01234_01324_01342_02134_02314_02341_03124_03142_03214_03241_03412_03421_20134_20314_20341_23014_23041_30124_30142_30214_30241_30412_30421_32014_32041

Counting sequence:
1, 1, 2, 6, 24, 95, 354, 1248, 4272, 14488, 49229, 168103, 576175, 1978017, 6791503, 23308644, 79962091, 274253070, 940575053, 3225871884, 11064196436, 37949458247, 130165597877, 446464362540, 1531354151230, 5252462479100, 18015632853325, 61792524599168, 211944662225744, 726957784609936, 2493423229004284, 8552298379624511, 29333891624476495, 100613557702918723, 345098694519488845, 1183668584531518835, 4059914853377019514, 13925273409380911629, 47762883495610485448, 163823931988313179291, 561906625848453987598, 1927307276096877107632, 6610552651323101540601, 22673813816763037481261, 77769871910297579932242, 266746169206466599545210, 914923955004354758669600, 3138136326205572868830359, 10763626362739004881001814, 36918616794795158724021812, 126628723452960147688329520, 434329208280144502973721384, 1489724100669719633677861629, 5109667629544553477481102227, 17525864871676068430367708759, 60112704341927622575185800009, 206183104215342019515060891743, 707196139805473598430443673796, 2425641916970212072099704519471, 8319811687576840885697060001082, 28536473595904055003816539855889, 97878456372477451617979461424104, 335717452601922418786641673457144, 1151491473799091457228188566115327, 3949549253265167193480787142454313, 13546725841140809088527908600242196, 46464487273659894071979479716500394, 159370507894052949103318735548337740, 546631637982298871025634928413840821, 1874914948767388629030831799602815292, 6430849992669565263088450509109373380, 22057444075213333191343878848458783416, 75655759298654670478533471915055835308, 259494885061863809041061684581317807215, 890052469203984630850826520444123203907, 3052828566340528871879036655540446595251, 10471025673126738536314989037296056806981, 35915013327692102277584342224941915851891, 123186421521123976055638095769960171847450, 422522311455736122781198595021867215932873, 1449227126443352700756835904372323561893268, 4970765346765084958417867305304118828736607, 17049438063748815660184627430572318374187178, 58478587905739752544554054274220199195390740, 200578179214042731812527188258407096551536265, 687971570751144235856123268074508222493188425, 2359702755386563934277266157358216983965433858, 8093644171516343066277066402440346975363426782, 27760732077625248832558046342988008470027718920, 95217707766032016405682686722681426461856335519, 326591238547519121956301834566800579228145779482, 1120189086656978992670075166906054495060008691672, 3842183873168476278721851473423241148833703248000, 13178468788061319017255327800937414173720796384264, 45201386849476011270672451048057787701551364814717, 155038146386698116085236971109250763474164135918143, 531771888218112860504593275350454800531546243544031, 1823946865268501744492443716922359383016026951799521, 6256032409818310912639329609213496848303855245489023, 21457829862239784990039580336694163260024653798841348, 73599117177559766912087729708822690170030589661174147

Generating function in Maple syntax:
(x+1)*(2*x-1)^3*(x-1)^5/(4*x^10+39*x^9-130*x^8+194*x^7-126*x^6-46*x^5+149*x^4-120*x^3+50*x^2-11*x+1)

Generating function in latex syntax:
\frac{\left(x +1\right) \left(2 x -1\right)^{3} \left(x -1\right)^{5}}{4 x^{10}+39 x^{9}-130 x^{8}+194 x^{7}-126 x^{6}-46 x^{5}+149 x^{4}-120 x^{3}+50 x^{2}-11 x +1}

Generating function in sympy syntax:
(x - 1)**5*(x + 1)*(2*x - 1)**3/(4*x**10 + 39*x**9 - 130*x**8 + 194*x**7 - 126*x**6 - 46*x**5 + 149*x**4 - 120*x**3 + 50*x**2 - 11*x + 1)

Implicit equation for the generating function in Maple syntax:
(4*x^10+39*x^9-130*x^8+194*x^7-126*x^6-46*x^5+149*x^4-120*x^3+50*x^2-11*x+1)*F(x)-(x+1)*(2*x-1)^3*(x-1)^5 = 0

