\!\(BeginPackage["\<FormFactors`\>"]\[IndentingNewLine]\n
  P2::usage = "\<2-particle rational functions \
P2[\[CapitalDelta],{a,b},{t1,t2}]\>"\n
  Begin["\<`Private`\>"]\n
  \(AA[1, 1] = {{20/30, 1, 1}, {12/30, 2, 1}, {2/30, 3, 1}};\)\n
  \(AA[1, 
        2] = {{24/30, 1, 1}, {18/30, 2, 1}, {14/30, 3, 1}, {8/30, 4, 1}};\)\n
  \(AA[1, 
        3] = {{29/30, 1, 1}, {21/30, 2, 1}, {13/30, 4, 1}, {3/30, 5, 
          1}, {11/30, 0, 2}};\)\n
  \(AA[1, 
        4] = {{25/30, 2, 1}, {21/30, 3, 1}, {17/30, 4, 1}, {11/30, 5, 
          1}, {7/30, 6, 1}, {15/30, 0, 1}};\)\n
  \(AA[1, 
        5] = {{28/30, 3, 1}, {22/30, 4, 1}, {14/30, 6, 1}, {4/30, 7, 
          1}, {10/30, 0, 2}, {12/30, 0, 2}};\)\n
  \(AA[1, 
        6] = {{25/30, 4, 1}, {19/30, 5, 1}, {9/30, 7, 1}, {7/30, 0, 
          2}, {13/30, 0, 2}, {15/30, 0, 1}};\)\n
  \(AA[1, 
        7] = {{27/30, 5, 1}, {23/30, 6, 1}, {5/30, 8, 1}, {9/30, 0, 
          2}, {11/30, 0, 2}, {13/30, 0, 2}, {15/30, 0, 1}};\)\n
  \(AA[1, 
        8] = {{26/30, 7, 1}, {16/30, 8, 3}, {6/30, 0, 2}, {8/30, 0, 
          2}, {10/30, 0, 2}, {12/30, 0, 2}};\)\n
  \(AA[2, 
        2] = {{24/30, 1, 1}, {20/30, 2, 1}, {14/30, 4, 1}, {8/30, 5, 
          1}, {2/30, 6, 1}, {12/30, 0, 2}};\)\n
  \(AA[2, 
        3] = {{25/30, 1, 1}, {19/30, 3, 1}, {9/30, 6, 1}, {7/30, 0, 
          2}, {13/30, 0, 2}, {15/30, 0, 1}};\)\n
  \(AA[2, 
        4] = {{27/30, 1, 1}, {23/30, 2, 1}, {5/30, 7, 1}, {9/30, 0, 
          2}, {11/30, 0, 2}, {13/30, 0, 2}, {15/30, 0, 1}};\)\n
  \(AA[2, 
        5] = {{26/30, 2, 1}, {16/30, 6, 3}, {6/30, 0, 2}, {8/30, 0, 
          2}, {10/30, 0, 2}, {12/30, 0, 2}};\)\n
  \(AA[2, 
        6] = {{29/30, 2, 1}, {25/30, 3, 1}, {19/30, 5, 3}, {13/30, 7, 
          3}, {3/30, 8, 1}, {7/30, 0, 2}, {9/30, 0, 2}, {15/30, 0, 1}};\)\n
  \(AA[2, 
        7] = {{27/30, 4, 1}, {21/30, 6, 3}, {17/30, 7, 3}, {11/30, 8, 
          3}, {5/30, 0, 2}, {7/30, 0, 2}, {15/30, 0, 2}};\)\n
  \(AA[2, 
        8] = {{28/30, 6, 1}, {22/30, 7, 3}, {4/30, 0, 2}, {6/30, 0, 
          2}, {10/30, 0, 2}, {12/30, 0, 2}, {16/30, 0, 2}};\)\n
  \(AA[3, 
        3] = {{22/30, 2, 1}, {20/30, 3, 3}, {14/30, 5, 1}, {12/30, 6, 
          3}, {4/30, 7, 1}, {2/30, 0, 2}};\)\n
  \(AA[3, 
        4] = {{26/30, 1, 1}, {16/30, 5, 3}, {6/30, 0, 2}, {8/30, 0, 
          2}, {10/30, 0, 2}, {12/30, 0, 2}};\)\n
  \(AA[3, 
        5] = {{29/30, 1, 1}, {23/30, 3, 1}, {21/30, 4, 3}, {13/30, 7, 
          3}, {5/30, 8, 1}, {3/30, 0, 2}, {11/30, 0, 4}, {15/30, 0, 1}};\)\n
  \(AA[3, 
        6] = {{26/30, 2, 1}, {24/30, 3, 3}, {18/30, 6, 3}, {8/30, 8, 
          3}, {10/30, 0, 2}, {16/30, 0, 4}};\)\n
  \(AA[3, 
        7] = {{28/30, 3, 1}, {22/30, 5, 3}, {4/30, 0, 2}, {6/30, 0, 
          2}, {10/30, 0, 4}, {12/30, 0, 4}, {16/30, 0, 4}};\)\n
  \(AA[3, 
        8] = {{27/30, 5, 1}, {25/30, 6, 3}, {17/30, 8, 5}, {7/30, 0, 
          4}, {9/30, 0, 4}, {11/30, 0, 2}, {15/30, 0, 3}};\)\n
  \(AA[4, 
        4] = {{26/30, 1, 1}, {20/30, 4, 3}, {16/30, 6, 3}, {12/30, 7, 
          3}, {2/30, 8, 1}, {6/30, 0, 2}, {8/30, 0, 2}};\)\n
  \(AA[4, 
        5] = {{27/30, 1, 1}, {23/30, 3, 3}, {19/30, 5, 3}, {9/30, 8, 
          3}, {5/30, 0, 2}, {13/30, 0, 4}, {15/30, 0, 2}};\)\n
  \(AA[4, 
        6] = {{28/30, 1, 1}, {22/30, 4, 3}, {4/30, 0, 2}, {6/30, 0, 
          2}, {10/30, 0, 4}, {12/30, 0, 4}, {16/30, 0, 4}};\)\n
  \(AA[4, 
        7] = {{28/30, 2, 1}, {24/30, 4, 3}, {18/30, 7, 5}, {14/30, 8, 
          5}, {4/30, 0, 2}, {8/30, 0, 4}, {10/30, 0, 4}};\)\n
  \(AA[4, 
        8] = {{29/30, 4, 1}, {25/30, 5, 3}, {21/30, 7, 5}, {3/30, 0, 
          2}, {7/30, 0, 4}, {11/30, 0, 6}, {13/30, 0, 6}, {15/30, 0, 3}};\)\n
  \(AA[5, 
        5] = {{22/30, 4, 3}, {20/30, 5, 5}, {12/30, 8, 5}, {2/30, 0, 
          2}, {4/30, 0, 2}, {6/30, 0, 2}, {16/30, 0, 4}};\)\n
  \(AA[5, 
        6] = {{27/30, 1, 1}, {25/30, 2, 3}, {17/30, 7, 5}, {7/30, 0, 
          4}, {9/30, 0, 4}, {11/30, 0, 4}, {15/30, 0, 3}};\)\n
  \(AA[5, 
        7] = {{29/30, 1, 1}, {25/30, 3, 3}, {21/30, 6, 5}, {3/30, 0, 
          2}, {7/30, 0, 4}, {11/30, 0, 6}, {13/30, 0, 6}, {15/30, 0, 3}};\)\n
  \(AA[5, 
        8] = {{28/30, 3, 1}, {26/30, 4, 3}, {24/30, 5, 5}, {18/30, 8, 
          7}, {8/30, 0, 6}, {10/30, 0, 6}, {16/30, 0, 8}};\)\n
  \(AA[6, 
        6] = {{24/30, 3, 3}, {20/30, 6, 5}, {14/30, 8, 5}, {2/30, 0, 
          2}, {4/30, 0, 2}, {8/30, 0, 4}, {12/30, 0, 6}};\)\n
  \(AA[6, 
        7] = {{28/30, 1, 1}, {26/30, 2, 3}, {22/30, 5, 5}, {16/30, 8, 
          7}, {6/30, 0, 4}, {10/30, 0, 6}, {12/30, 0, 6}};\)\n
  \(AA[6, 
        8] = {{29/30, 2, 1}, {27/30, 3, 3}, {23/30, 6, 5}, {21/30, 7, 
          7}, {5/30, 0, 4}, {11/30, 0, 8}, {13/30, 0, 8}, {15/30, 0, 4}};\)\n
  \(AA[7, 
        7] = {{26/30, 2, 3}, {24/30, 4, 5}, {20/30, 7, 7}, {2/30, 0, 
          2}, {8/30, 0, 6}, {12/30, 0, 8}, {16/30, 0, 8}};\)\n
  \(AA[7, 
        8] = {{29/30, 1, 1}, {27/30, 2, 3}, {25/30, 4, 5}, {23/30, 6, 
          7}, {19/30, 8, 9}, {9/30, 0, 8}, {13/30, 0, 10}, {15/30, 0, 
          5}};\)\n
  \(AA[8, 
        8] = {{28/30, 1, 3}, {26/30, 3, 5}, {24/30, 5, 7}, {22/30, 7, 
          9}, {20/30, 8, 11}, {12/30, 0, 12}, {16/30, 0, 
          12}};\)\[IndentingNewLine]\[IndentingNewLine]
  \(Poly[1, 1, 
        1/2] = {\(\(c[1, 1]\)[0]\)[
            1\/2] -> \
\(-87.90247669729197993543200879735237543764`24.364165296372892\), \(\(c[1, 
                1]\)[1]\)[
            1\/2] -> \
\(-70.00917204792183326008390534139270777664`24.4784053051543\)};\)\n
  \(Poly[1, 2, 
        1/2] = {\(\(c[1, 2]\)[0]\)[
            1\/2] -> \
\(-853.28038852674844703117543770950340264044`24.404139747818935\), \(\(c[1, 
                2]\)[1]\)[
            1\/2] -> \
\(-1307.33152121134084851290150304488275901263`24.44078962837554\), \(\(c[1, 
                2]\)[2]\)[
            1\/2] -> \
\(-466.30082454988690429545769713375166584251`24.457792863043025\)};\)\n
  \(Poly[1, 3, 
        1/2] = {\(\(c[1, 3]\)[0]\)[
            1\/2] -> \(-102574.1349527715590404442079853423`22.65774695518631\
\), \(\(c[1, 3]\)[1]\)[
            1\/2] -> \(-241929.7678076683912801564160748233`22.65774695518631\
\), \(\(c[1, 3]\)[2]\)[
            1\/2] -> \(-182413.2733391907419328726390065594`22.65774695518631\
\), \(\(c[1, 3]\)[3]\)[
            1\/2] -> \
\(-43021.4515139700625082731256171442`22.65774695518631\)};\)\n
  \(Poly[1, 4, 
        1/2] = {\(\(c[1, 4]\)[0]\)[1\/2] -> 
          6568.7625829127599220443583606015`22.631503433851893, \(\(c[1, 4]\)[
              1]\)[1\/2] -> 
          14357.0457059807196191601898207598`22.631503433851893, \(\(c[1, 
                4]\)[2]\)[1\/2] -> 
          9881.4133809785638564883460688099`22.631503433851893, \(\(c[1, 4]\)[
              3]\)[1\/2] -> 
          2074.63647133304827094289649397330971662595`22.631503433851893};\)\n\

  \(Poly[1, 5, 
        1/2] = {\(\(c[1, 5]\)[0]\)[
            1\/2] -> \
\(-143743.2050604595452236111905779372`22.088101039844172\), \(\(c[1, 5]\)[
              1]\)[1\/2] -> \
\(-422808.9295651615181755681332930075`22.088101039844172\), \(\(c[1, 5]\)[
              2]\)[1\/2] -> \
\(-447504.5721725349820896401863620991`22.088101039844172\), \(\(c[1, 5]\)[
              3]\)[1\/2] -> \
\(-198757.2342705045636934140435309584`22.088101039844172\), \(\(c[1, 5]\)[
              4]\)[1\/2] -> \
\(-30333.5663150844465887756704014187`22.088101039844172\)};\)\n
  \(Poly[1, 6, 
        1/2] = {\(\(c[1, 6]\)[0]\)[1\/2] -> 
          29708.8964656464676943666469322917`22.088101039844172, \(\(c[1, 
                6]\)[1]\)[1\/2] -> 
          84319.0528337066460419371549156385`22.088101039844172, \(\(c[1, 
                6]\)[2]\)[1\/2] -> 
          85685.1566299338983219168915492129`22.088101039844172, \(\(c[1, 
                6]\)[3]\)[1\/2] -> 
          36296.8130078236826486937596506531`22.088101039844172, \(\(c[1, 
                6]\)[4]\)[1\/2] -> 
          5230.2636835315262003593584583146`22.088101039844172};\)\n
  \(Poly[1, 7, 
        1/2] = {\(\(c[1, 7]\)[0]\)[1\/2] -> 
          282938.1976146322942782479678054056`21.04395048603528, \(\(c[1, 
                7]\)[1]\)[1\/2] -> 
          1.0049694673172106361832934913258767`21.04395048603528*^6, \(\(c[1, 
                7]\)[2]\)[1\/2] -> 
          1.3759194591238950955266756189976493`21.04395048603528*^6, \(\(c[1, 
                7]\)[3]\)[1\/2] -> 
          897781.3248735002835377808821309578`21.04395048603528, \(\(c[1, 
                7]\)[4]\)[1\/2] -> 
          274294.8037687518666140105493279965`21.04395048603528, \(\(c[1, 
                7]\)[5]\)[1\/2] -> 
          30394.2335855652542338727104632866`21.04395048603528};\)\n
  \(Poly[2, 2, 
        1/2] = {\(\(c[2, 2]\)[0]\)[
            1\/2] -> \
\(-7510.2353878871784435395576112093`22.884369074911344\), \(\(c[2, 2]\)[1]\)[
            1\/2] -> \(-16161.4450840588364063860210416121`22.884369074911344\
\), \(\(c[2, 2]\)[2]\)[
            1\/2] -> \(-10870.0527778776778375648473863385`22.884369074911344\
\), \(\(c[2, 2]\)[3]\)[
            1\/2] -> \
\(-2193.89635402914005049301138093380613479835`22.884369074911344\)};\)\n
  \(Poly[2, 3, 
        1/2] = {\(\(c[2, 3]\)[0]\)[
            1\/2] -> \(-61194.6241600979097749554312795365`22.631503433851893\
\), \(\(c[2, 3]\)[1]\)[
            1\/2] -> \
\(-178494.3378742359510543421298430718`22.631503433851893\), \(\(c[2, 3]\)[
              2]\)[1\/2] -> \
\(-186593.8661624093520858723452958708`22.631503433851893\), \(\(c[2, 3]\)[
              3]\)[1\/2] -> \
\(-81253.722700079323066579271378582`22.631503433851893\), \(\(c[2, 3]\)[4]\)[
            1\/2] -> \(-11971.9490996758794023886796091492`22.631503433851893\
\)};\)\n
  \(Poly[2, 4, 
        1/2] = {\(\(c[2, 4]\)[0]\)[
            1\/2] -> \
\(-1.1549845722071066705028259298534197`22.088101039844172*^6\), \(\(c[2, 
                4]\)[1]\)[
            1\/2] -> \
\(-4.2001272315958024661905953939983147`22.088101039844172*^6\), \(\(c[2, 
                4]\)[2]\)[
            1\/2] -> \
\(-5.8989589925386706459033504253809053`22.088101039844172*^6\), \(\(c[2, 
                4]\)[3]\)[
            1\/2] -> \
\(-3.9544284377137019819840957918248473`22.088101039844172*^6\), \(\(c[2, 
                4]\)[4]\)[
            1\/2] -> \
\(-1.2413695321792410769828489172680916`22.088101039844172*^6\), \(\(c[2, 
                4]\)[5]\)[
            1\/2] -> \
\(-140742.4552178297902172995435517951`22.088101039844172\)};\)\n
  \(Poly[2, 5, 
        1/2] = {\(\(c[2, 5]\)[0]\)[1\/2] -> 
          4.4716231215751730869648139424061023`21.511129660012916*^6, \(\(c[
                2, 5]\)[1]\)[1\/2] -> 
          1.91002240509373751661788739073458596`21.511129660012916*^7, \(\(c[
                2, 5]\)[2]\)[1\/2] -> 
          3.29792573332101533000136086177102138`21.511129660012916*^7, \(\(c[
                2, 5]\)[3]\)[1\/2] -> 
          2.92369619978361973706319581746327357`21.511129660012916*^7, \(\(c[
                2, 5]\)[4]\)[1\/2] -> 
          1.3872077678227782397150150738964974`21.511129660012916*^7, \(\(c[
                2, 5]\)[5]\)[1\/2] -> 
          3.2755870052584859496039689330980496`21.511129660012916*^6, \(\(c[
                2, 5]\)[6]\)[1\/2] -> 
          289831.4929602161421494162063236424`21.511129660012916};\)\n
  \(Poly[2, 6, 
        1/2] = {\(\(c[2, 6]\)[0]\)[1\/2] -> 
          4.954547823610480485939520166059475738`21.04395048603528*^8, \(\(c[
          
              2, 6]\)[1]\)[1\/2] -> 
          2.5216239916756200250997885846590645655`21.04395048603528*^9, \(\(c[
                2, 6]\)[2]\)[1\/2] -> 
          5.3678274227341617153050927106101331295`21.04395048603528*^9, \(\(c[
                2, 6]\)[3]\)[1\/2] -> 
          6.1633655135915457437244648232477751188`21.04395048603528*^9, \(\(c[
                2, 6]\)[4]\)[1\/2] -> 
          4.0923775756437529765244069213757007938`21.04395048603528*^9, \(\(c[
                2, 6]\)[5]\)[1\/2] -> 
          1.5540642406644684264658481360029815559`21.04395048603528*^9, \(\(c[
                2, 6]\)[6]\)[1\/2] -> 
          3.069017050790048367713051586277352802`21.04395048603528*^8, \(\(c[
                2, 6]\)[7]\)[1\/2] -> 
          2.35077107329792472783659956466048822`21.04395048603528*^7};\)\n
  \(Poly[3, 3, 
        1/2] = {\(\(c[3, 3]\)[0]\)[
            1\/2] -> \
\(-1.6687210042218058986185030212006773`21.8129337538841*^6\), \(\(c[3, 3]\)[
              1]\)[1\/2] -> \
\(-6.0351028956441145166832961225015672`21.8129337538841*^6\), \(\(c[3, 3]\)[
              2]\)[1\/2] -> \
\(-8.4226068563284768891406243334662435`21.8129337538841*^6\), \(\(c[3, 3]\)[
              3]\)[1\/2] -> \
\(-5.6039573245190530914930413228176954`21.8129337538841*^6\), \(\(c[3, 3]\)[
              4]\)[1\/2] -> \
\(-1.7431718117199827114626645201384629`21.8129337538841*^6\), \(\(c[3, 3]\)[
              5]\)[1\/2] -> \
\(-195385.7721931497806054283851763308`21.8129337538841\)};\)\n
  \(Poly[3, 4, 
        1/2] = {\(\(c[3, 4]\)[0]\)[
            1\/2] -> \
\(-5.6589226664205790601344983099744326`21.802525663331974*^6\), \(\(c[3, 
                4]\)[1]\)[
            1\/2] -> \
\(-2.43227812775122498007560382448284859`21.802525663331974*^7\), \(\(c[3, 
                4]\)[2]\)[
            1\/2] -> \
\(-4.22460963338573399431962114724699651`21.802525663331974*^7\), \(\(c[3, 
                4]\)[3]\)[
            1\/2] -> \
\(-3.76572526541836452889073246949058136`21.802525663331974*^7\), \(\(c[3, 
                4]\)[4]\)[
            1\/2] -> \
\(-1.79530442526667124114846784256821346`21.802525663331974*^7\), \(\(c[3, 
                4]\)[5]\)[
            1\/2] -> \
\(-4.2555237732141519464936093113616419`21.802525663331974*^6\), \(\(c[3, 
                4]\)[6]\)[
            1\/2] -> \
\(-377501.5772152304040279047819704212`21.802525663331974\)};\)\n
  \(Poly[4, 4, 
        1/2] = {\(\(c[4, 4]\)[0]\)[
            1\/2] -> \
\(-5.52831379117165592827299367797870199`21.04395048603528*^7\), \(\(c[4, 
                4]\)[1]\)[
            1\/2] -> \
\(-2.709643377652693822273839037798111259`21.04395048603528*^8\), \(\(c[4, 
                4]\)[2]\)[
            1\/2] -> \
\(-5.538186993562884092725595474294612796`21.04395048603528*^8\), \(\(c[4, 
                4]\)[3]\)[
            1\/2] -> \
\(-6.08371428408852272987119199562137984`21.04395048603528*^8\), \(\(c[4, 
                4]\)[4]\)[
            1\/2] -> \
\(-3.847764807418615930467115220817804197`21.04395048603528*^8\), \(\(c[4, 
                4]\)[5]\)[
            1\/2] -> \
\(-1.384118744373813357594642989540979256`21.04395048603528*^8\), \(\(c[4, 
                4]\)[6]\)[
            1\/2] -> \
\(-2.56994920147435812623356155687475975`21.04395048603528*^7\), \(\(c[4, 
                4]\)[7]\)[
            1\/2] -> \
\(-1.8301200924483718120945088921507208`21.04395048603528*^6\)};\)\n
  \(Poly[3, 5, 
        1/2] = {\(\(c[3, 5]\)[0]\)[
            1\/2] -> \
\(-8.4353966847248354703842295437149687638`19.92380802943993*^9\), \(\(c[3, 
                5]\)[1]\)[
            1\/2] -> \(-4.92869144451626408049684985211`19.92380802943993*^10\
\), \(\(c[3, 5]\)[2]\)[
            1\/2] -> \
\(-1.233409645214022499518571479553`19.923808029439932*^11\), \(\(c[3, 5]\)[
              3]\)[1\/2] -> \
\(-1.71997991032422526512481570944`19.923808029439932*^11\), \(\(c[3, 5]\)[
              4]\)[1\/2] -> \
\(-1.454154398484521954959290065963`19.923808029439932*^11\), \(\(c[3, 5]\)[
              5]\)[1\/2] -> \
\(-7.57602598493849056241250533238`19.923808029439932*^10\), \(\(c[3, 5]\)[
              6]\)[1\/2] -> \
\(-2.34904075928228986169256267487`19.923808029439932*^10\), \(\(c[3, 5]\)[
              7]\)[1\/2] -> \
\(-3.8923704213808432355333477980220570371`19.92380802943994*^9\), \(\(c[3, 
                5]\)[8]\)[
            1\/2] -> \
\(-2.553271332190253625731177103509694619`19.923808029439932*^8\)};\)\n
  \(Poly[1, 8, 
        1/2] = {\(\(c[1, 8]\)[0]\)[1\/2] -> 
          487525.6193835823392676785516049641`20.43454133387676, \(\(c[1, 
                8]\)[1]\)[1\/2] -> 
          2.0414125388661197592309597666052168`20.43454133387676*^6, \(\(c[1, 
                8]\)[2]\)[1\/2] -> 
          3.4476387342176334459001379312379158`20.43454133387676*^6, \(\(c[1, 
                8]\)[3]\)[1\/2] -> 
          2.9827100523657204564586555488214339`20.43454133387676*^6, \(\(c[1, 
                8]\)[4]\)[1\/2] -> 
          1.3783832485344223125497886147477149`20.43454133387676*^6, \(\(c[1, 
                8]\)[5]\)[1\/2] -> 
          316806.8196223437107091820966614807`20.43454133387676, \(\(c[1, 
                8]\)[6]\)[1\/2] -> 
          27383.6526575752130631089478463846`21.037723491664696};\)\n
  \(Poly[3, 6, 
        1/2] = {\(\(c[3, 6]\)[0]\)[1\/2] -> 
          2.787631721762943956160634962063543753`20.956726211865075*^8, \(\(c[
                3, 6]\)[1]\)[1\/2] -> 
          1.5731670715685862381202832295001809006`20.956726211865075*^9, \
\(\(c[3, 6]\)[2]\)[1\/2] -> 
          3.7949972868663593581194446877838272973`20.956726211865075*^9, \
\(\(c[3, 6]\)[3]\)[1\/2] -> 
          5.0899323727668899905202885645554274254`20.956726211865075*^9, \
\(\(c[3, 6]\)[4]\)[1\/2] -> 
          4.1280496709611977054037725119551875936`20.956726211865075*^9, \
\(\(c[3, 6]\)[5]\)[1\/2] -> 
          2.0566428150006392425649643537324033023`20.956726211865075*^9, \
\(\(c[3, 6]\)[6]\)[1\/2] -> 
          6.074285743598024141329395686926453014`20.956726211865075*^8, \(\(c[
                3, 6]\)[7]\)[1\/2] -> 
          9.53800189612341953757500353478332291`20.956726211865075*^7, \(\(c[
                3, 6]\)[8]\)[1\/2] -> 
          5.8835878058653792675712617196519371`22.62335458445329*^6};\)\n
  \(Poly[4, 5, 
        1/2] = {\(\(c[4, 5]\)[0]\)[
            1\/2] -> \
\(-5.6412635292547591175996153540762329252`21.52231463225669*^9\), \(\(c[4, 
                5]\)[1]\)[
            1\/2] -> \
\(-3.59733050407841724253169195515665440844`20.396386861050246*^10\), \(\(c[
                4, 5]\)[2]\)[
            1\/2] -> \
\(-9.98778425512369323476692633952`20.396386861050253*^10\), \(\(c[4, 5]\)[
              3]\)[1\/2] -> \
\(-1.579561217890109562813794720233`20.39638686105025*^11\), \(\(c[4, 5]\)[
              4]\)[1\/2] -> \
\(-1.561555464305103977986329105843`20.39638686105025*^11\), \(\(c[4, 5]\)[
              5]\)[1\/2] -> \
\(-9.95137074252117682874826245186`20.39638686105025*^10\), \(\(c[4, 5]\)[
              6]\)[1\/2] -> \
\(-4.05594086759800165749679246077266885472`20.39638686105025*^10\), \(\(c[4, 
                5]\)[7]\)[
            1\/2] -> \
\(-1.00765048745331583361988899328876757097`20.396386861050246*^10\), \(\(c[
                4, 5]\)[8]\)[
            1\/2] -> \
\(-1.3587908619983477787122399102732116749`20.39638686105025*^9\), \(\(c[4, 
                5]\)[9]\)[
            1\/2] -> \
\(-7.32129096863309741406105071506758774`22.64641078549306*^7\)};\)\n
  \(Poly[2, 7, 
        1/2] = {\(\(c[2, 7]\)[0]\)[1\/2] -> 
          3.194661201232075095443771735931553802`21.513892539417462*^8, \(\(c[
                2, 7]\)[1]\)[1\/2] -> 
          1.8036741898138899439075129361976100071`19.85303447540404*^9, \(\(c[
                2, 7]\)[2]\)[1\/2] -> 
          4.3545364681461063416727970311721314283`19.85303447540404*^9, \(\(c[
                2, 7]\)[3]\)[1\/2] -> 
          5.847919166682944929939478252823242743`19.85303447540404*^9, \(\(c[
                2, 7]\)[4]\)[1\/2] -> 
          4.7520945410706383639565077877673424917`19.85303447540404*^9, \(\(c[
                2, 7]\)[5]\)[1\/2] -> 
          2.3744059190019095054956888084297389658`19.85303447540404*^9, \(\(c[
                2, 7]\)[6]\)[1\/2] -> 
          7.042343378197081916459141184481647466`19.85303447540404*^8, \(\(c[
                2, 7]\)[7]\)[1\/2] -> 
          1.112565653690703339229297430230066996`19.85303447540404*^8, \(\(c[
                2, 7]\)[8]\)[1\/2] -> 
          6.9243855675811967890917630746172011`19.85303447540404*^6};\)\
\[IndentingNewLine]\n
  \(Poly[1, 1, 
        1/16] = {\(\(c[1, 1]\)[0]\)[
            1\/16] -> \
\(-10.19307727574886357173391456119652047052`24.490951301804717\), \(\(c[1, 
                1]\)[1]\)[
            1\/16] -> \
\(-2.09310283215945734780629540071794460951`24.651917958218785\)};\)\n
  \(Poly[1, 2, 
        1/16] = {\(\(c[1, 2]\)[0]\)[
            1\/16] -> \
\(-70.29218939519359296073154546568257583624`24.509024316420064\), \(\(c[1, 
                2]\)[1]\)[
            1\/16] -> \
\(-71.79206350606572327266106061558910954929`24.544746118066055\), \(\(c[1, 
                2]\)[2]\)[
            1\/16] -> \
\(-7.97902218166306270806506011415419608842`24.486007746918666\)};\)\n
  \(Poly[1, 3, 
        1/16] = {\(\(c[1, 3]\)[0]\)[
            1\/16] -> \
\(-7049.62230351171101849614932207178115218021`23.275193157985566\), \(\(c[1, 
                3]\)[1]\)[
            1\/16] -> \
\(-13406.4887712032118392113262495497`23.275193157985566\), \(\(c[1, 3]\)[
              2]\)[
            1\/16] -> \
\(-6944.416954788559272967881940575191645011`23.275193157985566\), \(\(c[1, 
                3]\)[3]\)[
            1\/16] -> \
\(-582.25573551414017841593399670302470957823`23.275193157985566\)};\)\n
  \(Poly[1, 4, 
        1/16] = {\(\(c[1, 4]\)[0]\)[1\/16] -> 
          377.45863114938943087289710806462615740514`23.244474844667376, \
\(\(c[1, 4]\)[1]\)[1\/16] -> 
          672.2210098263916162676987949346653138905`23.244474844667376, \(\(c[
                1, 4]\)[2]\)[1\/16] -> 
          318.71221591433281782576531764618158117123`23.244474844667376, \
\(\(c[1, 4]\)[3]\)[1\/16] -> 
          22.57778346748800511817559915096621477875`23.244474844667376};\)\n
  \(Poly[1, 5, 
        1/16] = {\(\(c[1, 5]\)[0]\)[
            1\/16] -> \
\(-6716.7879251956366145278684989765`21.84180892131104\), \(\(c[1, 5]\)[1]\)[
            1\/16] -> \(-17428.2292398293559081367529179566`21.84180892131104\
\), \(\(c[1, 5]\)[2]\)[
            1\/16] -> \(-15172.0764442219065457477620107613`21.84180892131104\
\), \(\(c[1, 5]\)[3]\)[
            1\/16] -> \
\(-4719.8771419284998175371907847451`21.84180892131104\), \(\(c[1, 5]\)[4]\)[
            1\/16] -> \
\(-260.76431451561735816766212296193360666556`21.84180892131104\)};\)\n
  \(Poly[1, 6, 
        1/16] = {\(\(c[1, 6]\)[0]\)[1\/16] -> 
          1271.5465816901854230104009057549`21.84180892131104, \(\(c[1, 6]\)[
              1]\)[1\/16] -> 
          3197.1537488994961771168014525381`21.84180892131104, \(\(c[1, 6]\)[
              2]\)[1\/16] -> 
          2682.3465097204277465959284108966`21.84180892131104, \(\(c[1, 6]\)[
              3]\)[1\/16] -> 
          796.7373446993394052759531964846`21.84180892131104, \(\(c[1, 6]\)[
              4]\)[1\/16] -> 
          40.79962374570348358069766128688572005431`21.84180892131104};\)\n
  \(Poly[1, 7, 
        1/16] = {\(\(c[1, 7]\)[0]\)[1\/16] -> 
          9906.2656186300556921854990927727`18.713826308811086, \(\(c[1, 7]\)[
              1]\)[1\/16] -> 
          32456.9194619427567493883139310993`18.713826308811086, \(\(c[1, 
                7]\)[2]\)[1\/16] -> 
          39514.8297300696193062971762137672`18.713826308811086, \(\(c[1, 
                7]\)[3]\)[1\/16] -> 
          21406.7270212406655878006476710378`18.713826308811086, \(\(c[1, 
                7]\)[4]\)[1\/16] -> 
          4633.7060699461362632537044458004`18.713826308811086, \(\(c[1, 7]\)[
              5]\)[1\/16] -> 
          190.854780825419068598886411337`18.713826308811086};\)\n
  \(Poly[2, 2, 
        1/16] = {\(\(c[2, 2]\)[0]\)[
            1\/16] -> \
\(-500.25358965632512968861279015287357276166`23.475303598776364\), \(\(c[2, 
                2]\)[1]\)[
            1\/16] -> \
\(-791.37455490282795128009697466437768606726`23.475303598776364\), \(\(c[2, 
                2]\)[2]\)[
            1\/16] -> \
\(-333.81257238540014965546850678338095752754`23.475303598776364\), \(\(c[2, 
                2]\)[3]\)[
            1\/16] -> \
\(-21.48559873757474474716656597477142308316`23.475303598776364\)};\)\n
  \(Poly[2, 3, 
        1/16] = {\(\(c[2, 3]\)[0]\)[
            1\/16] -> \(-3579.5564650109569832087898382821`22.784705040350623\
\), \(\(c[2, 3]\)[1]\)[
            1\/16] -> \(-8436.8500814758321726155402269126`22.784705040350623\
\), \(\(c[2, 3]\)[2]\)[
            1\/16] -> \
\(-6618.297073111954230265193956386`22.784705040350623\), \(\(c[2, 3]\)[3]\)[
            1\/16] -> \
\(-1846.57903492648674466796234775195694382837`22.784705040350623\), \(\(c[2, 
                3]\)[4]\)[
            1\/16] -> \
\(-92.73452314498686065152886113426797347488`22.784705040350623\)};\)\n
  \(Poly[2, 4, 
        1/16] = {\(\(c[2, 4]\)[0]\)[
            1\/16] -> \
\(-58728.3731655465726221287231169472`20.543027646243544\), \(\(c[2, 4]\)[
              1]\)[1\/16] -> \
\(-182474.9428299080205763665940933415`20.543027646243544\), \(\(c[2, 4]\)[
              2]\)[1\/16] -> \
\(-209545.0429973888630851680716360072`20.543027646243544\), \(\(c[2, 4]\)[
              3]\)[1\/16] -> \
\(-106644.3769187309587068500210092612`20.543027646243544\), \(\(c[2, 4]\)[
              4]\)[1\/16] -> \
\(-21727.9916827110632827290491101488`20.543027646243544\), \(\(c[2, 4]\)[
              5]\)[1\/16] -> \
\(-876.6218339851270344530822759652`20.543027646243544\)};\)\n
  \(Poly[2, 5, 
        1/16] = {\(\(c[2, 5]\)[0]\)[1\/16] -> 
          191383.5734009168242750179111665927`19.252540400631585, \(\(c[2, 
                5]\)[1]\)[1\/16] -> 
          725356.4418572692331143473574774385`19.252540400631585, \(\(c[2, 
                5]\)[2]\)[1\/16] -> 
          1.0789964896889045872866625036408777`19.252540400631585*^6, \(\(c[
                2, 5]\)[3]\)[1\/16] -> 
          788413.2198859222026719991353419787`19.252540400631585, \(\(c[2, 
                5]\)[4]\)[1\/16] -> 
          286184.1560877430178442802836832903`19.252540400631585, \(\(c[2, 
                5]\)[5]\)[1\/16] -> 
          44219.0403389606636667180335341034`19.252540400631585, \(\(c[2, 
                5]\)[6]\)[1\/16] -> 
          1425.9953981750980349458025387543`19.252540400631585};\)\n
  \(Poly[2, 6, 
        1/16] = {\(\(c[2, 6]\)[0]\)[1\/16] -> 
          1.96518624126669773101835102963950232`18.71382630881108*^7, \(\(c[
                2, 6]\)[1]\)[1\/16] -> 
          9.10032213596783606013835877282369255`18.71382630881108*^7, \(\(c[
                2, 6]\)[2]\)[1\/16] -> 
          1.727169335832569214096593210845614655`18.71382630881108*^8, \(\(c[
                2, 6]\)[3]\)[1\/16] -> 
          1.71832513538283198688004771942724712`18.71382630881108*^8, \(\(c[
                2, 6]\)[4]\)[1\/16] -> 
          9.46846295858384456617706516151986462`18.71382630881108*^7, \(\(c[
                2, 6]\)[5]\)[1\/16] -> 
          2.77374798887153800408801308201858044`18.71382630881108*^7, \(\(c[
                2, 6]\)[6]\)[1\/16] -> 
          3.6247443883133381950354034714020535`18.71382630881108*^6, \(\(c[2, 
                6]\)[7]\)[1\/16] -> 
          104952.0139819893478012600853339509`18.71382630881108};\)\n
  \(Poly[3, 3, 
        1/16] = {\(\(c[3, 3]\)[0]\)[
            1\/16] -> \
\(-87821.7078531892198336014768743753`21.204068938740328\), \(\(c[3, 3]\)[
              1]\)[1\/16] -> \
\(-267341.1275910756878745537411249504`21.204068938740328\), \(\(c[3, 3]\)[
              2]\)[1\/16] -> \
\(-301093.9431116574131593894903012263`21.204068938740328\), \(\(c[3, 3]\)[
              3]\)[1\/16] -> \
\(-150512.4123032400261136081824653201`21.204068938740328\), \(\(c[3, 3]\)[
              4]\)[1\/16] -> \
\(-30166.9915812291026513406859221678`21.204068938740328\), \(\(c[3, 3]\)[
              5]\)[1\/16] -> \
\(-1197.0567617368386037275881192349`21.204068938740328\)};\)\n
  \(Poly[3, 4, 
        1/16] = {\(\(c[3, 4]\)[0]\)[
            1\/16] -> \
\(-264451.9510048275283183216544282345`19.739226308238813\), \(\(c[3, 4]\)[
              1]\)[1\/16] -> \
\(-988162.2062503074876014257176952536`19.739226308238813\), \(\(c[3, 4]\)[
              2]\)[1\/16] -> \
\(-1.450606931377006841753981334595193`19.739226308238813*^6\), \(\(c[3, 4]\)[
              3]\)[1\/16] -> \
\(-1.047538712753801262283009592717598`19.739226308238813*^6\), \(\(c[3, 4]\)[
              4]\)[1\/16] -> \
\(-376584.6779961531726779771649130094`19.739226308238813\), \(\(c[3, 4]\)[
              5]\)[1\/16] -> \
\(-57789.2985187945136036645984716633`19.739226308238813\), \(\(c[3, 4]\)[
              6]\)[1\/16] -> \
\(-1859.7354007584751149813178158756`19.739226308238813\)};\)\n
  \(Poly[4, 4, 
        1/16] = {\(\(c[4, 4]\)[0]\)[
            1\/16] -> \
\(-2.3415902416197099603354488722221943`18.71382630881108*^6\), \(\(c[4, 4]\)[
              1]\)[1\/16] -> \
\(-1.01390893655260264925661275325650557`18.71382630881108*^7\), \(\(c[4, 
                4]\)[2]\)[
            1\/16] -> \
\(-1.79508171254028246474467365580024939`18.71382630881108*^7\), \(\(c[4, 
                4]\)[3]\)[
            1\/16] -> \
\(-1.66156184716956027051548060054079259`18.71382630881108*^7\), \(\(c[4, 
                4]\)[4]\)[
            1\/16] -> \
\(-8.4927636529525662862952912283322004`18.71382630881108*^6\), \(\(c[4, 4]\)[
              5]\)[1\/16] -> \
\(-2.2995732531462652957239813098217293`18.71382630881108*^6\), \(\(c[4, 4]\)[
              6]\)[1\/16] -> \
\(-276406.6577459944098705857317006949`18.71382630881108\), \(\(c[4, 4]\)[
              7]\)[1\/16] -> \
\(-7249.7420734577029393850216535515`18.71382630881108\)};\)\n
  \(Poly[3, 5, 
        1/16] = {\(\(c[3, 5]\)[0]\)[
            1\/16] -> \
\(-3.387762796010691196329418663611061166`18.345326075192787*^8\), \(\(c[3, 
                5]\)[1]\)[
            1\/16] -> \(-1.8000952385405445766226996694`18.345326075192787*^9\
\), \(\(c[3, 5]\)[2]\)[
            1\/16] -> \
\(-4.036187891611705606681749044`18.345326075192787*^9\), \(\(c[3, 5]\)[3]\)[
            1\/16] -> \(-4.9443511457450804197208075847`18.345326075192787*^9\
\), \(\(c[3, 5]\)[4]\)[
            1\/16] -> \
\(-3.572170030376172638994929945`18.345326075192787*^9\), \(\(c[3, 5]\)[5]\)[
            1\/16] -> \(-1.5256588826415352006290923659`18.345326075192787*^9\
\), \(\(c[3, 5]\)[6]\)[
            
            1\/16] -> \
\(-3.614090302671279483601483218045369493`18.345326075192787*^8\), \(\(c[3, 
                5]\)[7]\)[
            1\/16] -> \
\(-3.94315676322762917606402837229009093`18.345326075192787*^7\), \(\(c[3, 
                5]\)[8]\)[
            1\/16] -> \
\(-993607.237503591181744801548454818`18.345326075192787\)};\)\n
  \(Poly[3, 6, 
        1/16] = {\(\(c[3, 6]\)[0]\)[1\/16] -> 
          1.0453846132512053165316221969788625`18.291989769323433*^7, \(\(c[
                3, 6]\)[1]\)[1\/16] -> 
          5.3651932365951249960640339769110482`18.291989769323433*^7, \(\(c[
                3, 6]\)[2]\)[1\/16] -> 
          1.159154102242587394250243098002909929`18.291989769323433*^8, \(\(c[
                3, 6]\)[3]\)[1\/16] -> 
          1.364435056223313796967526084182963814`18.291989769323433*^8, \(\(c[
                3, 6]\)[4]\)[1\/16] -> 
          9.441400207911824581964173000125449`18.291989769323433*^7, \(\(c[3, 
                6]\)[5]\)[1\/16] -> 
          3.84707145020438484798598111823846057`18.291989769323433*^7, \(\(c[
                3, 6]\)[6]\)[1\/16] -> 
          8.652421710717374196506542760396844`18.291989769323433*^6, \(\(c[3, 
                6]\)[7]\)[1\/16] -> 
          890303.0179166437237254587603750564`18.291989769323433, \(\(c[3, 
                6]\)[8]\)[1\/16] -> 
          20776.2855327297292153988697410754`23.21954902861946};\)\n
  \(Poly[1, 8, 
        1/16] = {\(\(c[1, 8]\)[0]\)[1\/16] -> 
          13646.034633039282052130142008095`17.90823378812361, \(\(c[1, 8]\)[
              1]\)[1\/16] -> 
          54016.0918054858251985602468896571`17.90823378812361, \(\(c[1, 8]\)[
              2]\)[1\/16] -> 
          84403.9947795652884773413219663516`17.90823378812361, \(\(c[1, 8]\)[
              3]\)[1\/16] -> 
          65176.9877646345549596602407366259`17.90823378812361, \(\(c[1, 8]\)[
              4]\)[1\/16] -> 
          25129.4246697501753009817629189441`17.90823378812361, \(\(c[1, 8]\)[
              5]\)[1\/16] -> 
          4122.1021915124496464646461206079`17.90823378812361, \(\(c[1, 8]\)[
              6]\)[1\/16] -> 
          135.8108057468593165958011272378`17.90823378812361};\)\n
  \(Poly[4, 5, 
        1/16] = {\(\(c[4, 5]\)[0]\)[
            1\/16] -> \
\(-2.098025763397054283145816844576619832`21.28583381974642*^8\), \(\(c[4, 
                5]\)[1]\)[
            1\/16] -> \
\(-1.2204881541241159817186978306`17.70164130303536*^9\), \(\(c[4, 5]\)[2]\)[
            1\/16] -> \
\(-3.0563113905818530093440516517`17.70164130303536*^9\), \(\(c[4, 5]\)[3]\)[
            1\/16] -> \
\(-4.2963464124767204371962399248`17.70164130303536*^9\), \(\(c[4, 5]\)[4]\)[
            1\/16] -> \
\(-3.7026252304565127662809394419`17.70164130303536*^9\), \(\(c[4, 5]\)[5]\)[
            1\/16] -> \
\(-2.0016437674935156074376390732`17.70164130303536*^9\), \(\(c[4, 5]\)[6]\)[
            1\/16] -> \
\(-6.641580560095745361636483727`17.70164130303536*^8\), \(\(c[4, 5]\)[7]\)[
            1\/16] -> \
\(-1.252518319462015679907298857`17.70164130303536*^8\), \(\(c[4, 5]\)[8]\)[
            1\/16] -> \
\(-1.10620172426066211909379147995498104`17.70164130303536*^7\), \(\(c[4, 
                5]\)[9]\)[
            1\/16] -> \
\(-229095.2177466615347096267187297067`23.241511373602695\)};\)\n
  \(Poly[2, 7, 
        1/16] = {\(\(c[2, 7]\)[0]\)[1\/16] -> 
          1.05910002855768670635495273962393908`21.27605310096493*^7, \(\(c[
                2, 7]\)[1]\)[1\/16] -> 
          5.55043453226646935654709872`17.13572269656669*^7, \(\(c[2, 7]\)[
              2]\)[1\/16] -> 
          1.225246043165992072762795725`17.13572269656669*^8, \(\(c[2, 7]\)[
              3]\)[1\/16] -> 
          1.474236318434538151024958106`17.13572269656669*^8, \(\(c[2, 7]\)[
              4]\)[1\/16] -> 
          1.042957148440997451073225274`17.13572269656669*^8, \(\(c[2, 7]\)[
              5]\)[1\/16] -> 
          4.34406628094531319275338817`17.13572269656669*^7, \(\(c[2, 7]\)[
              6]\)[1\/16] -> 
          9.9799872273362679943834200472388068`17.13572269656669*^6, \(\(c[2, 
                7]\)[7]\)[1\/16] -> 
          1.0475511770416969274332209706908016`17.13572269656669*^6, \(\(c[2, 
                7]\)[8]\)[1\/16] -> 
          24885.1896162160930839509346228709`17.13572269656669};\)\
\[IndentingNewLine]\n
  Clear[Kronecker]\n
  Kronecker[n_, m_] := 1 /; n == m\n
  Kronecker[n_, m_] := 0 /; n != m\[IndentingNewLine]
  Clear[Deg]\n
  Deg[a_, 
      b_] := \(1\/2\) \((Kronecker[a, b] - 
          Sum[\(AA[a, b]\)[\([i, 3]\)], {i, 1, Length[AA[a, b]]}])\)\n
  Clear[DegQ]\n
  \(DegQ[\[CapitalDelta]_]\)[a_, b_] := 
    IntegerPart[\[CapitalDelta] - Deg[a, b]]\n
  Clear[P2]\n
  P2[\[CapitalDelta]_, {a_, b_}, {t1_, 
        t2_}] := \(\(c[a, b]\)[0]\)[\[CapitalDelta]] + 
        Sum[\(\(c[a, b]\)[k]\)[\[CapitalDelta]] \((Cosh[t1 - t2])\)\^k, {k, 
            1, \(DegQ[\[CapitalDelta]]\)[a, b]}] /. 
      Poly[a, b, \[CapitalDelta]]\n\[IndentingNewLine]
  End[\ ]\[IndentingNewLine]\[IndentingNewLine]
  Q3::usage = "\<3-particle rational functions \
Q3[\[CapitalDelta],{a,b,c},{t1,t2,t3}]\>"\n
  Begin["\<`Private`\>"]\[IndentingNewLine]\[IndentingNewLine]
  Q3[1/2, {1, 1, 1}, {t1_, t2_, t3_}] := 
    26525.0962164508193249832249952405`17.293710482874\ \[ExponentialE]\^\(3\ \
t1\) + 2957.3659035754107560423197686124`17.293710482874\ \
\[ExponentialE]\^\(4\ t1 - t2\) + 
      26525.0962164508193249832249952405`17.293710482874\ \
\[ExponentialE]\^\(3\ t2\) + 
      67987.9774701704348615021537164969`17.293710482874005\ \
\[ExponentialE]\^\(2\ t1 + t2\) + 
      67987.9774701704348615021537164969`17.293710482874005\ \
\[ExponentialE]\^\(t1 + 2\ t2\) + 
      2957.3659035754107560423197686124`17.293710482874\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2\) + 
      842.2735592568482911160491613437`17.293710482874005\ \
\[ExponentialE]\^\(4\ t1 + t2 - 2\ t3\) + 
      2957.3659035754107560423197687166`17.293710482874\ \[ExponentialE]\^\(3\
\ t1 + 2\ t2 - 2\ t3\) + 
      2957.3659035754107560423197687166`17.293710482874\ \[ExponentialE]\^\(2\
\ t1 + 3\ t2 - 2\ t3\) + 
      842.2735592568482911160491613437`17.293710482874005\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 2\ t3\) + 
      2957.3659035754107560423197686124`17.293710482874\ \[ExponentialE]\^\(4\
\ t1 - t3\) + 
      16122.4640048242834652998580268534`17.293710482874005\ \
\[ExponentialE]\^\(3\ t1 + t2 - t3\) + 
