restart:
e1:=-4*y^3-x^2-3*x*y-4*x+3*y-5; #First curve
e1 := -4*y^3-x^2-3*x*y-4*x+3*y-5
with(algcurves);
[AbelMap, Siegel, Weierstrassform, algfun_series_sol, differentials, genus, homogeneous, homology, implicitize, integral_basis, intersectcurves, is_hyperelliptic, j_invariant, monodromy, parametrization, periodmatrix, plot_knot, plot_real_curve, puiseux, singularities]
genus(e1,x,y);
1
#So it is an elliptic curve
e2:=numer(factor(expand(subs({x=x+y-1,y=x-y},e1)))); #Second curve
e2 := -4*x^3+12*x^2*y-12*x*y^2+4*y^3-4*x^2-2*x*y+2*y^2+4*x-8*y-2
genus(e2,x,y);
1
tt:=time():
#Weierstrass forms
#First curve
L:=Weierstrassform(e1,x,y,t,s);
L := [t^3-(603/16)*t-379/32+s^2, 4*y-3/4, -4*x-6*y-8, -(3/8)*t-73/32-(1/4)*s, (1/4)*t+3/16]
w1:=subs({t=x,s=y},L[1]);#This is the Weierstrass form of the first curve, the way we want it. Checking...
w1 := x^3-(603/16)*x-379/32+y^2
xi1:=simplify(subs({t=x,s=y},[L[2],L[3]]));#[[L[2],L[3]] map E1 to W1
xi1 := [4*y-3/4, -4*x-6*y-8]
LL:=Weierstrassform(e2,x,y,t,s);
LL := [t^3-(603/16)*t-379/32+s^2, 4*x-4*y-3/4, 10*x-2*y+4, -(1/16)*t-35/64+(1/8)*s, -(5/16)*t-47/64+(1/8)*s]
w2:=subs({t=x,s=y},LL[1]);#This is the Weierstrass form of the first curve, the way we want it. Checking...
w2 := x^3-(603/16)*x-379/32+y^2
inv2:=simplify(subs({t=x,s=y},[LL[4],LL[5]]));#[[L[4],L[5]] map E2 to W2
inv2 := [-(1/16)*x-35/64+(1/8)*y, -(5/16)*x-47/64+(1/8)*y]
#Isomorphisms between the Weierstrass curves
h1:=subs({t=x,s=y},-(w1-s^2));
h1 := -x^3+(603/16)*x+379/32
r1:=coeff(h1,x);s1:=coeff(h1,x,0);
r1 := 603/16
s1 := 379/32
h2:=subs({t=x,s=y},-(w2-s^2));
h2 := -x^3+(603/16)*x+379/32
r2:=coeff(h2,x);s2:=coeff(h2,x,0);
r2 := 603/16
s2 := 379/32
p1:=r2-r1*a^4;
p1 := -(603/16)*a^4+603/16
p2:=a^6*s1-s2;
p2 := (379/32)*a^6-379/32
gcd(p1,p2);
a^2-1
sol:=[solve(%)];
sol := [1, -1]
#Inflection points of the Weierstrass curve W2 of the second curve
he2:=homogeneous(w2,x,y,z);
he2 := -(379/32)*z^3-(603/16)*x*z^2+x^3+y^2*z
fx:=diff(he2,x):fy:=diff(he2,y):fz:=diff(he2,z):
fxx:=diff(fx,x):fxy:=diff(fx,y):fxz:=diff(fx,z):fxy:=diff(fx,y):fyy:=diff(fy,y):fyz:=diff(fy,z):fzz:=diff(fz,z):
hessM:=Matrix([[fxx,fxy,fxz],[fxy,fyy,fyz],[fxz,fyz,fzz]]);
hessM := Matrix(3, 3, {(1, 1) = 6*x, (1, 3) = -(603/8)*z, (2, 2) = 2*z, (2, 3) = 2*y, (3, 1) = -(603/8)*z, (3, 2) = 2*y, (3, 3) = -(1137/16)*z-(603/8)*x}, datatype = anything, storage = rectangular, order = Fortran_order, shape = [])
with(LinearAlgebra):
hess:=Determinant(hessM);
hess := -(3411/4)*x*z^2-(1809/2)*x^2*z-24*x*y^2-(363609/32)*z^3
resultant(he2,hess,y);
(24*x^4-1809*x^2*z^2-1137*x*z^3-(363609/32)*z^4)^2
ss:=solve({subs(z=1,hess),subs(z=1,w2)});
ss := {x = (1/4)*RootOf(_Z^4-1206*_Z^2-3032*_Z-121203), y = (1/8)*RootOf(RootOf(_Z^4-1206*_Z^2-3032*_Z-121203)^3+_Z^2-603*RootOf(_Z^4-1206*_Z^2-3032*_Z-121203)-758)}
alias(gamma=RootOf(_Z^4-1206*_Z^2-3032*_Z-121203));alias(delta=RootOf(RootOf(_Z^4-1206*_Z^2-3032*_Z-121203)^3+_Z^2-603*RootOf(_Z^4-1206*_Z^2-3032*_Z-121203)-758));
gamma
gamma, delta
ss:=solve({subs(z=1,hess),subs(z=1,w2)});
ss := {x = (1/4)*gamma, y = (1/8)*delta}
inf:=[1/4*gamma,1/8*delta];#And these are the coordinates of the inflection points (include two algebraic numbers)
inf := [(1/4)*gamma, (1/8)*delta]
A:=[fsolve(_Z^4-1206*_Z^2-3032*_Z-121203)];
A := [-34.90852153, 37.09226567]
hh:=a^3+Z^2-603*a-758;
hh := a^3+Z^2-603*a-758
fsolve(subs(a=A[1],hh));
-149.1571521, 149.1571521
fsolve(subs(a=A[2],hh));
#Projectivities associated with the translation=identity
del:=sol[1];
del := 1
phi:=[del^2*x,del^3*y];
phi := [x, y]
tau1:=x:tau2:=y:
varphi1:=simplify(subs({x=phi[1],y=phi[2]},[tau1,tau2]));
varphi1 := [x, y]
subuno:=subs({x=xi1[1],y=xi1[2]},phi);
subuno := [4*y-3/4, -4*x-6*y-8]
#First projectivity
g1:=simplify(subs({x=subuno[1],y=subuno[2]},inv2));
g1 := [-y-3/2-(1/2)*x, -2*y-3/2-(1/2)*x]
del:=sol[2];
del := -1
phi:=[del^2*x,del^3*y];
phi := [x, -y]
tau1:=x:tau2:=y:
varphi1:=simplify(subs({x=phi[1],y=phi[2]},[tau1,tau2]));
varphi1 := [x, -y]
subuno:=subs({x=xi1[1],y=xi1[2]},phi);
subuno := [4*y-3/4, 4*x+6*y+8]
#Second projectivity
g1:=simplify(subs({x=subuno[1],y=subuno[2]},inv2));
g1 := [(1/2)*y+1/2+(1/2)*x, -(1/2)*y+1/2+(1/2)*x]
#Projectivities associated with the translation from the flex points
#First, the projectivity associated with the translation
tau1:=-((y-beta)/(x-alpha))^2-(x+alpha):
tau2:=((y-beta)/(x-alpha))*(-((y-beta)/(x-alpha))^2-(x+alpha)-alpha)+beta:
tau1:=simplify(subs({alpha=inf[1],beta=inf[2]},tau1)):
tau2:=subs({alpha=inf[1],beta=inf[2]},tau2):
varphi1:=[tau1,tau2]:
gstar:=[(a11*x+a12*y+a13)/(b11*x+b12*y+b13),(a21*x+a22*y+a23)/(b11*x+b12*y+b13)]:
left:=gstar:
right:=varphi1:
eq1:=subs({y^2=h2,y^3=h2*y,y^4=h2^2,y^5=h2^2*y,y^6=h2^3,y^7=h2^3*y,y^8=h2^4,y^9=h2^4*y,y^10=h2^5,y^11=h2^5*y},numer(left[1]-right[1])):degree(eq1,y);
1
n:=degree(eq1,x):
ecu11:=coeff(eq1,y,0):ecu12:=coeff(eq1,y,1):
listanueva:=[]:
for i from 0 to n do
listanueva:=[op(listanueva),coeff(ecu11,x,i),coeff(ecu12,x,i)]
od:
eq2:=simplify(subs({y^2=h2,y^3=h2*y,y^4=h2^2,y^5=h2^2*y,y^6=h2^3,y^7=h2^3*y},numer(left[2]-right[2]))):degree(eq2,y);
1
n:=degree(eq2,x):
ecu11:=coeff(eq2,y,0):ecu12:=coeff(eq2,y,1):
for i from 0 to n do
listanueva:=[op(listanueva),coeff(ecu11,x,i),coeff(ecu12,x,i)]
od:
listanueva:=[op(listanueva)]:
with(SolveTools):
PolynomialSystem(listanueva,{a11,a12,a13,a21,a22,a23,b11,b12,b13});
