# Elimination for coefficients of special characteristic polynomials # Wilhelm Plesken, Daniel Robertz # minimal generators for I_(2,3) over the rationals Q: # v := [c6 = 6, c5 = 5, c4 = 4, c3 = 3, c2 = 2, c1 = 1]: min_gen := [c5*c4*c2*c1^2*c6-2*c5*c4*c3*c1*c6+3*c4*c3* c2^2*c1^2*c6-2*c4*c3*c2*c1^4*c6-8*c5*c3*c2*c1^3*c6+c4^ 2*c1^5*c6+c5^2*c1^3*c6-5*c4*c3^2*c2*c1*c6+4*c5*c3* c2^2*c1*c6+c5*c1^8*c6-c5^2*c3*c1^6-c5*c3^4*c1^2-c5^3 *c1^4-2*c3*c1^4*c6^2+3*c2*c1^5*c6^2-2*c2^2*c1^3*c6^2-c5^ 2*c4*c2^2*c1-2*c5*c4*c3^2*c2^2+2*c5*c4*c3^3*c1+c5^2*c4* c3*c1^2-3*c5^2*c3*c2^2*c1^2-3*c5*c4^2*c3*c1^3+c5^2*c4* c2*c1^3+c5*c4*c3^2*c1^4+3*c5^2*c3*c2*c1^4+c5^3*c4+4 *c4^2*c3*c1^2*c6-c4^3*c3*c2*c1^2+c5^2*c4*c3*c2+c3^3* c2*c1^2*c6+4*c5*c3*c1^5*c6+5*c5*c2^2*c1^4*c6-c5*c4*c1^ 4*c6-2*c4^2*c2*c1^3*c6-c5^2*c2*c1*c6-4*c5*c2*c1^6* c6+2*c5*c3^2*c1^2*c6-2*c5*c2^3*c1^2*c6+c5*c4*c3^2*c2 *c1^2+c4^4*c1^3-c5*c4^2*c3^2+2*c3*c2*c1^2*c6^2-c1^7*c6 ^2+4*c5*c4^2*c3*c2*c1-c5^3*c2^2-c5^2*c4^2*c1-c5^3*c3*c1+ 2*c5^3*c2*c1^2+c4^2*c3^3*c2+c5^2*c3*c2^3-c4^3*c3^2*c1- c5*c4^3*c1^2-c5^2*c3^2*c1^3, -c5^2*c4*c3^2-2*c4*c3*c2* c1^5*c6-4*c5^2*c3*c1*c6-4*c5^2*c4*c2^2*c1^2+5*c5^2*c4* c3*c2*c1-2*c5^2*c4^2*c1^2+c5^3*c3*c1^2-2*c5*c4^2*c3^ 2*c1+4*c5*c3^2*c1^3*c6+c4^4*c1^4-4*c4^2*c3*c2*c1*c6+ c5*c4*c3^3*c1^2-2*c5*c4*c3^2*c2^2*c1+c5*c4*c3^2*c2*c1^ 3+3*c4*c3*c2^2*c1^3*c6-2*c4*c3^2*c2^2*c6+6*c5*c4*c3* c2*c6+5*c5*c2^2*c1^5*c6-7*c4^2*c2*c1^4*c6+2*c5*c4*c3* c1^2*c6-5*c5*c3^2*c2*c1*c6+5*c5*c4^2*c3*c2*c1^2-c5^ 2*c4^2*c2-c5^3*c3*c2+c5^2*c4*c2^3+2*c5^2*c3^3*c1+2*c5* c3*c2^3*c6+6*c5^2*c2*c1^2*c6-2*c5*c4^2*c3*c2^2+2*c5* c4^3*c2*c1+c4^2*c3^3*c2*c1+c5^2*c3*c2^3*c1-4*c5^2*c4 *c3*c1^3-c4^3*c3*c2*c1^3-3*c5^2*c3*c2^2*c1^3-2*c5*c4^2 *c3*c1^4+4*c5^2*c4*c2*c1^4+c5*c4*c3^2*c1^5+3*c5^2*c3*c2* c1^5-c4*c3^2*c2*c1^2*c6+c5*c3*c2^2*c1^2*c6+c4^3*c3^ 2*c2-c4^3*c3^2*c1^2-c4^4*c2*c1^2-c5*c3^4*c1^3-c5^2*c3^ 2*c1^4-c5^2*c4*c1^6-c5^2*c3*c1^7-7*c5*c3*c2*c1^4*c6 -3*c5^2*c1^4*c6-3*c5^2*c2^2*c6+2*c4^2*c1^6*c6+c5*c1^9*c6+ 4*c5*c3*c1^6*c6-4*c5*c2*c1^7*c6+c5*c1^3*c6^2-4*c2^3 *c1^2*c6^2+6*c2^2*c1^4*c6^2+c4*c1^4*c6^2+5*c4^2*c2^2*c1^ 2*c6+c5^4-4*c5*c4*c2^2*c1*c6-3*c4*c2*c1^2*c6^2-5*c3*c2* c1^3*c6^2+6*c3*c2^2*c1*c6^2-2*c2*c1^6*c6^2+4*c4^2*c3* c1^3*c6+3*c5*c4*c2*c1^3*c6+c3^3*c2*c1^3*c6-2*c5*c2^3 *c1^3*c6-c4*c3^2*c1^4*c6, 4*c5*c2^2*c1^6*c6+2*c5*c2^4* c1^2*c6+2*c5^2*c2*c1^3*c6-c3^3*c2^2*c1^2*c6-5*c5*c3^2* c2*c1^2*c6+5*c5*c4*c2*c1^4*c6-4*c5*c4*c2^2*c1^2*c6+2 *c4*c3*c2^2*c1^4*c6-4*c4^2*c3*c2*c1^2*c6+c5*c3^2*c1^ 4*c6-5*c5*c2^3*c1^4*c6-2*c5^2*c3*c1^2*c6-3*c4*c3*c2^3* c1^2*c6+5*c4*c3^2*c2^2*c1*c6-c5^2*c4^2*c2*c1-c5^3*c3 *c2*c1+c5^2*c4*c2^3*c1+c5^2*c3^2*c2*c1^3-c5^2*c4*c2^ 2*c1^3-2*c5*c4*c3^3*c2*c1+c5^2*c3^3*c1^2+2*c5^3*c3*c1^ 3-2*c5^3*c2*c1^4+c5^3*c2^2*c1^2+6*c5*c4*c3*c2*c1*c6+3* c5*c4^2*c3*c2*c1^3+c5^3*c1^6+c5^2*c4*c3*c2^2-c5*c2*c1^ 8*c6-c4^2*c2*c1^5*c6+c5*c1^4*c6^2+c4*c1^5*c6^2-3*c2^ 2*c1^5*c6^2+c2*c1^7*c6^2+2*c2^3*c1^3*c6^2-c5*c4*c3^2*c2^ 2*c1^2+2*c5*c4*c3^2*c2^3-c5*c4*c3^2*c2*c1^4-3*c4*c2* c1^3*c6^2+c3*c2*c1^4*c6^2-2*c5^2*c1^5*c6+8*c5*c3*c2^ 2*c1^3*c6-4*c5*c4^2*c3*c2^2*c1-4*c5*c3*c2^3*c1*c6-4*c5* c3*c2*c1^5*c6+c4^3*c3^2*c2*c1+2*c5*c4^3*c2*c1^2+c5* c3^4*c2*c1^2+c4^3*c3*c2^2*c1^2+3*c5^2*c3*c2^3*c1^2-c5^ 2*c4*c3*c1^4-3*c5^2*c3*c2^2*c1^4+c5^2*c3*c2*c1^6-c4^ 2*c3^3*c2^2-c5^2*c3*c2^4-c4^4*c2*c1^3-2*c5^2*c4*c3*c2* c1^2+2*c4^2*c2^2*c1^3*c6-c5*c4*c1^6*c6, -3*c3*c1^6*c6^ 2-3*c3^2*c1^3*c6^2+9*c5*c2^2*c1^6*c6+2*c5*c2^4*c1^2*c6+4 *c3^2*c2*c1*c6^2-2*c3*c2^2*c1^2*c6^2-c5*c2*c1^2*c6^2+c5^ 2*c4^2*c3+4*c5^2*c2*c1^3*c6-c3^3*c2^2*c1^2*c6+c5*c1^ 10*c6-c4^3*c1^3*c6-2*c4*c3*c2*c1^6*c6+c5^3*c3^2-10*c5* c3^2*c2*c1^2*c6-c1^9*c6^2-4*c5*c4*c3^2*c6-c5^2*c2^2* c1*c6+c3^3*c2*c1^4*c6+c5^2*c4*c1*c6+c5*c3^2*c2^2*c6+ 7*c5*c4*c2*c1^4*c6-5*c5*c4*c2^2*c1^2*c6+5*c4*c3*c2 ^2*c1^4*c6-11*c4^2*c3*c2*c1^2*c6+6*c5*c3^2*c1^4*c6-7*c5* c2^3*c1^4*c6-3*c5^2*c3*c1^2*c6-3*c4*c3*c2^3*c1^2*c6+ 4*c4*c3^2*c2^2*c1*c6+2*c5*c4^2*c3^2*c2-c5^2*c4*c3^2*c1- 2*c5^2*c4^2*c2*c1-2*c5^3*c3*c2*c1+2*c5^2*c4*c2^3*c1 -3*c5*c4^2*c3^2*c1^2+c5*c4*c3^3*c1^3+c5^2*c3^2*c2*c1^3 -5*c5^2*c4*c2^2*c1^3-2*c5*c4*c3^3*c2*c1+3*c5^2*c3^3*c1 ^2+2*c5^3*c3*c1^3-2*c5^3*c2*c1^4+c5^3*c2^2*c1^2-c5*c4*c3* c1^3*c6+10*c5*c4*c3*c2*c1*c6+8*c5*c4^2*c3*c2*c1^3 +c5^3*c1^6-c3^4*c2*c1*c6+5*c5*c3*c1^7*c6-2*c4*c3^3*c1^ 2*c6+7*c4^2*c3*c1^4*c6-2*c4*c3^2*c1^5*c6+5*c4^2*c3^2*c1* c6-c4*c3^2*c2*c1^3*c6-5*c5*c2*c1^8*c6-7*c4^2*c2*c1^ 5*c6+c5*c4*c3^2*c1^6+2*c5*c1^4*c6^2+2*c4*c1^5*c6^2-5* c2^2*c1^5*c6^2+4*c2*c1^7*c6^2+2*c2^3*c1^3*c6^2-3*c5*c4*c3^ 2*c2^2*c1^2+2*c5*c4*c3^2*c2^3+c4^4*c1^5+c3^4*c1^3*c6 -5*c4*c2*c1^3*c6^2+6*c3*c2*c1^4*c6^2+c5*c4*c3^4-3*c5^2 *c1^5*c6+14*c5*c3*c2^2*c1^3*c6-6*c5*c4^2*c3*c2^2*c1-c5^ 2*c4*c1^7-c5^2*c3*c1^8-c4^3*c3^3-4*c5*c3*c2^3*c1*c6 -15*c5*c3*c2*c1^5*c6+2*c4^2*c1^7*c6-2*c5*c4^3*c3*c1+2* c4^3*c3^2*c2*c1+4*c5*c4^3*c2*c1^2+c4^2*c3^3*c2*c1^2+c5* c3^4*c2*c1^2+c4^3*c3*c2^2*c1^2+4*c5^2*c3*c2^3*c1^2-4* c5^2*c4*c3*c1^4-c4^3*c3*c2*c1^4-6*c5^2*c3*c2^2*c1^4-2* c5*c4^2*c3*c1^5+4*c5^2*c4*c2*c1^5+4*c5^2*c3*c2*c1^6-c4^ 2*c3^3*c2^2-c5^2*c3*c2^4+c4^4*c3*c1^2-c4^3*c3^2*c1^3-2* c4^4*c2*c1^3-c5*c4^3*c1^4-c5*c3^4*c1^4-c5^2*c3^2*c1^ 5+3*c5^2*c4*c3*c2*c1^2-c5^2*c3^3*c2+6*c4^2*c2^2*c1^3*c6- 2*c5*c4*c1^6*c6, c5^3*c1^7-4*c5^2*c4*c3*c1^5+c5*c4^2 *c3*c1^6+c5^3*c3^2*c1+3*c5^2*c3^3*c1^3+c5^3*c2^2*c1^3+2* c5^3*c3*c1^4-2*c5^3*c2*c1^5-2*c5*c4^2*c3^2*c2*c1-c5*c4* c3^3*c2*c1^2+3*c5^2*c3^2*c2^2*c1^2+c5^2*c4*c2^3*c1^2+ c5*c4^2*c3^2*c1^3-2*c5*c4*c3^3*c1^4-3*c5^2*c3^2*c2*c1^ 4-3*c5^2*c4*c2^2*c1^4+3*c5^2*c4*c3*c2*c1^3+c5*c4^2*c3* c2*c1^4-4*c5*c3^2*c2^2*c1*c6-2*c5*c4^2*c3*c2^2*c1^2-c4^ 4*c2*c1^4+c5^2*c3^2*c1^6+c4*c1^6*c6^2+c5*c1^5*c6^2+4* c4^2*c2^2*c1^4*c6+4*c5*c4*c3*c2*c1^2*c6-2*c5^2*c1^6*c6+ c3^4*c1^4*c6+c4^2*c1^8*c6+6*c4*c3^2*c2*c1^4*c6-3*c5 *c3*c2^2*c1^4*c6+2*c5*c4*c2*c1^5*c6+2*c4^2*c3*c1^5*c6- c5*c3^2*c1^5*c6-2*c4*c3^2*c1^6*c6-4*c4^2*c2*c1^6*c6-2* c5*c3^3*c1^2*c6-2*c5^2*c3*c1^3*c6-2*c4*c3^3*c1^3*c6+ 2*c5^2*c2*c1^4*c6-c5^2*c4*c1^8+2*c3*c2^2*c1^3*c6^2-3*c4* c2*c1^4*c6^2-c3*c2*c1^5*c6^2-4*c4*c3^2*c2^2*c1^2*c6+ 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