      26525.0962164508193249832249922346`17.293710482874\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - t3\) + 
      16122.4640048242834652998580268534`17.293710482874005\ \
\[ExponentialE]\^\(t1 + 3\ t2 - t3\) + 
      2957.3659035754107560423197686124`17.293710482874\ \[ExponentialE]\^\(4\
\ t2 - t3\) + 
      26525.0962164508193249832249952405`17.293710482874\ \
\[ExponentialE]\^\(3\ t3\) + 
      67987.9774701704348615021537164969`17.293710482874005\ \
\[ExponentialE]\^\(2\ t1 + t3\) + 
      842.2735592568482911160491613437`17.293710482874005\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 + t3\) + 
      16122.4640048242834652998580268534`17.293710482874005\ \
\[ExponentialE]\^\(3\ t1 - t2 + t3\) + 
      105871.3011921906138200643089013445`17.293710482874\ \
\[ExponentialE]\^\(t1 + t2 + t3\) + 
      67987.9774701704348615021537164969`17.293710482874005\ \
\[ExponentialE]\^\(2\ t2 + t3\) + 
      16122.4640048242834652998580268534`17.293710482874005\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + t3\) + 
      842.2735592568482911160491613437`17.293710482874005\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + t3\) + 
      67987.9774701704348615021537164969`17.293710482874005\ \
\[ExponentialE]\^\(t1 + 2\ t3\) + 
      2957.3659035754107560423197687166`17.293710482874\ \[ExponentialE]\^\(3\
\ t1 - 2\ t2 + 2\ t3\) + 
      26525.0962164508193249832249922346`17.293710482874\ \
\[ExponentialE]\^\(2\ t1 - t2 + 2\ t3\) + 
      67987.9774701704348615021537164969`17.293710482874005\ \
\[ExponentialE]\^\(t2 + 2\ t3\) + 
      26525.0962164508193249832249922346`17.293710482874\ \[ExponentialE]\^\(\
\(-t1\) + 2\ t2 + 2\ t3\) + 
      2957.3659035754107560423197687166`17.293710482874\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 2\ t3\) + 
      2957.3659035754107560423197687166`17.293710482874\ \[ExponentialE]\^\(2\
\ t1 - 2\ t2 + 3\ t3\) + 
      16122.4640048242834652998580268534`17.293710482874005\ \
\[ExponentialE]\^\(t1 - t2 + 3\ t3\) + 
      16122.4640048242834652998580268534`17.293710482874005\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 3\ t3\) + 
      2957.3659035754107560423197687166`17.293710482874\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + 3\ t3\) + 
      2957.3659035754107560423197686124`17.293710482874\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t3\) + 
      842.2735592568482911160491613437`17.293710482874005\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 4\ t3\) + 
      2957.3659035754107560423197686124`17.293710482874\ \
\[ExponentialE]\^\(\(-t2\) + 4\ t3\) + 
      842.2735592568482911160491613437`17.293710482874005\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 4\ t3\)\n\[IndentingNewLine]
  Q3[1/16, {1, 1, 1}, {t1_, t2_, t3_}] := 
    1148.6905091254901449545833192439`17.44528534666692\ \[ExponentialE]\^\(3\
\ t1\) + 46.7625297762699384781862694895`17.44528534666692\ \[ExponentialE]\^\
\(4\ t1 - t2\) + 
      1148.6905091254901449545833192439`17.44528534666692\ \
\[ExponentialE]\^\(3\ t2\) + 
      3703.9117331395377714555481856136`17.445285346666918\ \[ExponentialE]\^\
\(2\ t1 + t2\) + 
      3703.9117331395377714555481856136`17.445285346666918\ \[ExponentialE]\^\
\(t1 + 2\ t2\) + 
      46.7625297762699384781862694895`17.44528534666692\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2\) + 
      4.3541822509141766250463031799`17.44528534666692\ \[ExponentialE]\^\(4\ \
t1 + t2 - 2\ t3\) + 
      46.7625297762699389404266320784`17.44528534666692\ \[ExponentialE]\^\(3\
\ t1 + 2\ t2 - 2\ t3\) + 
      46.7625297762699389404266320784`17.44528534666692\ \[ExponentialE]\^\(2\
\ t1 + 3\ t2 - 2\ t3\) + 
      4.3541822509141766250463031799`17.44528534666692\ \[ExponentialE]\^\(t1 \
+ 4\ t2 - 2\ t3\) + 
      46.7625297762699384781862694895`17.44528534666692\ \[ExponentialE]\^\(4\
\ t1 - t3\) + 
      604.2577928272513074118630131919`17.44528534666692\ \
\[ExponentialE]\^\(3\ t1 + t2 - t3\) + 
      1148.6905091254901451855667617518`17.44528534666692\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - t3\) + 
      604.2577928272513074118630131919`17.44528534666692\ \
\[ExponentialE]\^\(t1 + 3\ t2 - t3\) + 
      46.7625297762699384781862694895`17.44528534666692\ \[ExponentialE]\^\(4\
\ t2 - t3\) + 
      1148.6905091254901449545833192439`17.44528534666692\ \
\[ExponentialE]\^\(3\ t3\) + 
      3703.9117331395377714555481856136`17.445285346666918\ \[ExponentialE]\^\
\(2\ t1 + t3\) + 
      4.3541822509141766250463031799`17.44528534666692\ \[ExponentialE]\^\(4\ \
t1 - 2\ t2 + t3\) + 
      604.2577928272513074118630131919`17.44528534666692\ \
\[ExponentialE]\^\(3\ t1 - t2 + t3\) + 
      6286.81560829956093820047983631`17.445285346666918\ \
\[ExponentialE]\^\(t1 + t2 + t3\) + 
      3703.9117331395377714555481856136`17.445285346666918\ \[ExponentialE]\^\
\(2\ t2 + t3\) + 
      604.2577928272513074118630131919`17.44528534666692\ \[ExponentialE]\^\(\
\(-t1\) + 3\ t2 + t3\) + 
      4.3541822509141766250463031799`17.44528534666692\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + t3\) + 
      3703.9117331395377714555481856136`17.445285346666918\ \[ExponentialE]\^\
\(t1 + 2\ t3\) + 
      46.7625297762699389404266320784`17.44528534666692\ \[ExponentialE]\^\(3\
\ t1 - 2\ t2 + 2\ t3\) + 
      1148.6905091254901451855667617518`17.44528534666692\ \
\[ExponentialE]\^\(2\ t1 - t2 + 2\ t3\) + 
      3703.9117331395377714555481856136`17.445285346666918\ \[ExponentialE]\^\
\(t2 + 2\ t3\) + 
      1148.6905091254901451855667617518`17.44528534666692\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 2\ t3\) + 
      46.7625297762699389404266320784`17.44528534666692\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 2\ t3\) + 
      46.7625297762699389404266320784`17.44528534666692\ \[ExponentialE]\^\(2\
\ t1 - 2\ t2 + 3\ t3\) + 
      604.2577928272513074118630131919`17.44528534666692\ \
\[ExponentialE]\^\(t1 - t2 + 3\ t3\) + 
      604.2577928272513074118630131919`17.44528534666692\ \[ExponentialE]\^\(\
\(-t1\) + t2 + 3\ t3\) + 
      46.7625297762699389404266320784`17.44528534666692\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + 3\ t3\) + 
      46.7625297762699384781862694895`17.44528534666692\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t3\) + 
      4.3541822509141766250463031799`17.44528534666692\ \[ExponentialE]\^\(t1 \
- 2\ t2 + 4\ t3\) + 
      46.7625297762699384781862694895`17.44528534666692\ \
\[ExponentialE]\^\(\(-t2\) + 4\ t3\) + 
      4.3541822509141766250463031799`17.44528534666692\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 4\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/2, {1, 1, 2}, {t1_, t2_, 
        t3_}] := \
\(-6.6003615092208519308650109942408501`17.999999999999993*^6\)\ \
\[ExponentialE]\^t1 - 
      10117.4926661768096494393896034029`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2\) - 
      399932.2073564888336796453574979286`17.999999999999993\ \[ExponentialE]\
\^\(3\ t1 - 2\ t2\) - 
      2.7684233272491974667130261823096279`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 - t2\) - 
      6.6003615092208519308650109942408501`17.999999999999993*^6\ \
\[ExponentialE]\^t2 - 
      2.7684233272491974667130261823096279`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2\) - 
      399932.2073564888336796453574979286`17.999999999999993\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 3\ t2\) - 
      10117.4926661768096494393896034029`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2\) - 
      10117.4926661768096494394083335402`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 + t2 - 4\ t3\) - 
      35524.2397339713142556378502543827`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) - 
      35524.2397339713142556378502543827`17.999999999999993\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) - 
      10117.4926661768096494394083335402`17.999999999999993\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 4\ t3\) - 
      56731.261802443756068342227643723`17.999999999999996\ \[ExponentialE]\^\
\(4\ t1 - 3\ t3\) - 
      309981.4551541935947877608411487257`18.000000000000007\ \[ExponentialE]\
\^\(3\ t1 + t2 - 3\ t3\) - 
      510288.4675669403636602095611157781`17.999999999999996\ \[ExponentialE]\
\^\(2\ t1 + 2\ t2 - 3\ t3\) - 
      309981.4551541935947877608411487257`18.000000000000007\ \[ExponentialE]\
\^\(t1 + 3\ t2 - 3\ t3\) - 
      56731.261802443756068342227643723`17.999999999999996\ \[ExponentialE]\^\
\(4\ t2 - 3\ t3\) - 
      831723.1023655325462823216853871719`17.999999999999993\ \[ExponentialE]\
\^\(3\ t1 - 2\ t3\) - 
      94290.681729161288287793415613934`17.999999999999996\ \[ExponentialE]\^\
\(4\ t1 - t2 - 2\ t3\) - 
      2.1212240910537221267029774882263987`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3\) - 
      2.1212240910537221267029774882263987`17.999999999999993*^6\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3\) - 
      831723.1023655325462823216853871719`17.999999999999993\ \[ExponentialE]\
\^\(3\ t2 - 2\ t3\) - 
      94290.681729161288287793415613934`17.999999999999996\ \[ExponentialE]\^\
\(\(-t1\) + 4\ t2 - 2\ t3\) - 
      3.6180118868976244425204415016911805`18.00000000000001*^6\ \
\[ExponentialE]\^\(2\ t1 - t3\) - 
      56731.2618024437560683422273234492`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - t3\) - 
      901831.5550307676004116899731264517`17.999999999999996\ \[ExponentialE]\
\^\(3\ t1 - t2 - t3\) - 
      5.566939197070582948177853663886854`17.999999999999993*^6\ \
\[ExponentialE]\^\(t1 + t2 - t3\) - 
      3.6180118868976244425204415016911805`18.00000000000001*^6\ \
\[ExponentialE]\^\(2\ t2 - t3\) - 
      901831.5550307676004116899731264517`17.999999999999996\ \[ExponentialE]\
\^\(\(-t1\) + 3\ t2 - t3\) - 
      56731.2618024437560683422273234492`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3\) - 
      5.5669391970705829481778536543592047`17.999999999999996*^6\ \
\[ExponentialE]\^t3 - 
      56731.2618024437560683422318822945`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2 + t3\) - 
      901831.555030767600411689949175305`17.999999999999993\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3\) - 
      3.6180118868976244425204415251865746`18.00000000000001*^6\ \
\[ExponentialE]\^\(t1 - t2 + t3\) - 
      3.6180118868976244425204415251865746`18.00000000000001*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3\) - 
      901831.555030767600411689949175305`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + t3\) - 
      56731.2618024437560683422318822945`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + t3\) - 
      2.1212240910537221267029774956044488`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3\) - 
      94290.6817291612882877934059565951`17.999999999999993\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + 2\ t3\) - 
      831723.1023655325462823216866119802`17.999999999999993\ \[ExponentialE]\
\^\(t1 - 2\ t2 + 2\ t3\) - 
      2.1212240910537221267029774956044488`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3\) - 
      831723.1023655325462823216866119802`17.999999999999993\ \[ExponentialE]\
\^\(\(-2\)\ t1 + t2 + 2\ t3\) - 
      94290.6817291612882877934059565951`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) - 
      309981.4551541935947877608453702755`18.000000000000007\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 3\ t3\) - 
      56731.261802443756068342223223205`17.999999999999996\ \[ExponentialE]\^\
\(t1 - 3\ t2 + 3\ t3\) - 
      309981.4551541935947877608453702755`18.000000000000007\ \[ExponentialE]\
\^\(\(-2\)\ t2 + 3\ t3\) - 
      510288.4675669403636602095609344994`17.999999999999996\ \[ExponentialE]\
\^\(\(-t1\) - t2 + 3\ t3\) - 
      56731.261802443756068342223223205`17.999999999999996\ \[ExponentialE]\^\
\(\(-3\)\ t1 + t2 + 3\ t3\) - 
      10117.4926661768096494394083340699`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) - 
      10117.4926661768096494394083340699`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) - 
      35524.2397339713142556378502553293`17.999999999999993\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) - 
      35524.2397339713142556378502553293`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/16, {1, 1, 2}, {t1_, t2_, 
        t3_}] := \(-302672.4723038034567611085180690532`17.999999999999996\)\ \
\[ExponentialE]\^t1 - 
      29.9346509970873131140191413807`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2\) - 
      10413.6974273025335263265073502733`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2\) - 
      111331.2350412507540244954251163544`17.999999999999993\ \[ExponentialE]\
\^\(2\ t1 - t2\) - 
      302672.4723038034567611085180690532`17.999999999999996\ \[ExponentialE]\
\^t2 - 111331.2350412507540244954251163544`17.999999999999993\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2\) - 
      10413.6974273025335263265073502733`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2\) - 
      29.9346509970873131140191413807`17.999999999999993\ \[ExponentialE]\^\(\
\(-3\)\ t1 + 4\ t2\) - 
      29.9346509970873131140201394362`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 + t2 - 4\ t3\) - 
      321.4886120808670148359998175489`17.999999999999996\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) - 
      321.4886120808670148359998175489`17.999999999999996\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) - 
      29.9346509970873131140201394362`17.999999999999993\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 4\ t3\) - 
      538.6801331004387775422133621479`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 - 3\ t3\) - 
      6938.8663076332406412821977202689`18.000000000000004\ \[ExponentialE]\^\
\(3\ t1 + t2 - 3\ t3\) - 
      13175.2460021445170093857982139741`17.999999999999993\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 3\ t3\) - 
      6938.8663076332406412821977202689`18.000000000000004\ \[ExponentialE]\^\
\(t1 + 3\ t2 - 3\ t3\) - 
      538.6801331004387775422133621479`17.999999999999993\ \
\[ExponentialE]\^\(4\ t2 - 3\ t3\) - 
      24517.2968646454817993901434989759`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 - 2\ t3\) - 
      1114.7214427499537159530310979813`17.999999999999996\ \[ExponentialE]\^\
\(4\ t1 - t2 - 2\ t3\) - 
      76932.3104759824719601822619173305`18.00000000000001\ \[ExponentialE]\^\
\(2\ t1 + t2 - 2\ t3\) - 
      76932.3104759824719601822619173305`18.00000000000001\ \[ExponentialE]\^\
\(t1 + 2\ t2 - 2\ t3\) - 
      24517.2968646454817993901434989759`17.999999999999993\ \
\[ExponentialE]\^\(3\ t2 - 2\ t3\) - 
      1114.7214427499537159530310979813`17.999999999999996\ \[ExponentialE]\^\
\(\(-t1\) + 4\ t2 - 2\ t3\) - 
      149358.4454985111157472599054455272`17.999999999999993\ \[ExponentialE]\
\^\(2\ t1 - t3\) - 
      538.6801331004387775422129422797`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - t3\) - 
      28267.6236341996101020835191244945`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 - t2 - t3\) - 
      245348.6731418251458415376270000777`17.999999999999993\ \[ExponentialE]\
\^\(t1 + t2 - t3\) - 
      149358.4454985111157472599054455272`17.999999999999993\ \[ExponentialE]\
\^\(2\ t2 - t3\) - 
      28267.6236341996101020835191244945`17.999999999999993\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3\) - 
      538.6801331004387775422129422797`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3\) - 
      245348.6731418251458415376255015576`17.999999999999993\ \[ExponentialE]\
\^t3 - 538.6801331004387775422137807524`17.999999999999993\ \[ExponentialE]\^\
\(3\ t1 - 3\ t2 + t3\) - 
      28267.623634199610102083520687172`17.999999999999993\ \[ExponentialE]\^\
\(2\ t1 - 2\ t2 + t3\) - 
      149358.4454985111157472599040593028`17.999999999999993\ \[ExponentialE]\
\^\(t1 - t2 + t3\) - 
      149358.4454985111157472599040593028`17.999999999999993\ \[ExponentialE]\
\^\(\(-t1\) + t2 + t3\) - 
      28267.623634199610102083520687172`17.999999999999993\ \[ExponentialE]\^\
\(\(-2\)\ t1 + 2\ t2 + t3\) - 
      538.6801331004387775422137807524`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + t3\) - 
      76932.3104759824719601822608540152`18.00000000000001\ \[ExponentialE]\^\
\(\(-t1\) + 2\ t3\) - 
      1114.7214427499537159530324076057`17.999999999999996\ \[ExponentialE]\^\
\(2\ t1 - 3\ t2 + 2\ t3\) - 
      24517.2968646454817993901434236939`17.999999999999993\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3\) - 
      76932.3104759824719601822608540152`18.00000000000001\ \[ExponentialE]\^\
\(\(-t2\) + 2\ t3\) - 
      24517.2968646454817993901434236939`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 2\ t3\) - 
      1114.7214427499537159530324076057`17.999999999999996\ \[ExponentialE]\^\
\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) - 
      6938.8663076332406412821973251825`18.000000000000004\ \[ExponentialE]\^\
\(\(-2\)\ t1 + 3\ t3\) - 
      538.6801331004387775422137751327`17.999999999999993\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 3\ t3\) - 
      6938.8663076332406412821973251825`18.000000000000004\ \[ExponentialE]\^\
\(\(-2\)\ t2 + 3\ t3\) - 
      13175.2460021445170093857982323428`17.999999999999993\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3\) - 
      538.6801331004387775422137751327`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 3\ t3\) - 
      29.93465099708731311402013944`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) - 
      29.93465099708731311402013944`17.999999999999993\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) - 
      321.4886120808670148359998175585`17.999999999999996\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) - 
      321.4886120808670148359998175585`17.999999999999996\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/2, {1, 1, 3}, {t1_, t2_, t3_}] := 
    3.405828200871086454246572229284141519745`29.682737735030077*^11\ \
\[ExponentialE]\^t1 + 
      3.09029637888148816889365648619027108`25.49000013299773*^7\ \
\[ExponentialE]\^\(5\ t1 - 4\ t2\) + 
      2.4883485760962122613605183765847668476`27.546426215519336*^9\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2\) + 
      3.46716441596752857095501112706052021517`28.690489434600693*^10\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2\) + 
      1.642460523737269975863192988369920581604`29.366009937994345*^11\ \
\[ExponentialE]\^\(2\ t1 - t2\) + 
      3.405828200871086454246572229284141519745`29.682737735030077*^11\ \
\[ExponentialE]\^t2 + 
      1.642460523737269975863192988369920581604`29.366009937994345*^11\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2\) + 
      3.46716441596752857095501112706052021517`28.690489434600693*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2\) + 
      2.4883485760962122613605183765847668476`27.546426215519336*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2\) + 
      3.09029637888148816889365648619027108`25.49000013299773*^7\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t2\) + 
      3.09029637888148816889367882397170958`25.49000013299773*^7\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 6\ t3\) + 
      1.085055685579193775722386230811588793`26.035452026957998*^8\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 - 6\ t3\) + 
      1.085055685579193775722386230811588793`26.035452026957998*^8\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 - 6\ t3\) + 
      3.09029637888148816889367882397170958`25.49000013299773*^7\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 6\ t3\) + 
      2.620604643601902665422655974258696332`26.568916504069232*^8\ \
\[ExponentialE]\^\(5\ t1 + t2 - 5\ t3\) + 
      1.3851715354483056504493407765869067427`27.292018556276297*^9\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 5\ t3\) + 
      2.2604455342059020607536518295064935369`27.50470904493386*^9\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 5\ t3\) + 
      1.3851715354483056504493407765869067427`27.292018556276297*^9\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 5\ t3\) + 
      2.620604643601902665422655974258696332`26.568916504069232*^8\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 5\ t3\) + 
      7.878362374597325912631191251818581212`27.04695095065299*^8\ \
\[ExponentialE]\^\(5\ t1 - 4\ t3\) + 
      6.1544836888480330111760190413901401574`27.93970662285082*^9\ \
\[ExponentialE]\^\(4\ t1 + t2 - 4\ t3\) + 
      1.50224757002004148844278924550938413007`28.327256508019186*^10\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) + 
      1.50224757002004148844278924550938413007`28.327256508019186*^10\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) + 
      6.1544836888480330111760190413901401574`27.93970662285082*^9\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 4\ t3\) + 
      7.878362374597325912631191251818581212`27.04695095065299*^8\ \
\[ExponentialE]\^\(5\ t2 - 4\ t3\) + 
      1.30225196635982465530098618062800411299`28.265210019708334*^10\ \
\[ExponentialE]\^\(4\ t1 - 3\ t3\) + 
      1.1135654344847085060277904008008316439`27.197230739633742*^9\ \
\[ExponentialE]\^\(5\ t1 - t2 - 3\ t3\) + 
      4.62638307912183320382611513114923251777`28.815756588709437*^10\ \
\[ExponentialE]\^\(3\ t1 + t2 - 3\ t3\) + 
      6.88525815067543792289851434228762153134`28.988435225839908*^10\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 3\ t3\) + 
      4.62638307912183320382611513114923251777`28.815756588709437*^10\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 3\ t3\) + 
      1.30225196635982465530098618062800411299`28.265210019708334*^10\ \
\[ExponentialE]\^\(4\ t2 - 3\ t3\) + 
      1.1135654344847085060277904008008316439`27.197230739633742*^9\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 3\ t3\) + 
      7.58246102324803511996066459841252423157`29.030325184380562*^10\ \
\[ExponentialE]\^\(3\ t1 - 2\ t3\) + 
      7.878362374597325912631193692899772563`27.04695095065299*^8\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 2\ t3\) + 
      1.45302958920873013629317893526810001603`28.31278945610746*^10\ \
\[ExponentialE]\^\(4\ t1 - t2 - 2\ t3\) + 
      1.628323559085028454995268141207876572141`29.362255704259333*^11\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3\) + 
      1.628323559085028454995268141207876572141`29.362255704259333*^11\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3\) + 
      7.58246102324803511996066459841252423157`29.030325184380562*^10\ \
\[ExponentialE]\^\(3\ t2 - 2\ t3\) + 
      1.45302958920873013629317893526810001603`28.31278945610746*^10\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 2\ t3\) + 
      7.878362374597325912631193692899772563`27.04695095065299*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 2\ t3\) + 
      2.160370653191554131196751041040903656976`29.48504326695793*^11\ \
\[ExponentialE]\^\(2\ t1 - t3\) + 
      2.620604643601902665422655707002860814`26.568916504069232*^8\ \
\[ExponentialE]\^\(5\ t1 - 3\ t2 - t3\) + 
      8.6111568820378067954623372928270319537`28.085576499312815*^9\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - t3\) + 
      6.92788278465668526746907165214748453019`28.991115528918733*^10\ \
\[ExponentialE]\^\(3\ t1 - t2 - t3\) + 
      3.105928279877764062063238925512809358864`29.6427064208881*^11\ \
\[ExponentialE]\^\(t1 + t2 - t3\) + 
      2.160370653191554131196751041040903656976`29.48504326695793*^11\ \
\[ExponentialE]\^\(2\ t2 - t3\) + 
      6.92788278465668526746907165214748453019`28.991115528918733*^10\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3\) + 
      8.6111568820378067954623372928270319537`28.085576499312815*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3\) + 
      2.620604643601902665422655707002860814`26.568916504069232*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 5\ t2 - t3\) + 
      3.105928279877764062063238923704902236245`29.6427064208881*^11\ \
\[ExponentialE]\^t3 + 
      2.620604643601902665422655021787087803`26.568916504069232*^8\ \
\[ExponentialE]\^\(4\ t1 - 4\ t2 + t3\) + 
      8.6111568820378067954623373848757963978`28.085576499312815*^9\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2 + t3\) + 
      6.92788278465668526746907163712044241954`28.991115528918733*^10\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3\) + 
      2.160370653191554131196751042929041740359`29.48504326695793*^11\ \
\[ExponentialE]\^\(t1 - t2 + t3\) + 
      2.160370653191554131196751042929041740359`29.48504326695793*^11\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3\) + 
      6.92788278465668526746907163712044241954`28.991115528918733*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + t3\) + 
      8.6111568820378067954623373848757963978`28.085576499312815*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + t3\) + 
      2.620604643601902665422655021787087803`26.568916504069232*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t2 + t3\) + 
      1.628323559085028454995268141167761091759`29.362255704259333*^11\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3\) + 
      7.878362374597325912631193782888552879`27.04695095065299*^8\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + 2\ t3\) + 
      1.45302958920873013629317893487236622307`28.31278945610746*^10\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + 2\ t3\) + 
      7.58246102324803511996066459904136149162`29.030325184380562*^10\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3\) + 
      1.628323559085028454995268141167761091759`29.362255704259333*^11\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3\) + 
      7.58246102324803511996066459904136149162`29.030325184380562*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 2\ t3\) + 
      1.45302958920873013629317893487236622307`28.31278945610746*^10\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) + 
      7.878362374597325912631193782888552879`27.04695095065299*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + 2\ t3\) + 
      4.62638307912183320382611516209236252051`28.815756588709437*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t3\) + 
      1.1135654344847085060277905878257063976`27.197230739633742*^9\ \
\[ExponentialE]\^\(2\ t1 - 4\ t2 + 3\ t3\) + 
      1.30225196635982465530098615061186696773`28.265210019708334*^10\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 3\ t3\) + 
      4.62638307912183320382611516209236252051`28.815756588709437*^10\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 3\ t3\) + 
      6.88525815067543792289851430393939069052`28.988435225839908*^10\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3\) + 
      1.30225196635982465530098615061186696773`28.265210019708334*^10\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 3\ t3\) + 
      1.1135654344847085060277905878257063976`27.197230739633742*^9\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 3\ t3\) + 
      6.1544836888480330111760190414985603746`27.93970662285082*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) + 
      7.878362374597325912631191244229166004`27.04695095065299*^8\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 4\ t3\) + 
      6.1544836888480330111760190414985603746`27.93970662285082*^9\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) + 
      1.50224757002004148844278924554191019525`28.327256508019186*^10\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) + 
      1.50224757002004148844278924554191019525`28.327256508019186*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\) + 
      7.878362374597325912631191244229166004`27.04695095065299*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 4\ t3\) + 
      2.620604643601902665422655117738980068`26.568916504069232*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t3\) + 
      2.620604643601902665422655117738980068`26.568916504069232*^8\ \
\[ExponentialE]\^\(\(-4\)\ t2 + 5\ t3\) + 
      1.3851715354483056504493409971136286263`27.292018556276297*^9\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 5\ t3\) + 
      2.2604455342059020607536515547154529204`27.50470904493386*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 5\ t3\) + 
      1.3851715354483056504493409971136286263`27.292018556276297*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 5\ t3\) + 
      3.09029637888148816889367882381123347`25.49000013299773*^7\ \
\[ExponentialE]\^\(\(-t1\) - 4\ t2 + 6\ t3\) + 
      1.085055685579193775722386230803434417`26.035452026957998*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 3\ t2 + 6\ t3\) + 
      1.085055685579193775722386230803434417`26.035452026957998*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 2\ t2 + 6\ t3\) + 
      3.09029637888148816889367882381123347`25.49000013299773*^7\ \
\[ExponentialE]\^\(\(-4\)\ t1 - t2 + 6\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/16, {1, 1, 3}, {t1_, t2_, t3_}] := 
    1.33191121284368939703897036396147181281`28.274990272923592*^10\ \
\[ExponentialE]\^t1 + 
      72318.0423111177574993823936299275`22.85924666103774\ \[ExponentialE]\^\
\(5\ t1 - 4\ t2\) + 
      4.29215066781307476102375969739608136`25.632674958646046*^7\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2\) + 
      1.01421292343983764292582773090464765`27.15664413800446*^9\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2\) + 
      5.9299874162582160131379285894861509709`27.923568769601747*^9\ \
\[ExponentialE]\^\(2\ t1 - t2\) + 
      1.33191121284368939703897036396147181281`28.274990272923592*^10\ \
\[ExponentialE]\^t2 + 
      5.9299874162582160131379285894861509709`27.923568769601747*^9\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2\) + 
      1.01421292343983764292582773090464765`27.15664413800446*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2\) + 
      4.29215066781307476102375969739608136`25.632674958646046*^7\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2\) + 
      72318.0423111177574993823936299275`22.85924666103774\ \[ExponentialE]\^\
\(\(-4\)\ t1 + 5\ t2\) + 
      72318.0423111177574993966172314565`22.85924666103774\ \[ExponentialE]\^\
\(5\ t1 + 2\ t2 - 6\ t3\) + 
      776672.7279789855808574426423449026`23.890238055642264\ \[ExponentialE]\
\^\(4\ t1 + 3\ t2 - 6\ t3\) + 
      776672.7279789855808574426423449026`23.890238055642264\ \[ExponentialE]\
\^\(3\ t1 + 4\ t2 - 6\ t3\) + 
      72318.0423111177574993966172314565`22.85924666103774\ \[ExponentialE]\^\
\(2\ t1 + 5\ t2 - 6\ t3\) + 
      1.7250380151909946727593989318371366`24.236798670195242*^6\ \
\[ExponentialE]\^\(5\ t1 + t2 - 5\ t3\) + 
      2.20776334709673229459528601151354544`25.343952518985507*^7\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 5\ t3\) + 
      4.18184957195222178698418619935621587`25.621368406471593*^7\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 5\ t3\) + 
      2.20776334709673229459528601151354544`25.343952518985507*^7\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 5\ t3\) + 
      1.7250380151909946727593989318371366`24.236798670195242*^6\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 5\ t3\) + 
      6.8774708934589018243875083423140117`24.837428761062895*^6\ \
\[ExponentialE]\^\(5\ t1 - 4\ t3\) + 
      1.285587685992593844071985212046344334`26.109101703883574*^8\ \
\[ExponentialE]\^\(4\ t1 + t2 - 4\ t3\) + 
      3.868120942400733464118658191943644908`26.738015042300898*^8\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) + 
      3.868120942400733464118658191943644908`26.738015042300898*^8\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) + 
      1.285587685992593844071985212046344334`26.109101703883574*^8\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 4\ t3\) + 
      6.8774708934589018243875083423140117`24.837428761062895*^6\ \
\[ExponentialE]\^\(5\ t2 - 4\ t3\) + 
      3.061516071933430338053382620874115494`26.63645154151022*^8\ \
\[ExponentialE]\^\(4\ t1 - 3\ t3\) + 
      1.04547628430944203361287531008209119`25.019314185685147*^7\ \
\[ExponentialE]\^\(5\ t1 - t2 - 3\ t3\) + 
      1.3958474790863393864201470189086162765`27.295352964392823*^9\ \
\[ExponentialE]\^\(3\ t1 + t2 - 3\ t3\) + 
      2.2114808477802194119852855874980117334`27.49519818040743*^9\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 3\ t3\) + 
      1.3958474790863393864201470189086162765`27.295352964392823*^9\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 3\ t3\) + 
      3.061516071933430338053382620874115494`26.63645154151022*^8\ \
\[ExponentialE]\^\(4\ t2 - 3\ t3\) + 
      1.04547628430944203361287531008209119`25.019314185685147*^7\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 3\ t3\) + 
      2.4493907483062681284828454519267998402`27.53957307095038*^9\ \
\[ExponentialE]\^\(3\ t1 - 2\ t3\) + 
      6.8774708934589018243875246400885944`24.837428761062895*^6\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 2\ t3\) + 
      3.50107922884266468841119916699522463`26.694716936720372*^8\ \
\[ExponentialE]\^\(4\ t1 - t2 - 2\ t3\) + 
      5.8294218884609852815107050440050773243`27.916140485163837*^9\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3\) + 
      5.8294218884609852815107050440050773243`27.916140485163837*^9\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3\) + 
      2.4493907483062681284828454519267998402`27.53957307095038*^9\ \
\[ExponentialE]\^\(3\ t2 - 2\ t3\) + 
      3.50107922884266468841119916699522463`26.694716936720372*^8\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 2\ t3\) + 
      6.8774708934589018243875246400885944`24.837428761062895*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 2\ t3\) + 
      8.0248157482103978378657464599140076988`28.054950067512753*^9\ \
\[ExponentialE]\^\(2\ t1 - t3\) + 
      1.7250380151909946727593956963977428`24.236798670195242*^6\ \
\[ExponentialE]\^\(5\ t1 - 3\ t2 - t3\) + 
      1.923554839604218504774072583055733018`26.43461957017381*^8\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - t3\) + 
      2.2280586133955841286078015224753415269`27.498441609441155*^9\ \
\[ExponentialE]\^\(3\ t1 - t2 - t3\) + 
      1.20043748221375641256457017724758491728`28.229854545118354*^10\ \
\[ExponentialE]\^\(t1 + t2 - t3\) + 
      8.0248157482103978378657464599140076988`28.054950067512753*^9\ \
\[ExponentialE]\^\(2\ t2 - t3\) + 
      2.2280586133955841286078015224753415269`27.498441609441155*^9\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3\) + 
      1.923554839604218504774072583055733018`26.43461957017381*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3\) + 
      1.7250380151909946727593956963977428`24.236798670195242*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 5\ t2 - t3\) + 
      1.20043748221375641256457017647780137481`28.229854545118354*^10\ \
\[ExponentialE]\^t3 + 
      1.7250380151909946727593968889587293`24.236798670195242*^6\ \
\[ExponentialE]\^\(4\ t1 - 4\ t2 + t3\) + 
      1.923554839604218504774072627111289121`26.43461957017381*^8\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2 + t3\) + 
      2.2280586133955841286078015160785487092`27.498441609441155*^9\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3\) + 
      8.0248157482103978378657464650097579095`28.054950067512753*^9\ \
\[ExponentialE]\^\(t1 - t2 + t3\) + 
      8.0248157482103978378657464650097579095`28.054950067512753*^9\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3\) + 
      2.2280586133955841286078015160785487092`27.498441609441155*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + t3\) + 
      1.923554839604218504774072627111289121`26.43461957017381*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + t3\) + 
      1.7250380151909946727593968889587293`24.236798670195242*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t2 + t3\) + 
      5.829421888460985281510705043625606564`27.916140485163837*^9\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3\) + 
      6.8774708934589018243875256455778133`24.837428761062895*^6\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + 2\ t3\) + 
      3.501079228842664688411199162116314854`26.694716936720372*^8\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + 2\ t3\) + 
      2.4493907483062681284828454521978503833`27.53957307095038*^9\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3\) + 
      5.829421888460985281510705043625606564`27.916140485163837*^9\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3\) + 
      2.4493907483062681284828454521978503833`27.53957307095038*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 2\ t3\) + 
      3.501079228842664688411199162116314854`26.694716936720372*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) + 
      6.8774708934589018243875256455778133`24.837428761062895*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + 2\ t3\) + 