{a11 = -(1/2)*gamma*b11+(1/2412)*b11*gamma^3-(758/603)*b11, a12 = (379/191447040)*delta*b11*gamma^2+(13467/12763136)*delta*gamma*b11+(76179/63815680)*delta*b11-(67/63815680)*delta*b11*gamma^3, a13 = (1/32)*gamma^2*b11-(603/32)*b11, a21 = (1/8)*delta*b11, a22 = (1/4824)*b11*gamma^3-(3/8)*gamma*b11-(379/603)*b11, a23 = -(1/12864)*delta*b11*gamma^3+(7/64)*delta*gamma*b11+(379/1608)*delta*b11, b11 = b11, b12 = (379/9620213760)*delta*b11*gamma^3-(67/15953920)*delta*b11*gamma^2-(379/9572352)*delta*gamma*b11+(39453877/9620213760)*delta*b11, b13 = -(1/4824)*b11*gamma^3+(1/8)*gamma*b11+(379/603)*b11}
simplify(subs(a11 = -4*gamma*b11+(6/13821265)*b11*gamma^3+(822149709788/124391385)*b11, a12 = (205537427447/1197648963429589206)*delta*b11*gamma^2-(1910273662002250/1796473445144383809)*gamma*delta*b11+(2840787252163260455/3592946890288767618)*delta*b11+(27642530/199608160571598201)*delta*b11*gamma^3, a13 = -(27642530/3)*b11+2*gamma^2*b11, a21 = (1/3)*delta*b11, a22 = (3/13821265)*b11*gamma^3-3*gamma*b11+(411074854894/124391385)*b11, a23 = -(3/13821265)*delta*b11*gamma^3+(7/3)*gamma*delta*b11-(411074854894/124391385)*delta*b11, b11 = b11, b12 = (205537427447/3678449711230146946059020)*delta*b11*gamma^3+(13821265/199608160571598201)*delta*b11*gamma^2-(1027687137235/2395297926859178412)*gamma*delta*b11+(5281078525492420363853/16553023700535661257265590)*delta*b11, b13 = -(3/13821265)*b11*gamma^3+gamma*b11-(411074854894/124391385)*b11,gstar));
[(2/3)*(6876985183208100*y*delta*gamma^3+8522361756489781365*y*delta*gamma^2+21557681341732605708*x*gamma^3-52804797010107055692500*y*delta*gamma+39263273420770246012575575*y*delta+99318142203213967543593540*gamma^2-198636284406427935087187080*gamma*x+328215582570511930294985782776*x-457567454232768032373801789542700)/(1849836847023*y*delta*gamma^3+2292328394402700*y*delta*gamma^2-14203936260816302275*y*delta*gamma-7185893780577535236*gamma^3+10562157050984840727706*y*delta+33106047401071322514531180*gamma+33106047401071322514531180*x-109405194190170643431661927592), -266144214095464268*(27*gamma^3*delta-27*gamma^3*y-290246565*delta*gamma-41463795*delta*x+373174155*gamma*y+411074854894*delta-411074854894*y)/(1849836847023*y*delta*gamma^3+2292328394402700*y*delta*gamma^2-14203936260816302275*y*delta*gamma-7185893780577535236*gamma^3+10562157050984840727706*y*delta+33106047401071322514531180*gamma+33106047401071322514531180*x-109405194190170643431661927592)]
gstar:=collect(%,{x,y});#This is the projectivity associated with the translation
gstar := [(2/3)*((21557681341732605708*gamma^3-198636284406427935087187080*gamma+328215582570511930294985782776)*x+(6876985183208100*gamma^3*delta+8522361756489781365*gamma^2*delta-52804797010107055692500*delta*gamma+39263273420770246012575575*delta)*y+99318142203213967543593540*gamma^2-457567454232768032373801789542700)/(33106047401071322514531180*x+(1849836847023*gamma^3*delta+2292328394402700*gamma^2*delta-14203936260816302275*delta*gamma+10562157050984840727706*delta)*y-7185893780577535236*gamma^3+33106047401071322514531180*gamma-109405194190170643431661927592), -266144214095464268*(-41463795*delta*x+(-27*gamma^3+373174155*gamma-411074854894)*y+27*gamma^3*delta-290246565*delta*gamma+411074854894*delta)/(33106047401071322514531180*x+(1849836847023*gamma^3*delta+2292328394402700*gamma^2*delta-14203936260816302275*delta*gamma+10562157050984840727706*delta)*y-7185893780577535236*gamma^3+33106047401071322514531180*gamma-109405194190170643431661927592)]
time()-tt;
.641
#And now we compose with the first isomorphism between the Weierstrass forms
del:=sol[1];
del := 1
phi:=[del^2*x,del^3*y];
phi := [x, y]
varphi:=simplify(subs({x=phi[1],y=phi[2]},gstar));
varphi := [(2/3)*(6876985183208100*y*delta*gamma^3+8522361756489781365*y*delta*gamma^2+21557681341732605708*x*gamma^3-52804797010107055692500*y*delta*gamma+39263273420770246012575575*y*delta+99318142203213967543593540*gamma^2-198636284406427935087187080*gamma*x+328215582570511930294985782776*x-457567454232768032373801789542700)/(1849836847023*y*delta*gamma^3+2292328394402700*y*delta*gamma^2-14203936260816302275*y*delta*gamma-7185893780577535236*gamma^3+10562157050984840727706*y*delta+33106047401071322514531180*gamma+33106047401071322514531180*x-109405194190170643431661927592), -266144214095464268*(27*gamma^3*delta-27*gamma^3*y-290246565*delta*gamma-41463795*delta*x+373174155*gamma*y+411074854894*delta-411074854894*y)/(1849836847023*y*delta*gamma^3+2292328394402700*y*delta*gamma^2-14203936260816302275*y*delta*gamma-7185893780577535236*gamma^3+10562157050984840727706*y*delta+33106047401071322514531180*gamma+33106047401071322514531180*x-109405194190170643431661927592)]
subuno:=collect(simplify(subs({x=xi1[1],y=xi1[2]},varphi)),{x,y});
subuno := [(2/3)*((27507940732832400*gamma^3*delta+34089447025959125460*gamma^2*delta-211219188040428222770000*delta*gamma+157053093683080984050302300*delta)*x+(41261911099248600*gamma^3*delta+51134170538938688190*gamma^2*delta-86230725366930422832*gamma^3-316828782060642334155000*delta*gamma+235579640524621476075453450*delta+794545137625711740348748320*gamma-1312862330282047721179943131104)*y+55015881465664800*gamma^3*delta+68178894051918250920*gamma^2*delta+16168261006299454281*gamma^3-422438376080856445540000*delta*gamma-99318142203213967543593540*gamma^2+314106187366161968100604600*delta-148977213304820951315390310*gamma+457813615919695916321523028879782)/((7399347388092*gamma^3*delta+9169313577610800*gamma^2*delta-56815745043265209100*delta*gamma+42248628203939362910824*delta)*x+(11099021082138*gamma^3*delta+13753970366416200*gamma^2*delta-85223617564897813650*delta*gamma+63372942305909044366236*delta-132424189604285290058124720)*y+14798694776184*gamma^3*delta+18338627155221600*gamma^2*delta+7185893780577535236*gamma^3-113631490086530418200*delta*gamma+84497256407878725821648*delta-33106047401071322514531180*gamma+109430023725721446923547825977), 66536053523866067*((432*gamma^3-5970786480*gamma+6577197678304)*x+(648*gamma^3-663420720*delta-8956179720*gamma+9865796517456)*y+108*gamma^3*delta+864*gamma^3-1160986260*delta*gamma+1644423810961*delta-11941572960*gamma+13154395356608)/((7399347388092*gamma^3*delta+9169313577610800*gamma^2*delta-56815745043265209100*delta*gamma+42248628203939362910824*delta)*x+(11099021082138*gamma^3*delta+13753970366416200*gamma^2*delta-85223617564897813650*delta*gamma+63372942305909044366236*delta-132424189604285290058124720)*y+14798694776184*gamma^3*delta+18338627155221600*gamma^2*delta+7185893780577535236*gamma^3-113631490086530418200*delta*gamma+84497256407878725821648*delta-33106047401071322514531180*gamma+109430023725721446923547825977)]