Implicit equation for the generating function in latex syntax:
\left(4 x^{10}+39 x^{9}-130 x^{8}+194 x^{7}-126 x^{6}-46 x^{5}+149 x^{4}-120 x^{3}+50 x^{2}-11 x +1\right) F \! \left(x \right)-\left(x +1\right) \left(2 x -1\right)^{3} \left(x -1\right)^{5} = 0

Explicit closed form in Maple syntax:
12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+3)+12239351148341406997/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+3)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+2)-21871700826532942502/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+2)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n)-3893030290819838730/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+5)-26650203319891499039/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+5)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+4)+13004292081626091648/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+4)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+7)-6641271238393849977/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+7)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+6)+19989797586729500192/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+6)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n-1)+469144103660591312/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n-1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+1)+13323234969055397489/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+1)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 1)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 2)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 3)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 4)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 5)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 6)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 7)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 8)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 9)^(-n+8)-664206695358818652/429443878203140447*RootOf(4*_Z^10+39*_Z^9-130*_Z^8+194*_Z^7-126*_Z^6-46*_Z^5+149*_Z^4-120*_Z^3+50*_Z^2-11*_Z+1,index = 10)^(-n+8)

Explicit closed form in latex syntax:
\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =8\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =9\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =10\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =1\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =2\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =3\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =4\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =5\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =6\right)^{-n +3}}{429443878203140447}+\frac{12239351148341406997 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =7\right)^{-n +3}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =1\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =2\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =3\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =4\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =5\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =6\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =7\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =8\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =9\right)^{-n +2}}{429443878203140447}-\frac{21871700826532942502 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =10\right)^{-n +2}}{429443878203140447}-\frac{3893030290819838730 \mathit{RootOf}\! 