      1.3958474790863393864201470314853614774`27.295352964392823*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t3\) + 
      1.04547628430944203361287607626044917`25.019314185685147*^7\ \
\[ExponentialE]\^\(2\ t1 - 4\ t2 + 3\ t3\) + 
      3.061516071933430338053382497817168917`26.63645154151022*^8\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 3\ t3\) + 
      1.3958474790863393864201470314853614774`27.295352964392823*^9\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 3\ t3\) + 
      2.2114808477802194119852855717770802324`27.49519818040743*^9\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3\) + 
      3.061516071933430338053382497817168917`26.63645154151022*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 3\ t3\) + 
      1.04547628430944203361287607626044917`25.019314185685147*^7\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 3\ t3\) + 
      1.285587685992593844071985212022439996`26.109101703883574*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) + 
      6.8774708934589018243875083253906323`24.837428761062895*^6\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 4\ t3\) + 
      1.285587685992593844071985212022439996`26.109101703883574*^8\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) + 
      3.868120942400733464118658191943644908`26.738015042300898*^8\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) + 
      3.868120942400733464118658191943644908`26.738015042300898*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\) + 
      6.8774708934589018243875083253906323`24.837428761062895*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 4\ t3\) + 
      1.7250380151909946727593940191112075`24.236798670195242*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t3\) + 
      1.7250380151909946727593940191112075`24.236798670195242*^6\ \
\[ExponentialE]\^\(\(-4\)\ t2 + 5\ t3\) + 
      2.20776334709673229459528727624788861`25.343952518985507*^7\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 5\ t3\) + 
      4.18184957195222178698418462279390146`25.621368406471593*^7\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 5\ t3\) + 
      2.20776334709673229459528727624788861`25.343952518985507*^7\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 5\ t3\) + 
      72318.0423111177574993966172185612`22.85924666103774\ \[ExponentialE]\^\
\(\(-t1\) - 4\ t2 + 6\ t3\) + 
      776672.7279789855808574426423362485`23.890238055642264\ \[ExponentialE]\
\^\(\(-2\)\ t1 - 3\ t2 + 6\ t3\) + 
      776672.7279789855808574426423362485`23.890238055642264\ \[ExponentialE]\
\^\(\(-3\)\ t1 - 2\ t2 + 6\ t3\) + 
      72318.0423111177574993966172185612`22.85924666103774\ \[ExponentialE]\^\
\(\(-4\)\ t1 - t2 + 6\ t3\)\[IndentingNewLine]\[IndentingNewLine]
  Q3[1/2, {1, 1, 4}, {t1_, t2_, 
        t3_}] := \
\((\(-1.2519347542149261387500853759`17.999999999999996*^9\))\)\ \
\[ExponentialE]\^t1 - 
      75537.1116288790918746401821310137`17.999999999999993\ \
\[ExponentialE]\^\(5\ t1 - 4\ t2\) - 
      7.5421615161975482226661435512887997`17.999999999999993*^6\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2\) - 
      1.176913885822158966533907959242552552`17.999999999999993*^8\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2\) - \
\((5.898318445383942263321946705`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(2\ t1 - t2\) - \
\((1.2519347542149261387500853759`17.999999999999996*^9)\)\ \
\[ExponentialE]\^t2 - \((5.898318445383942263321946705`17.999999999999996*^8)\
\)\ \[ExponentialE]\^\(\(-t1\) + 2\ t2\) - 
      1.176913885822158966533907959242552552`17.999999999999993*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2\) - 
      7.5421615161975482226661435512887997`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2\) - 
      75537.1116288790918746401821310137`17.999999999999993\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t2\) - 
      75537.1116288790918746384379450733`17.999999999999993\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 6\ t3\) - 
      265223.6627051644611841906071605316`17.999999999999993\ \[ExponentialE]\
\^\(4\ t1 + 3\ t2 - 6\ t3\) - 
      265223.6627051644611841906071605316`17.999999999999993\ \[ExponentialE]\
\^\(3\ t1 + 4\ t2 - 6\ t3\) - 
      75537.1116288790918746384379450733`17.999999999999993\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 6\ t3\) - 
      719560.6901969411278720020898165065`17.999999999999993\ \[ExponentialE]\
\^\(5\ t1 + t2 - 5\ t3\) - 
      3.8459118970138359366399175139837407`17.999999999999993*^6\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 5\ t3\) - 
      6.2947373283995592749439868329471469`17.999999999999993*^6\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 5\ t3\) - 
      3.8459118970138359366399175139837407`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 5\ t3\) - 
      719560.6901969411278720020898165065`17.999999999999993\ \[ExponentialE]\
\^\(t1 + 5\ t2 - 5\ t3\) - 
      2.3175603356178369152380545735416024`17.999999999999993*^6\ \
\[ExponentialE]\^\(5\ t1 - 4\ t3\) - 
      1.87257063312634156339444637906811816`17.999999999999993*^7\ \
\[ExponentialE]\^\(4\ t1 + t2 - 4\ t3\) - 
      4.62942876768711855361165950783825381`17.999999999999996*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) - 
      4.62942876768711855361165950783825381`17.999999999999996*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) - 
      1.87257063312634156339444637906811816`17.999999999999993*^7\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 4\ t3\) - 
      2.3175603356178369152380545735416024`17.999999999999993*^6\ \
\[ExponentialE]\^\(5\ t2 - 4\ t3\) - 
      4.18737288030114456898807379091089674`17.999999999999993*^7\ \
\[ExponentialE]\^\(4\ t1 - 3\ t3\) - 
      3.352460355564847589666562794035722`17.999999999999993*^6\ \
\[ExponentialE]\^\(5\ t1 - t2 - 3\ t3\) - \
\((1.531392909198005415083318796315466053`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(3\ t1 + t2 - 3\ t3\) - \
\((2.298044859317087421598354527137538295`17.999999999999993*^8)\)\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 3\ t3\) - \
\((1.531392909198005415083318796315466053`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 3\ t3\) - 
      4.18737288030114456898807379091089674`17.999999999999993*^7\ \
\[ExponentialE]\^\(4\ t2 - 3\ t3\) - 
      3.352460355564847589666562794035722`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 3\ t3\) - \
\((2.613290473757681699559879736`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(3\ t1 - 2\ t3\) - 
      2.3175603356178369152380388652258009`17.999999999999993*^6\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 2\ t3\) - 
      4.75824365993289771199364288331318589`17.999999999999993*^7\ \
\[ExponentialE]\^\(4\ t1 - t2 - 2\ t3\) - \
\((5.730075197486728003303436699`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3\) - \
\((5.730075197486728003303436699`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3\) - \
\((2.613290473757681699559879736`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(3\ t2 - 2\ t3\) - 
      4.75824365993289771199364288331318589`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 2\ t3\) - 
      2.3175603356178369152380388652258009`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 2\ t3\) - \
\((7.791425507522600606517899428`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(2\ t1 - t3\) - 
      719560.6901969411278719921235025025`17.999999999999993\ \[ExponentialE]\
\^\(5\ t1 - 3\ t2 - t3\) - 
      2.76541161436407648866490851950588308`17.999999999999993*^7\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - t3\) - \
\((2.407941624975804162444509332`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(3\ t1 - t2 - t3\) - \
\((1.1323231683893284033096022549`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(t1 + t2 - t3\) - \((7.791425507522600606517899428`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(2\ t2 - t3\) - \
\((2.407941624975804162444509332`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3\) - 
      2.76541161436407648866490851950588308`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3\) - 
      719560.6901969411278719921235025025`17.999999999999993\ \[ExponentialE]\
\^\(\(-3\)\ t1 + 5\ t2 - t3\) - \
\((1.1323231683893284033096022529`17.999999999999993*^9)\)\ \
\[ExponentialE]\^t3 - 
      719560.6901969411278720032861445631`17.999999999999993\ \[ExponentialE]\
\^\(4\ t1 - 4\ t2 + t3\) - 
      2.76541161436407648866490873477418817`17.999999999999993*^7\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2 + t3\) - \
\((2.407941624975804162444509315`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3\) - \
\((7.791425507522600606517899358`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(t1 - t2 + t3\) - \
\((7.791425507522600606517899358`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3\) - \
\((2.407941624975804162444509315`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + t3\) - 
      2.76541161436407648866490873477418817`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + t3\) - 
      719560.6901969411278720032861445631`17.999999999999993\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 4\ t2 + t3\) - \
\((5.730075197486728003303436681`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3\) - 
      2.317560335617836915238044741714113`17.999999999999996*^6\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + 2\ t3\) - 
      4.75824365993289771199364255440504169`17.999999999999993*^7\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + 2\ t3\) - \
\((2.61329047375768169955987974`17.999999999999993*^8)\)\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3\) - \
\((5.730075197486728003303436681`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3\) - \
\((2.61329047375768169955987974`17.999999999999993*^8)\)\ \[ExponentialE]\^\(\
\(-2\)\ t1 + t2 + 2\ t3\) - 
      4.75824365993289771199364255440504169`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) - 
      2.317560335617836915238044741714113`17.999999999999996*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + 2\ t3\) - \
\((1.531392909198005415083318746015819366`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t3\) - 
      3.3524603555648475896665597593693415`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 - 4\ t2 + 3\ t3\) - 
      4.1873728803011445689880742718321488`17.999999999999993*^7\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 3\ t3\) - \
\((1.531392909198005415083318746015819366`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 3\ t3\) - \
\((2.298044859317087421598354586602551268`17.999999999999993*^8)\)\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3\) - 
      4.1873728803011445689880742718321488`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 3\ t3\) - 
      3.3524603555648475896665597593693415`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 3\ t3\) - 
      1.8725706331263415633944463790897332`17.999999999999996*^7\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) - 
      2.3175603356178369152380545709687271`17.999999999999993*^6\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 4\ t3\) - 
      1.8725706331263415633944463790897332`17.999999999999996*^7\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) - 
      4.6294287676871185536116595079348926`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) - 
      4.6294287676871185536116595079348926`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\) - 
      2.3175603356178369152380545709687271`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 4\ t3\) - 
      719560.6901969411278720009862935718`17.999999999999993\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 5\ t3\) - 
      719560.6901969411278720009862935718`17.999999999999993\ \[ExponentialE]\
\^\(\(-4\)\ t2 + 5\ t3\) - 
      3.8459118970138359366399182865962921`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 5\ t3\) - 
      6.2947373283995592749439873376440084`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 5\ t3\) - 
      3.8459118970138359366399182865962921`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 5\ t3\) - 
      75537.1116288790918746384379407519`17.999999999999993\ \
\[ExponentialE]\^\(\(-t1\) - 4\ t2 + 6\ t3\) - 
      265223.6627051644611841906071577409`17.999999999999993\ \[ExponentialE]\
\^\(\(-2\)\ t1 - 3\ t2 + 6\ t3\) - 
      265223.6627051644611841906071577409`17.999999999999993\ \[ExponentialE]\
\^\(\(-3\)\ t1 - 2\ t2 + 6\ t3\) - 
      75537.1116288790918746384379407519`17.999999999999993\ \
\[ExponentialE]\^\(\(-4\)\ t1 - t2 + 6\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/16, {1, 1, 4}, {t1_, t2_, 
        t3_}] := \
\(-4.36732406008930340490530544747201904`17.999999999999993*^7\)\ \
\[ExponentialE]\^t1 - 
      142.1403830562788084868241565135`17.999999999999993\ \
\[ExponentialE]\^\(5\ t1 - 4\ t2\) - 
      116841.3538544921199616469494908102`17.999999999999993\ \[ExponentialE]\
\^\(4\ t1 - 3\ t2\) - 
      3.1146923598368916456837286765841335`18.000000000000007*^6\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2\) - 
      1.90997834411204819576420710329976345`17.999999999999993*^7\ \
\[ExponentialE]\^\(2\ t1 - t2\) - 
      4.36732406008930340490530544747201904`17.999999999999993*^7\ \
\[ExponentialE]\^t2 - 
      1.90997834411204819576420710329976345`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2\) - 
      3.1146923598368916456837286765841335`18.000000000000007*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2\) - 
      116841.3538544921199616469494908102`17.999999999999993\ \[ExponentialE]\
\^\(\(-3\)\ t1 + 4\ t2\) - 
      142.1403830562788084868241565135`17.999999999999993\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t2\) - 
      142.1403830562788084867067111762`17.999999999999993\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 6\ t3\) - 
      1526.542416474212462612923118867`17.999999999999993\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 - 6\ t3\) - 
      1526.542416474212462612923118867`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 - 6\ t3\) - 
      142.1403830562788084867067111762`17.999999999999993\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 6\ t3\) - 
      4012.9604856927945174906481868548`18.00000000000001\ \
\[ExponentialE]\^\(5\ t1 + t2 - 5\ t3\) - 
      51450.7269151561897249404511582141`17.999999999999996\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 5\ t3\) - 
      97521.1783802978431479802080424846`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 5\ t3\) - 
      51450.7269151561897249404511582141`17.999999999999996\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 5\ t3\) - 
      4012.9604856927945174906481868548`18.00000000000001\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 5\ t3\) - 
      17354.5225232994638408084357694551`17.999999999999993\ \
\[ExponentialE]\^\(5\ t1 - 4\ t3\) - 
      335922.8110147353136816852426277184`17.999999999999993\ \[ExponentialE]\
\^\(4\ t1 + t2 - 4\ t3\) - 
      1.0201803982027933705209415263552587`17.999999999999993*^6\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) - 
      1.0201803982027933705209415263552587`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) - 
      335922.8110147353136816852426277184`17.999999999999993\ \[ExponentialE]\
\^\(t1 + 4\ t2 - 4\ t3\) - 
      17354.5225232994638408084357694551`17.999999999999993\ \
\[ExponentialE]\^\(5\ t2 - 4\ t3\) - 
      862780.9760423429240928509658393094`17.999999999999993\ \[ExponentialE]\
\^\(4\ t1 - 3\ t3\) - 
      27036.5079040601375588381103622254`17.999999999999993\ \
\[ExponentialE]\^\(5\ t1 - t2 - 3\ t3\) - 
      4.0299913830427059531392557131635836`17.999999999999993*^6\ \
\[ExponentialE]\^\(3\ t1 + t2 - 3\ t3\) - 
      6.4242710726033820086493828323957483`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 3\ t3\) - 
      4.0299913830427059531392557131635836`17.999999999999993*^6\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 3\ t3\) - 
      862780.9760423429240928509658393094`17.999999999999993\ \[ExponentialE]\
\^\(4\ t2 - 3\ t3\) - 
      27036.5079040601375588381103622254`17.999999999999993\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 3\ t3\) - 
      7.4833172263506823855299247565966418`18.000000000000007*^6\ \
\[ExponentialE]\^\(3\ t1 - 2\ t3\) - 
      17354.5225232994638408075584182931`17.999999999999993\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 2\ t3\) - 
      1.0219424590150447275709920385354875`17.999999999999993*^6\ \
\[ExponentialE]\^\(4\ t1 - t2 - 2\ t3\) - 
      1.80998657597570933698219852343605491`17.999999999999993*^7\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3\) - 
      1.80998657597570933698219852343605491`17.999999999999993*^7\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3\) - 
      7.4833172263506823855299247565966418`18.000000000000007*^6\ \
\[ExponentialE]\^\(3\ t2 - 2\ t3\) - 
      1.0219424590150447275709920385354875`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 2\ t3\) - 
      17354.5225232994638408075584182931`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 2\ t3\) - 
      2.57970734749929005123582689638816543`17.999999999999993*^7\ \
\[ExponentialE]\^\(2\ t1 - t3\) - 
      4012.9604856927945174901413161247`18.00000000000001\ \
\[ExponentialE]\^\(5\ t1 - 3\ t2 - t3\) - 
      556974.9415813593671755050641104981`17.999999999999996\ \[ExponentialE]\
\^\(4\ t1 - 2\ t2 - t3\) - 
      6.9530813315845470410161036570019937`17.999999999999993*^6\ \
\[ExponentialE]\^\(3\ t1 - t2 - t3\) - 
      3.8904510175100429608107127466258239`17.999999999999996*^7\ \
\[ExponentialE]\^\(t1 + t2 - t3\) - 
      2.57970734749929005123582689638816543`17.999999999999993*^7\ \
\[ExponentialE]\^\(2\ t2 - t3\) - 
      6.9530813315845470410161036570019937`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3\) - 
      556974.9415813593671755050641104981`17.999999999999996\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 4\ t2 - t3\) - 
      4012.9604856927945174901413161247`18.00000000000001\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 5\ t2 - t3\) - 
      3.89045101751004296081071272310983653`17.999999999999993*^7\ \
\[ExponentialE]\^t3 - 
      4012.9604856927945174906366410267`18.00000000000001\ \
\[ExponentialE]\^\(4\ t1 - 4\ t2 + t3\) - 
      556974.9415813593671755052404064068`17.999999999999996\ \[ExponentialE]\
\^\(3\ t1 - 3\ t2 + t3\) - 
      6.9530813315845470410161034565134465`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3\) - 
      2.57970734749929005123582687878767236`17.999999999999993*^7\ \
\[ExponentialE]\^\(t1 - t2 + t3\) - 
      2.57970734749929005123582687878767236`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3\) - 
      6.9530813315845470410161034565134465`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + t3\) - 
      556974.9415813593671755052404064068`17.999999999999996\ \[ExponentialE]\
\^\(\(-3\)\ t1 + 3\ t2 + t3\) - 
      4012.9604856927945174906366410267`18.00000000000001\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t2 + t3\) - 
      1.80998657597570933698219851302467131`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3\) - 
      17354.5225232994638408079017698335`17.999999999999993\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + 2\ t3\) - 
      1.0219424590150447275709918423112967`17.999999999999993*^6\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + 2\ t3\) - 
      7.4833172263506823855299247780062981`18.000000000000007*^6\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3\) - 
      1.80998657597570933698219851302467131`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3\) - 
      7.4833172263506823855299247780062981`18.000000000000007*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 2\ t3\) - 
      1.0219424590150447275709918423112967`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) - 
      17354.5225232994638408079017698335`17.999999999999993\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + 2\ t3\) - 
      4.0299913830427059531392553986074637`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t3\) - 
      27036.5079040601375588379188637446`17.999999999999993\ \
\[ExponentialE]\^\(2\ t1 - 4\ t2 + 3\ t3\) - 
      862780.9760423429240928512690436448`17.999999999999993\ \[ExponentialE]\
\^\(t1 - 3\ t2 + 3\ t3\) - 
      4.0299913830427059531392553986074637`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 3\ t3\) - 
      6.4242710726033820086493832068734288`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3\) - 
      862780.9760423429240928512690436448`17.999999999999993\ \[ExponentialE]\
\^\(\(-3\)\ t1 + t2 + 3\ t3\) - 
      27036.5079040601375588379188637446`17.999999999999993\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 3\ t3\) - 
      335922.811014735313681685242633065`17.999999999999996\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) - 
      17354.5225232994638408084357138335`17.999999999999993\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 4\ t3\) - 
      335922.811014735313681685242633065`17.999999999999996\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) - 
      1.0201803982027933705209415263760912`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) - 
      1.0201803982027933705209415263760912`17.999999999999993*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\) - 
      17354.5225232994638408084357138335`17.999999999999993\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 4\ t3\) - 
      4012.960485692794517490524544742`18.000000000000004\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t3\) - 
      4012.960485692794517490524544742`18.000000000000004\ \
\[ExponentialE]\^\(\(-4\)\ t2 + 5\ t3\) - 
      51450.7269151561897249405561780386`17.999999999999996\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 5\ t3\) - 
      97521.1783802978431479802284968564`17.999999999999993\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 5\ t3\) - 
      51450.7269151561897249405561780386`17.999999999999996\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 5\ t3\) - 
      142.1403830562788084867067111509`17.999999999999993\ \
\[ExponentialE]\^\(\(-t1\) - 4\ t2 + 6\ t3\) - 
      1526.54241647421246261292311885`17.999999999999993\ \[ExponentialE]\^\(\
\(-2\)\ t1 - 3\ t2 + 6\ t3\) - 
      1526.54241647421246261292311885`17.999999999999993\ \[ExponentialE]\^\(\
\(-3\)\ t1 - 2\ t2 + 6\ t3\) - 
      142.1403830562788084867067111509`17.999999999999993\ \
\[ExponentialE]\^\(\(-4\)\ t1 - t2 + 6\ t3\)\[IndentingNewLine]\n
  Q3[1/2, {1, 1, 5}, {t1_, t2_, 
        t3_}] := \
\(-2.7474583231237370712774285113365`15.830277894161735*^12\)\ \
\[ExponentialE]\^t1 - 
      7.5472021755129361328484819`15.830277894161735*^6\ \[ExponentialE]\^\(6\
\ t1 - 5\ t2\) - 
      1.368838068827824684431207913`15.830277894161735*^9\ \
\[ExponentialE]\^\(5\ t1 - 4\ t2\) - 
      3.9608767849545570686668000372`15.830277894161735*^10\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2\) - 
      3.65076546365432270684528374915`15.830277894161735*^11\ \[ExponentialE]\
\^\(3\ t1 - 2\ t2\) - 
      1.4307059149330824045412839784902`15.830277894161735*^12\ \
\[ExponentialE]\^\(2\ t1 - t2\) - 
      2.7474583231237370712774285113365`15.830277894161735*^12\ \
\[ExponentialE]\^t2 - 
      1.4307059149330824045412839784902`15.830277894161735*^12\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2\) - 
      3.65076546365432270684528374915`15.830277894161735*^11\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 3\ t2\) - 
      3.9608767849545570686668000372`15.830277894161735*^10\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2\) - 
      1.368838068827824684431207913`15.830277894161735*^9\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t2\) - 
      7.5472021755129361328484819`15.830277894161735*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 6\ t2\) - 
      7.5472021755129361303627792`15.830277894161735*^6\ \[ExponentialE]\^\(6\
\ t1 + 3\ t2 - 8\ t3\) - 
      2.64995121073790774874368469`15.830277894161735*^7\ \
\[ExponentialE]\^\(5\ t1 + 4\ t2 - 8\ t3\) - 
      2.64995121073790774874368469`15.830277894161735*^7\ \
\[ExponentialE]\^\(4\ t1 + 5\ t2 - 8\ t3\) - 
      7.5472021755129361303627792`15.830277894161735*^6\ \[ExponentialE]\^\(3\
\ t1 + 6\ t2 - 8\ t3\) - 
      9.89043632590822369364178126`15.830277894161735*^7\ \
\[ExponentialE]\^\(6\ t1 + 2\ t2 - 7\ t3\) - 
      5.19850378840690977713574283`15.830277894161735*^8\ \
\[ExponentialE]\^\(5\ t1 + 3\ t2 - 7\ t3\) - 
      8.47054916564383226270098709`15.830277894161735*^8\ \
\[ExponentialE]\^\(4\ t1 + 4\ t2 - 7\ t3\) - 
      5.19850378840690977713574283`15.830277894161735*^8\ \
\[ExponentialE]\^\(3\ t1 + 5\ t2 - 7\ t3\) - 
      9.89043632590822369364178126`15.830277894161735*^7\ \
\[ExponentialE]\^\(2\ t1 + 6\ t2 - 7\ t3\) - 
      4.755578029799195010817241217`15.830277894161735*^8\ \
\[ExponentialE]\^\(6\ t1 + t2 - 6\ t3\) - 
      3.632587909972823716762670476`15.830277894161735*^9\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 6\ t3\) - 
      8.7897657337366204977107439562`15.830277894161735*^9\ \[ExponentialE]\^\
\(4\ t1 + 3\ t2 - 6\ t3\) - 
      8.7897657337366204977107439562`15.830277894161735*^9\ \[ExponentialE]\^\
\(3\ t1 + 4\ t2 - 6\ t3\) - 
      3.632587909972823716762670476`15.830277894161735*^9\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 6\ t3\) - 
      4.755578029799195010817241217`15.830277894161735*^8\ \
\[ExponentialE]\^\(t1 + 6\ t2 - 6\ t3\) - 
      1.1382954978315564158583621564`15.830277894161735*^9\ \[ExponentialE]\^\
\(6\ t1 - 5\ t3\) - 
      1.25304616510234333292008535666`15.830277894161735*^10\ \[ExponentialE]\
\^\(5\ t1 + t2 - 5\ t3\) - 
      4.33341708322806426800164223567`15.830277894161735*^10\ \[ExponentialE]\
\^\(4\ t1 + 2\ t2 - 5\ t3\) - 
      6.39964256069701741112524439621`15.830277894161735*^10\ \[ExponentialE]\
\^\(3\ t1 + 3\ t2 - 5\ t3\) - 
      4.33341708322806426800164223567`15.830277894161735*^10\ \[ExponentialE]\
\^\(2\ t1 + 4\ t2 - 5\ t3\) - 
      1.25304616510234333292008535666`15.830277894161735*^10\ \[ExponentialE]\
\^\(t1 + 5\ t2 - 5\ t3\) - 
      1.1382954978315564158583621564`15.830277894161735*^9\ \[ExponentialE]\^\
\(6\ t2 - 5\ t3\) - 
      2.41944034510026035319999407551`15.830277894161735*^10\ \[ExponentialE]\
\^\(5\ t1 - 4\ t3\) - 
      1.5082501409580343601498350133`15.830277894161735*^9\ \[ExponentialE]\^\
\(6\ t1 - t2 - 4\ t3\) - 
      1.182711077068850286116282592188`15.830277894161735*^11\ \
\[ExponentialE]\^\(4\ t1 + t2 - 4\ t3\) - 
      2.473365007267111800727239738982`15.830277894161735*^11\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) - 
      2.473365007267111800727239738982`15.830277894161735*^11\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) - 
      1.182711077068850286116282592188`15.830277894161735*^11\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 4\ t3\) - 
      2.41944034510026035319999407551`15.830277894161735*^10\ \[ExponentialE]\
\^\(5\ t2 - 4\ t3\) - 
      1.5082501409580343601498350133`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-t1\) + 6\ t2 - 4\ t3\) - 
      1.919066677804475549445599361622`15.830277894161735*^11\ \
\[ExponentialE]\^\(4\ t1 - 3\ t3\) - 
      1.1382954978315564158607602117`15.830277894161735*^9\ \[ExponentialE]\^\
\(6\ t1 - 2\ t2 - 3\ t3\) - 
      2.75076633463272641530635811449`15.830277894161735*^10\ \[ExponentialE]\
\^\(5\ t1 - t2 - 3\ t3\) - 
      5.607144888818319917847709659304`15.830277894161735*^11\ \
\[ExponentialE]\^\(3\ t1 + t2 - 3\ t3\) - 
      7.909885231068312590114839226257`15.830277894161735*^11\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 3\ t3\) - 
      5.607144888818319917847709659304`15.830277894161735*^11\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 3\ t3\) - 
      1.919066677804475549445599361622`15.830277894161735*^11\ \
\[ExponentialE]\^\(4\ t2 - 3\ t3\) - 
      2.75076633463272641530635811449`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-t1\) + 5\ t2 - 3\ t3\) - 
      1.1382954978315564158607602117`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-2\)\ t1 + 6\ t2 - 3\ t3\) - 
      7.822462928875857939291344679556`15.830277894161735*^11\ \
\[ExponentialE]\^\(3\ t1 - 2\ t3\) - 
      4.755578029799195010822107763`15.830277894161735*^8\ \
\[ExponentialE]\^\(6\ t1 - 3\ t2 - 2\ t3\) - 
      1.84987455281580651740936620795`15.830277894161735*^10\ \[ExponentialE]\
\^\(5\ t1 - 2\ t2 - 2\ t3\) - 
      1.901615901333394399719460636118`15.830277894161735*^11\ \
\[ExponentialE]\^\(4\ t1 - t2 - 2\ t3\) - 
      1.5316293234467555322461694411955`15.830277894161735*^12\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3\) - 
      1.5316293234467555322461694411955`15.830277894161735*^12\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3\) - 
      7.822462928875857939291344679556`15.830277894161735*^11\ \
\[ExponentialE]\^\(3\ t2 - 2\ t3\) - 
      1.901615901333394399719460636118`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 2\ t3\) - 
      1.84987455281580651740936620795`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 5\ t2 - 2\ t3\) - 
      4.755578029799195010822107763`15.830277894161735*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 - 2\ t3\) - 
      1.8616495267290484766821433085884`15.830277894161735*^12\ \
\[ExponentialE]\^\(2\ t1 - t3\) - 
      9.89043632590822369352242088`15.830277894161735*^7\ \
\[ExponentialE]\^\(6\ t1 - 4\ t2 - t3\) - 
      7.0646430568765421591967697675`15.830277894161735*^9\ \[ExponentialE]\^\
\(5\ t1 - 3\ t2 - t3\) - 
      1.141801851605051089658472476725`15.830277894161735*^11\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - t3\) - 
      6.814034558999602513695167994488`15.830277894161735*^11\ \
\[ExponentialE]\^\(3\ t1 - t2 - t3\) - 
      2.5763303665200512300088561853429`15.830277894161735*^12\ \
\[ExponentialE]\^\(t1 + t2 - t3\) - 
      1.8616495267290484766821433085884`15.830277894161735*^12\ \
\[ExponentialE]\^\(2\ t2 - t3\) - 
      6.814034558999602513695167994488`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3\) - 
      1.141801851605051089658472476725`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3\) - 
      7.0646430568765421591967697675`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 + 5\ t2 - t3\) - 
      9.89043632590822369352242088`15.830277894161735*^7\ \[ExponentialE]\^\(\
\(-4\)\ t1 + 6\ t2 - t3\) - 
      2.5763303665200512300088529279354`15.830277894161735*^12\ \
\[ExponentialE]\^t3 - 
      9.89043632590822369340947418`15.830277894161735*^7\ \
\[ExponentialE]\^\(5\ t1 - 5\ t2 + t3\) - 
      7.0646430568765421591961270488`15.830277894161735*^9\ \[ExponentialE]\^\
\(4\ t1 - 4\ t2 + t3\) - 
      1.141801851605051089658454492114`15.830277894161735*^11\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2 + t3\) - 
      6.814034558999602513695140386931`15.830277894161735*^11\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3\) - 
      1.8616495267290484766821410196071`15.830277894161735*^12\ \
\[ExponentialE]\^\(t1 - t2 + t3\) - 
      1.8616495267290484766821410196071`15.830277894161735*^12\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3\) - 
      6.814034558999602513695140386931`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + t3\) - 
      1.141801851605051089658454492114`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + t3\) - 
      7.0646430568765421591961270488`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-4\)\ t1 + 4\ t2 + t3\) - 
      9.89043632590822369340947418`15.830277894161735*^7\ \[ExponentialE]\^\(\
\(-5\)\ t1 + 5\ t2 + t3\) - 
      1.5316293234467555322461706645919`15.830277894161735*^12\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3\) - 
      4.755578029799195010789311085`15.830277894161735*^8\ \
\[ExponentialE]\^\(4\ t1 - 5\ t2 + 2\ t3\) - 
      1.8498745528158065174093038982`15.830277894161735*^10\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + 2\ t3\) - 
      1.901615901333394399719438236825`15.830277894161735*^11\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + 2\ t3\) - 
      7.822462928875857939291369360622`15.830277894161735*^11\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3\) - 
      1.5316293234467555322461706645919`15.830277894161735*^12\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3\) - 
      7.822462928875857939291369360622`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 2\ t3\) - 
      1.901615901333394399719438236825`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) - 
      1.8498745528158065174093038982`15.830277894161735*^10\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + 2\ t3\) - 
      4.755578029799195010789311085`15.830277894161735*^8\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 4\ t2 + 2\ t3\) - 
      5.607144888818319917847711933696`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t3\) - 
      1.1382954978315564158587473653`15.830277894161735*^9\ \[ExponentialE]\^\
\(3\ t1 - 5\ t2 + 3\ t3\) - 
      2.75076633463272641530627867407`15.830277894161735*^10\ \[ExponentialE]\
\^\(2\ t1 - 4\ t2 + 3\ t3\) - 
      1.919066677804475549445599088088`15.830277894161735*^11\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 3\ t3\) - 
      5.607144888818319917847711933696`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 3\ t3\) - 
      7.909885231068312590114836972144`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3\) - 
      1.919066677804475549445599088088`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 3\ t3\) - 
      2.75076633463272641530627867407`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 2\ t2 + 3\ t3\) - 
      1.1382954978315564158587473653`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-5\)\ t1 + 3\ t2 + 3\ t3\) - 
      1.182711077068850286116277177194`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) - 
      1.508250140958034360151579946`15.830277894161735*^9\ \
\[ExponentialE]\^\(2\ t1 - 5\ t2 + 4\ t3\) - 
      2.4194403451002603531998496025`15.830277894161735*^10\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 4\ t3\) - 
      1.182711077068850286116277177194`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) - 
      2.473365007267111800727225913824`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) - 
      2.473365007267111800727225913824`15.830277894161735*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\) - 
      2.4194403451002603531998496025`15.830277894161735*^10\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 4\ t3\) - 
      1.508250140958034360151579946`15.830277894161735*^9\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 2\ t2 + 4\ t3\) - 
      1.25304616510234333291969685301`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 5\ t3\) - 
      1.1382954978315564158602140965`15.830277894161735*^9\ \[ExponentialE]\^\
\(t1 - 5\ t2 + 5\ t3\) - 
      1.25304616510234333291969685301`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-4\)\ t2 + 5\ t3\) - 
      4.33341708322806426800190795601`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-t1\) - 3\ t2 + 5\ t3\) - 
      6.39964256069701741112475122095`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 - 2\ t2 + 5\ t3\) - 
      4.33341708322806426800190795601`15.830277894161735*^10\ \[ExponentialE]\
\^\(\(-3\)\ t1 - t2 + 5\ t3\) - 
      1.1382954978315564158602140965`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-5\)\ t1 + t2 + 5\ t3\) - 
      4.755578029799195010815900808`15.830277894161735*^8\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 6\ t3\) - 
      4.755578029799195010815900808`15.830277894161735*^8\ \
\[ExponentialE]\^\(\(-5\)\ t2 + 6\ t3\) - 
      3.6325879099728237167624856391`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-t1\) - 4\ t2 + 6\ t3\) - 
      8.7897657337366204977105079338`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-2\)\ t1 - 3\ t2 + 6\ t3\) - 
      8.7897657337366204977105079338`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 - 2\ t2 + 6\ t3\) - 
      3.6325879099728237167624856391`15.830277894161735*^9\ \[ExponentialE]\^\
\(\(-4\)\ t1 - t2 + 6\ t3\) - 
      9.89043632590822369364611871`15.830277894161735*^7\ \[ExponentialE]\^\(\
\(-t1\) - 5\ t2 + 7\ t3\) - 
      5.198503788406909777139978004`15.830277894161735*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 4\ t2 + 7\ t3\) - 
      8.470549165643832262699068095`15.830277894161735*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 3\ t2 + 7\ t3\) - 