#We get the third projectivity composing with the projectivities between the curves, and the Weierstrass forms
g3:=factor(simplify(subs({x=subuno[1],y=subuno[2]},inv2)));
g3 := [(1/6372091660110910313064941303858952400988354726249020497948796979780379698187693700550110497040098704889618179885580571085203774124976786674850092360940587836512590950457865847621983190624280643704468327858524323860113951631024126918656)*(402153656824929738328158211492259558320821209855186164660818975347448099593807020401001267081*gamma^3*delta-35227445850876676888523514156060924381911355709151705069771324176975150883102907849811347340*gamma^2*delta+489510340380670345544663848371263004906795289228871172544945233720428030043365867520*gamma^3-565721028930179665065230677259543798957879602044091824233205095498942660451127738859302426997167*delta*gamma+477524171136573232221044261548295153626115718845612127920162180818577027178094904202240*gamma^2-893266598252774123893476292589084313597703217169023182175141236916136072871234355419506815326254*delta+438950513523828359672412058864673788967564942554217183179296527495657760831233341499535360*gamma-4621691373204738445126686509213916805103142646256190445726797332751439269704695079866800739582720)*(8796033861537539434553623757294138767335873496307186837745358671520839779650085077340669265563485990252121970434828922043944185066167525567170596205717529451627844067438042598630544265339809348107141768771959739475019541392*y*delta*gamma^3+75352583344099776612077345735230808118697281841846253932045907195932935017544883686243579496191741093409053974745240373741863779274399248141932786028041619702727491060009022501184143971874746837980453614820304537322750289022741*gamma^3*delta+2205899474576764287221560917968108763178078260939838304989422420044011831851962040750172184366338576755811263426338491337431611379477231845883264250501226628540445999113315866414569462942704433630082607695347239722860973080624*y*delta*gamma^2+52716438211030546965345097061192024762654493831794997850305401691163387033841731966171890673536446387705441886445265331764566604615964626635505865349054374052107642522267652572340871276551618567065451954767430159677329031163392*gamma^3*y-1169548061237547837008841704099217741579102195905467819577400822352264511467052708794037526845489072062003560051793304225613268877704916325777739713761039570311596537735383966147099985069406537276050529679693397535370416369888073*gamma^2*delta+2739116884952133637713069638575524463826065494424040821189521672539754347123554135132634581882930973315791903503582566554852570934440596699493233884385195087133205015708931497055124738254315596008772545556087483564773936187836016*y*delta*gamma+640834681818748506080363916629210229672348964827188347459446578066300262814797941961508489440520979272540427103110686353155678039721629929081189403066369266673874120660276977187216481540351913196177523732958059598228258209459895136*gamma^3-7250802443974260120565187058173899824076274282724002760788105906759114231418913182355432444455444417830357165006430745541600528309397026118190513479844717928718592649985432104359770975127290677388135613569161201911846012007794176*gamma^2*y-829639419944402792944666323906275527818064628986471121826072105450318584133718772013941987493949351285108981543157948138758610871825577924823297828299074116848831128045422329277538418543043184774239234377992387629499964243890706037*delta*gamma-492981258160749051535968011465582996754724331934179271682976684132619376064175804652289697695610093230421422911243263780365826330865831119532462442291811519666675560709818923871520306800192874844402461796380986811014384317203899952*y*delta+5297856079633393189733929929643548259821861835904292990811913086829396167563461727593196959773244785056876558961844475146608463218808923927829725838645907213163981445996932845547455143982635449161814669851231246133384122231347088672*gamma^2-7779947699245328908399608822230329856503014097335286600244644368836704935249483058764054295090139877445195240210048545423372395961689845215536201120006245682108312761470757284962890189680509637840591246570780249839088562951394225664*gamma*y-5302278488662734777104137656906238956918426802202303878344049179696503893396432964118681295321259942885072862734870226226427597761441585692481952789272246522384910190021156570883078208175258134604734689254831045854378082366396048340887*delta+7698416026786703530663301771576922400780424978079660226204822684539367006834244314638745664931012806896122074655610773844729600741636287348895993926483831555637143826339147373542915136579094595349727034555540552439658466337281814647968*gamma-25488366640443641252259765215435809603953418904996081991795187919121518792750774802200441988160394819558472719542322284340815096499907146699400369443762351346050363801831463390487932762497122574817873