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\left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =5\right)^{-n +6}}{429443878203140447}+\frac{19989797586729500192 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =6\right)^{-n +6}}{429443878203140447}+\frac{19989797586729500192 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =7\right)^{-n +6}}{429443878203140447}+\frac{19989797586729500192 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =8\right)^{-n +6}}{429443878203140447}+\frac{19989797586729500192 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =9\right)^{-n +6}}{429443878203140447}+\frac{19989797586729500192 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =10\right)^{-n +6}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =1\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =2\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =3\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =4\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =5\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =6\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =7\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =8\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =9\right)^{-n -1}}{429443878203140447}+\frac{469144103660591312 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =10\right)^{-n -1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =1\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =2\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =3\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =4\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =5\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =6\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =7\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =8\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =9\right)^{-n +1}}{429443878203140447}+\frac{13323234969055397489 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =10\right)^{-n +1}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =1\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =2\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =3\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =4\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =5\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =6\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =7\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =8\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =9\right)^{-n +8}}{429443878203140447}-\frac{664206695358818652 \mathit{RootOf}\! \left(4 \textit{\_Z}^{10}+39 \textit{\_Z}^{9}-130 \textit{\_Z}^{8}+194 \textit{\_Z}^{7}-126 \textit{\_Z}^{6}-46 \textit{\_Z}^{5}+149 \textit{\_Z}^{4}-120 \textit{\_Z}^{3}+50 \textit{\_Z}^{2}-11 \textit{\_Z} +1, \mathit{index} =10\right)^{-n +8}}{429443878203140447}

Recurrence in maple format:
a(0) = 1
a(1) = 1
a(2) = 2
a(3) = 6
a(4) = 24
a(5) = 95
a(6) = 354
a(7) = 1248
a(8) = 4272
a(9) = 14488
a(n+10) = -4*a(n)-39*a(n+1)+130*a(n+2)-194*a(n+3)+126*a(n+4)+46*a(n+5)-149*a(n+6)+120*a(n+7)-50*a(n+8)+11*a(n+9), n >= 10

Recurrence in latex format:
a(0) = 1
a(1) = 1
a(2) = 2
a(3) = 6
a(4) = 24
a(5) = 95
a(6) = 354
a(7) = 1248
a(8) = 4272
a(9) = 14488
a{\left(n + 10 \right)} = - 4 a{\left(n \right)} - 39 a{\left(n + 1 \right)} + 130 a{\left(n + 2 \right)} - 194 a{\left(n + 3 \right)} + 126 a{\left(n + 4 \right)} + 46 a{\left(n + 5 \right)} - 149 a{\left(n + 6 \right)} + 120 a{\left(n + 7 \right)} - 50 a{\left(n + 8 \right)} + 11 a{\left(n + 9 \right)}, \quad n \geq 10

Specification 1
Strategy pack name: regular_insertion_encoding_left
Tree: http://permpal.com/tree/24404/
System of equations in Maple syntax:
F[0,x] = F[1,x]+F[2,x]
F[1,x] = 1
F[2,x] = F[3,x]
F[3,x] = F[19,x]*F[4,x]
F[4,x] = F[0,x]+F[5,x]
F[5,x] = F[29,x]+F[6,x]
F[6,x] = F[7,x]
F[7,x] = F[19,x]*F[8,x]
F[8,x] = F[10,x]+F[9,x]
F[9,x] = F[1,x]+F[6,x]