      5.198503788406909777139978004`15.830277894161735*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 2\ t2 + 7\ t3\) - 
      9.89043632590822369364611871`15.830277894161735*^7\ \[ExponentialE]\^\(\
\(-5\)\ t1 - t2 + 7\ t3\) - 
      7.5472021755129361303921183`15.830277894161735*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 5\ t2 + 8\ t3\) - 
      2.64995121073790774869440975`15.830277894161735*^7\ \[ExponentialE]\^\(\
\(-3\)\ t1 - 4\ t2 + 8\ t3\) - 
      2.64995121073790774869440975`15.830277894161735*^7\ \[ExponentialE]\^\(\
\(-4\)\ t1 - 3\ t2 + 8\ t3\) - 
      7.5472021755129361303921183`15.830277894161735*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 2\ t2 + 8\ t3\)\n\[IndentingNewLine]
  Q3[1/16, {1, 1, 5}, {t1_, t2_, 
        t3_}] := \
\(-8.1532991275949648101898648075024252091`29.061848373809987*^10\)\ \
\[ExponentialE]\^t1 - 
      11218.3369660251174608224695977071`22.049928480805196\ \
\[ExponentialE]\^\(6\ t1 - 5\ t2\) - 
      1.49867046079001865694326009882490769`25.32622114516049*^7\ \
\[ExponentialE]\^\(5\ t1 - 4\ t2\) - 
      7.741809301654262703193587683144979983`27.039357467287253*^8\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2\) - 
      9.1706946841107249184570236551130445468`28.112917232743975*^9\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2\) - 
      4.04495102866540544724355686951222828285`28.75742826590411*^10\ \
\[ExponentialE]\^\(2\ t1 - t2\) - 
      8.1532991275949648101898648075024252091`29.061848373809987*^10\ \
\[ExponentialE]\^t2 - 
      4.04495102866540544724355686951222828285`28.75742826590411*^10\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2\) - 
      9.1706946841107249184570236551130445468`28.112917232743975*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2\) - 
      7.741809301654262703193587683144979983`27.039357467287253*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2\) - 
      1.49867046079001865694326009882490769`25.32622114516049*^7\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t2\) - 
      11218.3369660251174608224695977071`22.049928480805196\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 6\ t2\) - 
      11218.3369660251174608224695977071`22.049928480805196\ \
\[ExponentialE]\^\(6\ t1 + 3\ t2 - 8\ t3\) - 
      120481.3639355215595901804601201486`23.08091987540973\ \
\[ExponentialE]\^\(5\ t1 + 4\ t2 - 8\ t3\) - 
      120481.3639355215595901804601201486`23.08091987540973\ \
\[ExponentialE]\^\(4\ t1 + 5\ t2 - 8\ t3\) - 
      11218.3369660251174608224695977071`22.049928480805196\ \
\[ExponentialE]\^\(3\ t1 + 6\ t2 - 8\ t3\) - 
      406107.5022074947774568014384859469`23.608641012482455\ \[ExponentialE]\
\^\(6\ t1 + 2\ t2 - 7\ t3\) - 
      5.1886311091857059867842653792596804`24.71505279520062*^6\ \
\[ExponentialE]\^\(5\ t1 + 3\ t2 - 7\ t3\) - 
      9.8217315448019573746070452158224932`24.99218805948358*^6\ \
\[ExponentialE]\^\(4\ t1 + 4\ t2 - 7\ t3\) - 
      5.1886311091857059867842653792596804`24.71505279520062*^6\ \
\[ExponentialE]\^\(3\ t1 + 5\ t2 - 7\ t3\) - 
      406107.5022074947774568014384859469`23.608641012482455\ \[ExponentialE]\
\^\(2\ t1 + 6\ t2 - 7\ t3\) - 
      2.6557438780858238919701484792263328`24.42418618903276*^6\ \
\[ExponentialE]\^\(6\ t1 + t2 - 6\ t3\) - 
      4.81733244366754977437107126123430612`25.833321615802742*^7\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 6\ t3\) - 
      1.435705898221395615626608776834241543`26.307580482403335*^8\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 - 6\ t3\) - 
      1.435705898221395615626608776834241543`26.307580482403335*^8\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 - 6\ t3\) - 
      4.81733244366754977437107126123430612`25.833321615802742*^7\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 6\ t3\) - 
      2.6557438780858238919701484792263328`24.42418618903276*^6\ \
\[ExponentialE]\^\(t1 + 6\ t2 - 6\ t3\) - 
      7.2165588434224085451781722205483036`24.85833015718591*^6\ \
\[ExponentialE]\^\(6\ t1 - 5\ t3\) - 
      1.923369783475948052908529735090595314`26.434577786742476*^8\ \
\[ExponentialE]\^\(5\ t1 + t2 - 5\ t3\) - 
      8.473580795794069550959043440776889689`27.07858197265194*^8\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 5\ t3\) - 
      1.3300643439918639423017475238914843205`27.27438764899808*^9\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 5\ t3\) - 
      8.473580795794069550959043440776889689`27.07858197265194*^8\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 5\ t3\) - 
      1.923369783475948052908529735090595314`26.434577786742476*^8\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 5\ t3\) - 
      7.2165588434224085451781722205483036`24.85833015718591*^6\ \
\[ExponentialE]\^\(6\ t2 - 5\ t3\) - 
      4.004406943746569722993329683009659792`26.753053203613074*^8\ \
\[ExponentialE]\^\(5\ t1 - 4\ t3\) - 
      9.9124561161157662699016014051634727`24.996181277645107*^6\ \
\[ExponentialE]\^\(6\ t1 - t2 - 4\ t3\) - 
      2.5616027908671807105881142315145608535`27.559026785571465*^9\ \
\[ExponentialE]\^\(4\ t1 + t2 - 4\ t3\) - 
      5.8908112604103241341293758730050279804`27.770175108311378*^9\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 4\ t3\) - 
      5.8908112604103241341293758730050279804`27.770175108311378*^9\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 4\ t3\) - 
      2.5616027908671807105881142315145608535`27.559026785571465*^9\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 4\ t3\) - 
      4.004406943746569722993329683009659792`26.753053203613074*^8\ \
\[ExponentialE]\^\(5\ t2 - 4\ t3\) - 
      9.9124561161157662699016014051634727`24.996181277645107*^6\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 - 4\ t3\) - 
      4.3773672791233328491120170280147781694`27.791727985067617*^9\ \
\[ExponentialE]\^\(4\ t1 - 3\ t3\) - 
      7.2165588434224085451781722205483036`24.85833015718591*^6\ \
\[ExponentialE]\^\(6\ t1 - 2\ t2 - 3\ t3\) - 
      4.658204724398548644063747417153747987`26.8187335693477*^8\ \
\[ExponentialE]\^\(5\ t1 - t2 - 3\ t3\) - 
      1.44243303054985468548636015505195334674`28.309610656652612*^10\ \
\[ExponentialE]\^\(3\ t1 + t2 - 3\ t3\) - 
      2.10426618193585589614374876843059213039`28.47361567344394*^10\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 3\ t3\) - 
      1.44243303054985468548636015505195334674`28.309610656652612*^10\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 3\ t3\) - 
      4.3773672791233328491120170280147781694`27.791727985067617*^9\ \
\[ExponentialE]\^\(4\ t2 - 3\ t3\) - 
      4.658204724398548644063747417153747987`26.8187335693477*^8\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 3\ t3\) - 
      7.2165588434224085451781722205483036`24.85833015718591*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 - 3\ t3\) - 
      2.08287175876053723232826749882850778106`28.469177529336555*^10\ \
\[ExponentialE]\^\(3\ t1 - 2\ t3\) - 
      2.6557438780858238919701484792263328`24.42418618903276*^6\ \
\[ExponentialE]\^\(6\ t1 - 3\ t2 - 2\ t3\) - 
      3.032797427119287858481820965047930094`26.632358400815797*^8\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 2\ t3\) - 
      4.3740043632626006466395614949243218772`27.791394209761755*^9\ \
\[ExponentialE]\^\(4\ t1 - t2 - 2\ t3\) - 
      4.32169146434265556016603462488731221547`28.786168756187532*^10\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3\) - 
      4.32169146434265556016603462488731221547`28.786168756187532*^10\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3\) - 
      2.08287175876053723232826749882850778106`28.469177529336555*^10\ \
\[ExponentialE]\^\(3\ t2 - 2\ t3\) - 
      4.3740043632626006466395614949243218772`27.791394209761755*^9\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 2\ t3\) - 
      3.032797427119287858481820965047930094`26.632358400815797*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 2\ t3\) - 
      2.6557438780858238919701484792263328`24.42418618903276*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 - 2\ t3\) - 
      5.35815985754968508395363875998788569244`28.87953066421804*^10\ \
\[ExponentialE]\^\(2\ t1 - t3\) - 
      406107.5022074947774568014384859469`23.608641012482455\ \[ExponentialE]\
\^\(6\ t1 - 4\ t2 - t3\) - 
      1.032723404299095080573628939956364048`26.16449901724932*^8\ \
\[ExponentialE]\^\(5\ t1 - 3\ t2 - t3\) - 
      2.5182499030219222469112975476730753588`27.551613823730165*^9\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - t3\) - 
      1.80519475515049670853714936096814057398`28.407039060873924*^10\ \
\[ExponentialE]\^\(3\ t1 - t2 - t3\) - 
      7.59601374595692181520678646430171955528`29.031100739809006*^10\ \
\[ExponentialE]\^\(t1 + t2 - t3\) - 
      5.35815985754968508395363875998788569244`28.87953066421804*^10\ \
\[ExponentialE]\^\(2\ t2 - t3\) - 
      1.80519475515049670853714936096814057398`28.407039060873924*^10\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3\) - 
      2.5182499030219222469112975476730753588`27.551613823730165*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3\) - 
      1.032723404299095080573628939956364048`26.16449901724932*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 5\ t2 - t3\) - 
      406107.5022074947774568014384859469`23.608641012482455\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 6\ t2 - t3\) - 
      7.59601374595692181640838284466189962718`29.031100739809006*^10\ \
\[ExponentialE]\^t3 - 
      406107.5022074948681677476021098516`23.759156010314445\ \[ExponentialE]\
\^\(5\ t1 - 5\ t2 + t3\) - 
      1.032723404299095091830874098789462556`26.16449901724932*^8\ \
\[ExponentialE]\^\(4\ t1 - 4\ t2 + t3\) - 
      2.5182499030219222510307372740745446293`27.551613823730165*^9\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2 + t3\) - 
      1.80519475515049670934187048294957897432`28.407039060873924*^10\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3\) - 
      5.35815985754968508505275841708750082792`28.87953066421804*^10\ \
\[ExponentialE]\^\(t1 - t2 + t3\) - 
      5.35815985754968508505275841708750082792`28.87953066421804*^10\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3\) - 
      1.80519475515049670934187048294957897432`28.407039060873924*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + t3\) - 
      2.5182499030219222510307372740745446293`27.551613823730165*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + t3\) - 
      1.032723404299095091830874098789462556`26.16449901724932*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t2 + t3\) - 
      406107.5022074948681677476021098516`23.759156010314445\ \[ExponentialE]\
\^\(\(-5\)\ t1 + 5\ t2 + t3\) - 
      4.32169146434265556018873366263765255224`28.786168756187532*^10\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3\) - 
      2.6557438780858238517351822913920012`24.57470118686475*^6\ \
\[ExponentialE]\^\(4\ t1 - 5\ t2 + 2\ t3\) - 
      3.032797427119287858520695264877460595`26.632358400815797*^8\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + 2\ t3\) - 
      4.3740043632626006467337286613933193535`27.791394209761755*^9\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + 2\ t3\) - 
      2.08287175876053723234854324426116971292`28.469177529336555*^10\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3\) - 
      4.32169146434265556018873366263765255224`28.786168756187532*^10\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3\) - 
      2.08287175876053723234854324426116971292`28.469177529336555*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 2\ t3\) - 
      4.3740043632626006467337286613933193535`27.791394209761755*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3\) - 
      3.032797427119287858520695264877460595`26.632358400815797*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + 2\ t3\) - 
      2.6557438780858238517351822913920012`24.57470118686475*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 4\ t2 + 2\ t3\) - 
      1.44243303054985468505059797069138734227`28.309610656652612*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t3\) - 
      7.2165588434224082171364757069299822`25.0088451550179*^6\ \
\[ExponentialE]\^\(3\ t1 - 5\ t2 + 3\ t3\) - 
      4.658204724398548628586132794803485735`26.8187335693477*^8\ \
\[ExponentialE]\^\(2\ t1 - 4\ t2 + 3\ t3\) - 
      4.3773672791233328459055440588201975338`27.791727985067617*^9\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 3\ t3\) - 
      1.44243303054985468505059797069138734227`28.309610656652612*^10\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 3\ t3\) - 
      2.10426618193585589566408741105259759541`28.47361567344394*^10\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3\) - 
      4.3773672791233328459055440588201975338`27.791727985067617*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 3\ t3\) - 
      4.658204724398548628586132794803485735`26.8187335693477*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 3\ t3\) - 
      7.2165588434224082171364757069299822`25.0088451550179*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 3\ t2 + 3\ t3\) - 
      2.561602790867180710439525139800187592`27.559026785571465*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t3\) - 
      9.9124561161157662514326854136768874`25.146696275477098*^6\ \
\[ExponentialE]\^\(2\ t1 - 5\ t2 + 4\ t3\) - 
      4.004406943746569721898352869253814856`26.753053203613074*^8\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 4\ t3\) - 
      2.561602790867180710439525139800187592`27.559026785571465*^9\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 4\ t3\) - 
      5.8908112604103241339601642862053472449`27.92069010614337*^9\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 4\ t3\) - 
      5.8908112604103241339601642862053472449`27.92069010614337*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3\) - 
      4.004406943746569721898352869253814856`26.753053203613074*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 4\ t3\) - 
      9.9124561161157662514326854136768874`25.146696275477098*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 2\ t2 + 4\ t3\) - 
      1.923369783475948055757719164942688705`26.434577786742476*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t3\) - 
      7.2165588434224086583449662936004532`25.0088451550179*^6\ \
\[ExponentialE]\^\(t1 - 5\ t2 + 5\ t3\) - 
      1.923369783475948055757719164942688705`26.434577786742476*^8\ \
\[ExponentialE]\^\(\(-4\)\ t2 + 5\ t3\) - 
      8.473580795794069554536504428813963041`27.07858197265194*^8\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 5\ t3\) - 
      1.3300643439918639427247645273160239765`27.27438764899808*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 5\ t3\) - 
      8.473580795794069554536504428813963041`27.07858197265194*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 5\ t3\) - 
      7.2165588434224086583449662936004532`25.0088451550179*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + t2 + 5\ t3\) - 
      2.6557438780858238579204701960805035`24.57470118686475*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 6\ t3\) - 
      2.6557438780858238579204701960805035`24.57470118686475*^6\ \
\[ExponentialE]\^\(\(-5\)\ t2 + 6\ t3\) - 
      4.81733244366754976870901883167531976`25.833321615802742*^7\ \
\[ExponentialE]\^\(\(-t1\) - 4\ t2 + 6\ t3\) - 
      1.435705898221395614834695088888640024`26.307580482403335*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 3\ t2 + 6\ t3\) - 
      1.435705898221395614834695088888640024`26.307580482403335*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 2\ t2 + 6\ t3\) - 
      4.81733244366754976870901883167531976`25.833321615802742*^7\ \
\[ExponentialE]\^\(\(-4\)\ t1 - t2 + 6\ t3\) - 
      406107.5022074947840300430520577639`23.608641012482455\ \[ExponentialE]\
\^\(\(-t1\) - 5\ t2 + 7\ t3\) - 
      5.1886311091857059995348048966420576`24.71505279520062*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 4\ t2 + 7\ t3\) - 
      9.8217315448019573773625060321687728`24.99218805948358*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 3\ t2 + 7\ t3\) - 
      5.1886311091857059995348048966420576`24.71505279520062*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 2\ t2 + 7\ t3\) - 
      406107.5022074947840300430520577639`23.608641012482455\ \[ExponentialE]\
\^\(\(-5\)\ t1 - t2 + 7\ t3\) - 
      11218.3369660251174608224695745237`22.049928480805196\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 5\ t2 + 8\ t3\) - 
      120481.3639355215492648816596209532`23.08091987540973\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 4\ t2 + 8\ t3\) - 
      120481.3639355215492648816596209532`23.08091987540973\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 3\ t2 + 8\ t3\) - 
      11218.3369660251174608224695745237`22.049928480805196\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 2\ t2 + 8\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/2, {1, 2, 3}, {t1_, t2_, 
        t3_}] := \
\(-2.8509878873828504982943188990105`15.968904684386965*^12\) - 
      2.105216795293391431140113831`15.968904684386965*^8\ \
\[ExponentialE]\^\(5\ t1 - 5\ t2\) - 
      1.12309771792757283453112762271`15.968904684386965*^10\ \[ExponentialE]\
\^\(4\ t1 - 4\ t2\) - 
      1.5055612656288350913010640364`15.968904684386965*^11\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2\) - 
      8.07427620156261540461011317447`15.968904684386965*^11\ \[ExponentialE]\
\^\(2\ t1 - 2\ t2\) - 
      2.0926019204875550862785819697257`15.968904684386965*^12\ \
\[ExponentialE]\^\(t1 - t2\) - 
      2.0926019204875550862785821197652`15.968904684386965*^12\ \
\[ExponentialE]\^\(\(-t1\) + t2\) - 
      8.074276201562615404610117980155`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2\) - 
      1.505561265628835091301066727934`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2\) - 
      1.12309771792757283453080925269`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 4\ t2\) - 
      2.105216795293391431117817869`15.968904684386965*^8\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 5\ t2\) - 
      1.55091652908419006891163219`15.968904684386965*^7\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 7\ t3\) - 
      8.69636920413607154577953647`15.968904684386965*^7\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 - 7\ t3\) - 
      1.445387524927485800608710519`15.968904684386965*^8\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 - 7\ t3\) - 
      8.69636920413607154606567743`15.968904684386965*^7\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 7\ t3\) - 
      1.55091652908419006888980609`15.968904684386965*^7\ \
\[ExponentialE]\^\(t1 + 6\ t2 - 7\ t3\) - 
      2.10521679529339143114167001`15.968904684386965*^8\ \
\[ExponentialE]\^\(5\ t1 + t2 - 6\ t3\) - 
      1.4531412728138048273195439104`15.968904684386965*^9\ \[ExponentialE]\^\
\(4\ t1 + 2\ t2 - 6\ t3\) - 
      3.2297408522586966079933278062`15.968904684386965*^9\ \[ExponentialE]\^\
\(3\ t1 + 3\ t2 - 6\ t3\) - 
      2.9627378836329521100623792614`15.968904684386965*^9\ \[ExponentialE]\^\
\(2\ t1 + 4\ t2 - 6\ t3\) - 
      1.1128041039416920051442644334`15.968904684386965*^9\ \[ExponentialE]\^\
\(t1 + 5\ t2 - 6\ t3\) - 
      1.315193936003003635164353409`15.968904684386965*^8\ \
\[ExponentialE]\^\(6\ t2 - 6\ t3\) - 
      1.028935229968136766432254724`15.968904684386965*^9\ \
\[ExponentialE]\^\(5\ t1 - 5\ t3\) - 
      8.9728665652791227583018896006`15.968904684386965*^9\ \[ExponentialE]\^\
\(4\ t1 + t2 - 5\ t3\) - 
      2.60818200092555267944042650516`15.968904684386965*^10\ \[ExponentialE]\
\^\(3\ t1 + 2\ t2 - 5\ t3\) - 
      3.3235062872468221896963998674`15.968904684386965*^10\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 5\ t3\) - 
      1.95877536906047980203804731038`15.968904684386965*^10\ \[ExponentialE]\
\^\(t1 + 4\ t2 - 5\ t3\) - 
      4.949087124599583082701802869`15.968904684386965*^9\ \
\[ExponentialE]\^\(5\ t2 - 5\ t3\) - 
      3.953886919189424687651460521`15.968904684386965*^8\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 - 5\ t3\) - 
      2.79302356365434019923527251467`15.968904684386965*^10\ \[ExponentialE]\
\^\(4\ t1 - 4\ t3\) - 
      2.481421342869066649525395665`15.968904684386965*^9\ \
\[ExponentialE]\^\(5\ t1 - t2 - 4\ t3\) - 
      1.054699872572507574241338857231`15.968904684386965*^11\ \
\[ExponentialE]\^\(3\ t1 + t2 - 4\ t3\) - 
      1.79306772032286811027471413748`15.968904684386965*^11\ \[ExponentialE]\
\^\(2\ t1 + 2\ t2 - 4\ t3\) - 
      1.493801812773836654805120990259`15.968904684386965*^11\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 4\ t3\) - 
      6.02182734775685856202274612279`15.968904684386965*^10\ \[ExponentialE]\
\^\(4\ t2 - 4\ t3\) - 
      1.04752882052185377091336323031`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-t1\) + 5\ t2 - 4\ t3\) - 
      5.588612957519126827863688127`15.968904684386965*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 - 4\ t3\) - 
      2.429708825777865360608729410637`15.968904684386965*^11\ \
\[ExponentialE]\^\(3\ t1 - 3\ t3\) - 
      3.2952538348521186462741986863`15.968904684386965*^9\ \[ExponentialE]\^\
\(5\ t1 - 2\ t2 - 3\ t3\) - 
      4.92459679342494677487255351726`15.968904684386965*^10\ \[ExponentialE]\
\^\(4\ t1 - t2 - 3\ t3\) - 
      5.422441787612285995765768620504`15.968904684386965*^11\ \
\[ExponentialE]\^\(2\ t1 + t2 - 3\ t3\) - 
      6.088957199509357882141763442788`15.968904684386965*^11\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 3\ t3\) - 
      3.507971628079580883274353266291`15.968904684386965*^11\ \
\[ExponentialE]\^\(3\ t2 - 3\ t3\) - 
      9.8662886285388349331842600472`15.968904684386965*^10\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 3\ t3\) - 
      1.16877026281453201928545667914`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 5\ t2 - 3\ t3\) - 
      3.953886919189424687647130775`15.968904684386965*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 - 3\ t3\) - 
      9.900133164281140103184525738705`15.968904684386965*^11\ \
\[ExponentialE]\^\(2\ t1 - 2\ t3\) - 
      2.4814213428690666495249851916`15.968904684386965*^9\ \[ExponentialE]\^\
\(5\ t1 - 3\ t2 - 2\ t3\) - 
      5.14575201711595578173993436413`15.968904684386965*^10\ \[ExponentialE]\
\^\(4\ t1 - 2\ t2 - 2\ t3\) - 
      3.38030797126454517252551684479`15.968904684386965*^11\ \[ExponentialE]\
\^\(3\ t1 - t2 - 2\ t3\) - 
      1.4673652199729444309786736505826`15.968904684386965*^12\ \
\[ExponentialE]\^\(t1 + t2 - 2\ t3\) - 
      1.1470672477483478473990961252184`15.968904684386965*^12\ \
\[ExponentialE]\^\(2\ t2 - 2\ t3\) - 
      4.650271916740476475334513208792`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - 2\ t3\) - 
      9.01798262752238093321383264259`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 4\ t2 - 2\ t3\) - 
      6.9246984272792148922729267433`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 + 5\ t2 - 2\ t3\) - 
      1.315193936003003635160074388`15.968904684386965*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 6\ t2 - 2\ t3\) - 
      2.1994194172731050705688022386611`15.968904684386965*^12\ \
\[ExponentialE]\^\(t1 - t3\) - 
      1.0289352299681367664316279038`15.968904684386965*^9\ \[ExponentialE]\^\
\(5\ t1 - 4\ t2 - t3\) - 
      3.18968848313854554060269758568`15.968904684386965*^10\ \[ExponentialE]\
\^\(4\ t1 - 3\ t2 - t3\) - 
      2.89445884289380852849550401978`15.968904684386965*^11\ \[ExponentialE]\
\^\(3\ t1 - 2\ t2 - t3\) - 
      1.1285562799427314060671853149894`15.968904684386965*^12\ \
\[ExponentialE]\^\(2\ t1 - t2 - t3\) - 
      2.2771540635320396110902201119373`15.968904684386965*^12\ \
\[ExponentialE]\^\(t2 - t3\) - 
      1.2589916828927735905293981116794`15.968904684386965*^12\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 - t3\) - 
      3.546482886029648693076202821753`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 - t3\) - 
      4.5168696922567243259796896093`15.968904684386965*^10\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 - t3\) - 
      2.0001402111890457468983951715`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-4\)\ t1 + 5\ t2 - t3\) - 
      1.55091652908419006880503604`15.968904684386965*^7\ \[ExponentialE]\^\(\
\(-5\)\ t1 + 6\ t2 - t3\) - 
      2.1994194172731050705688018561003`15.968904684386965*^12\ \
\[ExponentialE]\^\(\(-t1\) + t3\) - 
      1.55091652908419006894019061`15.968904684386965*^7\ \
\[ExponentialE]\^\(5\ t1 - 6\ t2 + t3\) - 
      2.0001402111890457469006119325`15.968904684386965*^9\ \[ExponentialE]\^\
\(4\ t1 - 5\ t2 + t3\) - 
      4.51686969225672432597986698806`15.968904684386965*^10\ \[ExponentialE]\
\^\(3\ t1 - 4\ t2 + t3\) - 
      3.54648288602964869307620044419`15.968904684386965*^11\ \[ExponentialE]\
\^\(2\ t1 - 3\ t2 + t3\) - 
      1.2589916828927735905293991323549`15.968904684386965*^12\ \
\[ExponentialE]\^\(t1 - 2\ t2 + t3\) - 
      2.2771540635320396110902202495729`15.968904684386965*^12\ \
\[ExponentialE]\^\(\(-t2\) + t3\) - 
      1.1285562799427314060671850149768`15.968904684386965*^12\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + t3\) - 
      2.894458842893808528495514231379`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + t3\) - 
      3.18968848313854554060260209709`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 3\ t2 + t3\) - 
      1.028935229968136766430899557`15.968904684386965*^9\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 4\ t2 + t3\) - 
      9.900133164281140103184527783748`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t3\) - 
      1.315193936003003635169622223`15.968904684386965*^8\ \
\[ExponentialE]\^\(4\ t1 - 6\ t2 + 2\ t3\) - 
      6.9246984272792148922731144361`15.968904684386965*^9\ \[ExponentialE]\^\
\(3\ t1 - 5\ t2 + 2\ t3\) - 
      9.01798262752238093321403456289`15.968904684386965*^10\ \[ExponentialE]\
\^\(2\ t1 - 4\ t2 + 2\ t3\) - 
      4.650271916740476475334507872247`15.968904684386965*^11\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 2\ t3\) - 
      1.1470672477483478473990962716628`15.968904684386965*^12\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 2\ t3\) - 
      1.4673652199729444309786724945891`15.968904684386965*^12\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 2\ t3\) - 
      3.380307971264545172525501579491`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 2\ t3\) - 
      5.14575201711595578173989964306`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 2\ t2 + 2\ t3\) - 
      2.4814213428690666495237190401`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-5\)\ t1 + 3\ t2 + 2\ t3\) - 
      2.429708825777865360608711477547`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t3\) - 
      3.95388691918942468765052219`15.968904684386965*^8\ \
\[ExponentialE]\^\(3\ t1 - 6\ t2 + 3\ t3\) - 
      1.1687702628145320192854607282`15.968904684386965*^10\ \
\[ExponentialE]\^\(2\ t1 - 5\ t2 + 3\ t3\) - 
      9.86628862853883493318400800434`15.968904684386965*^10\ \[ExponentialE]\
\^\(t1 - 4\ t2 + 3\ t3\) - 
      3.507971628079580883274355481161`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 3\ t3\) - 
      6.088957199509357882141744011435`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 3\ t3\) - 
      5.422441787612285995765756301269`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 3\ t3\) - 
      4.92459679342494677487233660966`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-4\)\ t1 + t2 + 3\ t3\) - 
      3.2952538348521186462729111234`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-5\)\ t1 + 2\ t2 + 3\ t3\) - 
      2.7930235636543401992352705257`15.968904684386965*^10\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t3\) - 
      5.58861295751912682786338915`15.968904684386965*^8\ \
\[ExponentialE]\^\(2\ t1 - 6\ t2 + 4\ t3\) - 
      1.04752882052185377091331870819`15.968904684386965*^10\ \[ExponentialE]\
\^\(t1 - 5\ t2 + 4\ t3\) - 
      6.02182734775685856202272160983`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-4\)\ t2 + 4\ t3\) - 
      1.493801812773836654805113594313`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 4\ t3\) - 
      1.793067720322868110274710465809`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 4\ t3\) - 
      1.054699872572507574241335527996`15.968904684386965*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 4\ t3\) - 
      2.4814213428690666495250893662`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-5\)\ t1 + t2 + 4\ t3\) - 
      1.0289352299681367664324637206`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-5\)\ t1 + 5\ t3\) - 
      3.95388691918942468765097919`15.968904684386965*^8\ \
\[ExponentialE]\^\(t1 - 6\ t2 + 5\ t3\) - 
      4.9490871245995830827016958013`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-5\)\ t2 + 5\ t3\) - 
      1.95877536906047980203810763703`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-t1\) - 4\ t2 + 5\ t3\) - 
      3.32350628724682218969643519937`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 - 3\ t2 + 5\ t3\) - 
      2.60818200092555267944044844773`15.968904684386965*^10\ \[ExponentialE]\
\^\(\(-3\)\ t1 - 2\ t2 + 5\ t3\) - 
      8.9728665652791227583021241457`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-4\)\ t1 - t2 + 5\ t3\) - 
      1.315193936003003635167080918`15.968904684386965*^8\ \
\[ExponentialE]\^\(\(-6\)\ t2 + 6\ t3\) - 
      1.112804103941692005145377475`15.968904684386965*^9\ \
\[ExponentialE]\^\(\(-t1\) - 5\ t2 + 6\ t3\) - 
      2.9627378836329521100635793151`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-2\)\ t1 - 4\ t2 + 6\ t3\) - 
      3.2297408522586966079926285346`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 - 3\ t2 + 6\ t3\) - 
      1.4531412728138048273185234871`15.968904684386965*^9\ \[ExponentialE]\^\
\(\(-4\)\ t1 - 2\ t2 + 6\ t3\) - 
      2.10521679529339143114018508`15.968904684386965*^8\ \[ExponentialE]\^\(\
\(-5\)\ t1 - t2 + 6\ t3\) - 
      1.55091652908419006897129107`15.968904684386965*^7\ \[ExponentialE]\^\(\
\(-t1\) - 6\ t2 + 7\ t3\) - 
      8.69636920413607154576351126`15.968904684386965*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 - 5\ t2 + 7\ t3\) - 
      1.445387524927485800557659195`15.968904684386965*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 4\ t2 + 7\ t3\) - 
      8.6963692041360715457597445`15.968904684386965*^7\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 3\ t2 + 7\ t3\) - 
      1.55091652908419006899820874`15.968904684386965*^7\ \[ExponentialE]\^\(\
\(-5\)\ t1 - 2\ t2 + 7\ t3\)\[IndentingNewLine]\[IndentingNewLine]
  Q3[1/16, {1, 2, 3}, {t1_, t2_, 
        t3_}] := \(-9.44716342385376064260532069112`15.794051377833105*^10\) \
- 827254.7526356479034164657106575444`15.794051377833105\ \
\[ExponentialE]\^\(5\ t1 - 5\ t2\) - 
      1.660673095839060795808137081`15.794051377833105*^8\ \
\[ExponentialE]\^\(4\ t1 - 4\ t2\) - 
      3.5056036523872778578907078939`15.794051377833105*^9\ \[ExponentialE]\^\
\(3\ t1 - 3\ t2\) - 
      2.33622913187711038225456512164`15.794051377833105*^10\ \[ExponentialE]\
\^\(2\ t1 - 2\ t2\) - 
      6.7200226700130231540494722193`15.794051377833105*^10\ \
\[ExponentialE]\^\(t1 - t2\) - 
      6.72002267001302315404947285886`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-t1\) + t2\) - 
      2.33622913187711038225456552907`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 2\ t2\) - 
      3.5056036523872778578906950131`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 + 3\ t2\) - 
      1.660673095839060795806926793`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t2\) - 
      827254.7526356479033840218536080546`15.794051377833105\ \[ExponentialE]\
\^\(\(-5\)\ t1 + 5\ t2\) - 
      20772.2154194566973831329972287997`15.794051377833105\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 7\ t3\) - 
      373800.2413334527777248326757715546`15.794051377833105\ \[ExponentialE]\
\^\(4\ t1 + 3\ t2 - 7\ t3\) - 
      773526.1033690569521079710343649163`15.794051377833105\ \[ExponentialE]\
\^\(3\ t1 + 4\ t2 - 7\ t3\) - 
      373800.2413334527777840856255404944`15.794051377833105\ \[ExponentialE]\
\^\(2\ t1 + 5\ t2 - 7\ t3\) - 
      20772.215419456697414356781405953`15.794051377833105\ \[ExponentialE]\^\
\(t1 + 6\ t2 - 7\ t3\) - 
      827254.7526356479034096083596850723`15.794051377833105\ \[ExponentialE]\
\^\(5\ t1 + t2 - 6\ t3\) - 
      1.59322003757313792790699022`15.794051377833105*^7\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 6\ t3\) - 
      4.30661048162217173190933485`15.794051377833105*^7\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 6\ t3\) - 
      3.72741892654289983860915932`15.794051377833105*^7\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 6\ t3\) - 
      1.05924489056939714438935526`15.794051377833105*^7\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 6\ t3\) - 
      495489.9235814990989049266139655769`15.794051377833105\ \[ExponentialE]\
\^\(6\ t2 - 6\ t3\) - 
      6.0129923259012527610439305`15.794051377833105*^6\ \[ExponentialE]\^\(5\
\ t1 - 5\ t3\) - 
      1.365834004823456252258863474`15.794051377833105*^8\ \
\[ExponentialE]\^\(4\ t1 + t2 - 5\ t3\) - 
      4.968064494060086981532130295`15.794051377833105*^8\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 5\ t3\) - 
      6.420982229082604104260278899`15.794051377833105*^8\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 5\ t3\) - 
      3.333489083513215000078790256`15.794051377833105*^8\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 5\ t3\) - 
      6.157828903707900580010473`15.794051377833105*^7\ \[ExponentialE]\^\(5\ \
t2 - 5\ t3\) - 
      1.9754448872575345222912633`15.794051377833105*^6\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 - 5\ t3\) - 
      5.009621538877688359126033415`15.794051377833105*^8\ \
\[ExponentialE]\^\(4\ t1 - 4\ t3\) - 
      1.76003683255702373181684393`15.794051377833105*^7\ \
\[ExponentialE]\^\(5\ t1 - t2 - 4\ t3\) - 
      2.4302606876207878121889153971`15.794051377833105*^9\ \[ExponentialE]\^\
\(3\ t1 + t2 - 4\ t3\) - 
      4.3872273252956470047994173971`15.794051377833105*^9\ \[ExponentialE]\^\
\(2\ t1 + 2\ t2 - 4\ t3\) - 
      3.4685661006643590036625485635`15.794051377833105*^9\ \[ExponentialE]\^\
\(t1 + 3\ t2 - 4\ t3\) - 
      1.1878796324444387798135587535`15.794051377833105*^9\ \[ExponentialE]\^\
\(4\ t2 - 4\ t3\) - 
      1.465697430827777474484528651`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 4\ t3\) - 
      3.0029654979017956158052267`15.794051377833105*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 - 4\ t3\) - 
      6.1899101910587524627771215879`15.794051377833105*^9\ \[ExponentialE]\^\
\(3\ t1 - 3\ t3\) - 
      2.48133743396740238081813557`15.794051377833105*^7\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 3\ t3\) - 
      9.494106883000994255768344045`15.794051377833105*^8\ \
\[ExponentialE]\^\(4\ t1 - t2 - 3\ t3\) - 
      1.51970685778390203645522815437`15.794051377833105*^10\ \[ExponentialE]\
\^\(2\ t1 + t2 - 3\ t3\) - 
      1.69873275019710062876073300555`15.794051377833105*^10\ \[ExponentialE]\
\^\(t1 + 2\ t2 - 3\ t3\) - 
      8.9587035040946758214241358607`15.794051377833105*^9\ \[ExponentialE]\^\
\(3\ t2 - 3\ t3\) - 
      2.0778671600896309880623335281`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-t1\) + 4\ t2 - 3\ t3\) - 
      1.676267327069004683422452541`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 3\ t3\) - 
      1.9754448872575345222627674`15.794051377833105*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 - 3\ t3\) - 
      2.96817001930729319903590189657`15.794051377833105*^10\ \[ExponentialE]\
\^\(2\ t1 - 2\ t3\) - 
      1.76003683255702373181362569`15.794051377833105*^7\ \
\[ExponentialE]\^\(5\ t1 - 3\ t2 - 2\ t3\) - 
      9.89798193877605144199821997`15.794051377833105*^8\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - 2\ t3\) - 
      8.9107262054116667145565612768`15.794051377833105*^9\ \[ExponentialE]\^\
\(3\ t1 - t2 - 2\ t3\) - 
      4.54399299997623882523548181091`15.794051377833105*^10\ \[ExponentialE]\
\^\(t1 + t2 - 2\ t3\) - 
      3.41213336350188757084836750086`15.794051377833105*^10\ \[ExponentialE]\
\^\(2\ t2 - 2\ t3\) - 
      1.22996098347417990184209165199`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-t1\) + 3\ t2 - 2\ t3\) - 
      1.8942162043496256717581516995`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-2\)\ t1 + 4\ t2 - 2\ t3\) - 
      9.21327540328554317369465356`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-3\)\ t1 + 5\ t2 - 2\ t3\) - 