311434097295440455806524096507674624*x-63754748604033097536776093819811324053513978874260602533993542302627855581402331137581991362096055806000522045762081479716134688346638505463428422545420155335210141043714816702124455275966300490685282443297667389841455591466069750364672*y+88645561246551302988266012120436775412421477226652464214108140713167587026838820246355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(1/6381195839955876732181804267285215504754374559077129258067625706246768542052540474194928568637289572736012716573270123242803208046408119560811824619491775089233574908325445395322196379607396227006864074224344104047302951871962671448064)*(402153656824929738328158211492259558320821209855186164660818975347448099593807020401001267081*gamma^3*delta-35227445850876676888523514156060924381911355709151705069771324176975150883102907849811347340*gamma^2*delta+2447551701903351727723319241856315024533976446144355862724726168602140150216829337600*gamma^3-565721028930179665065230677259543798957879602044091824233205095498942660451127738859302426997167*delta*gamma+2387620855682866161105221307741475768130578594228060639600810904092885135890474521011200*gamma^2-893266598252774123893476292589084313597703217169023182175141236916136072871234355419506815326254*delta+2194752567619141798362060294323368944837824712771085915896482637478288804156166707497676800*gamma-23048989648883735208810829027701499937190325226018240755073865400853251300184604998010558997303040)*(26468969280266279209840186150993894693049235757201157432150921523117505378242985377927250505247730482719131711061899364119048233219055959845380789763042032526504263162884739327854837447855037160200067545706390044986806476263952*y*delta*gamma^3-7267005248271212951953123181083691644852981079924651179241666842112788240288348498294217483771599930247620203154921551342851090754761936583931366224172564277218528210676270818104643971684011611108204142025361054245130163045030435*gamma^3*delta-16264698481908375020149684627483065925232592375120347415296253156619893360442287862929434829170721342729880483765112506841440353068602553383188840636386953078358560886869621152188211234302093668636063839784180297832872473157456*y*delta*gamma^2+44173028594286853247814018816394482789644833668920557094472408200468376102832750789061119019380308639129579099828479007238368353117534988329949564330587428354241647233730713044186659882504143598611886016028529596057594217979610624*gamma^3*y+2309578165779875286448750879560885190625108281244459013768589568725575381282728830513810781484426187231784121666250561140004947010303575383290451591414075230209090268078869941931776783764291908287956665895037161052319526397020319*gamma^2*delta-3435341557752399299844901428195860805759793529069959966833802144004196179082050237031263581157983092906815659425670471742707741656598173866565274352471102041060524997883484479520671955083612939889690015404337073762949532707255824*y*delta*gamma-12115493613856054788011575072909287999276305145088469515957897887717025186611388421814966247950689365736707588904463611409497260830380734890929216314664288927983808390627261817546788667760546359754787035087493902542002100016780640544*gamma^3-58960179546686582036414907096909421808079559435652788130914086144067939016388790997306252678928782594411155870532986701633146991411182902456372834066298182607601739361999020284375486547845298067457116529718970560198022716779781632*gamma^2*y+15642008044335171462709863585664380733587744831916658277691248543757707547279884957776834694112364155406108105220000891177538869801926196845812025193505219340829430412218152388330415306552476842123970682218072783489168215029046551267*delta*gamma-73884369931449481885920558944379454542842109914575089456780457206270131326555486538649488051238582326673939513719051482386913597784898990314136257952468720885057647742901127121930034959611188443262886136534223238097046854989444264112*y*delta+28299506059822812043691641518491597332879868196863749682008213447518340348342621903112158840626026733363409984886652264774511118777347274746864239835757185388704666374162558649061236652500024620100578187443155486019565604166700638624*gamma^2-65401348207578451602435781318581223146121701497396387218011946396463634502414464221201728517888724520922183508170769932946083915199968731630150420985489364492948767902979384436666024290081431696567248141295531901103227864520552334848*gamma*y+20291246370959745239502116059580435993847379680501478970094260101357818001886065214713564418830025277164776511736797777033280693369898445629483094982175143339193332919348269306880126286599991795937319596362976263684662662130913493248097*delta+47733917408929069300753525503637362943228142190107382365624064319515646075894454307564222055467482283073055521411760111583312066536097891411374585810805739689376423796747528279836340902456374345246625675549441000511917605427946129489184*gamma-25524783359823506928727217069140862019017498236308517032270502824987074168210161896779714274549158290944050866293080492971212832185632478243247298477967100356934299633301781581288785518429584908027456296897376416189211807487850685792256*x-165993252791933926261187371628583802021090047170976627952127484374441387420603283227827538520139572009289014632388491781797711893607692839977148668768610990120239129072103843348668091631849774898306782326286787738668305837714720602546688*y+4449974535423997970236904106680029499543287736368275401534404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g3:=collect(%,{x,y}); #This is the third projectivity (in fact, depending on the value of gamma, delta, we have several...)