F[10,x] = F[11,x]+F[20,x]
F[11,x] = F[12,x]
F[12,x] = F[13,x]*F[19,x]
F[13,x] = F[14,x]+F[15,x]
F[14,x] = F[1,x]+F[11,x]
F[15,x] = F[16,x]
F[16,x] = F[17,x]
F[17,x] = F[18,x]*F[19,x]
F[18,x] = F[1,x]+F[16,x]
F[19,x] = x
F[20,x] = F[21,x]+F[22,x]+F[27,x]
F[21,x] = 0
F[22,x] = F[19,x]*F[23,x]
F[23,x] = F[24,x]
F[24,x] = F[19,x]+F[25,x]
F[25,x] = F[21,x]+F[22,x]+F[26,x]
F[26,x] = F[16,x]*F[19,x]
F[27,x] = F[19,x]*F[28,x]
F[28,x] = F[16,x]
F[29,x] = F[21,x]+F[30,x]+F[99,x]
F[30,x] = F[19,x]*F[31,x]
F[31,x] = F[32,x]+F[33,x]
F[32,x] = F[2,x]+F[29,x]
F[33,x] = F[34,x]+F[48,x]
F[34,x] = F[21,x]+F[35,x]+F[45,x]
F[35,x] = F[19,x]*F[36,x]
F[36,x] = F[37,x]+F[38,x]
F[37,x] = F[2,x]+F[34,x]
F[38,x] = F[39,x]
F[39,x] = F[21,x]+F[40,x]+F[42,x]
F[40,x] = F[19,x]*F[41,x]
F[41,x] = F[2,x]+F[39,x]
F[42,x] = F[19,x]*F[43,x]
F[43,x] = F[44,x]
F[44,x] = F[16,x]+F[39,x]
F[45,x] = F[19,x]*F[46,x]
F[46,x] = F[47,x]
F[47,x] = F[11,x]+F[34,x]
F[48,x] = F[21,x]+F[49,x]+F[89,x]+F[91,x]
F[49,x] = F[19,x]*F[50,x]
F[50,x] = F[51,x]
F[51,x] = F[52,x]+F[78,x]
F[52,x] = F[21,x]+F[53,x]+F[54,x]
F[53,x] = F[19,x]*F[2,x]
F[54,x] = F[19,x]*F[55,x]
F[55,x] = F[56,x]+F[60,x]
F[56,x] = F[19,x]+F[57,x]
F[57,x] = F[21,x]+F[53,x]+F[58,x]
F[58,x] = F[19,x]*F[59,x]
F[59,x] = F[56,x]
F[60,x] = F[61,x]+F[65,x]
F[61,x] = F[21,x]+F[62,x]+F[63,x]
F[62,x] = x^2
F[63,x] = F[19,x]*F[64,x]
F[64,x] = F[19,x]
F[65,x] = F[21,x]+F[66,x]+F[67,x]+F[69,x]
F[66,x] = F[19,x]*F[52,x]
F[67,x] = F[19,x]*F[68,x]
F[68,x] = F[57,x]
F[69,x] = F[19,x]*F[70,x]
F[70,x] = F[71,x]
F[71,x] = F[61,x]+F[72,x]
F[72,x] = F[21,x]+F[73,x]+F[74,x]+F[76,x]
F[73,x] = F[19,x]*F[57,x]
F[74,x] = F[19,x]*F[75,x]
F[75,x] = F[57,x]
F[76,x] = F[19,x]*F[77,x]
F[77,x] = F[71,x]
F[78,x] = F[21,x]+F[49,x]+F[79,x]+F[80,x]
F[79,x] = F[19,x]*F[39,x]
F[80,x] = F[19,x]*F[81,x]
F[81,x] = F[82,x]
F[82,x] = F[25,x]+F[83,x]
F[83,x] = F[21,x]+F[79,x]+F[84,x]+F[87,x]
F[84,x] = F[19,x]*F[85,x]
F[85,x] = F[86,x]
F[86,x] = F[57,x]+F[83,x]
F[87,x] = F[19,x]*F[88,x]
F[88,x] = F[82,x]
F[89,x] = F[19,x]*F[90,x]
F[90,x] = F[39,x]
F[91,x] = F[19,x]*F[92,x]
F[92,x] = F[93,x]
F[93,x] = F[20,x]+F[94,x]
F[94,x] = F[21,x]+F[84,x]+F[95,x]+F[97,x]
F[95,x] = F[19,x]*F[96,x]
F[96,x] = F[39,x]
F[97,x] = F[19,x]*F[98,x]
F[98,x] = F[93,x]
F[99,x] = F[100,x]*F[19,x]
F[100,x] = F[101,x]+F[109,x]
F[101,x] = F[102,x]+F[6,x]
F[102,x] = F[103,x]+F[107,x]+F[21,x]
F[103,x] = F[104,x]*F[19,x]
F[104,x] = F[105,x]+F[106,x]
F[105,x] = F[102,x]+F[2,x]
F[106,x] = F[34,x]+F[94,x]
F[107,x] = F[108,x]*F[19,x]
F[108,x] = F[101,x]
F[109,x] = F[110,x]+F[115,x]
F[110,x] = F[111,x]+F[21,x]+F[27,x]
F[111,x] = F[112,x]*F[19,x]
F[112,x] = F[113,x]
F[113,x] = F[114,x]+F[19,x]
F[114,x] = F[111,x]+F[21,x]+F[26,x]
F[115,x] = F[116,x]+F[129,x]+F[21,x]+F[89,x]
F[116,x] = F[117,x]*F[19,x]
F[117,x] = F[118,x]
F[118,x] = F[119,x]+F[52,x]
F[119,x] = F[116,x]+F[120,x]+F[21,x]+F[79,x]
F[120,x] = F[121,x]*F[19,x]
F[121,x] = F[122,x]
F[122,x] = F[114,x]+F[123,x]
F[123,x] = F[124,x]+F[127,x]+F[21,x]+F[79,x]
F[124,x] = F[125,x]*F[19,x]
F[125,x] = F[126,x]
F[126,x] = F[123,x]+F[57,x]
F[127,x] = F[128,x]*F[19,x]
F[128,x] = F[122,x]
F[129,x] = F[130,x]*F[19,x]
F[130,x] = F[131,x]
F[131,x] = F[110,x]+F[132,x]
F[132,x] = F[124,x]+F[133,x]+F[21,x]+F[95,x]
F[133,x] = F[134,x]*F[19,x]
F[134,x] = F[131,x]
System of equations in latex syntax:
F_{0}\! \left(x \right) = F_{1}\! \left(x \right)+F_{2}\! \left(x \right)
F_{1}\! \left(x \right) = 1
F_{2}\! \left(x \right) = F_{3}\! \left(x \right)
F_{3}\! \left(x \right) = F_{19}\! \left(x \right) F_{4}\! \left(x \right)
F_{4}\! \left(x \right) = F_{0}\! \left(x \right)+F_{5}\! \left(x \right)
F_{5}\! \left(x \right) = F_{29}\! \left(x \right)+F_{6}\! \left(x \right)