      495489.9235814990988799544563772614`15.794051377833105\ \[ExponentialE]\
\^\(\(-4\)\ t1 + 6\ t2 - 2\ t3\) - 
      7.12212099418321218369344522027`15.794051377833105*^10\ \[ExponentialE]\
\^\(t1 - t3\) - 
      6.0129923259012527610173008`15.794051377833105*^6\ \[ExponentialE]\^\(5\
\ t1 - 4\ t2 - t3\) - 
      5.662312902619977733181966418`15.794051377833105*^8\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2 - t3\) - 
      7.4244542396299719362514848844`15.794051377833105*^9\ \[ExponentialE]\^\
\(3\ t1 - 2\ t2 - t3\) - 
      3.41936072369271957388754840621`15.794051377833105*^10\ \[ExponentialE]\
\^\(2\ t1 - t2 - t3\) - 
      7.35236387789356116847722636482`15.794051377833105*^10\ \[ExponentialE]\
\^\(t2 - t3\) - 
      3.79443317225698462526294622692`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-t1\) + 2\ t2 - t3\) - 
      9.1664612235076709225890448372`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-2\)\ t1 + 3\ t2 - t3\) - 
      8.674130248751200446098386065`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 - t3\) - 
      2.05699143104102251784381067`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-4\)\ t1 + 5\ t2 - t3\) - 
      20772.2154194566973827803689142679`15.794051377833105\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 6\ t2 - t3\) - 
      7.12212099418321218369344327738`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-t1\) + t3\) - 
      20772.215419456697388175467344773`15.794051377833105\ \[ExponentialE]\^\
\(5\ t1 - 6\ t2 + t3\) - 
      2.05699143104102251784910867`15.794051377833105*^7\ \
\[ExponentialE]\^\(4\ t1 - 5\ t2 + t3\) - 
      8.674130248751200446098606488`15.794051377833105*^8\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + t3\) - 
      9.1664612235076709225890626229`15.794051377833105*^9\ \[ExponentialE]\^\
\(2\ t1 - 3\ t2 + t3\) - 
      3.79443317225698462526294819796`15.794051377833105*^10\ \[ExponentialE]\
\^\(t1 - 2\ t2 + t3\) - 
      7.35236387789356116847722532115`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-t2\) + t3\) - 
      3.41936072369271957388754698968`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 + t2 + t3\) - 
      7.4244542396299719362514857059`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 + 2\ t2 + t3\) - 
      5.662312902619977733181568073`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + t3\) - 
      6.0129923259012527609869329`15.794051377833105*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 4\ t2 + t3\) - 
      2.96817001930729319903590236455`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 + 2\ t3\) - 
      495489.9235814990988901548472564396`15.794051377833105\ \[ExponentialE]\
\^\(4\ t1 - 6\ t2 + 2\ t3\) - 
      9.21327540328554317369872079`15.794051377833105*^7\ \
\[ExponentialE]\^\(3\ t1 - 5\ t2 + 2\ t3\) - 
      1.8942162043496256717582098765`15.794051377833105*^9\ \[ExponentialE]\^\
\(2\ t1 - 4\ t2 + 2\ t3\) - 
      1.22996098347417990184209129073`15.794051377833105*^10\ \[ExponentialE]\
\^\(t1 - 3\ t2 + 2\ t3\) - 
      3.41213336350188757084836620568`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-2\)\ t2 + 2\ t3\) - 
      4.54399299997623882523548159646`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-t1\) - t2 + 2\ t3\) - 
      8.9107262054116667145565559974`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 + t2 + 2\ t3\) - 
      9.897981938776051441997952308`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 2\ t3\) - 
      1.76003683255702373181311613`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-5\)\ t1 + 3\ t2 + 2\ t3\) - 
      6.1899101910587524627771232769`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 + 3\ t3\) - 
      1.9754448872575345222728941`15.794051377833105*^6\ \[ExponentialE]\^\(3\
\ t1 - 6\ t2 + 3\ t3\) - 
      1.676267327069004683422688426`15.794051377833105*^8\ \
\[ExponentialE]\^\(2\ t1 - 5\ t2 + 3\ t3\) - 
      2.0778671600896309880623136172`15.794051377833105*^9\ \[ExponentialE]\^\
\(t1 - 4\ t2 + 3\ t3\) - 
      8.9587035040946758214241313496`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-3\)\ t2 + 3\ t3\) - 
      1.69873275019710062876073278408`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-t1\) - 2\ t2 + 3\ t3\) - 
      1.51970685778390203645522608492`15.794051377833105*^10\ \[ExponentialE]\
\^\(\(-2\)\ t1 - t2 + 3\ t3\) - 
      9.494106883000994255768053899`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 3\ t3\) - 
      2.48133743396740238081751806`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-5\)\ t1 + 2\ t2 + 3\ t3\) - 
      5.009621538877688359126031316`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t3\) - 
      3.002965497901795615798198`15.794051377833105*^6\ \[ExponentialE]\^\(2\ \
t1 - 6\ t2 + 4\ t3\) - 
      1.46569743082777747448471004`15.794051377833105*^8\ \
\[ExponentialE]\^\(t1 - 5\ t2 + 4\ t3\) - 
      1.1878796324444387798135562794`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-4\)\ t2 + 4\ t3\) - 
      3.4685661006643590036625514253`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-t1\) - 3\ t2 + 4\ t3\) - 
      4.3872273252956470047994162813`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-2\)\ t1 - 2\ t2 + 4\ t3\) - 
      2.4302606876207878121889230918`15.794051377833105*^9\ \[ExponentialE]\^\
\(\(-3\)\ t1 - t2 + 4\ t3\) - 
      1.76003683255702373181648069`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-5\)\ t1 + t2 + 4\ t3\) - 
      6.012992325901252761035078`15.794051377833105*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 5\ t3\) - 
      1.9754448872575345222967818`15.794051377833105*^6\ \
\[ExponentialE]\^\(t1 - 6\ t2 + 5\ t3\) - 
      6.15782890370790058000953755`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-5\)\ t2 + 5\ t3\) - 
      3.333489083513215000078490583`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-t1\) - 4\ t2 + 5\ t3\) - 
      6.420982229082604104260067333`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 3\ t2 + 5\ t3\) - 
      4.968064494060086981531952566`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 2\ t2 + 5\ t3\) - 
      1.365834004823456252258654718`15.794051377833105*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 - t2 + 5\ t3\) - 
      495489.9235814990989044469903874072`15.794051377833105\ \[ExponentialE]\
\^\(\(-6\)\ t2 + 6\ t3\) - 
      1.05924489056939714438571028`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-t1\) - 5\ t2 + 6\ t3\) - 
      3.72741892654289983860832138`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 - 4\ t2 + 6\ t3\) - 
      4.30661048162217173191069449`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-3\)\ t1 - 3\ t2 + 6\ t3\) - 
      1.59322003757313792790626536`15.794051377833105*^7\ \[ExponentialE]\^\(\
\(-4\)\ t1 - 2\ t2 + 6\ t3\) - 
      827254.7526356479034115689371459146`15.794051377833105\ \[ExponentialE]\
\^\(\(-5\)\ t1 - t2 + 6\ t3\) - 
      20772.2154194566974133464676115224`15.794051377833105\ \
\[ExponentialE]\^\(\(-t1\) - 6\ t2 + 7\ t3\) - 
      373800.2413334527777688640580832302`15.794051377833105\ \[ExponentialE]\
\^\(\(-2\)\ t1 - 5\ t2 + 7\ t3\) - 
      773526.1033690569520725348535117389`15.794051377833105\ \[ExponentialE]\
\^\(\(-3\)\ t1 - 4\ t2 + 7\ t3\) - 
      373800.2413334527777704729710332217`15.794051377833105\ \[ExponentialE]\
\^\(\(-4\)\ t1 - 3\ t2 + 7\ t3\) - 
      20772.2154194566974040481329398522`15.794051377833105\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 2\ t2 + 7\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/2, {1, 2, 5}, {t1_, t2_, 
        t3_}] := \((\(-1.9717103366107943328380493179798017`18*^15\))\) - \
\((1.28393860668723555261188960446`17.999999999999996*^10)\)\ \[ExponentialE]\
\^\(6\ t1 - 6\ t2\) - \
\((9.444386029339634749440185875426`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(5\ t1 - 5\ t2\) - \
\((1.90281894689961317885465072577578`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(4\ t1 - 4\ t2\) - \
\((1.589058913677441859807660460422422`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2\) - \
\((6.60827958745431288542968359154805`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2\) - \
\((1.5057118945379045362720421788625002`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(t1 - t2\) - \
\((1.5057118945379045362720421788625002`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(\(-t1\) + t2\) - \
\((6.60827958745431288542968359154805`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2\) - \
\((1.589058913677441859807660460422422`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2\) - \
\((1.90281894689961317885465072577578`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t2\) - \
\((9.444386029339634749440185875426`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 5\ t2\) - \
\((1.28393860668723555261188960446`17.999999999999996*^10)\)\ \[ExponentialE]\
\^\(\(-6\)\ t1 + 6\ t2\) - 
      6.50259308733601686428325826821611724`17.999999999999993*^7\ \
\[ExponentialE]\^\(6\ t1 + 4\ t2 - 10\ t3\) - \
\((3.646163362842548549768996528`17.999999999999993*^8)\)\ \
\[ExponentialE]\^\(5\ t1 + 5\ t2 - 10\ t3\) - \
\((6.060137184600848708037660825`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(4\ t1 + 6\ t2 - 10\ t3\) - \
\((3.646163362842548548877406544`17.999999999999993*^8)\)\ \
\[ExponentialE]\^\(3\ t1 + 7\ t2 - 10\ t3\) - 
      6.50259308733601683404021189917107504`17.999999999999993*^7\ \
\[ExponentialE]\^\(2\ t1 + 8\ t2 - 10\ t3\) - \
\((1.4698064175024102200117641423`17.999999999999996*^9)\)\ \[ExponentialE]\^\
\(6\ t1 + 3\ t2 - 9\ t3\) - \
\((9.9734664869590139288221584308`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(5\ t1 + 4\ t2 - 9\ t3\) - \
\((2.17808595823991886705156058825`17.999999999999996*^10)\)\ \[ExponentialE]\
\^\(4\ t1 + 5\ t2 - 9\ t3\) - \
\((1.96516803973509205329902986745`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(3\ t1 + 6\ t2 - 9\ t3\) - \
\((7.2751233453813536673592010292`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(2\ t1 + 7\ t2 - 9\ t3\) - \
\((8.521499939706711559608913793`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(t1 + 8\ t2 - 9\ t3\) - \
\((1.28393860668723555258034206913`17.999999999999996*^10)\)\ \[ExponentialE]\
\^\(6\ t1 + 2\ t2 - 8\ t3\) - \
\((1.065369133647823395976119152854`18.00000000000001*^11)\)\ \[ExponentialE]\
\^\(5\ t1 + 3\ t2 - 8\ t3\) - \
\((2.966613990382393386729167786537`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(4\ t1 + 4\ t2 - 8\ t3\) - \
\((3.644083296111523843935184685545`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(3\ t1 + 5\ t2 - 8\ t3\) - \
\((2.083674923951601226174471554411`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(2\ t1 + 6\ t2 - 8\ t3\) - \
\((5.15307719780237933763085591182`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(t1 + 7\ t2 - 8\ t3\) - \
\((4.097357948511243750815431235`17.999999999999996*^9)\)\ \
\[ExponentialE]\^\(8\ t2 - 8\ t3\) - \
\((5.98253354843777188370421633873`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(6\ t1 + t2 - 7\ t3\) - \
\((6.103245816674167848327030572329`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 7\ t3\) - \
\((2.1320549189610042483538386968779`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 - 7\ t3\) - \
\((3.4041089347317528447517930925475`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 - 7\ t3\) - \
\((2.6980550454622375862958833529174`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 7\ t3\) - \
\((1.0493306863386505990289394473445`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(t1 + 6\ t2 - 7\ t3\) - \
\((1.796935739560412014519340868375`18.00000000000001*^11)\)\ \[ExponentialE]\
\^\(7\ t2 - 7\ t3\) - \
\((9.8074389202938368612993133002`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(\(-t1\) + 8\ t2 - 7\ t3\) - \
\((1.691587228396071136571170585042`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(6\ t1 - 6\ t3\) - \
\((2.1353604949132316897107470200962`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(5\ t1 + t2 - 6\ t3\) - \
\((9.2869933764557243482945288616474`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 6\ t3\) - \
\((1.88008696733362191589508120122042`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 6\ t3\) - \
\((1.95819258691365067603074897448511`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 6\ t3\) - \
\((1.06864074022319484355087113063538`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 6\ t3\) - \
\((2.9206519100009802033212053709513`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(6\ t2 - 6\ t3\) - \
\((3.500535642235938976970327355367`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-t1\) + 7\ t2 - 6\ t3\) - \
\((1.29949307206689878906832827294`18.00000000000001*^10)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 8\ t2 - 6\ t3\) - \
\((4.8777183295602836714993428435573`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(5\ t1 - 5\ t3\) - \
\((3.092560170232379058032637048392`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(6\ t1 - t2 - 5\ t3\) - \
\((2.63817609425895156195209540860076`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(4\ t1 + t2 - 5\ t3\) - \
\((6.68538945415232002317946572995388`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 5\ t3\) - \
\((8.88628250713357944595160727610448`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 5\ t3\) - \
\((6.42377478905937483980536149844028`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 5\ t3\) - \
\((2.48857731134570261013047374132888`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(5\ t2 - 5\ t3\) - \
\((4.8248518457798096175497576673545`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 - 5\ t3\) - \
\((4.009394710685739039204350683433`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 7\ t2 - 5\ t3\) - \
\((9.8074389202938368612815181562`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(\(-3\)\ t1 + 8\ t2 - 5\ t3\) - \
\((5.09458857804197171013405161406462`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(4\ t1 - 4\ t3\) - \
\((3.769762861302721758010962503436`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(6\ t1 - 2\ t2 - 4\ t3\) - \
\((7.5384869296629254442337624969818`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(5\ t1 - t2 - 4\ t3\) - \
\((1.608489124681246561718651808254749`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(3\ t1 + t2 - 4\ t3\) - \
\((2.685440210878735669220682527304325`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 4\ t3\) - \
\((2.489813005312172138037697847077773`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 4\ t3\) - \
\((1.286454218942111813481310393727596`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(4\ t2 - 4\ t3\) - \
\((3.56867076470745219063709660500182`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 4\ t3\) - \
\((4.8604752834884530077381195096101`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 - 4\ t3\) - \
\((2.713093932006638431281505812792`17.999999999999996*^11)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 7\ t2 - 4\ t3\) - \
\((4.0973579485112437507827480306`17.999999999999996*^9)\)\ \[ExponentialE]\^\
\(\(-4\)\ t1 + 8\ t2 - 4\ t3\) - \
\((2.695587550026509287646904046091977`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(3\ t1 - 3\ t3\) - \
\((3.092560170232379058032417897381`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(6\ t1 - 3\ t2 - 3\ t3\) - \
\((8.0110456698517234496373111881381`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 3\ t3\) - \
\((6.83883402522437559394225684192708`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(4\ t1 - t2 - 3\ t3\) - \
\((5.613261651518474066418997429367291`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(2\ t1 + t2 - 3\ t3\) - \
\((6.554960970374557767420899009759577`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 3\ t3\) - \
\((4.363311158778693427429708717051444`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(3\ t2 - 3\ t3\) - \
\((1.624881139717696207956172912004459`17.999999999999996*^14)\)\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 3\ t3\) - \
\((3.19600016024782903311920726681598`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 3\ t3\) - \
\((2.9633216678585030945861953178535`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 - 3\ t3\) - \
\((1.041578189901160930989084260641`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 7\ t2 - 3\ t3\) - \
\((8.521499939706711558943788139`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 8\ t2 - 3\ t3\) - \
\((8.296128726165417436473099007468253`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(2\ t1 - 2\ t3\) - \
\((1.691587228396071136570577941492`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(6\ t1 - 4\ t2 - 2\ t3\) - \
\((5.8583553166235163260598968962297`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(5\ t1 - 3\ t2 - 2\ t3\) - \
\((6.4346456789294402698527716356699`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - 2\ t3\) - \
\((3.193748202533202552988552803934908`18.000000000000007*^14)\)\ \
\[ExponentialE]\^\(3\ t1 - t2 - 2\ t3\) - \
\((1.2095444192888751612165424690138346`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(t1 + t2 - 2\ t3\) - \
\((1.0167385262606372361884042975425432`17.999999999999996*^15)\)\ \
\[ExponentialE]\^\(2\ t2 - 2\ t3\) - \
\((4.899418042643989189456053568768953`18.000000000000007*^14)\)\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - 2\ t3\) - \
\((1.30227632984609146617919471756752`18.000000000000004*^14)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - 2\ t3\) - \
\((1.76077431980796547564811181090165`18.00000000000001*^13)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 5\ t2 - 2\ t3\) - \
\((1.0426901090863007256021742951223`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 6\ t2 - 2\ t3\) - \
\((2.02704308929635802576698784975`18.00000000000001*^10)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 7\ t2 - 2\ t3\) - 
      6.50259308733601684357074744425695386`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 8\ t2 - 2\ t3\) - \
\((1.5921447486381768068155153171136046`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(t1 - t3\) - \
\((5.98253354843777188368676273565`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(6\ t1 - 5\ t2 - t3\) - \
\((2.9054489332147224787301387726239`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(5\ t1 - 4\ t2 - t3\) - \
\((4.22589225047233862657659427900653`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2 - t3\) - \
\((2.684604996792384961906589841177474`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2 - t3\) - \
\((8.759233055317245227019597532854287`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(2\ t1 - t2 - t3\) - \
\((1.6727672506994322286914508926045291`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(t2 - t3\) - \
\((1.0207025935673757238918347905775719`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 - t3\) - \
\((3.526977701956050286490293159381705`18.00000000000001*^14)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 - t3\) - \
\((6.4904261320808979184417416103391`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 - t3\) - \
\((5.6645651641049499614579444666563`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t2 - t3\) - \
\((1.884513475850337799656486515236`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 6\ t2 - t3\) - \
\((1.4698064175024102200007898573`17.999999999999996*^9)\)\ \[ExponentialE]\^\
\(\(-6\)\ t1 + 7\ t2 - t3\) - \
\((1.5921447486381768068155153171136046`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(\(-t1\) + t3\) - \
\((1.4698064175024102200007898573`17.999999999999996*^9)\)\ \[ExponentialE]\^\
\(6\ t1 - 7\ t2 + t3\) - \
\((1.884513475850337799656486515236`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(5\ t1 - 6\ t2 + t3\) - \
\((5.6645651641049499614579444666563`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(4\ t1 - 5\ t2 + t3\) - \
\((6.4904261320808979184417416103391`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + t3\) - \
\((3.526977701956050286490293159381705`18.00000000000001*^14)\)\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + t3\) - \
\((1.0207025935673757238918347905775719`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(t1 - 2\ t2 + t3\) - \
\((1.6727672506994322286914508926045291`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(\(-t2\) + t3\) - \
\((8.759233055317245227019597532854287`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + t3\) - \
\((2.684604996792384961906589841177474`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + t3\) - \
\((4.22589225047233862657659427900653`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + t3\) - \
\((2.9054489332147224787301387726239`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 4\ t2 + t3\) - \
\((5.98253354843777188368676273565`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(\(-6\)\ t1 + 5\ t2 + t3\) - \
\((8.296128726165417436473099007468253`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t3\) - 
      6.50259308733601684357074744425695386`17.999999999999993*^7\ \
\[ExponentialE]\^\(6\ t1 - 8\ t2 + 2\ t3\) - \
\((2.02704308929635802576698784975`18.00000000000001*^10)\)\ \
\[ExponentialE]\^\(5\ t1 - 7\ t2 + 2\ t3\) - \
\((1.0426901090863007256021742951223`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(4\ t1 - 6\ t2 + 2\ t3\) - \
\((1.76077431980796547564811181090165`18.00000000000001*^13)\)\ \
\[ExponentialE]\^\(3\ t1 - 5\ t2 + 2\ t3\) - \
\((1.30227632984609146617919471756752`18.000000000000004*^14)\)\ \
\[ExponentialE]\^\(2\ t1 - 4\ t2 + 2\ t3\) - \
\((4.899418042643989189456053568768953`18.000000000000007*^14)\)\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 2\ t3\) - \
\((1.0167385262606372361884042975425432`17.999999999999996*^15)\)\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 2\ t3\) - \
\((1.2095444192888751612165424690138346`17.999999999999993*^15)\)\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 2\ t3\) - \
\((3.193748202533202552988552803934908`18.000000000000007*^14)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 2\ t3\) - \
\((6.4346456789294402698527716356699`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 2\ t3\) - \
\((5.8583553166235163260598968962297`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 3\ t2 + 2\ t3\) - \
\((1.691587228396071136570577941492`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 4\ t2 + 2\ t3\) - \
\((2.695587550026509287646904046091977`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t3\) - \
\((8.521499939706711558943788139`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(5\ t1 - 8\ t2 + 3\ t3\) - \
\((1.041578189901160930989084260641`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(4\ t1 - 7\ t2 + 3\ t3\) - \
\((2.9633216678585030945861953178535`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(3\ t1 - 6\ t2 + 3\ t3\) - \
\((3.19600016024782903311920726681598`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(2\ t1 - 5\ t2 + 3\ t3\) - \
\((1.624881139717696207956172912004459`17.999999999999996*^14)\)\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 3\ t3\) - \
\((4.363311158778693427429708717051444`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 3\ t3\) - \
\((6.554960970374557767420899009759577`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 3\ t3\) - \
\((5.613261651518474066418997429367291`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 3\ t3\) - \
\((6.83883402522437559394225684192708`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 3\ t3\) - \
\((8.0110456698517234496373111881381`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 2\ t2 + 3\ t3\) - \
\((3.092560170232379058032417897381`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 3\ t2 + 3\ t3\) - \
\((5.09458857804197171013405161406462`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t3\) - \
\((4.0973579485112437507827480306`17.999999999999996*^9)\)\ \[ExponentialE]\^\
\(4\ t1 - 8\ t2 + 4\ t3\) - \
\((2.713093932006638431281505812792`17.999999999999996*^11)\)\ \
\[ExponentialE]\^\(3\ t1 - 7\ t2 + 4\ t3\) - \
\((4.8604752834884530077381195096101`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(2\ t1 - 6\ t2 + 4\ t3\) - \
\((3.56867076470745219063709660500182`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(t1 - 5\ t2 + 4\ t3\) - \
\((1.286454218942111813481310393727596`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-4\)\ t2 + 4\ t3\) - \
\((2.489813005312172138037697847077773`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 4\ t3\) - \
\((2.685440210878735669220682527304325`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 4\ t3\) - \
\((1.608489124681246561718651808254749`17.999999999999993*^14)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 4\ t3\) - \
\((7.5384869296629254442337624969818`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + t2 + 4\ t3\) - \
\((3.769762861302721758010962503436`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 2\ t2 + 4\ t3\) - \
\((4.8777183295602836714993428435573`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 5\ t3\) - \
\((9.8074389202938368612815181562`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(3\ t1 - 8\ t2 + 5\ t3\) - \
\((4.009394710685739039204350683433`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(2\ t1 - 7\ t2 + 5\ t3\) - \
\((4.8248518457798096175497576673545`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(t1 - 6\ t2 + 5\ t3\) - \
\((2.48857731134570261013047374132888`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-5\)\ t2 + 5\ t3\) - \
\((6.42377478905937483980536149844028`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(\(-t1\) - 4\ t2 + 5\ t3\) - \
\((8.88628250713357944595160727610448`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 3\ t2 + 5\ t3\) - \
\((6.68538945415232002317946572995388`17.999999999999993*^13\ )\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 2\ t2 + 5\ t3\) - \
\((2.63817609425895156195209540860076`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 - t2 + 5\ t3\) - \
\((3.092560170232379058032637048392`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-6\)\ t1 + t2 + 5\ t3\) - \
\((1.691587228396071136571170585042`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 6\ t3\) - \
\((1.29949307206689878906832827294`18.00000000000001*^10)\)\ \
\[ExponentialE]\^\(2\ t1 - 8\ t2 + 6\ t3\) - \
\((3.500535642235938976970327355367`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(t1 - 7\ t2 + 6\ t3\) - \
\((2.9206519100009802033212053709513`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-6\)\ t2 + 6\ t3\) - \
\((1.06864074022319484355087113063538`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-t1\) - 5\ t2 + 6\ t3\) - \
\((1.95819258691365067603074897448511`17.999999999999996*^13)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 4\ t2 + 6\ t3\) - \
\((1.88008696733362191589508120122042`17.999999999999993*^13)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 3\ t2 + 6\ t3\) - \
\((9.2869933764557243482945288616474`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 2\ t2 + 6\ t3\) - \
\((2.1353604949132316897107470200962`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 - t2 + 6\ t3\) - \
\((9.8074389202938368612993133002`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(t1 - 8\ t2 + 7\ t3\) - \
\((1.796935739560412014519340868375`18.00000000000001*^11)\)\ \[ExponentialE]\
\^\(\(-7\)\ t2 + 7\ t3\) - \
\((1.0493306863386505990289394473445`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-t1\) - 6\ t2 + 7\ t3\) - \
\((2.6980550454622375862958833529174`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 5\ t2 + 7\ t3\) - \
\((3.4041089347317528447517930925475`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 4\ t2 + 7\ t3\) - \
\((2.1320549189610042483538386968779`17.999999999999993*^12)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 3\ t2 + 7\ t3\) - \
\((6.103245816674167848327030572329`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 2\ t2 + 7\ t3\) - \
\((5.98253354843777188370421633873`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(\(-6\)\ t1 - t2 + 7\ t3\) - \
\((4.097357948511243750815431235`17.999999999999996*^9)\)\ \
\[ExponentialE]\^\(\(-8\)\ t2 + 8\ t3\) - \
\((5.15307719780237933763085591182`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(\(-t1\) - 7\ t2 + 8\ t3\) - \
\((2.083674923951601226174471554411`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 6\ t2 + 8\ t3\) - \
\((3.644083296111523843935184685545`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 5\ t2 + 8\ t3\) - \
\((2.966613990382393386729167786537`17.999999999999993*^11)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 4\ t2 + 8\ t3\) - \
\((1.065369133647823395976119152854`18.00000000000001*^11)\)\ \[ExponentialE]\
\^\(\(-5\)\ t1 - 3\ t2 + 8\ t3\) - \
\((1.28393860668723555258034206913`17.999999999999996*^10)\)\ \[ExponentialE]\
\^\(\(-6\)\ t1 - 2\ t2 + 8\ t3\) - \
\((8.521499939706711559608913793`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-t1\) - 8\ t2 + 9\ t3\) - \
\((7.2751233453813536673592010292`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(\(-2\)\ t1 - 7\ t2 + 9\ t3\) - \
\((1.96516803973509205329902986745`17.999999999999993*^10)\)\ \[ExponentialE]\
\^\(\(-3\)\ t1 - 6\ t2 + 9\ t3\) - \
\((2.17808595823991886705156058825`17.999999999999996*^10)\)\ \[ExponentialE]\
\^\(\(-4\)\ t1 - 5\ t2 + 9\ t3\) - \
\((9.9734664869590139288221584308`17.999999999999993*^9)\)\ \[ExponentialE]\^\
\(\(-5\)\ t1 - 4\ t2 + 9\ t3\) - \
\((1.4698064175024102200117641423`17.999999999999996*^9)\)\ \[ExponentialE]\^\
\(\(-6\)\ t1 - 3\ t2 + 9\ t3\) - 
      6.50259308733601683404021189917107504`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 8\ t2 + 10\ t3\) - \
\((3.646163362842548548877406544`17.999999999999993*^8)\)\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 7\ t2 + 10\ t3\) - \
\((6.060137184600848708037660825`17.999999999999996*^8)\)\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 6\ t2 + 10\ t3\) - \
\((3.646163362842548549768996528`17.999999999999993*^8)\)\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 5\ t2 + 10\ t3\) - 
      6.50259308733601686428325826821611724`17.999999999999993*^7\ \
\[ExponentialE]\^\(\(-6\)\ t1 - 4\ t2 + 10\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q3[1/16, {1, 2, 5}, {t1_, t2_, 
        t3_}] := \
\(-5.09966643361722578400583178050261743373406`31.8580567678952*^13\) - 
      4.47402411029597186428546932335397204`25.650698320158526*^7\ \
\[ExponentialE]\^\(6\ t1 - 6\ t2\) - 
      1.06685290369996357353590874269926025431`28.178619541422094*^10\ \
\[ExponentialE]\^\(5\ t1 - 5\ t2\) - 
      3.270954902553833468310565153008254331291`29.665189554275216*^11\ \
\[ExponentialE]\^\(4\ t1 - 4\ t2\) - 
      3.3810802414714538432712737993029268254719`30.679570475611886*^12\ \
\[ExponentialE]\^\(3\ t1 - 3\ t2\) - 
      1.58045649156088760061593371532173051344228`31.34929754246497*^13\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2\) - 
      3.82307175681272288952503211349375151009711`31.73292744738001*^13\ \
\[ExponentialE]\^\(t1 - t2\) - 
      3.82307175681272288952503211349375151009711`31.73292744738001*^13\ \
\[ExponentialE]\^\(\(-t1\) + t2\) - 
      1.58045649156088760061593371532173051344228`31.34929754246497*^13\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2\) - 
      3.3810802414714538432712737993029268254719`30.679570475611886*^12\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2\) - 
      3.270954902553833468310565153008254331291`29.665189554275216*^11\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t2\) - 
      1.06685290369996357353590874269926025431`28.178619541422094*^10\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 5\ t2\) - 
      4.47402411029597186428546932335397204`25.650698320158526*^7\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 6\ t2\) - 
      55319.3336247927935788351160107602`22.742876939969115\ \
\[ExponentialE]\^\(6\ t1 + 4\ t2 - 10\ t3\) - 
      995482.6599759085106803044837729682`23.998033699579533\ \[ExponentialE]\
\^\(5\ t1 + 5\ t2 - 10\ t3\) - 
      2.0600088972540622078874419667364813`24.313869096107016*^6\ \
\[ExponentialE]\^\(4\ t1 + 6\ t2 - 10\ t3\) - 
      995482.6599759085106803044837729682`23.998033699579533\ \[ExponentialE]\
\^\(3\ t1 + 7\ t2 - 10\ t3\) - 
      55319.3336247927935788351160879909`22.742876939969115\ \
\[ExponentialE]\^\(2\ t1 + 8\ t2 - 10\ t3\) - 
      3.430821513462935477728708953056272`24.53539812472056*^6\ \
\[ExponentialE]\^\(6\ t1 + 3\ t2 - 9\ t3\) - 
      6.59182860855588650726200040897914678`25.969520904754354*^7\ \
\[ExponentialE]\^\(5\ t1 + 4\ t2 - 9\ t3\) - 
      1.770314132439349123657700420752213188`26.398565334182646*^8\ \
\[ExponentialE]\^\(4\ t1 + 5\ t2 - 9\ t3\) - 
      1.518918760911357668554405602910281625`26.33204954415599*^8\ \
\[ExponentialE]\^\(3\ t1 + 6\ t2 - 9\ t3\) - 
      4.28271522240746851229987345794973954`25.782234194934876*^7\ \
\[ExponentialE]\^\(2\ t1 + 7\ t2 - 9\ t3\) - 
      2.0025781423917855784438061242459792`24.30158947164637*^6\ \
\[ExponentialE]\^\(t1 + 8\ t2 - 9\ t3\) - 
      4.47402411029597186428546932335397204`25.650698320158526*^7\ \
\[ExponentialE]\^\(6\ t1 + 2\ t2 - 8\ t3\) - 
      9.862658573099248868927251627982538684`27.14450899674841*^8\ \
\[ExponentialE]\^\(5\ t1 + 3\ t2 - 8\ t3\) - 
      3.4568686012058790173128993184229959534`27.689197869750515*^9\ \
\[ExponentialE]\^\(4\ t1 + 4\ t2 - 8\ t3\) - 
      4.3262533237001727162202272726097482258`27.78662694378667*^9\ \
\[ExponentialE]\^\(3\ t1 + 5\ t2 - 8\ t3\) - 
      2.1913663770365735914252597997813228059`27.491229991651565*^9\ \
\[ExponentialE]\^\(2\ t1 + 6\ t2 - 8\ t3\) - 
      3.993568415965692187075382589014037327`26.751876126796265*^8\ \
\[ExponentialE]\^\(t1 + 7\ t2 - 8\ t3\) - 
      1.30958788329109453721914916648465961`25.11713464819668*^7\ \
\[ExponentialE]\^\(8\ t2 - 8\ t3\) - 
      2.618364901381511363824007932695854469`26.41803017071482*^8\ \
\[ExponentialE]\^\(6\ t1 + t2 - 7\ t3\) - 
      6.8356526113636271199178759633914743976`27.985294981546957*^9\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 7\ t3\) - 
      3.06239119778056531495742953581868164847`28.63657566563955*^10\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 - 7\ t3\) - 
      5.18696787470182950045240729099248026823`28.86542855604672*^10\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 - 7\ t3\) - 
      3.90860819975465164058826843042110561754`28.7425371366161*^10\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 7\ t3\) - 
      1.29953578657413481917204395758923089754`28.264303241420986*^10\ \
\[ExponentialE]\^\(t1 + 6\ t2 - 7\ t3\) - 
      1.6017233221724820482838608037921140914`27.35510249707634*^9\ \
\[ExponentialE]\^\(7\ t2 - 7\ t3\) - 
      3.55859542721226554542443227595721503`25.551278616349833*^7\ \
\[ExponentialE]\^\(\(-t1\) + 8\ t2 - 7\ t3\) - 
      8.481916673116952013008953866096759108`26.928494001608332*^8\ \
\[ExponentialE]\^\(6\ t1 - 6\ t3\) - 
      2.69431259387729165377480485767027612587`28.580962978944413*^10\ \
\[ExponentialE]\^\(5\ t1 + t2 - 6\ t3\) - 
      1.52609171535991939900309326902199096726`29.33409563255033*^11\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 6\ t3\) - 
      3.367722430148739072445899011921184758311`29.67785128730379*^11\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 6\ t3\) - 
      3.477952363177629547458587896875160938581`29.69183862709421*^11\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 6\ t3\) - 
      1.741453563266262482402611667853167126685`29.391426896100207*^11\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 6\ t3\) - 
      3.97224796361441120435539914975873153347`28.749551348901097*^10\ \
\[ExponentialE]\^\(6\ t2 - 6\ t3\) - 
      3.3478327842998784173237054818863395189`27.675278755794366*^9\ \
\[ExponentialE]\^\(\(-t1\) + 7\ t2 - 6\ t3\) - 
      4.88798356288648275475608855288961054`25.689129736809026*^7\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 8\ t2 - 6\ t3\) - 
      6.62265588779549131884757906811220760923`28.97154718758912*^10\ \
\[ExponentialE]\^\(5\ t1 - 5\ t3\) - 
      1.6688067400192334370149516350921566356`27.222406045125624*^9\ \
\[ExponentialE]\^\(6\ t1 - t2 - 5\ t3\) - 
      4.732763139909330148585183200850810825155`29.825629767754364*^11\ \
\[ExponentialE]\^\(4\ t1 + t2 - 5\ t3\) - 
      1.3343907113816775985112319996794784035532`30.275798008036837*^12\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 5\ t3\) - 