g3 := [(1/6372091660110910313064941303858952400988354726249020497948796979780379698187693700550110497040098704889618179885580571085203774124976786674850092360940587836512590950457865847621983190624280643704468327858524323860113951631024126918656)*(402153656824929738328158211492259558320821209855186164660818975347448099593807020401001267081*gamma^3*delta-35227445850876676888523514156060924381911355709151705069771324176975150883102907849811347340*gamma^2*delta+489510340380670345544663848371263004906795289228871172544945233720428030043365867520*gamma^3-565721028930179665065230677259543798957879602044091824233205095498942660451127738859302426997167*delta*gamma+477524171136573232221044261548295153626115718845612127920162180818577027178094904202240*gamma^2-893266598252774123893476292589084313597703217169023182175141236916136072871234355419506815326254*delta+438950513523828359672412058864673788967564942554217183179296527495657760831233341499535360*gamma-4621691373204738445126686509213916805103142646256190445726797332751439269704695079866800739582720)*(-25488366640443641252259765215435809603953418904996081991795187919121518792750774802200441988160394819558472719542322284340815096499907146699400369443762351346050363801831463390487932762497122574817873311434097295440455806524096507674624*x+(8796033861537539434553623757294138767335873496307186837745358671520839779650085077340669265563485990252121970434828922043944185066167525567170596205717529451627844067438042598630544265339809348107141768771959739475019541392*gamma^3*delta+2205899474576764287221560917968108763178078260939838304989422420044011831851962040750172184366338576755811263426338491337431611379477231845883264250501226628540445999113315866414569462942704433630082607695347239722860973080624*gamma^2*delta+52716438211030546965345097061192024762654493831794997850305401691163387033841731966171890673536446387705441886445265331764566604615964626635505865349054374052107642522267652572340871276551618567065451954767430159677329031163392*gamma^3+2739116884952133637713069638575524463826065494424040821189521672539754347123554135132634581882930973315791903503582566554852570934440596699493233884385195087133205015708931497055124738254315596008772545556087483564773936187836016*delta*gamma-7250802443974260120565187058173899824076274282724002760788105906759114231418913182355432444455444417830357165006430745541600528309397026118190513479844717928718592649985432104359770975127290677388135613569161201911846012007794176*gamma^2-492981258160749051535968011465582996754724331934179271682976684132619376064175804652289697695610093230421422911243263780365826330865831119532462442291811519666675560709818923871520306800192874844402461796380986811014384317203899952*delta-7779947699245328908399608822230329856503014097335286600244644368836704935249483058764054295090139877445195240210048545423372395961689845215536201120006245682108312761470757284962890189680509637840591246570780249839088562951394225664*gamma-63754748604033097536776093819811324053513978874260602533993542302627855581402331137581991362096055806000522045762081479716134688346638505463428422545420155335210141043714816702124455275966300490685282443297667389841455591466069750364672)*y+75352583344099776612077345735230808118697281841846253932045907195932935017544883686243579496191741093409053974745240373741863779274399248141932786028041619702727491060009022501184143971874746837980453614820304537322750289022741*gamma^3*delta-1169548061237547837008841704099217741579102195905467819577400822352264511467052708794037526845489072062003560051793304225613268877704916325777739713761039570311596537735383966147099985069406537276050529679693397535370416369888073*gamma^2*delta+640834681818748506080363916629210229672348964827188347459446578066300262814797941961508489440520979272540427103110686353155678039721629929081189403066369266673874120660276977187216481540351913196177523732958059598228258209459895136*gamma^3-829639419944402792944666323906275527818064628986471121826072105450318584133718772013941987493949351285108981543157948138758610871825577924823297828299074116848831128045422329277538418543043184774239234377992387629499964243890706037*delta*gamma+5297856079633393189733929929643548259821861835904292990811913086829396167563461727593196959773244785056876558961844475146608463218808923927829725838645907213163981445996932845547455143982635449161814669851231246133384122231347088672*gamma^2-5302278488662734777104137656906238956918426802202303878344049179696503893396432964118681295321259942885072862734870226226427597761441585692481952789272246522384910190021156570883078208175258134604734689254831045854378082366396048340887*delta+7698416026786703530663301771576922400780424978079660226204822684539367006834244314638745664931012806896122074655610773844729600741636287348895993926483831555637143826339147373542915136579094595349727034555540552439658466337281814647968*gamma+8864556124655130298826601212043677541242147722665246421410814071316758702683882024635578640309096175516942480940662767675763878368376710201304521388767199290049720382792229064271434436872331061306416243734700137217409190125678432356248288)/(-118934434279914033645207036736168176650776010525422947120242525807890096677740802646889401221120*x+(3893186255563141230994316783370681666654788919110318925562790514408410531823445541331998880*gamma^3*delta-1048769579343725885508872968103494492509236043894051414826876414501143217314498278974304400*gamma^2*delta-5474743114490616047021224432976576040507897749680014312888115170717038400440233151869435269120*delta*gamma-8221321946639696861333475224617288215816494554357747131194998634135634182714874038854106438160*delta-178401651419871050467810555104252264976164015788134420680363788711835145016611203970334101831680)*y-3217434842232684132663322689850906722132812833741875476377681387793785802116515810107522734238*gamma^3*delta+671796456243874224932760223045773775533747484047928619528145537913767820948648645737320770715*gamma^2*delta+4525003336385290437355141251026252190371891634456607226623751594483275395034217548169162678007296*delta*gamma+6911741357020678230999208278769851885300311139399663542620735508214067723534835347265308537440867*delta-237868868559828067290414073472336353301552021050845894240485051615780193355481605293778802442240), (1/6381195839955876732181804267285215504754374559077129258067625706246768542052540474194928568637289572736012716573270123242803208046408119560811824619491775089233574908325445395322196379607396227006864074224344104047302951871962671448064)*(402153656824929738328158211492259558320821209855186164660818975347448099593807020401001267081*gamma^3*delta-35227445850876676888523514156060924381911355709151705069771324