F_{6}\! \left(x \right) = F_{7}\! \left(x \right)
F_{7}\! \left(x \right) = F_{19}\! \left(x \right) F_{8}\! \left(x \right)
F_{8}\! \left(x \right) = F_{10}\! \left(x \right)+F_{9}\! \left(x \right)
F_{9}\! \left(x \right) = F_{1}\! \left(x \right)+F_{6}\! \left(x \right)
F_{10}\! \left(x \right) = F_{11}\! \left(x \right)+F_{20}\! \left(x \right)
F_{11}\! \left(x \right) = F_{12}\! \left(x \right)
F_{12}\! \left(x \right) = F_{13}\! \left(x \right) F_{19}\! \left(x \right)
F_{13}\! \left(x \right) = F_{14}\! \left(x \right)+F_{15}\! \left(x \right)
F_{14}\! \left(x \right) = F_{1}\! \left(x \right)+F_{11}\! \left(x \right)
F_{15}\! \left(x \right) = F_{16}\! \left(x \right)
F_{16}\! \left(x \right) = F_{17}\! \left(x \right)
F_{17}\! \left(x \right) = F_{18}\! \left(x \right) F_{19}\! \left(x \right)
F_{18}\! \left(x \right) = F_{1}\! \left(x \right)+F_{16}\! \left(x \right)
F_{19}\! \left(x \right) = x
F_{20}\! \left(x \right) = F_{21}\! \left(x \right)+F_{22}\! \left(x \right)+F_{27}\! \left(x \right)
F_{21}\! \left(x \right) = 0
F_{22}\! \left(x \right) = F_{19}\! \left(x \right) F_{23}\! \left(x \right)
F_{23}\! \left(x \right) = F_{24}\! \left(x \right)
F_{24}\! \left(x \right) = F_{19}\! \left(x \right)+F_{25}\! \left(x \right)
F_{25}\! \left(x \right) = F_{21}\! \left(x \right)+F_{22}\! \left(x \right)+F_{26}\! \left(x \right)
F_{26}\! \left(x \right) = F_{16}\! \left(x \right) F_{19}\! \left(x \right)
F_{27}\! \left(x \right) = F_{19}\! \left(x \right) F_{28}\! \left(x \right)
F_{28}\! \left(x \right) = F_{16}\! \left(x \right)
F_{29}\! \left(x \right) = F_{21}\! \left(x \right)+F_{30}\! \left(x \right)+F_{99}\! \left(x \right)
F_{30}\! \left(x \right) = F_{19}\! \left(x \right) F_{31}\! \left(x \right)
F_{31}\! \left(x \right) = F_{32}\! \left(x \right)+F_{33}\! \left(x \right)
F_{32}\! \left(x \right) = F_{2}\! \left(x \right)+F_{29}\! \left(x \right)
F_{33}\! \left(x \right) = F_{34}\! \left(x \right)+F_{48}\! \left(x \right)
F_{34}\! \left(x \right) = F_{21}\! \left(x \right)+F_{35}\! \left(x \right)+F_{45}\! \left(x \right)
F_{35}\! \left(x \right) = F_{19}\! \left(x \right) F_{36}\! \left(x \right)
F_{36}\! \left(x \right) = F_{37}\! \left(x \right)+F_{38}\! \left(x \right)
F_{37}\! \left(x \right) = F_{2}\! \left(x \right)+F_{34}\! \left(x \right)
F_{38}\! \left(x \right) = F_{39}\! \left(x \right)
F_{39}\! \left(x \right) = F_{21}\! \left(x \right)+F_{40}\! \left(x \right)+F_{42}\! \left(x \right)
F_{40}\! \left(x \right) = F_{19}\! \left(x \right) F_{41}\! \left(x \right)
F_{41}\! \left(x \right) = F_{2}\! \left(x \right)+F_{39}\! \left(x \right)
F_{42}\! \left(x \right) = F_{19}\! \left(x \right) F_{43}\! \left(x \right)
F_{43}\! \left(x \right) = F_{44}\! \left(x \right)
F_{44}\! \left(x \right) = F_{16}\! \left(x \right)+F_{39}\! \left(x \right)
F_{45}\! \left(x \right) = F_{19}\! \left(x \right) F_{46}\! \left(x \right)
F_{46}\! \left(x \right) = F_{47}\! \left(x \right)
F_{47}\! \left(x \right) = F_{11}\! \left(x \right)+F_{34}\! \left(x \right)
F_{48}\! \left(x \right) = F_{21}\! \left(x \right)+F_{49}\! \left(x \right)+F_{89}\! \left(x \right)+F_{91}\! \left(x \right)
F_{49}\! \left(x \right) = F_{19}\! \left(x \right) F_{50}\! \left(x \right)
F_{50}\! \left(x \right) = F_{51}\! \left(x \right)
F_{51}\! \left(x \right) = F_{52}\! \left(x \right)+F_{78}\! \left(x \right)
F_{52}\! \left(x \right) = F_{21}\! \left(x \right)+F_{53}\! \left(x \right)+F_{54}\! \left(x \right)
F_{53}\! \left(x \right) = F_{19}\! \left(x \right) F_{2}\! \left(x \right)
F_{54}\! \left(x \right) = F_{19}\! \left(x \right) F_{55}\! \left(x \right)
F_{55}\! \left(x \right) = F_{56}\! \left(x \right)+F_{60}\! \left(x \right)
F_{56}\! \left(x \right) = F_{19}\! \left(x \right)+F_{57}\! \left(x \right)
