e-23+1.105343999512141834453782254227205003182486780211827086005486828970265089129731688133254857575539823725195683922e-24+5.49964637752746551114010449998398178325210538268839922240622794248949462106984664855058759404246021418007498035e-26-1.823137650231802628064108980945407064129881555145279779343173540693674436633740912616549635547508188700365680468e-27-1.568940373772088014686829823192433140971355533415866343941007167915490728982359363699569882728024654791588147859e-28+1.583963508823801161065976053779295278390321164235705734225919985692892191820446152269080950811170989257202082911e-30+3.4346207254372040220415367076516947462098483922500503564813783179382274162068573263112671201649692317453615905e-31+1.702103350031701775318130755271536920853455319760507766090796235001978260644018065519766552941782676624037679422e-33-5.99511930495781673363972633565278514210564502273708131802609647284822583102487894658236367081899707846320368051e-34-1.04876827540944523668427321724480041261517736197636621170912258890766184956298037903925915158527893326057340676e-35+8.42213517834932107854815160735950929394240415164747688538014234387628955118839912704841909631604183775608950552e-37+2.584703859771955713160011615401679072208538467158450776918252923628843991474698009272117251533209327471142444888e-38-9.34763937488998521367903976236981418745369692048179313134504611480555205177899495504433350362542373205050278136e-40-4.56941922524370129765254861055742309974472681838538268606496265105749673629290338481038140628402537476198769926e-41+7.5455973947653905212085611627422817804352042098369215797696318278534625566582905601529992674332954823406110951e-43+0.026825102628375347029991403955666749659270472430643220749776752805867359134188269214280683052-0.013784773426351853049870452589896162365948225597532513294465798867691807541688152085576031383-0.03849125048223508222873641536318936689609880749450906478327860153836847426887901787229257659-0.00987106629906207647201214704618854069280421459666950839994786868965757411195190486323582121+0.0033107597608584043329090769513006978028020918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ףpq@~jtq@Pzeta_zeros1:2:3:start with line: equal linesError: , ERROR lines are successfully checked.Astd::ostream& operator<<(std::ostream&, const doubledouble&)<}}E|{{{{{{{{{{{{{{{{{{{{{{{{{{{{{<}}E|0.78539816339744830961566084581987572104930.69314718055994530941723212145817656807552.3025850929940456840179914546843642076013.14159265358979323846264338327950288419726.28318530717958647692528676655900576839431.57079632679489661923132169163975144209850.3183098861837906715377675267450287240689Base and precision determination by Linnainmaa's method:Internal error in doubledouble.cc: digit=Type double: base is , precision is Type doubledouble: base is doubledouble(,)NaN 0.0 e- in ostream& operator << Argument to << was doubledouble.cpp0<?AqmDCHz>dy=z8KH9doubledouble sqrt(const doubledouble&)doubledouble log(const doubledouble&)doubledouble modr(doubledouble, doubledouble, int&, doubledouble&) doubledouble: attempt to take sqrt of doubledouble: attempt to take log of negative argument! doubledouble: attempt to take log(0)! 0.4342944819032518276511289189166050822944 doubledouble: divisor is zero in modr! 0.19509032201612826784828486847702224092770.38268343236508977172845998403039886676130.55557023301960222474283081394853287437490.70710678118654752440084436210484903928500.83146961230254523707878837761790575673860.92387953251128675612818318939678828682250.98078528040323044912618223613423903697390.9999999999999999999999999999993767021096-0.16666666666666666666666666028999771584618333333333333333333322459353395394180616.0e-42-1984126984126984056685882073709830240680.0e-432755731922396443936999523827282063607870.0e-45-2505210805220830174499424295197047025509.0e-471605649194713006247696761143618673476113.0e-490.564189583547756286948079451560772585844 doubledouble: no convergence in erf power series, x= doubledouble: no convergence in erf continued fraction, x= doubledouble: no convergence in erfc continued fraction, x= doubledouble: no convergence in erfc power series, 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