176975150883102907849811347340*gamma^2*delta+2447551701903351727723319241856315024533976446144355862724726168602140150216829337600*gamma^3-565721028930179665065230677259543798957879602044091824233205095498942660451127738859302426997167*delta*gamma+2387620855682866161105221307741475768130578594228060639600810904092885135890474521011200*gamma^2-893266598252774123893476292589084313597703217169023182175141236916136072871234355419506815326254*delta+2194752567619141798362060294323368944837824712771085915896482637478288804156166707497676800*gamma-23048989648883735208810829027701499937190325226018240755073865400853251300184604998010558997303040)*(-25524783359823506928727217069140862019017498236308517032270502824987074168210161896779714274549158290944050866293080492971212832185632478243247298477967100356934299633301781581288785518429584908027456296897376416189211807487850685792256*x+(26468969280266279209840186150993894693049235757201157432150921523117505378242985377927250505247730482719131711061899364119048233219055959845380789763042032526504263162884739327854837447855037160200067545706390044986806476263952*gamma^3*delta-16264698481908375020149684627483065925232592375120347415296253156619893360442287862929434829170721342729880483765112506841440353068602553383188840636386953078358560886869621152188211234302093668636063839784180297832872473157456*gamma^2*delta+44173028594286853247814018816394482789644833668920557094472408200468376102832750789061119019380308639129579099828479007238368353117534988329949564330587428354241647233730713044186659882504143598611886016028529596057594217979610624*gamma^3-3435341557752399299844901428195860805759793529069959966833802144004196179082050237031263581157983092906815659425670471742707741656598173866565274352471102041060524997883484479520671955083612939889690015404337073762949532707255824*delta*gamma-58960179546686582036414907096909421808079559435652788130914086144067939016388790997306252678928782594411155870532986701633146991411182902456372834066298182607601739361999020284375486547845298067457116529718970560198022716779781632*gamma^2-73884369931449481885920558944379454542842109914575089456780457206270131326555486538649488051238582326673939513719051482386913597784898990314136257952468720885057647742901127121930034959611188443262886136534223238097046854989444264112*delta-65401348207578451602435781318581223146121701497396387218011946396463634502414464221201728517888724520922183508170769932946083915199968731630150420985489364492948767902979384436666024290081431696567248141295531901103227864520552334848*gamma-165993252791933926261187371628583802021090047170976627952127484374441387420603283227827538520139572009289014632388491781797711893607692839977148668768610990120239129072103843348668091631849774898306782326286787738668305837714720602546688)*y-7267005248271212951953123181083691644852981079924651179241666842112788240288348498294217483771599930247620203154921551342851090754761936583931366224172564277218528210676270818104643971684011611108204142025361054245130163045030435*gamma^3*delta+2309578165779875286448750879560885190625108281244459013768589568725575381282728830513810781484426187231784121666250561140004947010303575383290451591414075230209090268078869941931776783764291908287956665895037161052319526397020319*gamma^2*delta-12115493613856054788011575072909287999276305145088469515957897887717025186611388421814966247950689365736707588904463611409497260830380734890929216314664288927983808390627261817546788667760546359754787035087493902542002100016780640544*gamma^3+15642008044335171462709863585664380733587744831916658277691248543757707547279884957776834694112364155406108105220000891177538869801926196845812025193505219340829430412218152388330415306552476842123970682218072783489168215029046551267*delta*gamma+28299506059822812043691641518491597332879868196863749682008213447518340348342621903112158840626026733363409984886652264774511118777347274746864239835757185388704666374162558649061236652500024620100578187443155486019565604166700638624*gamma^2+20291246370959745239502116059580435993847379680501478970094260101357818001886065214713564418830025277164776511736797777033280693369898445629483094982175143339193332919348269306880126286599991795937319596362976263684662662130913493248097*delta+47733917408929069300753525503637362943228142190107382365624064319515646075894454307564222055467482283073055521411760111583312066536097891411374585810805739689376423796747528279836340902456374345246625675549441000511917605427946129489184*gamma+44499745354239979702369041066800294995432877363682754015344047146957379208312816802910702124565910613597909048396214884378649783171596008875632966964584539857444393779710092381545192195605079214775774135637799549081111143377460028789901920)/(-118934434279914033645207036736168176650776010525422947120242525807890096677740802646889401221120*x+(3893186255563141230994316783370681666654788919110318925562790514408410531823445541331998880*gamma^3*delta-1048769579343725885508872968103494492509236043894051414826876414501143217314498278974304400*gamma^2*delta-5474743114490616047021224432976576040507897749680014312888115170717038400440233151869435269120*delta*gamma-8221321946639696861333475224617288215816494554357747131194998634135634182714874038854106438160*delta-178401651419871050467810555104252264976164015788134420680363788711835145016611203970334101831680)*y-3217434842232684132663322689850906722132812833741875476377681387793785802116515810107522734238*gamma^3*delta+671796456243874224932760223045773775533747484047928619528145537913767820948648645737320770715*gamma^2*delta+4525003336385290437355141251026252190371891634456607226623751594483275395034217548169162678007296*delta*gamma+6911741357020678230999208278769851885300311139399663542620735508214067723534835347265308537440867*delta-237868868559828067290414073472336353301552021050845894240485051615780193355481605293778802442240)]
#We proceed in the same way, but using the second isomorphism
del:=sol[2];
del := -1
phi:=[del^2*x,del^3*y];
phi := [x, -y]
varphi:=simplify(subs({x=phi[1],y=phi[2]},gstar));
varphi := [(2/3)*(6876985183208100*y*delta*gamma^3-21557681341732605708*x*gamma^3+8522361756489781365*y*delta*gamma^2-52804797010107055692500*y*delta*gamma+198636284406427935087187080*gamma*x+39263273420770246012575575*y*delta-99318142203213967543593540*gamma^2-328215582570511930294985782776*x+457567454232768032373801789542700)/(1849836847023*y*delta*gamma^3+2292328394402700*y*delta*gamma^2-14203936260816302275*y*delta*gamma+7185893780577535236*gamma^3+10562157050984840727706*y*delta-33106047401071322514531180*gamma-33106047401071322514531180*x+109405194190170643431661927592), 266144214095464268*(27*gamma^3*y+27*gamma^3*delta-41463795*delta*x-373174155*gamma*y-290246565*delta*gamma+411074854894*y+411074854894*delta)/(1849836847023*y*delta*gamma^3+2292328394402700*y*delta*gamma^2-14203936260816302275*y*delta*gamma+7185893780577535236*gamma^3+10562157050984840727706*y*delta-33106047401071322514531180*gamma-33106047401071322514531180*x+109405194190170643431661927592)]