F_{57}\! \left(x \right) = F_{21}\! \left(x \right)+F_{53}\! \left(x \right)+F_{58}\! \left(x \right)
F_{58}\! \left(x \right) = F_{19}\! \left(x \right) F_{59}\! \left(x \right)
F_{59}\! \left(x \right) = F_{56}\! \left(x \right)
F_{60}\! \left(x \right) = F_{61}\! \left(x \right)+F_{65}\! \left(x \right)
F_{61}\! \left(x \right) = F_{21}\! \left(x \right)+F_{62}\! \left(x \right)+F_{63}\! \left(x \right)
F_{62}\! \left(x \right) = x^{2}
F_{63}\! \left(x \right) = F_{19}\! \left(x \right) F_{64}\! \left(x \right)
F_{64}\! \left(x \right) = F_{19}\! \left(x \right)
F_{65}\! \left(x \right) = F_{21}\! \left(x \right)+F_{66}\! \left(x \right)+F_{67}\! \left(x \right)+F_{69}\! \left(x \right)
F_{66}\! \left(x \right) = F_{19}\! \left(x \right) F_{52}\! \left(x \right)
F_{67}\! \left(x \right) = F_{19}\! \left(x \right) F_{68}\! \left(x \right)
F_{68}\! \left(x \right) = F_{57}\! \left(x \right)
F_{69}\! \left(x \right) = F_{19}\! \left(x \right) F_{70}\! \left(x \right)
F_{70}\! \left(x \right) = F_{71}\! \left(x \right)
F_{71}\! \left(x \right) = F_{61}\! \left(x \right)+F_{72}\! \left(x \right)
F_{72}\! \left(x \right) = F_{21}\! \left(x \right)+F_{73}\! \left(x \right)+F_{74}\! \left(x \right)+F_{76}\! \left(x \right)
F_{73}\! \left(x \right) = F_{19}\! \left(x \right) F_{57}\! \left(x \right)
F_{74}\! \left(x \right) = F_{19}\! \left(x \right) F_{75}\! \left(x \right)
F_{75}\! \left(x \right) = F_{57}\! \left(x \right)
F_{76}\! \left(x \right) = F_{19}\! \left(x \right) F_{77}\! \left(x \right)
F_{77}\! \left(x \right) = F_{71}\! \left(x \right)
F_{78}\! \left(x \right) = F_{21}\! \left(x \right)+F_{49}\! \left(x \right)+F_{79}\! \left(x \right)+F_{80}\! \left(x \right)
F_{79}\! \left(x \right) = F_{19}\! \left(x \right) F_{39}\! \left(x \right)
F_{80}\! \left(x \right) = F_{19}\! \left(x \right) F_{81}\! \left(x \right)
F_{81}\! \left(x \right) = F_{82}\! \left(x \right)
F_{82}\! \left(x \right) = F_{25}\! \left(x \right)+F_{83}\! \left(x \right)
F_{83}\! \left(x \right) = F_{21}\! \left(x \right)+F_{79}\! \left(x \right)+F_{84}\! \left(x \right)+F_{87}\! \left(x \right)
F_{84}\! \left(x \right) = F_{19}\! \left(x \right) F_{85}\! \left(x \right)
F_{85}\! \left(x \right) = F_{86}\! \left(x \right)
F_{86}\! \left(x \right) = F_{57}\! \left(x \right)+F_{83}\! \left(x \right)
F_{87}\! \left(x \right) = F_{19}\! \left(x \right) F_{88}\! \left(x \right)
F_{88}\! \left(x \right) = F_{82}\! \left(x \right)
F_{89}\! \left(x \right) = F_{19}\! \left(x \right) F_{90}\! \left(x \right)
F_{90}\! \left(x \right) = F_{39}\! \left(x \right)
F_{91}\! \left(x \right) = F_{19}\! \left(x \right) F_{92}\! \left(x \right)
F_{92}\! \left(x \right) = F_{93}\! \left(x \right)
F_{93}\! \left(x \right) = F_{20}\! \left(x \right)+F_{94}\! \left(x \right)
F_{94}\! \left(x \right) = F_{21}\! \left(x \right)+F_{84}\! \left(x \right)+F_{95}\! \left(x \right)+F_{97}\! \left(x \right)
F_{95}\! \left(x \right) = F_{19}\! \left(x \right) F_{96}\! \left(x \right)
F_{96}\! \left(x \right) = F_{39}\! \left(x \right)
F_{97}\! \left(x \right) = F_{19}\! \left(x \right) F_{98}\! \left(x \right)
F_{98}\! \left(x \right) = F_{93}\! \left(x \right)
F_{99}\! \left(x \right) = F_{100}\! \left(x \right) F_{19}\! \left(x \right)
F_{100}\! \left(x \right) = F_{101}\! \left(x \right)+F_{109}\! \left(x \right)
F_{101}\! \left(x \right) = F_{102}\! \left(x \right)+F_{6}\! \left(x \right)
F_{102}\! \left(x \right) = F_{103}\! \left(x \right)+F_{107}\! \left(x \right)+F_{21}\! \left(x \right)
F_{103}\! \left(x \right) = F_{104}\! \left(x \right) F_{19}\! \left(x \right)
F_{104}\! \left(x \right) = F_{105}\! \left(x \right)+F_{106}\! \left(x \right)