      1.8093888666297807220213949714614264444035`30.408046911558817*^12\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 5\ t3\) - 
      1.251865656784083967126242920415502609538`30.248072723153808*^12\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 5\ t3\) - 
      4.345640706033186204207614934173732265665`29.78856881419349*^11\ \
\[ExponentialE]\^\(5\ t2 - 5\ t3\) - 
      6.8804766949696684659586367265417857636`28.988133526012724*^10\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 - 5\ t3\) - 
      3.9070661915405582672197513464116061521`27.7423657667167*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 7\ t2 - 5\ t3\) - 
      3.55859542721226554542443227595721503`25.551278616349833*^7\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 8\ t2 - 5\ t3\) - 
      9.636942093668737891273783467262843867307`30.134454247240733*^11\ \
\[ExponentialE]\^\(4\ t1 - 4\ t3\) - 
      2.082177403038734690371085644965665234`27.31851772895865*^9\ \
\[ExponentialE]\^\(6\ t1 - 2\ t2 - 4\ t3\) - 
      1.062715613602377728331143540897881470675`29.1769320591876*^11\ \
\[ExponentialE]\^\(5\ t1 - t2 - 4\ t3\) - 
      3.4445991817988032554314492508707097086218`30.687653691924602*^12\ \
\[ExponentialE]\^\(3\ t1 + t2 - 4\ t3\) - 
      5.9933827551299322123807438750521222117773`30.928187011742864*^12\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 4\ t3\) - 
      5.4730667187348748781173278403779070520885`30.888745740219296*^12\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 4\ t3\) - 
      2.6438954509104112875232330140656930757281`30.572759275426826*^12\ \
\[ExponentialE]\^\(4\ t2 - 4\ t3\) - 
      6.436387081871249980349936381987920389069`29.95915715234936*^11\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - 4\ t3\) - 
      6.97585754270815072153642149049737435085`28.994112600913684*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 - 4\ t3\) - 
      2.55049192271778193539700961838152804`27.557138950312158*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 7\ t2 - 4\ t3\) - 
      1.30958788329109453721914916648465961`25.11713464819668*^7\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 8\ t2 - 4\ t3\) - 
      6.0088468175778018375819998014663149768499`30.92930613059733*^12\ \
\[ExponentialE]\^\(3\ t1 - 3\ t3\) - 
      1.6688067400192334370149516350921566356`27.222406045125624*^9\ \
\[ExponentialE]\^\(6\ t1 - 3\ t2 - 3\ t3\) - 
      1.134892984928627965406542509256126310957`29.205469909364528*^11\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 - 3\ t3\) - 
      1.3241599928819474827742230281868787700184`30.272455460147054*^12\ \
\[ExponentialE]\^\(4\ t1 - t2 - 3\ t3\) - 
      1.3276306805571396587225955362955283432097`31.273592277906847*^13\ \
\[ExponentialE]\^\(2\ t1 + t2 - 3\ t3\) - 
      1.56031367755753247590992258811615125274619`31.343726913326247*^13\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 3\ t3\) - 
      9.9946723002519614526889076105393787917419`31.150283557113998*^12\ \
\[ExponentialE]\^\(3\ t2 - 3\ t3\) - 
      3.409749526871334331841224478452207716922`30.683237475624225*^12\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - 3\ t3\) - 
      5.743265553155884085277232201776904767232`29.909673895186458*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - 3\ t3\) - 
      4.07639639019861429995386804528076374332`28.76079140616581*^10\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 - 3\ t3\) - 
      8.703411422664331976901116979042360988`27.090204511558795*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 7\ t2 - 3\ t3\) - 
      2.0025781423917855784438061242459792`24.30158947164637*^6\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 8\ t2 - 3\ t3\) - 
      2.02177195291286049411599970584837927985167`31.456247165319933*^13\ \
\[ExponentialE]\^\(2\ t1 - 2\ t3\) - 
      8.481916673116952013008953866096759108`26.928494001608332*^8\ \
\[ExponentialE]\^\(6\ t1 - 4\ t2 - 2\ t3\) - 
      8.05814141787696933945820993422230228698`29.056749882684386*^10\ \
\[ExponentialE]\^\(5\ t1 - 3\ t2 - 2\ t3\) - 
      1.2389896383258488071933728957920730316677`30.24358267221716*^12\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 - 2\ t3\) - 
      7.2117793741529700556757952476409157319126`31.008557429962565*^12\ \
\[ExponentialE]\^\(3\ t1 - t2 - 2\ t3\) - 
      3.02071354417804741207171163052201787353745`31.630624540688405*^13\ \
\[ExponentialE]\^\(t1 + t2 - 2\ t3\) - 
      2.4970601032846029496810540608035106340673`31.547943993611735*^13\ \
\[ExponentialE]\^\(2\ t2 - 2\ t3\) - 
      1.13488401599555735326136442865363734150419`31.205466477169967*^13\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - 2\ t3\) - 
      2.6987082927908067460402197678529835622729`30.581670941418547*^12\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - 2\ t3\) - 
      3.011750643192490456566784382511797225901`29.62933400959422*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 5\ t2 - 2\ t3\) - 
      1.27191066804627857130182817161734125377`28.254971607778856*^10\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 6\ t2 - 2\ t3\) - 
      1.265088324055665280524189599963176545`26.252635845328747*^8\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 7\ t2 - 2\ t3\) - 
      55319.3336247927935788351160879909`22.742876939969115\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 8\ t2 - 2\ t3\) - 
      4.06054308922245468197298336386083733931529`31.759099121280823*^13\ \
\[ExponentialE]\^\(t1 - t3\) - 
      2.618364901381511363824007932695854469`26.41803017071482*^8\ \
\[ExponentialE]\^\(6\ t1 - 5\ t2 - t3\) - 
      3.72380369497295854481555288048068297346`28.721501776361194*^10\ \
\[ExponentialE]\^\(5\ t1 - 4\ t2 - t3\) - 
      7.839319926681192020026232281243189908837`30.044793386421993*^11\ \
\[ExponentialE]\^\(4\ t1 - 3\ t2 - t3\) - 
      5.9751942743782607344564556228957161523874`30.92686702810804*^12\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2 - t3\) - 
      2.14301365387616599791905083884295101642747`31.48153993592197*^13\ \
\[ExponentialE]\^\(2\ t1 - t2 - t3\) - 
      4.27217234023468946431690118089655183730713`31.781163761726848*^13\ \
\[ExponentialE]\^\(t2 - t3\) - 
      2.51292721509469302299124317790850169883343`31.550694907618155*^13\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 - t3\) - 
      8.0009772033935544786484833867223204206809`31.05365803083939*^12\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 - t3\) - 
      1.2710297046408625441776877111022220172287`30.254670698197856*^12\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 - t3\) - 
      8.55400192505627118668322018512207953467`29.082684341489657*^10\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 5\ t2 - t3\) - 
      1.7209912777368738686354132552246837262`27.386293667090207*^9\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 6\ t2 - t3\) - 
      3.430821513462935477728708953056272`24.53539812472056*^6\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 7\ t2 - t3\) - 
      4.06054308922245468197298336386083733931529`31.759099121280823*^13\ \
\[ExponentialE]\^\(\(-t1\) + t3\) - 
      3.430821513462935477728708953056272`24.53539812472056*^6\ \
\[ExponentialE]\^\(6\ t1 - 7\ t2 + t3\) - 
      1.7209912777368738686354132552246837262`27.386293667090207*^9\ \
\[ExponentialE]\^\(5\ t1 - 6\ t2 + t3\) - 
      8.55400192505627118668322018512207953467`29.082684341489657*^10\ \
\[ExponentialE]\^\(4\ t1 - 5\ t2 + t3\) - 
      1.2710297046408625441776877111022220172287`30.254670698197856*^12\ \
\[ExponentialE]\^\(3\ t1 - 4\ t2 + t3\) - 
      8.0009772033935544786484833867223204206809`31.05365803083939*^12\ \
\[ExponentialE]\^\(2\ t1 - 3\ t2 + t3\) - 
      2.51292721509469302299124317790850169883343`31.550694907618155*^13\ \
\[ExponentialE]\^\(t1 - 2\ t2 + t3\) - 
      4.27217234023468946431690118089655183730713`31.781163761726848*^13\ \
\[ExponentialE]\^\(\(-t2\) + t3\) - 
      2.14301365387616599791905083884295101642747`31.48153993592197*^13\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + t3\) - 
      5.9751942743782607344564556228957161523874`30.92686702810804*^12\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + t3\) - 
      7.839319926681192020026232281243189908837`30.044793386421993*^11\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 3\ t2 + t3\) - 
      3.72380369497295854481555288048068297346`28.721501776361194*^10\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 4\ t2 + t3\) - 
      2.618364901381511363824007932695854469`26.41803017071482*^8\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 5\ t2 + t3\) - 
      2.02177195291286049411599970584837927985167`31.456247165319933*^13\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t3\) - 
      55319.3336247927935788351160879909`22.742876939969115\ \
\[ExponentialE]\^\(6\ t1 - 8\ t2 + 2\ t3\) - 
      1.265088324055665280524189599963176545`26.252635845328747*^8\ \
\[ExponentialE]\^\(5\ t1 - 7\ t2 + 2\ t3\) - 
      1.27191066804627857130182817161734125377`28.254971607778856*^10\ \
\[ExponentialE]\^\(4\ t1 - 6\ t2 + 2\ t3\) - 
      3.011750643192490456566784382511797225901`29.62933400959422*^11\ \
\[ExponentialE]\^\(3\ t1 - 5\ t2 + 2\ t3\) - 
      2.6987082927908067460402197678529835622729`30.581670941418547*^12\ \
\[ExponentialE]\^\(2\ t1 - 4\ t2 + 2\ t3\) - 
      1.13488401599555735326136442865363734150419`31.205466477169967*^13\ \
\[ExponentialE]\^\(t1 - 3\ t2 + 2\ t3\) - 
      2.4970601032846029496810540608035106340673`31.547943993611735*^13\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 2\ t3\) - 
      3.02071354417804741207171163052201787353745`31.630624540688405*^13\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 2\ t3\) - 
      7.2117793741529700556757952476409157319126`31.008557429962565*^12\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 2\ t3\) - 
      1.2389896383258488071933728957920730316677`30.24358267221716*^12\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 2\ t2 + 2\ t3\) - 
      8.05814141787696933945820993422230228698`29.056749882684386*^10\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 3\ t2 + 2\ t3\) - 
      8.481916673116952013008953866096759108`26.928494001608332*^8\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 4\ t2 + 2\ t3\) - 
      6.0088468175778018375819998014663149768499`30.92930613059733*^12\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t3\) - 
      2.0025781423917855784438061242459792`24.30158947164637*^6\ \
\[ExponentialE]\^\(5\ t1 - 8\ t2 + 3\ t3\) - 
      8.703411422664331976901116979042360988`27.090204511558795*^8\ \
\[ExponentialE]\^\(4\ t1 - 7\ t2 + 3\ t3\) - 
      4.07639639019861429995386804528076374332`28.76079140616581*^10\ \
\[ExponentialE]\^\(3\ t1 - 6\ t2 + 3\ t3\) - 
      5.743265553155884085277232201776904767232`29.909673895186458*^11\ \
\[ExponentialE]\^\(2\ t1 - 5\ t2 + 3\ t3\) - 
      3.409749526871334331841224478452207716922`30.683237475624225*^12\ \
\[ExponentialE]\^\(t1 - 4\ t2 + 3\ t3\) - 
      9.9946723002519614526889076105393787917419`31.150283557113998*^12\ \
\[ExponentialE]\^\(\(-3\)\ t2 + 3\ t3\) - 
      1.56031367755753247590992258811615125274619`31.343726913326247*^13\ \
\[ExponentialE]\^\(\(-t1\) - 2\ t2 + 3\ t3\) - 
      1.3276306805571396587225955362955283432097`31.273592277906847*^13\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 3\ t3\) - 
      1.3241599928819474827742230281868787700184`30.272455460147054*^12\ \
\[ExponentialE]\^\(\(-4\)\ t1 + t2 + 3\ t3\) - 
      1.134892984928627965406542509256126310957`29.205469909364528*^11\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 2\ t2 + 3\ t3\) - 
      1.6688067400192334370149516350921566356`27.222406045125624*^9\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 3\ t2 + 3\ t3\) - 
      9.636942093668737891273783467262843867307`30.134454247240733*^11\ \
\[ExponentialE]\^\(\(-4\)\ t1 + 4\ t3\) - 
      1.30958788329109453721914916648465961`25.11713464819668*^7\ \
\[ExponentialE]\^\(4\ t1 - 8\ t2 + 4\ t3\) - 
      2.55049192271778193539700961838152804`27.557138950312158*^9\ \
\[ExponentialE]\^\(3\ t1 - 7\ t2 + 4\ t3\) - 
      6.97585754270815072153642149049737435085`28.994112600913684*^10\ \
\[ExponentialE]\^\(2\ t1 - 6\ t2 + 4\ t3\) - 
      6.436387081871249980349936381987920389069`29.95915715234936*^11\ \
\[ExponentialE]\^\(t1 - 5\ t2 + 4\ t3\) - 
      2.6438954509104112875232330140656930757281`30.572759275426826*^12\ \
\[ExponentialE]\^\(\(-4\)\ t2 + 4\ t3\) - 
      5.4730667187348748781173278403779070520885`30.888745740219296*^12\ \
\[ExponentialE]\^\(\(-t1\) - 3\ t2 + 4\ t3\) - 
      5.9933827551299322123807438750521222117773`30.928187011742864*^12\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 2\ t2 + 4\ t3\) - 
      3.4445991817988032554314492508707097086218`30.687653691924602*^12\ \
\[ExponentialE]\^\(\(-3\)\ t1 - t2 + 4\ t3\) - 
      1.062715613602377728331143540897881470675`29.1769320591876*^11\ \
\[ExponentialE]\^\(\(-5\)\ t1 + t2 + 4\ t3\) - 
      2.082177403038734690371085644965665234`27.31851772895865*^9\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 2\ t2 + 4\ t3\) - 
      6.62265588779549131884757906811220760923`28.97154718758912*^10\ \
\[ExponentialE]\^\(\(-5\)\ t1 + 5\ t3\) - 
      3.55859542721226554542443227595721503`25.551278616349833*^7\ \
\[ExponentialE]\^\(3\ t1 - 8\ t2 + 5\ t3\) - 
      3.9070661915405582672197513464116061521`27.7423657667167*^9\ \
\[ExponentialE]\^\(2\ t1 - 7\ t2 + 5\ t3\) - 
      6.8804766949696684659586367265417857636`28.988133526012724*^10\ \
\[ExponentialE]\^\(t1 - 6\ t2 + 5\ t3\) - 
      4.345640706033186204207614934173732265665`29.78856881419349*^11\ \
\[ExponentialE]\^\(\(-5\)\ t2 + 5\ t3\) - 
      1.251865656784083967126242920415502609538`30.248072723153808*^12\ \
\[ExponentialE]\^\(\(-t1\) - 4\ t2 + 5\ t3\) - 
      1.8093888666297807220213949714614264444035`30.408046911558817*^12\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 3\ t2 + 5\ t3\) - 
      1.3343907113816775985112319996794784035532`30.275798008036837*^12\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 2\ t2 + 5\ t3\) - 
      4.732763139909330148585183200850810825155`29.825629767754364*^11\ \
\[ExponentialE]\^\(\(-4\)\ t1 - t2 + 5\ t3\) - 
      1.6688067400192334370149516350921566356`27.222406045125624*^9\ \
\[ExponentialE]\^\(\(-6\)\ t1 + t2 + 5\ t3\) - 
      8.481916673116952013008953866096759108`26.928494001608332*^8\ \
\[ExponentialE]\^\(\(-6\)\ t1 + 6\ t3\) - 
      4.88798356288648275475608855288961054`25.689129736809026*^7\ \
\[ExponentialE]\^\(2\ t1 - 8\ t2 + 6\ t3\) - 
      3.3478327842998784173237054818863395189`27.675278755794366*^9\ \
\[ExponentialE]\^\(t1 - 7\ t2 + 6\ t3\) - 
      3.97224796361441120435539914975873153347`28.749551348901097*^10\ \
\[ExponentialE]\^\(\(-6\)\ t2 + 6\ t3\) - 
      1.741453563266262482402611667853167126685`29.391426896100207*^11\ \
\[ExponentialE]\^\(\(-t1\) - 5\ t2 + 6\ t3\) - 
      3.477952363177629547458587896875160938581`29.69183862709421*^11\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 4\ t2 + 6\ t3\) - 
      3.367722430148739072445899011921184758311`29.67785128730379*^11\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 3\ t2 + 6\ t3\) - 
      1.52609171535991939900309326902199096726`29.33409563255033*^11\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 2\ t2 + 6\ t3\) - 
      2.69431259387729165377480485767027612587`28.580962978944413*^10\ \
\[ExponentialE]\^\(\(-5\)\ t1 - t2 + 6\ t3\) - 
      3.55859542721226554542443227595721503`25.551278616349833*^7\ \
\[ExponentialE]\^\(t1 - 8\ t2 + 7\ t3\) - 
      1.6017233221724820482838608037921140914`27.35510249707634*^9\ \
\[ExponentialE]\^\(\(-7\)\ t2 + 7\ t3\) - 
      1.29953578657413481917204395758923089754`28.264303241420986*^10\ \
\[ExponentialE]\^\(\(-t1\) - 6\ t2 + 7\ t3\) - 
      3.90860819975465164058826843042110561754`28.7425371366161*^10\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 5\ t2 + 7\ t3\) - 
      5.18696787470182950045240729099248026823`28.86542855604672*^10\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 4\ t2 + 7\ t3\) - 
      3.06239119778056531495742953581868164847`28.63657566563955*^10\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 3\ t2 + 7\ t3\) - 
      6.8356526113636271199178759633914743976`27.985294981546957*^9\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 2\ t2 + 7\ t3\) - 
      2.618364901381511363824007932695854469`26.41803017071482*^8\ \
\[ExponentialE]\^\(\(-6\)\ t1 - t2 + 7\ t3\) - 
      1.30958788329109453721914916648465961`25.11713464819668*^7\ \
\[ExponentialE]\^\(\(-8\)\ t2 + 8\ t3\) - 
      3.993568415965692187075382589014037327`26.751876126796265*^8\ \
\[ExponentialE]\^\(\(-t1\) - 7\ t2 + 8\ t3\) - 
      2.1913663770365735914252597997813228059`27.491229991651565*^9\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 6\ t2 + 8\ t3\) - 
      4.3262533237001727162202272726097482258`27.78662694378667*^9\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 5\ t2 + 8\ t3\) - 
      3.4568686012058790173128993184229959534`27.689197869750515*^9\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 4\ t2 + 8\ t3\) - 
      9.862658573099248868927251627982538684`27.14450899674841*^8\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 3\ t2 + 8\ t3\) - 
      4.47402411029597186428546932335397204`25.650698320158526*^7\ \
\[ExponentialE]\^\(\(-6\)\ t1 - 2\ t2 + 8\ t3\) - 
      2.0025781423917855784438061242459792`24.30158947164637*^6\ \
\[ExponentialE]\^\(\(-t1\) - 8\ t2 + 9\ t3\) - 
      4.28271522240746851229987345794973954`25.782234194934876*^7\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 7\ t2 + 9\ t3\) - 
      1.518918760911357668554405602910281625`26.33204954415599*^8\ \
\[ExponentialE]\^\(\(-3\)\ t1 - 6\ t2 + 9\ t3\) - 
      1.770314132439349123657700420752213188`26.398565334182646*^8\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 5\ t2 + 9\ t3\) - 
      6.59182860855588650726200040897914678`25.969520904754354*^7\ \
\[ExponentialE]\^\(\(-5\)\ t1 - 4\ t2 + 9\ t3\) - 
      3.430821513462935477728708953056272`24.53539812472056*^6\ \
\[ExponentialE]\^\(\(-6\)\ t1 - 3\ t2 + 9\ t3\) - 
      55319.3336247927935788351160879909`22.742876939969115\ \
\[ExponentialE]\^\(\(-2\)\ t1 - 8\ t2 + 10\ t3\) - 
      995482.6599759085106803044837729682`23.998033699579533\ \[ExponentialE]\
\^\(\(-3\)\ t1 - 7\ t2 + 10\ t3\) - 
      2.0600088972540622078874419667364813`24.313869096107016*^6\ \
\[ExponentialE]\^\(\(-4\)\ t1 - 6\ t2 + 10\ t3\) - 
      995482.6599759085106803044837729682`23.998033699579533\ \[ExponentialE]\
\^\(\(-5\)\ t1 - 5\ t2 + 10\ t3\) - 
      55319.3336247927935788351160107602`22.742876939969115\ \
\[ExponentialE]\^\(\(-6\)\ t1 - 4\ t2 + 10\ t3\)\[IndentingNewLine]\
\[IndentingNewLine]
  End[]\[IndentingNewLine]\[IndentingNewLine]
  Q4::usage = "\<3-particle rational functions \
Q4[\[CapitalDelta],{1,1,1,1},{t1,t2,t3,t4}]\>"\n
  Begin["\<`Private`\>"]\[IndentingNewLine]\[IndentingNewLine]
  Q4[1/2, {1, 1, 1, 1}, {t1_, t2_, t3_, t4_}] := 
    6.4905819556483402802742145`11.347933493200799*^6\ \[ExponentialE]\^\(6\ \
t1\) + 6.4905819556483402802742145`11.347933493200799*^6\ \
\[ExponentialE]\^\(6\ t2\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(5\ t1 + t2\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2\) + 
      3.78443484492874729205433643`11.198248750868181*^8\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(t1 + 5\ t2\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t1 \
+ 3\ t2 - 3\ t3\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t1 + \
4\ t2 - 3\ t3\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t1 + \
5\ t2 - 3\ t3\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t1 \
+ 6\ t2 - 3\ t3\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t1 \
+ 2\ t2 - 2\ t3\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t1 + 3\ t2 - 2\ t3\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t1 + 4\ t2 - 2\ t3\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t1 + 5\ t2 - 2\ t3\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t1 \
+ 6\ t2 - 2\ t3\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t1 + t2 - t3\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t1 + 2\ t2 - t3\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t1 + 3\ t2 - t3\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t1 + 4\ t2 - t3\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t1 + 5\ t2 - t3\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t1 + 6\ t2 - t3\) + 
      6.4905819556483402802742145`11.347933493200799*^6\ \[ExponentialE]\^\(6\
\ t3\) + 7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(5\ t1 + t3\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t1 - t2 + t3\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(4\ t1 + t2 + t3\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 + t3\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 + t3\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t1 + 4\ t2 + t3\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(5\ t2 + t3\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 + t3\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(4\ t1 + 2\ t3\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t1 \
- 2\ t2 + 2\ t3\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t1 - t2 + 2\ t3\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t1 + t2 + 2\ t3\) + 
      1.1374231724362183819360560548`11.136899697487934*^9\ \[ExponentialE]\^\
\(2\ t1 + 2\ t2 + 2\ t3\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t1 + 3\ t2 + 2\ t3\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(4\ t2 + 2\ t3\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 + 2\ t3\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 + 2\ t3\) + 
      3.78443484492874729205433643`11.198248750868181*^8\ \
\[ExponentialE]\^\(3\ t1 + 3\ t3\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t1 \
- 3\ t2 + 3\ t3\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t1 - 2\ t2 + 3\ t3\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t1 - t2 + 3\ t3\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t1 + t2 + 3\ t3\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 3\ t3\) + 
      3.78443484492874729205433643`11.198248750868181*^8\ \
\[ExponentialE]\^\(3\ t2 + 3\ t3\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + 3\ t3\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 + 3\ t3\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 6\ t2 + 3\ t3\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(2\ t1 + 4\ t3\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t1 - \
3\ t2 + 4\ t3\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t1 - 2\ t2 + 4\ t3\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t1 - t2 + 4\ t3\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t1 + t2 + 4\ t3\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(2\ t2 + 4\ t3\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 4\ t3\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + 4\ t3\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t2 + 4\ t3\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(t1 + 5\ t3\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t1 - \
3\ t2 + 5\ t3\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t1 - 2\ t2 + 5\ t3\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t1 - t2 + 5\ t3\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(t2 + 5\ t3\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 5\ t3\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 5\ t3\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 4\ t2 + 5\ t3\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t1 \
- 3\ t2 + 6\ t3\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t1 \
- 2\ t2 + 6\ t3\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t1 - t2 + 6\ t3\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 6\ t3\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + 6\ t3\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t2 + 6\ t3\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t1 \
+ 3\ t2 - 3\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t1 + \
4\ t2 - 3\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t1 + \
5\ t2 - 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t1 \
+ 6\ t2 - 3\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(6\ t1 \
+ 2\ t2 + t3 - 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(5\ t1 \
+ 3\ t2 + t3 - 3\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(4\ \
t1 + 4\ t2 + t3 - 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(3\ t1 \
+ 5\ t2 + t3 - 3\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(2\ t1 \
+ 6\ t2 + t3 - 3\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(6\ t1 \
+ t2 + 2\ t3 - 3\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(5\ \
t1 + 2\ t2 + 2\ t3 - 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(4\
\ t1 + 3\ t2 + 2\ t3 - 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(3\
\ t1 + 4\ t2 + 2\ t3 - 3\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(2\ \
t1 + 5\ t2 + 2\ t3 - 3\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(t1 + \
6\ t2 + 2\ t3 - 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t1 \
+ 3\ t3 - 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(5\ t1 \
+ t2 + 3\ t3 - 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t2 + 3\ t3 - 3\ t4\) + 
      6.4905819556482834374823269`11.347933493200795*^6\ \[ExponentialE]\^\(3\
\ t1 + 3\ t2 + 3\ t3 - 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t2 + 3\ t3 - 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(t1 + 5\
\ t2 + 3\ t3 - 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t2 \
+ 3\ t3 - 3\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t1 + \
4\ t3 - 3\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(4\ \
t1 + t2 + 4\ t3 - 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(3\
\ t1 + 2\ t2 + 4\ t3 - 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(2\
\ t1 + 3\ t2 + 4\ t3 - 3\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
+ 4\ t2 + 4\ t3 - 3\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t2 + \
4\ t3 - 3\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t1 + \
5\ t3 - 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(3\ t1 \
+ t2 + 5\ t3 - 3\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(2\ \
t1 + 2\ t2 + 5\ t3 - 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(t1 + 3\
\ t2 + 5\ t3 - 3\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t2 + \
5\ t3 - 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t1 \
+ 6\ t3 - 3\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(2\ t1 \
+ t2 + 6\ t3 - 3\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(t1 + \
2\ t2 + 6\ t3 - 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t2 \
+ 6\ t3 - 3\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t1 \
+ 2\ t2 - 2\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t1 + 3\ t2 - 2\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t1 + 4\ t2 - 2\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t1 + 5\ t2 - 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t1 \
+ 6\ t2 - 2\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(6\ t1 \
+ 3\ t2 - t3 - 2\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(5\ t1 \
+ 4\ t2 - t3 - 2\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(4\ t1 \
+ 5\ t2 - t3 - 2\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(3\ t1 \
+ 6\ t2 - t3 - 2\ t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(6\ \
t1 + t2 + t3 - 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 + t3 - 2\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 + t3 - 2\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 + t3 - 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 + t3 - 2\ t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
+ 6\ t2 + t3 - 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t1 \
+ 2\ t3 - 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(5\ t1 + t2 + 2\ t3 - 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 + 2\ t3 - 2\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 + 2\ t3 - 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 + 2\ t3 - 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(t1 + 5\ t2 + 2\ t3 - 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t2 \
+ 2\ t3 - 2\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t1 + 3\ t3 - 2\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(6\ t1 \
- t2 + 3\ t3 - 2\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(4\ t1 + t2 + 3\ t3 - 2\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 + 3\ t3 - 2\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 + 3\ t3 - 2\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(t1 + 4\ t2 + 3\ t3 - 2\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t2 + 3\ t3 - 2\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(\(-t1\
\) + 6\ t2 + 3\ t3 - 2\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t1 + 4\ t3 - 2\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(5\ t1 \
- t2 + 4\ t3 - 2\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(3\ t1 + t2 + 4\ t3 - 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 + 4\ t3 - 2\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(t1 + 3\ t2 + 4\ t3 - 2\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t2 + 4\ t3 - 2\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(\(-t1\
\) + 5\ t2 + 4\ t3 - 2\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t1 + 5\ t3 - 2\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(4\ t1 \
- t2 + 5\ t3 - 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(2\ t1 + t2 + 5\ t3 - 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 5\ t3 - 2\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t2 + 5\ t3 - 2\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(\(-t1\
\) + 4\ t2 + 5\ t3 - 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t1 \
+ 6\ t3 - 2\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(3\ t1 \
- t2 + 6\ t3 - 2\ t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
+ t2 + 6\ t3 - 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t2 \
+ 6\ t3 - 2\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(\(-t1\
\) + 3\ t2 + 6\ t3 - 2\ t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t1 + t2 - t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t1 + 2\ t2 - t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t1 + 3\ t2 - t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t1 + 4\ t2 - t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t1 + 5\ t2 - t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t1 + 6\ t2 - t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(6\ t1 \
+ 3\ t2 - 2\ t3 - t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(5\ t1 \
+ 4\ t2 - 2\ t3 - t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(4\ t1 \
+ 5\ t2 - 2\ t3 - t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(3\ t1 \
+ 6\ t2 - 2\ t3 - t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \[ExponentialE]\^\(6\
\ t1 + 2\ t2 - t3 - t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \[ExponentialE]\^\(5\
\ t1 + 3\ t2 - t3 - t4\) + 
      1.38980947442986662080610501`11.33545378970633*^7\ \[ExponentialE]\^\(4\
\ t1 + 4\ t2 - t3 - t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \[ExponentialE]\^\(3\
\ t1 + 5\ t2 - t3 - t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \[ExponentialE]\^\(2\
\ t1 + 6\ t2 - t3 - t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t1 + t3 - t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(5\ t1 + t2 + t3 - t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 + t3 - t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 + t3 - t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 + t3 - t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(t1 + 5\ t2 + t3 - t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t2 + t3 - t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t1 + 2\ t3 - t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \[ExponentialE]\^\(6\
\ t1 - t2 + 2\ t3 - t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(4\ t1 + t2 + 2\ t3 - t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 + 2\ t3 - t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 + 2\ t3 - t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(t1 + 4\ t2 + 2\ t3 - t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t2 + 2\ t3 - t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 + 2\ t3 - t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t1 + 3\ t3 - t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(6\ t1 \
- 2\ t2 + 3\ t3 - t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \[ExponentialE]\^\(5\
\ t1 - t2 + 3\ t3 - t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(3\ t1 + t2 + 3\ t3 - t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 + 3\ t3 - t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(t1 + 3\ t2 + 3\ t3 - t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t2 + 3\ t3 - t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 + 3\ t3 - t4\) + 
      181305.2787095809539555601`11.471578780882501\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 + 3\ t3 - t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t1 + 4\ t3 - t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(5\ t1 \
- 2\ t2 + 4\ t3 - t4\) + 
      1.38980947442986662080610501`11.33545378970633*^7\ \[ExponentialE]\^\(4\
\ t1 - t2 + 4\ t3 - t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(2\ t1 + t2 + 4\ t3 - t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 4\ t3 - t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t2 + 4\ t3 - t4\) + 
      1.38980947442986662080610501`11.33545378970633*^7\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + 4\ t3 - t4\) + 
      636593.7093728026525036601`11.417208165743972\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 + 4\ t3 - t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t1 + 5\ t3 - t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(4\ t1 \
- 2\ t2 + 5\ t3 - t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \[ExponentialE]\^\(3\
\ t1 - t2 + 5\ t3 - t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(t1 + t2 + 5\ t3 - t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t2 + 5\ t3 - t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 5\ t3 - t4\) + 
      636593.7093728026525036601`11.417208165743972\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + 5\ t3 - t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t1 + 6\ t3 - t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(3\ t1 \
- 2\ t2 + 6\ t3 - t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \[ExponentialE]\^\(2\
\ t1 - t2 + 6\ t3 - t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t2 + 6\ t3 - t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 6\ t3 - t4\) + 
      181305.2787095809539555601`11.471578780882501\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 6\ t3 - t4\) + 
      6.4905819556483402802742145`11.347933493200799*^6\ \[ExponentialE]\^\(6\
\ t4\) + 7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(5\ t1 + t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t1 - t2 + t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(4\ t1 + t2 + t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 + t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 + t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t1 + 4\ t2 + t4\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(5\ t2 + t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 + t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(6\ t1 \
+ 2\ t2 - 3\ t3 + t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(5\ t1 \
+ 3\ t2 - 3\ t3 + t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(4\ \
t1 + 4\ t2 - 3\ t3 + t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(3\ t1 \
+ 5\ t2 - 3\ t3 + t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(2\ t1 \
+ 6\ t2 - 3\ t3 + t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(6\ \
t1 + t2 - 2\ t3 + t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(5\ t1 + 2\ t2 - 2\ t3 + t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(4\ t1 + 3\ t2 - 2\ t3 + t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(3\ t1 + 4\ t2 - 2\ t3 + t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(2\ t1 + 5\ t2 - 2\ t3 + t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