subuno:=collect(simplify(subs({x=xi1[1],y=xi1[2]},varphi)),{x,y});
subuno := [(2/3)*((27507940732832400*gamma^3*delta+34089447025959125460*gamma^2*delta-211219188040428222770000*delta*gamma+157053093683080984050302300*delta)*x+(41261911099248600*gamma^3*delta+51134170538938688190*gamma^2*delta+86230725366930422832*gamma^3-316828782060642334155000*delta*gamma+235579640524621476075453450*delta-794545137625711740348748320*gamma+1312862330282047721179943131104)*y+55015881465664800*gamma^3*delta+68178894051918250920*gamma^2*delta-16168261006299454281*gamma^3-422438376080856445540000*delta*gamma+99318142203213967543593540*gamma^2+314106187366161968100604600*delta+148977213304820951315390310*gamma-457813615919695916321523028879782)/((7399347388092*gamma^3*delta+9169313577610800*gamma^2*delta-56815745043265209100*delta*gamma+42248628203939362910824*delta)*x+(11099021082138*gamma^3*delta+13753970366416200*gamma^2*delta-85223617564897813650*delta*gamma+63372942305909044366236*delta+132424189604285290058124720)*y+14798694776184*gamma^3*delta+18338627155221600*gamma^2*delta-7185893780577535236*gamma^3-113631490086530418200*delta*gamma+84497256407878725821648*delta+33106047401071322514531180*gamma-109430023725721446923547825977), -66536053523866067*((-432*gamma^3+5970786480*gamma-6577197678304)*x+(-648*gamma^3-663420720*delta+8956179720*gamma-9865796517456)*y+108*gamma^3*delta-864*gamma^3-1160986260*delta*gamma+1644423810961*delta+11941572960*gamma-13154395356608)/((7399347388092*gamma^3*delta+9169313577610800*gamma^2*delta-56815745043265209100*delta*gamma+42248628203939362910824*delta)*x+(11099021082138*gamma^3*delta+13753970366416200*gamma^2*delta-85223617564897813650*delta*gamma+63372942305909044366236*delta+132424189604285290058124720)*y+14798694776184*gamma^3*delta+18338627155221600*gamma^2*delta-7185893780577535236*gamma^3-113631490086530418200*delta*gamma+84497256407878725821648*delta+33106047401071322514531180*gamma-109430023725721446923547825977)]
#And we finally get the fourth projectivity (in fact, depending on the value of gamma, delta, we have several...)
g4:=factor(simplify(subs({x=subuno[1],y=subuno[2]},inv2)));
g4 := [(1/6372091660110910313064941303858952400988354726249020497948796979780379698187693700550110497040098704889618179885580571085203774124976786674850092360940587836512590950457865847621983190624280643704468327858524323860113951631024126918656)*(402153656824929738328158211492259558320821209855186164660818975347448099593807020401001267081*gamma^3*delta-35227445850876676888523514156060924381911355709151705069771324176975150883102907849811347340*gamma^2*delta+489510340380670345544663848371263004906795289228871172544945233720428030043365867520*gamma^3-565721028930179665065230677259543798957879602044091824233205095498942660451127738859302426997167*delta*gamma+477524171136573232221044261548295153626115718845612127920162180818577027178094904202240*gamma^2-893266598252774123893476292589084313597703217169023182175141236916136072871234355419506815326254*delta+438950513523828359672412058864673788967564942554217183179296527495657760831233341499535360*gamma-4621691373204738445126686509213916805103142646256190445726797332751439269704695079866800739582720)*(8796033861537539434553623757294138767335873496307186837745358671520839779650085077340669265563485990252121970434828922043944185066167525567170596205717529451627844067438042598630544265339809348107141768771959739475019541392*y*delta*gamma^3+75352583344099776612077345735230808118697281841846253932045907195932935017544883686243579496191741093409053974745240373741863779274399248141932786028041619702727491060009022501184143971874746837980453614820304537322750289022741*gamma^3*delta+2205899474576764287221560917968108763178078260939838304989422420044011831851962040750172184366338576755811263426338491337431611379477231845883264250501226628540445999113315866414569462942704433630082607695347239722860973080624*y*delta*gamma^2+52716438211030546965345097061192024762654493831794997850305401691163387033841731966171890673536446387705441886445265331764566604615964626635505865349054374052107642522267652572340871276551618567065451954767430159677329031163392*gamma^3*y-1169548061237547837008841704099217741579102195905467819577400822352264511467052708794037526845489072062003560051793304225613268877704916325777739713761039570311596537735383966147099985069406537276050529679693397535370416369888073*gamma^2*delta+2739116884952133637713069638575524463826065494424040821189521672539754347123554135132634581882930973315791903503582566554852570934440596699493233884385195087133205015708931497055124738254315596008772545556087483564773936187836016*y*delta*gamma+640834681818748506080363916629210229672348964827188347459446578066300262814797941961508489440520979272540427103110686353155678039721629929081189403066369266673874120660276977187216481540351913196177523732958059598228258209459895136*gamma^3-7250802443974260120565187058173899824076274282724002760788105906759114231418913182355432444455444417830357165006430745541600528309397026118190513479844717928718592649985432104359770975127290677388135613569161201911846012007794176*gamma^2*y-829639419944402792944666323906275527818064628986471121826072105450318584133718772013941987493949351285108981543157948138758610871825577924823297828299074116848831128045422329277538418543043184774239234377992387629499964243890706037*delta*gamma-492981258160749051535968011465582996754724331934179271682976684132619376064175804652289697695610093230421422911243263780365826330865831119532462442291811519666675560709818923871520306800192874844402461796380986811014384317203899952*y*delta+5297856079633393189733929929643548259821861835904292990811913086829396167563461727593196959773244785056876558961844475146608463218808923927829725838645907213163981445996932845547455143982635449161814669851231246133384122231347088672*gamma^2-7779947699245328908399608822230329856503014097335286600244644368836704935249483058764054295090139877445195240210048545423372395961689845215536201120006245682108312761470757284962890189680509637840591246570780249839088562951394225664*gamma*y-5302278488662734777104137656906238956918426802202303878344049179696503893396432964118681295321259942885072862734870226226427597761441585692481952789272246522384910190021156570883078208175258134604734689254831045854378082366396048340887*delta