F_{105}\! \left(x \right) = F_{102}\! \left(x \right)+F_{2}\! \left(x \right)
F_{106}\! \left(x \right) = F_{34}\! \left(x \right)+F_{94}\! \left(x \right)
F_{107}\! \left(x \right) = F_{108}\! \left(x \right) F_{19}\! \left(x \right)
F_{108}\! \left(x \right) = F_{101}\! \left(x \right)
F_{109}\! \left(x \right) = F_{110}\! \left(x \right)+F_{115}\! \left(x \right)
F_{110}\! \left(x \right) = F_{111}\! \left(x \right)+F_{21}\! \left(x \right)+F_{27}\! \left(x \right)
F_{111}\! \left(x \right) = F_{112}\! \left(x \right) F_{19}\! \left(x \right)
F_{112}\! \left(x \right) = F_{113}\! \left(x \right)
F_{113}\! \left(x \right) = F_{114}\! \left(x \right)+F_{19}\! \left(x \right)
F_{114}\! \left(x \right) = F_{111}\! \left(x \right)+F_{21}\! \left(x \right)+F_{26}\! \left(x \right)
F_{115}\! \left(x \right) = F_{116}\! \left(x \right)+F_{129}\! \left(x \right)+F_{21}\! \left(x \right)+F_{89}\! \left(x \right)
F_{116}\! \left(x \right) = F_{117}\! \left(x \right) F_{19}\! \left(x \right)
F_{117}\! \left(x \right) = F_{118}\! \left(x \right)
F_{118}\! \left(x \right) = F_{119}\! \left(x \right)+F_{52}\! \left(x \right)
F_{119}\! \left(x \right) = F_{116}\! \left(x \right)+F_{120}\! \left(x \right)+F_{21}\! \left(x \right)+F_{79}\! \left(x \right)
F_{120}\! \left(x \right) = F_{121}\! \left(x \right) F_{19}\! \left(x \right)
F_{121}\! \left(x \right) = F_{122}\! \left(x \right)
F_{122}\! \left(x \right) = F_{114}\! \left(x \right)+F_{123}\! \left(x \right)
F_{123}\! \left(x \right) = F_{124}\! \left(x \right)+F_{127}\! \left(x \right)+F_{21}\! \left(x \right)+F_{79}\! \left(x \right)
F_{124}\! \left(x \right) = F_{125}\! \left(x \right) F_{19}\! \left(x \right)
F_{125}\! \left(x \right) = F_{126}\! \left(x \right)
F_{126}\! \left(x \right) = F_{123}\! \left(x \right)+F_{57}\! \left(x \right)
F_{127}\! \left(x \right) = F_{128}\! \left(x \right) F_{19}\! \left(x \right)
F_{128}\! \left(x \right) = F_{122}\! \left(x \right)
F_{129}\! \left(x \right) = F_{130}\! \left(x \right) F_{19}\! \left(x \right)
F_{130}\! \left(x \right) = F_{131}\! \left(x \right)
F_{131}\! \left(x \right) = F_{110}\! \left(x \right)+F_{132}\! \left(x \right)
F_{132}\! \left(x \right) = F_{124}\! \left(x \right)+F_{133}\! \left(x \right)+F_{21}\! \left(x \right)+F_{95}\! \left(x \right)
F_{133}\! \left(x \right) = F_{134}\! \left(x \right) F_{19}\! \left(x \right)
F_{134}\! \left(x \right) = F_{131}\! \left(x \right)
System of equations in sympy syntax:
Eq(F_0(x), F_1(x) + F_2(x))
Eq(F_1(x), 1)
Eq(F_2(x), F_3(x))
Eq(F_3(x), F_19(x)*F_4(x))
Eq(F_4(x), F_0(x) + F_5(x))
Eq(F_5(x), F_29(x) + F_6(x))
Eq(F_6(x), F_7(x))
Eq(F_7(x), F_19(x)*F_8(x))
Eq(F_8(x), F_10(x) + F_9(x))
Eq(F_9(x), F_1(x) + F_6(x))
Eq(F_10(x), F_11(x) + F_20(x))
Eq(F_11(x), F_12(x))
Eq(F_12(x), F_13(x)*F_19(x))
Eq(F_13(x), F_14(x) + F_15(x))
Eq(F_14(x), F_1(x) + F_11(x))
Eq(F_15(x), F_16(x))
Eq(F_16(x), F_17(x))
Eq(F_17(x), F_18(x)*F_19(x))
Eq(F_18(x), F_1(x) + F_16(x))
Eq(F_19(x), x)
Eq(F_20(x), F_21(x) + F_22(x) + F_27(x))
Eq(F_21(x), 0)
Eq(F_22(x), F_19(x)*F_23(x))
Eq(F_23(x), F_24(x))
Eq(F_24(x), F_19(x) + F_25(x))
Eq(F_25(x), F_21(x) + F_22(x) + F_26(x))
Eq(F_26(x), F_16(x)*F_19(x))
Eq(F_27(x), F_19(x)*F_28(x))
Eq(F_28(x), F_16(x))
Eq(F_29(x), F_21(x) + F_30(x) + F_99(x))
Eq(F_30(x), F_19(x)*F_31(x))
Eq(F_31(x), F_32(x) + F_33(x))
Eq(F_32(x), F_2(x) + F_29(x))
Eq(F_33(x), F_34(x) + F_48(x))
Eq(F_34(x), F_21(x) + F_35(x) + F_45(x))
Eq(F_35(x), F_19(x)*F_36(x))
Eq(F_36(x), F_37(x) + F_38(x))
Eq(F_37(x), F_2(x) + F_34(x))
Eq(F_38(x), F_39(x))
Eq(F_39(x), F_21(x) + F_40(x) + F_42(x))
Eq(F_40(x), F_19(x)*F_41(x))
Eq(F_41(x), F_2(x) + F_39(x))
Eq(F_42(x), F_19(x)*F_43(x))
Eq(F_43(x), F_44(x))
Eq(F_44(x), F_16(x) + F_39(x))
Eq(F_45(x), F_19(x)*F_46(x))