+ 6\ t2 - 2\ t3 + t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t1 - t3 + t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(5\ t1 + t2 - t3 + t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - t3 + t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - t3 + t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - t3 + t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(t1 + 5\ t2 - t3 + t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \[ExponentialE]\^\(6\
\ t2 - t3 + t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(4\ t1 + t3 + t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(6\ \
t1 - 2\ t2 + t3 + t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(5\ t1 - t2 + t3 + t4\) + 
      1.1374231724362186196605294477`11.136900707222397*^9\ \[ExponentialE]\^\
\(3\ t1 + t2 + t3 + t4\) + 
      1.6251363628212569664271670162`11.115998997375979*^9\ \[ExponentialE]\^\
\(2\ t1 + 2\ t2 + t3 + t4\) + 
      1.1374231724362186196605294477`11.136900707222397*^9\ \[ExponentialE]\^\
\(t1 + 3\ t2 + t3 + t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(4\ t2 + t3 + t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \[ExponentialE]\^\(\
\(-t1\) + 5\ t2 + t3 + t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 + t3 + t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t1 + 2\ t3 + t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(6\ t1 \
- 3\ t2 + 2\ t3 + t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 + 2\ t3 + t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(4\ t1 - t2 + 2\ t3 + t4\) + 
      1.6251363628212569664271670162`11.115998997375979*^9\ \[ExponentialE]\^\
\(2\ t1 + t2 + 2\ t3 + t4\) + 
      1.6251363628212569664271670162`11.115998997375979*^9\ \[ExponentialE]\^\
\(t1 + 2\ t2 + 2\ t3 + t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t2 + 2\ t3 + t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + 2\ t3 + t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 5\ t2 + 2\ t3 + t4\) + 
      181305.2787095815391420267`11.471578780882503\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 + 2\ t3 + t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t1 + 3\ t3 + t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(5\ t1 \
- 3\ t2 + 3\ t3 + t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 + 3\ t3 + t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(3\ t1 - t2 + 3\ t3 + t4\) + 
      1.1374231724362186196605294477`11.136900707222397*^9\ \[ExponentialE]\^\
\(t1 + t2 + 3\ t3 + t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t2 + 3\ t3 + t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 3\ t3 + t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 4\ t2 + 3\ t3 + t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 5\ t2 + 3\ t3 + t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t1 + 4\ t3 + t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(4\ \
t1 - 3\ t2 + 4\ t3 + t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2 + 4\ t3 + t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(2\ t1 - t2 + 4\ t3 + t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t2 + 4\ t3 + t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 4\ t3 + t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 3\ t2 + 4\ t3 + t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 + 4\ t3 + t4\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(5\ t3 + t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(3\ t1 \
- 3\ t2 + 5\ t3 + t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + 5\ t3 + t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(t1 - t2 + 5\ t3 + t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \[ExponentialE]\^\(\
\(-t1\) + t2 + 5\ t3 + t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 2\ t2 + 5\ t3 + t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t2 + 5\ t3 + t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t3 + t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(2\ t1 \
- 3\ t2 + 6\ t3 + t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
- 2\ t2 + 6\ t3 + t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t2\) + 6\ t3 + t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 6\ t3 + t4\) + 
      181305.2787095815391420267`11.471578780882503\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 6\ t3 + t4\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(4\ t1 + 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t1 \
- 2\ t2 + 2\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t1 - t2 + 2\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t1 + t2 + 2\ t4\) + 
      1.1374231724362183819360560548`11.136899697487934*^9\ \[ExponentialE]\^\
\(2\ t1 + 2\ t2 + 2\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t1 + 3\ t2 + 2\ t4\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(4\ t2 + 2\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 + 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 + 2\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(6\ t1 \
+ t2 - 3\ t3 + 2\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(5\ \
t1 + 2\ t2 - 3\ t3 + 2\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(4\
\ t1 + 3\ t2 - 3\ t3 + 2\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(3\
\ t1 + 4\ t2 - 3\ t3 + 2\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(2\ \
t1 + 5\ t2 - 3\ t3 + 2\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(t1 + \
6\ t2 - 3\ t3 + 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t1 \
- 2\ t3 + 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(5\ t1 + t2 - 2\ t3 + 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(4\ t1 + 2\ t2 - 2\ t3 + 2\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2 - 2\ t3 + 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(2\ t1 + 4\ t2 - 2\ t3 + 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(t1 + 5\ t2 - 2\ t3 + 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(6\ t2 \
- 2\ t3 + 2\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t1 - t3 + 2\ t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \[ExponentialE]\^\(6\
\ t1 - t2 - t3 + 2\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(4\ t1 + t2 - t3 + 2\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - t3 + 2\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - t3 + 2\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(t1 + 4\ t2 - t3 + 2\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(5\
\ t2 - t3 + 2\ t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 - t3 + 2\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t1 + t3 + 2\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(6\ t1 \
- 3\ t2 + t3 + 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(5\ t1 - 2\ t2 + t3 + 2\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(4\ t1 - t2 + t3 + 2\ t4\) + 
      1.6251363628212569664271670162`11.115998997375979*^9\ \[ExponentialE]\^\
\(2\ t1 + t2 + t3 + 2\ t4\) + 
      1.6251363628212569664271670162`11.115998997375979*^9\ \[ExponentialE]\^\
\(t1 + 2\ t2 + t3 + 2\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(3\ t2 + t3 + 2\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + t3 + 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 5\ t2 + t3 + 2\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 6\ t2 + t3 + 2\ t4\) + 
      1.1374231724362183819360560548`11.136899697487934*^9\ \[ExponentialE]\^\
\(2\ t1 + 2\ t3 + 2\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(5\ \
t1 - 3\ t2 + 2\ t3 + 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 + 2\ t3 + 2\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(3\ t1 - t2 + 2\ t3 + 2\ t4\) + 
      1.6251363628212569664271670162`11.115998997375979*^9\ \[ExponentialE]\^\
\(t1 + t2 + 2\ t3 + 2\ t4\) + 
      1.1374231724362183819360560548`11.136899697487934*^9\ \[ExponentialE]\^\
\(2\ t2 + 2\ t3 + 2\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 2\ t3 + 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 4\ t2 + 2\ t3 + 2\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 5\ t2 + 2\ t3 + 2\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t1 + 3\ t3 + 2\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(4\
\ t1 - 3\ t2 + 3\ t3 + 2\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2 + 3\ t3 + 2\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(2\ t1 - t2 + 3\ t3 + 2\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t2 + 3\ t3 + 2\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 3\ t3 + 2\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 3\ t2 + 3\ t3 + 2\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 + 3\ t3 + 2\ t4\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(4\ t3 + 2\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(3\
\ t1 - 3\ t2 + 4\ t3 + 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + 4\ t3 + 2\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(t1 - t2 + 4\ t3 + 2\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 4\ t3 + 2\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 2\ t2 + 4\ t3 + 2\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + 4\ t3 + 2\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t3 + 2\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(2\ \
t1 - 3\ t2 + 5\ t3 + 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 5\ t3 + 2\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t2\) + 5\ t3 + 2\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + t2 + 5\ t3 + 2\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 5\ t3 + 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t3 + 2\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(t1 - \
3\ t2 + 6\ t3 + 2\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 6\ t3 + 2\ t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 6\ t3 + 2\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 6\ t3 + 2\ t4\) + 
      3.78443484492874729205433643`11.198248750868181*^8\ \
\[ExponentialE]\^\(3\ t1 + 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t1 \
- 3\ t2 + 3\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t1 - 2\ t2 + 3\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t1 - t2 + 3\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t1 + t2 + 3\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 3\ t4\) + 
      3.78443484492874729205433643`11.198248750868181*^8\ \
\[ExponentialE]\^\(3\ t2 + 3\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + 3\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 + 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 6\ t2 + 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t1 \
- 3\ t3 + 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(5\ t1 \
+ t2 - 3\ t3 + 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t2 - 3\ t3 + 3\ t4\) + 
      6.4905819556482834374823269`11.347933493200795*^6\ \[ExponentialE]\^\(3\
\ t1 + 3\ t2 - 3\ t3 + 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t2 - 3\ t3 + 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(t1 + 5\
\ t2 - 3\ t3 + 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(6\ t2 \
- 3\ t3 + 3\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t1 - 2\ t3 + 3\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(6\ t1 \
- t2 - 2\ t3 + 3\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(4\ t1 + t2 - 2\ t3 + 3\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - 2\ t3 + 3\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - 2\ t3 + 3\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(t1 + 4\ t2 - 2\ t3 + 3\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(5\ \
t2 - 2\ t3 + 3\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(\(-t1\
\) + 6\ t2 - 2\ t3 + 3\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t1 - t3 + 3\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(6\ t1 \
- 2\ t2 - t3 + 3\ t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \[ExponentialE]\^\(5\
\ t1 - t2 - t3 + 3\ t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(3\ t1 + t2 - t3 + 3\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - t3 + 3\ t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(t1 + 3\ t2 - t3 + 3\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(4\
\ t2 - t3 + 3\ t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 - t3 + 3\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 6\ t2 - t3 + 3\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t1 + t3 + 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(5\ t1 \
- 3\ t2 + t3 + 3\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(4\ t1 - 2\ t2 + t3 + 3\ t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(3\ t1 - t2 + t3 + 3\ t4\) + 
      1.1374231724362186196605294477`11.136900707222397*^9\ \[ExponentialE]\^\
\(t1 + t2 + t3 + 3\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(2\ t2 + t3 + 3\ t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + t3 + 3\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 4\ t2 + t3 + 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 5\ t2 + t3 + 3\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t1 + 2\ t3 + 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(4\
\ t1 - 3\ t2 + 2\ t3 + 3\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2 + 2\ t3 + 3\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(2\ t1 - t2 + 2\ t3 + 3\ t4\) + 
      7.924458965888032879441560308`11.15763719726032*^8\ \
\[ExponentialE]\^\(t2 + 2\ t3 + 3\ t4\) + 
      3.725777950269793536145168643`11.196836586809788*^8\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 2\ t3 + 3\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 3\ t2 + 2\ t3 + 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 + 2\ t3 + 3\ t4\) + 
      3.78443484492874729205433643`11.198248750868181*^8\ \
\[ExponentialE]\^\(3\ t3 + 3\ t4\) + 
      6.4905819556482834374823269`11.347933493200795*^6\ \[ExponentialE]\^\(3\
\ t1 - 3\ t2 + 3\ t3 + 3\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + 3\ t3 + 3\ t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(t1 - t2 + 3\ t3 + 3\ t4\) + 
      2.554815490687438909629526184`11.216972196555421*^8\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 3\ t3 + 3\ t4\) + 
      7.31058060155771992174053801`11.271645629189877*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 2\ t2 + 3\ t3 + 3\ t4\) + 
      6.4905819556482834374823269`11.347933493200795*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + 3\ t3 + 3\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t3 + 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(2\
\ t1 - 3\ t2 + 4\ t3 + 3\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 4\ t3 + 3\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t2\) + 4\ t3 + 3\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + t2 + 4\ t3 + 3\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 4\ t3 + 3\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t3 + 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(t1 - 3\
\ t2 + 5\ t3 + 3\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 5\ t3 + 3\ t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 5\ t3 + 3\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(\(-3\)\
\ t1 + t2 + 5\ t3 + 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 6\ t3 + 3\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t2 + 6\ t3 + 3\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(\(-t1\
\) - 2\ t2 + 6\ t3 + 3\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 6\ t3 + 3\ t4\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(2\ t1 + 4\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t1 - \
3\ t2 + 4\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t1 - 2\ t2 + 4\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t1 - t2 + 4\ t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t1 + t2 + 4\ t4\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(2\ t2 + 4\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 4\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + 4\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t2 + 4\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t1 - \
3\ t3 + 4\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(4\ \
t1 + t2 - 3\ t3 + 4\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(3\
\ t1 + 2\ t2 - 3\ t3 + 4\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(2\
\ t1 + 3\ t2 - 3\ t3 + 4\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
+ 4\ t2 - 3\ t3 + 4\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(5\ t2 - \
3\ t3 + 4\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t1 - 2\ t3 + 4\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(5\ t1 \
- t2 - 2\ t3 + 4\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(3\ t1 + t2 - 2\ t3 + 4\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - 2\ t3 + 4\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(t1 + 3\ t2 - 2\ t3 + 4\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \[ExponentialE]\^\(4\
\ t2 - 2\ t3 + 4\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(\(-t1\
\) + 5\ t2 - 2\ t3 + 4\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t1 - t3 + 4\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(5\ t1 \
- 2\ t2 - t3 + 4\ t4\) + 
      1.38980947442986662080610501`11.33545378970633*^7\ \[ExponentialE]\^\(4\
\ t1 - t2 - t3 + 4\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(2\ t1 + t2 - t3 + 4\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(t1 + 2\ t2 - t3 + 4\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \[ExponentialE]\^\(3\
\ t2 - t3 + 4\ t4\) + 
      1.38980947442986662080610501`11.33545378970633*^7\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 - t3 + 4\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 5\ t2 - t3 + 4\ t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t1 + t3 + 4\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(4\ \
t1 - 3\ t2 + t3 + 4\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(3\ t1 - 2\ t2 + t3 + 4\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(2\ t1 - t2 + t3 + 4\ t4\) + 
      3.72577795026979689540765691`11.196838449308569*^8\ \
\[ExponentialE]\^\(t2 + t3 + 4\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + t3 + 4\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 3\ t2 + t3 + 4\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 4\ t2 + t3 + 4\ t4\) + 
      2.554815490687440673546137941`11.216972765563439*^8\ \
\[ExponentialE]\^\(2\ t3 + 4\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(3\
\ t1 - 3\ t2 + 2\ t3 + 4\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + 2\ t3 + 4\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(t1 - t2 + 2\ t3 + 4\ t4\) + 
      1.718032216042744365581591699`11.235530266074289*^8\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 2\ t3 + 4\ t4\) + 
      4.84899632565770365619456489`11.290167791559638*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 2\ t2 + 2\ t3 + 4\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 3\ t2 + 2\ t3 + 4\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t3 + 4\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \[ExponentialE]\^\(2\
\ t1 - 3\ t2 + 3\ t3 + 4\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 3\ t3 + 4\ t4\) + 
      7.7838354504267348793455313`11.273289844494187*^7\ \
\[ExponentialE]\^\(\(-t2\) + 3\ t3 + 4\ t4\) + 
      3.20740276838713409325222672`11.310093809578158*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + t2 + 3\ t3 + 4\ t4\) + 
      4.1680940424812748985508253`11.366668614890678*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 3\ t3 + 4\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t3 + 4\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
- 3\ t2 + 4\ t3 + 4\ t4\) + 
      8.5332503393299215743661404`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 4\ t3 + 4\ t4\) + 
      1.38980947442986662080610501`11.33545378970633*^7\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 4\ t3 + 4\ t4\) + 
      1.626156559290778876892845`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 4\ t3 + 4\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t3 + 4\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t2 + 5\ t3 + 4\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(\(-t1\
\) - 2\ t2 + 5\ t3 + 4\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 5\ t3 + 4\ t4\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(t1 + 5\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t1 - \
3\ t2 + 5\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t1 - 2\ t2 + 5\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t1 - t2 + 5\ t4\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(t2 + 5\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 5\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 5\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 4\ t2 + 5\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t1 - \
3\ t3 + 5\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(3\ t1 \
+ t2 - 3\ t3 + 5\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(2\ \
t1 + 2\ t2 - 3\ t3 + 5\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(t1 + 3\
\ t2 - 3\ t3 + 5\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(4\ t2 - \
3\ t3 + 5\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t1 - 2\ t3 + 5\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(4\ t1 \
- t2 - 2\ t3 + 5\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(2\ t1 + t2 - 2\ t3 + 5\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(t1 + 2\ t2 - 2\ t3 + 5\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \[ExponentialE]\^\(3\ \
t2 - 2\ t3 + 5\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(\(-t1\
\) + 4\ t2 - 2\ t3 + 5\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t1 - t3 + 5\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(4\ t1 \
- 2\ t2 - t3 + 5\ t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \[ExponentialE]\^\(3\
\ t1 - t2 - t3 + 5\ t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(t1 + t2 - t3 + 5\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \[ExponentialE]\^\(2\
\ t2 - t3 + 5\ t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 - t3 + 5\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 - t3 + 5\ t4\) + 
      7.31058060155774218977106811`11.271647884469164*^7\ \
\[ExponentialE]\^\(t3 + 5\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(3\ t1 \
- 3\ t2 + t3 + 5\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(2\ t1 - 2\ t2 + t3 + 5\ t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \
\[ExponentialE]\^\(t1 - t2 + t3 + 5\ t4\) + 
      4.84899632565771508529883431`11.290169565717548*^7\ \[ExponentialE]\^\(\
\(-t1\) + t2 + t3 + 5\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + 2\ t2 + t3 + 5\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t2 + t3 + 5\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t3 + 5\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \[ExponentialE]\^\(2\ \
t1 - 3\ t2 + 2\ t3 + 5\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \
\[ExponentialE]\^\(t1 - 2\ t2 + 2\ t3 + 5\ t4\) + 
      3.20740276838714078493895693`11.31009380957816*^7\ \
\[ExponentialE]\^\(\(-t2\) + 2\ t3 + 5\ t4\) + 
      1.30211525108136112623079975`11.347479318933384*^7\ \[ExponentialE]\^\(\
\(-2\)\ t1 + t2 + 2\ t3 + 5\ t4\) + 
      1.6261565592907801053724491`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + 2\ t3 + 5\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t3 + 5\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(t1 - 3\
\ t2 + 3\ t3 + 5\ t4\) + 
      5.2280833255013868566402115`11.38471381270875*^6\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 3\ t3 + 5\ t4\) + 
      8.5332503393299312854972072`11.359471078213744*^6\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 3\ t3 + 5\ t4\) + 
      988409.2551232434972861195`11.43168693185402\ \[ExponentialE]\^\(\(-3\)\
\ t1 + t2 + 3\ t3 + 5\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 4\ t3 + 5\ t4\) + 
      181305.2787095806340950703`11.4715787808825\ \[ExponentialE]\^\(\(-3\)\ \
t2 + 4\ t3 + 5\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \[ExponentialE]\^\(\(-t1\
\) - 2\ t2 + 4\ t3 + 5\ t4\) + 
      636593.7093728026525036601`11.417208165743972\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 4\ t3 + 5\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t1 \
- 3\ t2 + 6\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t1 \
- 2\ t2 + 6\ t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t1 - t2 + 6\ t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 6\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + 6\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t2 + 6\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t1 \
- 3\ t3 + 6\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(2\ t1 \
+ t2 - 3\ t3 + 6\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(t1 + \
2\ t2 - 3\ t3 + 6\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(3\ t2 \
- 3\ t3 + 6\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t1 \
- 2\ t3 + 6\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(3\ t1 \
- t2 - 2\ t3 + 6\ t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
+ t2 - 2\ t3 + 6\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \[ExponentialE]\^\(2\ t2 \
- 2\ t3 + 6\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(\(-t1\
\) + 3\ t2 - 2\ t3 + 6\ t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t1 - t3 + 6\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(3\ t1 \
- 2\ t2 - t3 + 6\ t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \[ExponentialE]\^\(2\
\ t1 - t2 - t3 + 6\ t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(t2 - t3 + 6\ t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 - t3 + 6\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 - t3 + 6\ t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t1\) + t3 + 6\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(2\ t1 \
- 3\ t2 + t3 + 6\ t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \[ExponentialE]\^\(t1 \
- 2\ t2 + t3 + 6\ t4\) + 
      4.1680940424813084522777542`11.366668614890683*^6\ \
\[ExponentialE]\^\(\(-t2\) + t3 + 6\ t4\) + 
      1.6261565592907903415336378`11.40562015037729*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + t3 + 6\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \
\[ExponentialE]\^\(\(-3\)\ t1 + 2\ t2 + t3 + 6\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t3 + 6\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \[ExponentialE]\^\(t1 - \
3\ t2 + 2\ t3 + 6\ t4\) + 
      988409.2551232489874879191`11.431686931854022\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 2\ t3 + 6\ t4\) + 
      1.6261565592907890569235786`11.405620150377292*^6\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 2\ t3 + 6\ t4\) + 
      181305.2787095815391420267`11.471578780882503\ \
\[ExponentialE]\^\(\(-3\)\ t1 + t2 + 2\ t3 + 6\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t3 + 6\ t4\) + 
      51636.7089463468871573194`11.525446375570167\ \[ExponentialE]\^\(\(-3\)\
\ t2 + 3\ t3 + 6\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \[ExponentialE]\^\(\(-t1\
\) - 2\ t2 + 3\ t3 + 6\ t4\) + 
      181305.2787095809539555601`11.471578780882501\ \
\[ExponentialE]\^\(\(-2\)\ t1 - t2 + 3\ t3 + 6\ t4\)\[IndentingNewLine]\
\[IndentingNewLine]
  Q4[1/16, {1, 1, 1, 1}, {t1_, t2_, t3_, t4_}] := 
    66642.9053065971669236448`11.823343353440173\ \[ExponentialE]\^\(6\ t1\) \
+ 66642.9053065971669236448`11.823343353440173\ \[ExponentialE]\^\(6\ t2\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \[ExponentialE]\^\(5\
\ t1 + t2\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t2\) + 
      1.31007792138009835051093357`12.108803462464673*^7\ \
\[ExponentialE]\^\(3\ t1 + 3\ t2\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t2\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(t1 + 5\ t2\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t1 + 3\
\ t2 - 3\ t3\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t1 + \
4\ t2 - 3\ t3\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t1 + \
5\ t2 - 3\ t3\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t1 + 6\
\ t2 - 3\ t3\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t1 + \
2\ t2 - 2\ t3\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t1 \
+ 3\ t2 - 2\ t3\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t1 \
+ 4\ t2 - 2\ t3\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t1 \
+ 5\ t2 - 2\ t3\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t1 + \
6\ t2 - 2\ t3\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t1 \
+ t2 - t3\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t1 \
+ 2\ t2 - t3\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t1 + 3\ t2 - t3\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t1 + 4\ t2 - t3\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t1 \
+ 5\ t2 - t3\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t1 + 6\
\ t2 - t3\) + 
      66642.9053065971669236448`11.823343353440173\ \[ExponentialE]\^\(6\ \
t3\) + 1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(5\ t1 + t3\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t1 \
- t2 + t3\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(4\ \
t1 + t2 + t3\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 + t3\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 + t3\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t1 \
+ 4\ t2 + t3\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \[ExponentialE]\^\(5\
\ t2 + t3\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 + t3\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t3\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t1 - \
2\ t2 + 2\ t3\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t1 \
- t2 + 2\ t3\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t1 + t2 + 2\ t3\) + 
      4.45172807591312901976436206`12.083740460044282*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 + 2\ t3\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t1 + 3\ t2 + 2\ t3\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(4\
\ t2 + 2\ t3\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t1\
\) + 5\ t2 + 2\ t3\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 6\ t2 + 2\ t3\) + 
      1.31007792138009835051093357`12.108803462464673*^7\ \
\[ExponentialE]\^\(3\ t1 + 3\ t3\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t1 - 3\
\ t2 + 3\ t3\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t1 \
- 2\ t2 + 3\ t3\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t1 - t2 + 3\ t3\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t1 + t2 + 3\ t3\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 3\ t3\) + 
      1.31007792138009835051093357`12.108803462464673*^7\ \
\[ExponentialE]\^\(3\ t2 + 3\ t3\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + 3\ t3\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 5\ t2 + 3\ t3\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 6\ t2 + 3\ t3\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t3\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t1 - \
3\ t2 + 4\ t3\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t1 \
- 2\ t2 + 4\ t3\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t1 - t2 + 4\ t3\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t1 \
+ t2 + 4\ t3\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(2\
\ t2 + 4\ t3\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 4\ t3\) + 
      155536.3239691823273045879`12.065481049193604\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + 4\ t3\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t2 + 4\ t3\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(t1 + 5\ t3\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t1 - \
3\ t2 + 5\ t3\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t1 \
- 2\ t2 + 5\ t3\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t1 \
- t2 + 5\ t3\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(t2 + 5\ t3\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t1\
\) + 2\ t2 + 5\ t3\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 3\ t2 + 5\ t3\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 4\ t2 + 5\ t3\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t1 - 3\
\ t2 + 6\ t3\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t1 - \
2\ t2 + 6\ t3\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t1 - \
t2 + 6\ t3\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 6\ t3\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 2\ t2 + 6\ t3\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 3\ t2 + 6\ t3\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t1 + 3\
\ t2 - 3\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t1 + \
4\ t2 - 3\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t1 + \
5\ t2 - 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t1 + 6\
\ t2 - 3\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(6\ t1 + 2\
\ t2 + t3 - 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(5\ t1 + \
3\ t2 + t3 - 3\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(4\ t1 \
+ 4\ t2 + t3 - 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(3\ t1 + \
5\ t2 + t3 - 3\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(2\ t1 + 6\
\ t2 + t3 - 3\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(6\ t1 + \
t2 + 2\ t3 - 3\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(5\ t1 \
+ 2\ t2 + 2\ t3 - 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(4\ t1 \
+ 3\ t2 + 2\ t3 - 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(3\ t1 \
+ 4\ t2 + 2\ t3 - 3\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(2\ t1 \
+ 5\ t2 + 2\ t3 - 3\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(t1 + 6\ \
t2 + 2\ t3 - 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t1 + 3\
\ t3 - 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(5\ t1 + \
t2 + 3\ t3 - 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(4\ t1 \
+ 2\ t2 + 3\ t3 - 3\ t4\) + 
      66642.9053066218314275331`11.823343353442317\ \[ExponentialE]\^\(3\ t1 \
+ 3\ t2 + 3\ t3 - 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(2\ t1 \
+ 4\ t2 + 3\ t3 - 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(t1 + 5\ \
t2 + 3\ t3 - 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t2 + 3\
\ t3 - 3\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t1 + \
4\ t3 - 3\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(4\ t1 \
+ t2 + 4\ t3 - 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(3\ t1 \
+ 2\ t2 + 4\ t3 - 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(2\ t1 \
+ 3\ t2 + 4\ t3 - 3\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(t1 + 4\
\ t2 + 4\ t3 - 3\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t2 + \
4\ t3 - 3\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t1 + \
5\ t3 - 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(3\ t1 + \
t2 + 5\ t3 - 3\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(2\ t1 \
+ 2\ t2 + 5\ t3 - 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(t1 + 3\ \
t2 + 5\ t3 - 3\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t2 + \
5\ t3 - 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t1 + 6\
\ t3 - 3\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(2\ t1 + \
t2 + 6\ t3 - 3\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(t1 + 2\ \
t2 + 6\ t3 - 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t2 + 6\
\ t3 - 3\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t1 + \
2\ t2 - 2\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t1 \
+ 3\ t2 - 2\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t1 \
+ 4\ t2 - 2\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t1 \
+ 5\ t2 - 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t1 + \
6\ t2 - 2\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(6\ t1 + \
3\ t2 - t3 - 2\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(5\ t1 + \
4\ t2 - t3 - 2\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(4\ t1 + \
5\ t2 - t3 - 2\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(3\ t1 + \
6\ t2 - t3 - 2\ t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(6\ t1 \
+ t2 + t3 - 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(5\ t1 \
+ 2\ t2 + t3 - 2\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(4\ t1 \
+ 3\ t2 + t3 - 2\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(3\ t1 \
+ 4\ t2 + t3 - 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(2\ t1 \
+ 5\ t2 + t3 - 2\ t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(t1 + 6\
\ t2 + t3 - 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t1 + \
2\ t3 - 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(5\ t1 \
