Takich wzorów jest nieskończenie wiele, policzę jeszcze jeden przykład.
2a+2=a^{3}-a^{3}/a^{2}
4a+6=a^{4}-a^{3}/a^{2}
6a+6=a^{5}-a^{3}/a^{2}
8a+8=a^{6}-a^{3}/a^{2}
W_{1}+W_{2}x+W_{3}x^{2}+W_{m}x^{2]+W_{m+1}x^{3}+...+W_{m+k}x^{n}/W_{1}+W_{2}y+W_{m}y^{2]+W_{4}y^{m+1}+...+W_{m+k}y^{n}=
W_{1}+W_{2}x+W_{3}x^{2}+W_{m}(2x+2+x^{3}/x^{2})+W_{m+1}(4x+4+x^{3}/x^{2})+W_{m+2}(6x+6+x^{3}/x^{2})+....+W_{m+k}(2kx+2k+x^{3}/x^{2})/
W_{1}+W_{2}y+W_{3}y^{2}+W_{m}(2y+2+y^{3}/y^{2})+W_{m+1}(4y+4+y^{3}/y^{2})+W_{m+2}(6y+6+y^{3}/y^{2})+....+W_{m+k}(2ky+2k+y^{3}/y^{2})
W_{1}+W_{2}x+W_{3}x^{2}+W_{m}x^{2]+W_{m+1}x^{3}+...+W_{m+k}x^{n}/W_{1}+W_{2}y+W_{m}y^{2]+W_{4}y^{m+1}+...+W_{m+k}y^{n}=
W_{1}+W_{2}x+W_{3}x^{2}+(n/2)(1+n)(2x+2)+x^{3}/x^{2})*W_{m}/
W_{1}+W_{2}y+W_{3}x^{2}+((n-1/2)(1+n-1)+1)(2x+2)+x^{3}/x^{2})*W_{m}