Eq(F_46(x), F_47(x))
Eq(F_47(x), F_11(x) + F_34(x))
Eq(F_48(x), F_21(x) + F_49(x) + F_89(x) + F_91(x))
Eq(F_49(x), F_19(x)*F_50(x))
Eq(F_50(x), F_51(x))
Eq(F_51(x), F_52(x) + F_78(x))
Eq(F_52(x), F_21(x) + F_53(x) + F_54(x))
Eq(F_53(x), F_19(x)*F_2(x))
Eq(F_54(x), F_19(x)*F_55(x))
Eq(F_55(x), F_56(x) + F_60(x))
Eq(F_56(x), F_19(x) + F_57(x))
Eq(F_57(x), F_21(x) + F_53(x) + F_58(x))
Eq(F_58(x), F_19(x)*F_59(x))
Eq(F_59(x), F_56(x))
Eq(F_60(x), F_61(x) + F_65(x))
Eq(F_61(x), F_21(x) + F_62(x) + F_63(x))
Eq(F_62(x), x**2)
Eq(F_63(x), F_19(x)*F_64(x))
Eq(F_64(x), F_19(x))
Eq(F_65(x), F_21(x) + F_66(x) + F_67(x) + F_69(x))
Eq(F_66(x), F_19(x)*F_52(x))
Eq(F_67(x), F_19(x)*F_68(x))
Eq(F_68(x), F_57(x))
Eq(F_69(x), F_19(x)*F_70(x))
Eq(F_70(x), F_71(x))
Eq(F_71(x), F_61(x) + F_72(x))
Eq(F_72(x), F_21(x) + F_73(x) + F_74(x) + F_76(x))
Eq(F_73(x), F_19(x)*F_57(x))
Eq(F_74(x), F_19(x)*F_75(x))
Eq(F_75(x), F_57(x))
Eq(F_76(x), F_19(x)*F_77(x))
Eq(F_77(x), F_71(x))
Eq(F_78(x), F_21(x) + F_49(x) + F_79(x) + F_80(x))
Eq(F_79(x), F_19(x)*F_39(x))
Eq(F_80(x), F_19(x)*F_81(x))
Eq(F_81(x), F_82(x))
Eq(F_82(x), F_25(x) + F_83(x))
Eq(F_83(x), F_21(x) + F_79(x) + F_84(x) + F_87(x))
Eq(F_84(x), F_19(x)*F_85(x))
Eq(F_85(x), F_86(x))
Eq(F_86(x), F_57(x) + F_83(x))
Eq(F_87(x), F_19(x)*F_88(x))
Eq(F_88(x), F_82(x))
Eq(F_89(x), F_19(x)*F_90(x))
Eq(F_90(x), F_39(x))
Eq(F_91(x), F_19(x)*F_92(x))
Eq(F_92(x), F_93(x))
Eq(F_93(x), F_20(x) + F_94(x))
Eq(F_94(x), F_21(x) + F_84(x) + F_95(x) + F_97(x))
Eq(F_95(x), F_19(x)*F_96(x))
Eq(F_96(x), F_39(x))
Eq(F_97(x), F_19(x)*F_98(x))
Eq(F_98(x), F_93(x))
Eq(F_99(x), F_100(x)*F_19(x))
Eq(F_100(x), F_101(x) + F_109(x))
Eq(F_101(x), F_102(x) + F_6(x))
Eq(F_102(x), F_103(x) + F_107(x) + F_21(x))
Eq(F_103(x), F_104(x)*F_19(x))
Eq(F_104(x), F_105(x) + F_106(x))
Eq(F_105(x), F_102(x) + F_2(x))
Eq(F_106(x), F_34(x) + F_94(x))
Eq(F_107(x), F_108(x)*F_19(x))
Eq(F_108(x), F_101(x))
Eq(F_109(x), F_110(x) + F_115(x))
Eq(F_110(x), F_111(x) + F_21(x) + F_27(x))
Eq(F_111(x), F_112(x)*F_19(x))
Eq(F_112(x), F_113(x))
Eq(F_113(x), F_114(x) + F_19(x))
Eq(F_114(x), F_111(x) + F_21(x) + F_26(x))
Eq(F_115(x), F_116(x) + F_129(x) + F_21(x) + F_89(x))
Eq(F_116(x), F_117(x)*F_19(x))
Eq(F_117(x), F_118(x))
Eq(F_118(x), F_119(x) + F_52(x))
Eq(F_119(x), F_116(x) + F_120(x) + F_21(x) + F_79(x))
Eq(F_120(x), F_121(x)*F_19(x))
Eq(F_121(x), F_122(x))
Eq(F_122(x), F_114(x) + F_123(x))
Eq(F_123(x), F_124(x) + F_127(x) + F_21(x) + F_79(x))
Eq(F_124(x), F_125(x)*F_19(x))
Eq(F_125(x), F_126(x))
Eq(F_126(x), F_123(x) + F_57(x))
Eq(F_127(x), F_128(x)*F_19(x))
Eq(F_128(x), F_122(x))
Eq(F_129(x), F_130(x)*F_19(x))
Eq(F_130(x), F_131(x))
Eq(F_131(x), F_110(x) + F_132(x))
Eq(F_132(x), F_124(x) + F_133(x) + F_21(x) + F_95(x))
Eq(F_133(x), F_134(x)*F_19(x))
Eq(F_134(x), F_131(x))
Pack JSON:
{"name": "regular_insertion_encoding_left", "initial_strats": [{"class_module": "tilings.strategies.factor", "strategy_class": "FactorFactory", "interleaving": null, "unions": false, "ignore_parent": true, "workable": true, "tracked": false}, {"class_module": "tilings.strategies.requirement_insertion", "strategy_class": "CellInsertionFactory", "ignore_parent": true, "maxreqlen": 1, "extra_basis": [], "one_cell_only": true}], "inferral_strats": [], "ver_strats": [{"class_module": "tilings.strategies.verification", "strategy_class": "BasicVerificationStrategy"}], "expansion_strats": [[{"class_module": "tilings.strategies.requirement_placement", "strategy_class": "RowAndColumnPlacementFactory", "partial": false, "ignore_parent": false, "dirs": [0], "place_row": false, "place_col": true}]], "symmetries": [], "iterative": false}
Specification JSON:
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