+7698416026786703530663301771576922400780424978079660226204822684539367006834244314638745664931012806896122074655610773844729600741636287348895993926483831555637143826339147373542915136579094595349727034555540552439658466337281814647968*gamma+25488366640443641252259765215435809603953418904996081991795187919121518792750774802200441988160394819558472719542322284340815096499907146699400369443762351346050363801831463390487932762497122574817873311434097295440455806524096507674624*x+12710351317297826220003201826496104758346277840727643441392021454736700796849993269019334602385128652674896112864885373306310601153082934634772685785866898702940950361779573469339343011525067233768337491004624496479911828106219772659200*y+89665095912169048638356402729054207796579613982852307493779948229932447778548851238443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(1/6381195839955876732181804267285215504754374559077129258067625706246768542052540474194928568637289572736012716573270123242803208046408119560811824619491775089233574908325445395322196379607396227006864074224344104047302951871962671448064)*(402153656824929738328158211492259558320821209855186164660818975347448099593807020401001267081*gamma^3*delta-35227445850876676888523514156060924381911355709151705069771324176975150883102907849811347340*gamma^2*delta+2447551701903351727723319241856315024533976446144355862724726168602140150216829337600*gamma^3-565721028930179665065230677259543798957879602044091824233205095498942660451127738859302426997167*delta*gamma+2387620855682866161105221307741475768130578594228060639600810904092885135890474521011200*gamma^2-893266598252774123893476292589084313597703217169023182175141236916136072871234355419506815326254*delta+2194752567619141798362060294323368944837824712771085915896482637478288804156166707497676800*gamma-23048989648883735208810829027701499937190325226018240755073865400853251300184604998010558997303040)*(26468969280266279209840186150993894693049235757201157432150921523117505378242985377927250505247730482719131711061899364119048233219055959845380789763042032526504263162884739327854837447855037160200067545706390044986806476263952*y*delta*gamma^3-7267005248271212951953123181083691644852981079924651179241666842112788240288348498294217483771599930247620203154921551342851090754761936583931366224172564277218528210676270818104643971684011611108204142025361054245130163045030435*gamma^3*delta-16264698481908375020149684627483065925232592375120347415296253156619893360442287862929434829170721342729880483765112506841440353068602553383188840636386953078358560886869621152188211234302093668636063839784180297832872473157456*y*delta*gamma^2+44173028594286853247814018816394482789644833668920557094472408200468376102832750789061119019380308639129579099828479007238368353117534988329949564330587428354241647233730713044186659882504143598611886016028529596057594217979610624*gamma^3*y+2309578165779875286448750879560885190625108281244459013768589568725575381282728830513810781484426187231784121666250561140004947010303575383290451591414075230209090268078869941931776783764291908287956665895037161052319526397020319*gamma^2*delta-3435341557752399299844901428195860805759793529069959966833802144004196179082050237031263581157983092906815659425670471742707741656598173866565274352471102041060524997883484479520671955083612939889690015404337073762949532707255824*y*delta*gamma-12115493613856054788011575072909287999276305145088469515957897887717025186611388421814966247950689365736707588904463611409497260830380734890929216314664288927983808390627261817546788667760546359754787035087493902542002100016780640544*gamma^3-58960179546686582036414907096909421808079559435652788130914086144067939016388790997306252678928782594411155870532986701633146991411182902456372834066298182607601739361999020284375486547845298067457116529718970560198022716779781632*gamma^2*y+15642008044335171462709863585664380733587744831916658277691248543757707547279884957776834694112364155406108105220000891177538869801926196845812025193505219340829430412218152388330415306552476842123970682218072783489168215029046551267*delta*gamma-73884369931449481885920558944379454542842109914575089456780457206270131326555486538649488051238582326673939513719051482386913597784898990314136257952468720885057647742901127121930034959611188443262886136534223238097046854989444264112*y*delta+28299506059822812043691641518491597332879868196863749682008213447518340348342621903112158840626026733363409984886652264774511118777347274746864239835757185388704666374162558649061236652500024620100578187443155486019565604166700638624*gamma^2-65401348207578451602435781318581223146121701497396387218011946396463634502414464221201728517888724520922183508170769932946083915199968731630150420985489364492948767902979384436666024290081431696567248141295531901103227864520552334848*gamma*y+20291246370959745239502116059580435993847379680501478970094260101357818001886065214713564418830025277164776511736797777033280693369898445629483094982175143339193332919348269306880126286599991795937319596362976263684662662130913493248097*delta+47733917408929069300753525503637362943228142190107382365624064319515646075894454307564222055467482283073055521411760111583312066536097891411374585810805739689376423796747528279836340902456374345246625675549441000511917605427946129489184*gamma+25524783359823506928727217069140862019017498236308517032270502824987074168210161896779714274549158290944050866293080492971212832185632478243247298477967100356934299633301781581288785518429584908027456296897376416189211807487850685792256*x-89418902712463405475005720421161215964037552462051076855315975899480164915972797537488395696492097136456862033509250302884073397050795405247406773334709689049436230172198498604801735076561020174224413435594658490100670415251168545169920*y+44601844487679273730083949935076858443508947356627988083473129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g4:=collect(%,{x,y});#This is the projectivity
g3 := 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time()-tt;
1.281
plot_real_curve(e1,x,y);plot_real_curve(e2,x,y);
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"-%)BOUNDS_YG6#$""!!""-%-BOUNDS_WIDTHG6#$"%+S!""-%.BOUNDS_HEIGHTG6#$"%+S!""-%)CHILDRENG6"NiI=
#Brute force
tt:=time():
e1;e2;
-4*y^3-x^2-3*x*y-4*x+3*y-5
-4*x^3+12*x^2*y-12*x*y^2+4*y^3-4*x^2-2*x*y+2*y^2+4*x-8*y-2
F:=lambda*e1-numer(subs({x=(a11*x+a12*y+a13)/(b11*x+b12*y+b13),y=(a21*x+a22*y+a23)/(b11*x+b12*y+b13)},e2)):
coefi:=[]:
n:=degree(F);
n := 6
for i from 0 to n do
for j from 0 to n do
coefi:=[op(coefi),coeff(coeff(F,x,i),y,j)]:
od:
od:
PO:=PolynomialSystem(coefi, [lambda,a11,a12,a13,a21,a22,a23,b11,b12,b13]);
Warning, computation interrupted
time()-tt;
133.453