ezt modosísd ugy hogy ne legyen invertalhato! de semmi mas n...

Prompt

ezt modosísd ugy hogy ne legyen invertalhato! de semmi mas ne valtozzon ezen kivul! In your reply, I’d like you to just list the results, nothing else. \[ \begin{aligned} P(x,y) = \ &-8x^6 - 48x5y2 - 48x^5y + 24x^5 - 120x4y4 - 240x4y3 + 108x^4y - 20x^4 \ &- 160x3y6 - 480x3y5 - 240x3y4 + 272x3y3 + 112x3y2 - 56x^3y - 120x2y8 \ &- 480x2y7 - 480x2y6 + 168x2y5 + 336x2y4 - 54x2y2 - 8x^2y + 2x^2 - 48xy^{10} \ &- 240xy^9 - 360xy^8 - 48xy^7 + 256xy^6 + 120xy^5 - 36xy^4 - 36xy^3 - 6xy^2 + x \ &- 8y^{12} - 48y^{11} - 96y^{10} - 52y^9 + 52y^8 + 64y^7 + 10y^6 - 16y^5 - 10y^4 - 3y^3 \end{aligned} \] \[ \begin{aligned} Q(x,y) = \ &-64x^{12} - 768x{11}y2 - 768x^{11}y + 384x^{11} - 4224x{10}y4 - 8448x{10}y3 + 4032x^{10}y \ &- 896x^{10} - 14080x9y6 - 42240x9y5 - 21120x9y4 + 26240x9y3 + 10240x9y2 \ &- 8000x^9y + 960x^9 - 31680x8y8 - 126720x8y7 - 126720x8y6 + 54720x8y5 \ &+ 100800x8y4 - 17280x8y3 - 23280x8y2 + 6880x^8y - 368x^8 - 50688x7y{10} \ &- 253440x7y9 - 380160x7y8 - 23040x7y7 + 330240x7y6 + 99072x7y5 - 117120x7y4 \ &- 19840x7y3 + 18496x7y2 - 1664x^7y - 80x^7 - 59136x6y{12} - 354816x6y{11} \ &- 709632x6y{10} - 336000x6y9 + 537600x6y8 + 505344x6y7 - 146496x6y6 \ &- 194432x6y5 + 25536x6y4 + 26272x6y3 - 3184x6y2 - 656x^6y + 32x^6 - 50688x5y{14} \ &- 354816x5y{13} - 887040x5y{12} - 758016x5y{11} + 419328x5y{10} + 991872x5y9 \ &+ 155904x5y8 - 415360x5y7 - 126784x5y6 + 74304x5y5 + 24176x5y4 - 4864x5y3 \ &- 1584x5y2 + 8x^5y + 40x^5 - 31680x4y{16} - 253440x4y{15} - 760320x4y{14} \ &- 927360x4y{13} + 13440x4y{12} + 1048320x4y{11} + 628320x4y{10} - 336320x4y9 \ &- 375520x4y8 + 5600x4y7 + 81840x4y6 + 14480x4y5 - 6220x4y4 - 2200x4y3 \ &- 72x4y2 + 144x^4y - 4x^4 - 14080x3y{18} - 126720x3y{17} - 443520x3y{16} \ &- 698880x3y{15} - 268800x3y{14} + 618240x3y{13} + 739200x3y{12} - 640x3y{11} \ &- 391488x3y{10} - 151040x3y9 + 65040x3y8 + 53120x3y7 + 4080x3y6 - 5728x3y5 \ &- 2088x3y4 + 48x3y3 + 132x3y2 + 16x^3y - 4x^3 - 4224x2y{20} - 42240x2y{19} \ &- 168960x2y{18} - 325440x2y{17} - 236160x2y{16} + 179712x2y{15} + 431040x2y{14} \ &+ 169600x2y{13} - 173504x2y{12} - 172704x2y{11} - 12304x2y{10} + 46160x2y9 \ &+ 20760x2y8 - 864x2y7 - 3616x2y6 - 1092x2y5 + 28x2y4 + 84x2y3 + 12x2y2 \ &- 3x^2 - 768xy^{22} - 8448xy^{21} - 38016xy^{20} - 86400xy^{19} - 89600xy^{18} + 10944xy^{17} \ &+ 124224xy^{16} + 99968xy^{15} - 19904xy^{14} - 72128xy^{13} - 31792xy^{12} + 10496xy^{11} \ &+ 14816xy^{10} + 4376xy^9 - 1136xy^8 - 1256xy^7 - 356xy^6 - 4xy^5 + 20xy^4 + 6xy^3 \ &- 4xy^2 - 4xy + 2x - 64y^{24} - 768y^{23} - 3840y^{22} - 10048y^{21} - 13376y^{20} \ &- 3968y^{19} + 13584y^{18} + 18400y^{17} + 4176y^{16} - 9696y^{15} - 9008y^{14} - 1232y^{13} \ &+ 2676y^{12} + 1912y^{11} + 328y^{10} - 260y^9 - 196y^8 - 60y^7 - 9y^6 - 2y^4 - 4y^3 + y \end{aligned} \]