+ t2 + 2\ t3 - 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t2 + 2\ t3 - 2\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(3\
\ t1 + 3\ t2 + 2\ t3 - 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t2 + 2\ t3 - 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(t1 + 5\
\ t2 + 2\ t3 - 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t2 + \
2\ t3 - 2\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t1 \
+ 3\ t3 - 2\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(6\ t1 - \
t2 + 3\ t3 - 2\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(4\ t1 \
+ t2 + 3\ t3 - 2\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(3\
\ t1 + 2\ t2 + 3\ t3 - 2\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(2\
\ t1 + 3\ t2 + 3\ t3 - 2\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(t1 + \
4\ t2 + 3\ t3 - 2\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t2 \
+ 3\ t3 - 2\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-t1\) \
+ 6\ t2 + 3\ t3 - 2\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t1 \
+ 4\ t3 - 2\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(5\ t1 - \
t2 + 4\ t3 - 2\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(3\ t1 \
+ t2 + 4\ t3 - 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(2\
\ t1 + 2\ t2 + 4\ t3 - 2\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(t1 + \
3\ t2 + 4\ t3 - 2\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t2 \
+ 4\ t3 - 2\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-t1\) \
+ 5\ t2 + 4\ t3 - 2\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t1 \
+ 5\ t3 - 2\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(4\ t1 - \
t2 + 5\ t3 - 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(2\ t1 \
+ t2 + 5\ t3 - 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(t1 + 2\
\ t2 + 5\ t3 - 2\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t2 \
+ 5\ t3 - 2\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-t1\) \
+ 4\ t2 + 5\ t3 - 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t1 + \
6\ t3 - 2\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(3\ t1 - \
t2 + 6\ t3 - 2\ t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(t1 + \
t2 + 6\ t3 - 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t2 + \
6\ t3 - 2\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-t1\) \
+ 3\ t2 + 6\ t3 - 2\ t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t1 \
+ t2 - t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t1 \
+ 2\ t2 - t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t1 + 3\ t2 - t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t1 + 4\ t2 - t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t1 \
+ 5\ t2 - t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t1 + 6\
\ t2 - t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(6\ t1 + \
3\ t2 - 2\ t3 - t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(5\ t1 + \
4\ t2 - 2\ t3 - t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(4\ t1 + \
5\ t2 - 2\ t3 - t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(3\ t1 + \
6\ t2 - 2\ t3 - t4\) + 
      12176.6053906789053156531`11.771447869264673\ \[ExponentialE]\^\(6\ t1 \
+ 2\ t2 - t3 - t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(5\ t1 \
+ 3\ t2 - t3 - t4\) + 
      294392.5974647400844051751`12.099318149697426\ \[ExponentialE]\^\(4\ t1 \
+ 4\ t2 - t3 - t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(3\ t1 \
+ 5\ t2 - t3 - t4\) + 
      12176.6053906789053156531`11.771447869264673\ \[ExponentialE]\^\(2\ t1 \
+ 6\ t2 - t3 - t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t1 \
+ t3 - t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \[ExponentialE]\^\(5\
\ t1 + t2 + t3 - t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t2 + t3 - t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \[ExponentialE]\^\(3\
\ t1 + 3\ t2 + t3 - t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t2 + t3 - t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(t1 + 5\ t2 + t3 - t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t2 \
+ t3 - t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t1 \
+ 2\ t3 - t4\) + 
      12176.6053906789053156531`11.771447869264673\ \[ExponentialE]\^\(6\ t1 \
- t2 + 2\ t3 - t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(4\
\ t1 + t2 + 2\ t3 - t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 + 2\ t3 - t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 + 2\ t3 - t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(t1 + 4\ t2 + 2\ t3 - t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t2 \
+ 2\ t3 - t4\) + 
      12176.6053906789053156531`11.771447869264673\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 + 2\ t3 - t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t1 + 3\ t3 - t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(6\ t1 - \
2\ t2 + 3\ t3 - t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(5\ t1 \
- t2 + 3\ t3 - t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \[ExponentialE]\^\(3\
\ t1 + t2 + 3\ t3 - t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 + 3\ t3 - t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \
\[ExponentialE]\^\(t1 + 3\ t2 + 3\ t3 - t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t2 + 3\ t3 - t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(\(-t1\
\) + 5\ t2 + 3\ t3 - t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 6\ t2 + 3\ t3 - t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t1 + 4\ t3 - t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(5\ t1 - \
2\ t2 + 4\ t3 - t4\) + 
      294392.5974647400844051751`12.099318149697426\ \[ExponentialE]\^\(4\ t1 \
- t2 + 4\ t3 - t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(2\
\ t1 + t2 + 4\ t3 - t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 4\ t3 - t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t2 + 4\ t3 - t4\) + 
      294392.5974647400844051751`12.099318149697426\ \[ExponentialE]\^\(\(-t1\
\) + 4\ t2 + 4\ t3 - t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 5\ t2 + 4\ t3 - t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t1 \
+ 5\ t3 - t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(4\ t1 - \
2\ t2 + 5\ t3 - t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(3\ t1 \
- t2 + 5\ t3 - t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(t1 + t2 + 5\ t3 - t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t2 \
+ 5\ t3 - t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(\(-t1\
\) + 3\ t2 + 5\ t3 - t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 4\ t2 + 5\ t3 - t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t1 + 6\
\ t3 - t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(3\ t1 - \
2\ t2 + 6\ t3 - t4\) + 
      12176.6053906789053156531`11.771447869264673\ \[ExponentialE]\^\(2\ t1 \
- t2 + 6\ t3 - t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t2 + 6\
\ t3 - t4\) + 
      12176.6053906789053156531`11.771447869264673\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 6\ t3 - t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 3\ t2 + 6\ t3 - t4\) + 
      66642.9053065971669236448`11.823343353440173\ \[ExponentialE]\^\(6\ \
t4\) + 1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(5\ t1 + t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t1 \
- t2 + t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(4\ \
t1 + t2 + t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 + t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 + t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t1 \
+ 4\ t2 + t4\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \[ExponentialE]\^\(5\
\ t2 + t4\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 + t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(6\ t1 + 2\
\ t2 - 3\ t3 + t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(5\ t1 + \
3\ t2 - 3\ t3 + t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(4\ t1 \
+ 4\ t2 - 3\ t3 + t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(3\ t1 + \
5\ t2 - 3\ t3 + t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(2\ t1 + 6\
\ t2 - 3\ t3 + t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(6\ t1 \
+ t2 - 2\ t3 + t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(5\ t1 \
+ 2\ t2 - 2\ t3 + t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(4\ t1 \
+ 3\ t2 - 2\ t3 + t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(3\ t1 \
+ 4\ t2 - 2\ t3 + t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(2\ t1 \
+ 5\ t2 - 2\ t3 + t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(t1 + 6\
\ t2 - 2\ t3 + t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t1 \
- t3 + t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \[ExponentialE]\^\(5\
\ t1 + t2 - t3 + t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t2 - t3 + t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \[ExponentialE]\^\(3\
\ t1 + 3\ t2 - t3 + t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t2 - t3 + t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(t1 + 5\ t2 - t3 + t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(6\ t2 \
- t3 + t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(4\ \
t1 + t3 + t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(6\ t1 \
- 2\ t2 + t3 + t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \[ExponentialE]\^\(5\
\ t1 - t2 + t3 + t4\) + 
      4.45172807591312598209345895`12.083887074505347*^7\ \
\[ExponentialE]\^\(3\ t1 + t2 + t3 + t4\) + 
      6.61908143099525539191341203`12.074408986569948*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 + t3 + t4\) + 
      4.45172807591312598209345895`12.083887074505347*^7\ \
\[ExponentialE]\^\(t1 + 3\ t2 + t3 + t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(4\ \
t2 + t3 + t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(\(-t1\) + 5\ t2 + t3 + t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 6\ t2 + t3 + t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t3 + t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(6\ t1 - 3\
\ t2 + 2\ t3 + t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(5\ t1 \
- 2\ t2 + 2\ t3 + t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(4\
\ t1 - t2 + 2\ t3 + t4\) + 
      6.61908143099525539191341203`12.074408986569948*^7\ \
\[ExponentialE]\^\(2\ t1 + t2 + 2\ t3 + t4\) + 
      6.61908143099525539191341203`12.074408986569948*^7\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 2\ t3 + t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t2 + 2\ t3 + t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + 2\ t3 + t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 5\ t2 + 2\ t3 + t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 6\ t2 + 2\ t3 + t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t3 + t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(5\ t1 - \
3\ t2 + 3\ t3 + t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(4\ t1 \
- 2\ t2 + 3\ t3 + t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \[ExponentialE]\^\(3\
\ t1 - t2 + 3\ t3 + t4\) + 
      4.45172807591312598209345895`12.083887074505347*^7\ \
\[ExponentialE]\^\(t1 + t2 + 3\ t3 + t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t2 + 3\ t3 + t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 3\ t3 + t4\) + 
      722159.2879596865959334031`12.083536945823997\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + 3\ t3 + t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t2 + 3\ t3 + t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t1 \
+ 4\ t3 + t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(4\ t1 \
- 3\ t2 + 4\ t3 + t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(3\ t1 \
- 2\ t2 + 4\ t3 + t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(2\
\ t1 - t2 + 4\ t3 + t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t2 \
+ 4\ t3 + t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + 4\ t3 + t4\) + 
      722159.2879596865959334031`12.083536945823997\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 4\ t3 + t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 4\ t2 + 4\ t3 + t4\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \[ExponentialE]\^\(5\
\ t3 + t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(3\ t1 - \
3\ t2 + 5\ t3 + t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(2\ t1 \
- 2\ t2 + 5\ t3 + t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(t1 - t2 + 5\ t3 + t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 5\ t3 + t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 2\ t2 + 5\ t3 + t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 3\ t2 + 5\ t3 + t4\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t3 + t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(2\ t1 - 3\
\ t2 + 6\ t3 + t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(t1 - 2\
\ t2 + 6\ t3 + t4\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t2\) + 6\ t3 + t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(\(-2\)\
\ t1 + t2 + 6\ t3 + t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 2\ t2 + 6\ t3 + t4\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t1 - \
2\ t2 + 2\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t1 \
- t2 + 2\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t1 + t2 + 2\ t4\) + 
      4.45172807591312901976436206`12.083740460044282*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 + 2\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t1 + 3\ t2 + 2\ t4\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(4\
\ t2 + 2\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t1\
\) + 5\ t2 + 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 6\ t2 + 2\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(6\ t1 + \
t2 - 3\ t3 + 2\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(5\ t1 \
+ 2\ t2 - 3\ t3 + 2\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(4\ t1 \
+ 3\ t2 - 3\ t3 + 2\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(3\ t1 \
+ 4\ t2 - 3\ t3 + 2\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(2\ t1 \
+ 5\ t2 - 3\ t3 + 2\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(t1 + 6\ \
t2 - 3\ t3 + 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t1 - \
2\ t3 + 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(5\ t1 \
+ t2 - 2\ t3 + 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(4\
\ t1 + 2\ t2 - 2\ t3 + 2\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(3\
\ t1 + 3\ t2 - 2\ t3 + 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t2 - 2\ t3 + 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(t1 + 5\
\ t2 - 2\ t3 + 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(6\ t2 - \
2\ t3 + 2\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t1 \
- t3 + 2\ t4\) + 
      12176.6053906789053156531`11.771447869264673\ \[ExponentialE]\^\(6\ t1 \
- t2 - t3 + 2\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(4\
\ t1 + t2 - t3 + 2\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(3\ t1 + 2\ t2 - t3 + 2\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(2\ t1 + 3\ t2 - t3 + 2\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(t1 + 4\ t2 - t3 + 2\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(5\ t2 \
- t3 + 2\ t4\) + 
      12176.6053906789053156531`11.771447869264673\ \
\[ExponentialE]\^\(\(-t1\) + 6\ t2 - t3 + 2\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t1 + t3 + 2\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(6\ t1 - 3\
\ t2 + t3 + 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(5\ t1 \
- 2\ t2 + t3 + 2\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(4\
\ t1 - t2 + t3 + 2\ t4\) + 
      6.61908143099525539191341203`12.074408986569948*^7\ \
\[ExponentialE]\^\(2\ t1 + t2 + t3 + 2\ t4\) + 
      6.61908143099525539191341203`12.074408986569948*^7\ \
\[ExponentialE]\^\(t1 + 2\ t2 + t3 + 2\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(3\ t2 + t3 + 2\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + t3 + 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 5\ t2 + t3 + 2\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 6\ t2 + t3 + 2\ t4\) + 
      4.45172807591312901976436206`12.083740460044282*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t3 + 2\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(5\ t1 \
- 3\ t2 + 2\ t3 + 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(4\
\ t1 - 2\ t2 + 2\ t3 + 2\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(3\ t1 - t2 + 2\ t3 + 2\ t4\) + 
      6.61908143099525539191341203`12.074408986569948*^7\ \
\[ExponentialE]\^\(t1 + t2 + 2\ t3 + 2\ t4\) + 
      4.45172807591312901976436206`12.083740460044282*^7\ \
\[ExponentialE]\^\(2\ t2 + 2\ t3 + 2\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \[ExponentialE]\^\(\
\(-t1\) + 3\ t2 + 2\ t3 + 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + 2\ t3 + 2\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 5\ t2 + 2\ t3 + 2\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t1 + 3\ t3 + 2\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(4\ t1 \
- 3\ t2 + 3\ t3 + 2\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(3\
\ t1 - 2\ t2 + 3\ t3 + 2\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(2\ t1 - t2 + 3\ t3 + 2\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t2 + 3\ t3 + 2\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \[ExponentialE]\^\(\
\(-t1\) + 2\ t2 + 3\ t3 + 2\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 3\ t3 + 2\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 4\ t2 + 3\ t3 + 2\ t4\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(4\
\ t3 + 2\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(3\ t1 \
- 3\ t2 + 4\ t3 + 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(2\
\ t1 - 2\ t2 + 4\ t3 + 2\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(t1 - t2 + 4\ t3 + 2\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 4\ t3 + 2\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + 4\ t3 + 2\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t2 + 4\ t3 + 2\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t1\
\) + 5\ t3 + 2\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(2\ t1 \
- 3\ t2 + 5\ t3 + 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(t1 - 2\
\ t2 + 5\ t3 + 2\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t2\
\) + 5\ t3 + 2\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(\(-2\)\
\ t1 + t2 + 5\ t3 + 2\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 2\ t2 + 5\ t3 + 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 6\ t3 + 2\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(t1 - 3\ \
t2 + 6\ t3 + 2\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t2 + 6\ t3 + 2\ t4\) + 
      12176.6053906789053156531`11.771447869264673\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 6\ t3 + 2\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(\(-3\)\ \
t1 + t2 + 6\ t3 + 2\ t4\) + 
      1.31007792138009835051093357`12.108803462464673*^7\ \
\[ExponentialE]\^\(3\ t1 + 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t1 - 3\
\ t2 + 3\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t1 \
- 2\ t2 + 3\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t1 - t2 + 3\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t1 + t2 + 3\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t1 + 2\ t2 + 3\ t4\) + 
      1.31007792138009835051093357`12.108803462464673*^7\ \
\[ExponentialE]\^\(3\ t2 + 3\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t2 + 3\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 5\ t2 + 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 6\ t2 + 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t1 - 3\
\ t3 + 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(5\ t1 + \
t2 - 3\ t3 + 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(4\ t1 \
+ 2\ t2 - 3\ t3 + 3\ t4\) + 
      66642.9053066218314275331`11.823343353442317\ \[ExponentialE]\^\(3\ t1 \
+ 3\ t2 - 3\ t3 + 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(2\ t1 \
+ 4\ t2 - 3\ t3 + 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(t1 + 5\ \
t2 - 3\ t3 + 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(6\ t2 - 3\
\ t3 + 3\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t1 \
- 2\ t3 + 3\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(6\ t1 - \
t2 - 2\ t3 + 3\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(4\ t1 \
+ t2 - 2\ t3 + 3\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(3\
\ t1 + 2\ t2 - 2\ t3 + 3\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(2\
\ t1 + 3\ t2 - 2\ t3 + 3\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(t1 + \
4\ t2 - 2\ t3 + 3\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(5\ t2 \
- 2\ t3 + 3\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-t1\) \
+ 6\ t2 - 2\ t3 + 3\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t1 - t3 + 3\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(6\ t1 - \
2\ t2 - t3 + 3\ t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(5\ t1 \
- t2 - t3 + 3\ t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \[ExponentialE]\^\(3\
\ t1 + t2 - t3 + 3\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(2\ t1 + 2\ t2 - t3 + 3\ t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \
\[ExponentialE]\^\(t1 + 3\ t2 - t3 + 3\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(4\
\ t2 - t3 + 3\ t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(\(-t1\
\) + 5\ t2 - t3 + 3\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 6\ t2 - t3 + 3\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t1 + t3 + 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(5\ t1 - \
3\ t2 + t3 + 3\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(4\ t1 \
- 2\ t2 + t3 + 3\ t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \[ExponentialE]\^\(3\
\ t1 - t2 + t3 + 3\ t4\) + 
      4.45172807591312598209345895`12.083887074505347*^7\ \
\[ExponentialE]\^\(t1 + t2 + t3 + 3\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(2\ t2 + t3 + 3\ t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + t3 + 3\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + t3 + 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t2 + t3 + 3\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t1 + 2\ t3 + 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(4\ t1 \
- 3\ t2 + 2\ t3 + 3\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(3\
\ t1 - 2\ t2 + 2\ t3 + 3\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \
\[ExponentialE]\^\(2\ t1 - t2 + 2\ t3 + 3\ t4\) + 
      2.97934804312073995365101397`12.092803369580329*^7\ \
\[ExponentialE]\^\(t2 + 2\ t3 + 3\ t4\) + 
      1.26330284270810234056033164`12.101541245945644*^7\ \[ExponentialE]\^\(\
\(-t1\) + 2\ t2 + 2\ t3 + 3\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + 2\ t3 + 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 4\ t2 + 2\ t3 + 3\ t4\) + 
      1.31007792138009835051093357`12.108803462464673*^7\ \
\[ExponentialE]\^\(3\ t3 + 3\ t4\) + 
      66642.9053066218314275331`11.823343353442317\ \[ExponentialE]\^\(3\ t1 \
- 3\ t2 + 3\ t3 + 3\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \[ExponentialE]\^\(2\
\ t1 - 2\ t2 + 3\ t3 + 3\ t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \
\[ExponentialE]\^\(t1 - t2 + 3\ t3 + 3\ t4\) + 
      8.3040186045046795735821078`12.108909868454072*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 3\ t3 + 3\ t4\) + 
      1.8510545056876337829913882`12.081817419698742*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + 3\ t3 + 3\ t4\) + 
      66642.9053066218314275331`11.823343353442317\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t2 + 3\ t3 + 3\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t1\) + 4\ t3 + 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(2\ t1 \
- 3\ t2 + 4\ t3 + 3\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(t1 - \
2\ t2 + 4\ t3 + 3\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t2\) + 4\ t3 + 3\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 4\ t3 + 3\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 2\ t2 + 4\ t3 + 3\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 5\ t3 + 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(t1 - 3\ \
t2 + 5\ t3 + 3\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t2 + 5\ t3 + 3\ t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(\(-t1\
\) - t2 + 5\ t3 + 3\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(\(-3\)\ \
t1 + t2 + 5\ t3 + 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 6\ t3 + 3\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t2 + 6\ t3 + 3\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-t1\) \
- 2\ t2 + 6\ t3 + 3\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-2\)\ \
t1 - t2 + 6\ t3 + 3\ t4\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(2\
\ t1 + 4\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t1 - \
3\ t2 + 4\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t1 \
- 2\ t2 + 4\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t1 - t2 + 4\ t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t1 \
+ t2 + 4\ t4\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(2\
\ t2 + 4\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t2 + 4\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t2 + 4\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t2 + 4\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t1 - \
3\ t3 + 4\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(4\ t1 \
+ t2 - 3\ t3 + 4\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(3\ t1 \
+ 2\ t2 - 3\ t3 + 4\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(2\ t1 \
+ 3\ t2 - 3\ t3 + 4\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(t1 + 4\
\ t2 - 3\ t3 + 4\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(5\ t2 - \
3\ t3 + 4\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t1 \
- 2\ t3 + 4\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(5\ t1 - \
t2 - 2\ t3 + 4\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(3\ t1 \
+ t2 - 2\ t3 + 4\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(2\
\ t1 + 2\ t2 - 2\ t3 + 4\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(t1 + \
3\ t2 - 2\ t3 + 4\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \[ExponentialE]\^\(4\ t2 \
- 2\ t3 + 4\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-t1\) \
+ 5\ t2 - 2\ t3 + 4\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t1 - t3 + 4\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(5\ t1 - \
2\ t2 - t3 + 4\ t4\) + 
      294392.5974647400844051751`12.099318149697426\ \[ExponentialE]\^\(4\ t1 \
- t2 - t3 + 4\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(2\
\ t1 + t2 - t3 + 4\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(t1 + 2\ t2 - t3 + 4\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \[ExponentialE]\^\(3\
\ t2 - t3 + 4\ t4\) + 
      294392.5974647400844051751`12.099318149697426\ \[ExponentialE]\^\(\(-t1\
\) + 4\ t2 - t3 + 4\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 5\ t2 - t3 + 4\ t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t1 \
+ t3 + 4\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(4\ t1 \
- 3\ t2 + t3 + 4\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(3\ t1 \
- 2\ t2 + t3 + 4\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \[ExponentialE]\^\(2\
\ t1 - t2 + t3 + 4\ t4\) + 
      1.26330284270809347929336917`12.1018245896107*^7\ \[ExponentialE]\^\(t2 \
+ t3 + 4\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 + t3 + 4\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 3\ t2 + t3 + 4\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 4\ t2 + t3 + 4\ t4\) + 
      8.3040186045046210212760734`12.108997534910737*^6\ \[ExponentialE]\^\(2\
\ t3 + 4\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(3\ t1 \
- 3\ t2 + 2\ t3 + 4\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \[ExponentialE]\^\(2\
\ t1 - 2\ t2 + 2\ t3 + 4\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(t1 - t2 + 2\ t3 + 4\ t4\) + 
      5.2424112792711067056707128`12.109139862764156*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 2\ t3 + 4\ t4\) + 
      1.1505183556286530236581456`12.081385706926698*^6\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 2\ t2 + 2\ t3 + 4\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 3\ t2 + 2\ t3 + 4\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t1\) + 3\ t3 + 4\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(2\ t1 \
- 3\ t2 + 3\ t3 + 4\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \[ExponentialE]\^\(t1 - \
2\ t2 + 3\ t3 + 4\ t4\) + 
      2.1626970379793294873383585`12.117815283194355*^6\ \
\[ExponentialE]\^\(\(-t2\) + 3\ t3 + 4\ t4\) + 
      722159.2879596865959334031`12.083536945823997\ \
\[ExponentialE]\^\(\(-2\)\ t1 + t2 + 3\ t3 + 4\ t4\) + 
      39263.0314415195161523283`11.814153047100362\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 2\ t2 + 3\ t3 + 4\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \
\[ExponentialE]\^\(\(-2\)\ t1 + 4\ t3 + 4\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(t1 - 3\
\ t2 + 4\ t3 + 4\ t4\) + 
      155536.3239691823273045879`12.065481049193604\ \
\[ExponentialE]\^\(\(-2\)\ t2 + 4\ t3 + 4\ t4\) + 
      294392.5974647400844051751`12.099318149697426\ \[ExponentialE]\^\(\(-t1\
\) - t2 + 4\ t3 + 4\ t4\) + 
      12176.6053906858297681066`11.771447869264499\ \[ExponentialE]\^\(\(-3\)\
\ t1 + t2 + 4\ t3 + 4\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 5\ t3 + 4\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t2 + 5\ t3 + 4\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-t1\) \
- 2\ t2 + 5\ t3 + 4\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-2\)\ \
t1 - t2 + 5\ t3 + 4\ t4\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(t1 + 5\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t1 - \
3\ t2 + 5\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t1 \
- 2\ t2 + 5\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t1 \
- t2 + 5\ t4\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(t2 + 5\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t1\
\) + 2\ t2 + 5\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 3\ t2 + 5\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 4\ t2 + 5\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t1 - \
3\ t3 + 5\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(3\ t1 + \
t2 - 3\ t3 + 5\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(2\ t1 \
+ 2\ t2 - 3\ t3 + 5\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(t1 + 3\ \
t2 - 3\ t3 + 5\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(4\ t2 - \
3\ t3 + 5\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t1 \
- 2\ t3 + 5\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(4\ t1 - \
t2 - 2\ t3 + 5\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(2\ t1 \
+ t2 - 2\ t3 + 5\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(t1 + 2\
\ t2 - 2\ t3 + 5\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(3\ t2 \
- 2\ t3 + 5\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-t1\) \
+ 4\ t2 - 2\ t3 + 5\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t1 \
- t3 + 5\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(4\ t1 - \
2\ t2 - t3 + 5\ t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(3\ t1 \
- t2 - t3 + 5\ t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(t1 + t2 - t3 + 5\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(2\ t2 \
- t3 + 5\ t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(\(-t1\
\) + 3\ t2 - t3 + 5\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 4\ t2 - t3 + 5\ t4\) + 
      1.8510545056875526622444638`12.082187035963168*^6\ \
\[ExponentialE]\^\(t3 + 5\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(3\ t1 - \
3\ t2 + t3 + 5\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(2\ t1 \
- 2\ t2 + t3 + 5\ t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(t1 - t2 + t3 + 5\ t4\) + 
      1.1505183556286096681792974`12.081682722160238*^6\ \
\[ExponentialE]\^\(\(-t1\) + t2 + t3 + 5\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 2\ t2 + t3 + 5\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 3\ t2 + t3 + 5\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t1\
\) + 2\ t3 + 5\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(2\ t1 \
- 3\ t2 + 2\ t3 + 5\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(t1 - 2\
\ t2 + 2\ t3 + 5\ t4\) + 
      722159.2879596556158007298`12.083536945823854\ \[ExponentialE]\^\(\(-t2\
\) + 2\ t3 + 5\ t4\) + 
      237276.1901154953620679006`12.04948278304832\ \[ExponentialE]\^\(\(-2\)\
\ t1 + t2 + 2\ t3 + 5\ t4\) + 
      12176.6053906828059346181`11.771447869264431\ \[ExponentialE]\^\(\(-3\)\
\ t1 + 2\ t2 + 2\ t3 + 5\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t1 + 3\ t3 + 5\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(t1 - 3\ \
t2 + 3\ t3 + 5\ t4\) + 
      82076.6431251413309281822`12.033111845275233\ \[ExponentialE]\^\(\(-2\)\
\ t2 + 3\ t3 + 5\ t4\) + 
      155536.3239691753967061719`12.065481049193783\ \[ExponentialE]\^\(\(-t1\
\) - t2 + 3\ t3 + 5\ t4\) + 
      6405.3882564973564064278`11.741384274796362\ \[ExponentialE]\^\(\(-3\)\ \
t1 + t2 + 3\ t3 + 5\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 4\ t3 + 5\ t4\) + 
      495.7026001626319634344`11.442200163790464\ \[ExponentialE]\^\(\(-3\)\ \
t2 + 4\ t3 + 5\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-t1\) \
- 2\ t2 + 4\ t3 + 5\ t4\) + 
      5323.6879543623726761225`11.846466542889146\ \[ExponentialE]\^\(\(-2\)\ \
t1 - t2 + 4\ t3 + 5\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t1 - 3\
\ t2 + 6\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t1 - \
2\ t2 + 6\ t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t1 - \
t2 + 6\ t4\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t1\) + t2 + 6\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 2\ t2 + 6\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 3\ t2 + 6\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t1 - 3\
\ t3 + 6\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(2\ t1 + \
t2 - 3\ t3 + 6\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(t1 + 2\ \
t2 - 3\ t3 + 6\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(3\ t2 - 3\
\ t3 + 6\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t1 - \
2\ t3 + 6\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(3\ t1 - \
t2 - 2\ t3 + 6\ t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(t1 + \
t2 - 2\ t3 + 6\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(2\ t2 - \
2\ t3 + 6\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-t1\) \
+ 3\ t2 - 2\ t3 + 6\ t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t1 - \
t3 + 6\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(3\ t1 - \
2\ t2 - t3 + 6\ t4\) + 
      12176.6053906789053156531`11.771447869264673\ \[ExponentialE]\^\(2\ t1 \
- t2 - t3 + 6\ t4\) + 
      39263.0314415039194639735`11.814153047098552\ \[ExponentialE]\^\(t2 - \
t3 + 6\ t4\) + 
      12176.6053906789053156531`11.771447869264673\ \
\[ExponentialE]\^\(\(-t1\) + 2\ t2 - t3 + 6\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 3\ t2 - t3 + 6\ t4\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t1\) + t3 + 6\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(2\ t1 - 3\
\ t2 + t3 + 6\ t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(t1 - 2\
\ t2 + t3 + 6\ t4\) + 
      39263.0314415039194639735`11.814153047098552\ \
\[ExponentialE]\^\(\(-t2\) + t3 + 6\ t4\) + 
      12176.6053906774296808845`11.771447869262252\ \[ExponentialE]\^\(\(-2\)\
\ t1 + t2 + t3 + 6\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 2\ t2 + t3 + 6\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t1 + 2\ t3 + 6\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(t1 - 3\ \
t2 + 2\ t3 + 6\ t4\) + 
      6405.3882564937311130998`11.741384274796152\ \[ExponentialE]\^\(\(-2\)\ \
t2 + 2\ t3 + 6\ t4\) + 
      12176.6053906789053156531`11.771447869264673\ \
\[ExponentialE]\^\(\(-t1\) - t2 + 2\ t3 + 6\ t4\) + 
      495.7026001612299535517`11.44220016378932\ \[ExponentialE]\^\(\(-3\)\ \
t1 + t2 + 2\ t3 + 6\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t1 + 3\ t3 + 6\ t4\) + 
      46.1561740490774819198`11.036980780044031\ \[ExponentialE]\^\(\(-3\)\ \
t2 + 3\ t3 + 6\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-t1\) \
- 2\ t2 + 3\ t3 + 6\ t4\) + 
      495.7026001618415384615`11.442200163789819\ \[ExponentialE]\^\(\(-2\)\ \
t1 - t2 + 3\ t3 + 6\ t4\)\[IndentingNewLine]\[IndentingNewLine]
  End[]\[IndentingNewLine]\[IndentingNewLine]
  EndPackage[\ ]\)
