Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity. As @Rex Kerr noted in a comment, Level 1 happens to be interesting in the present example.
a=(G u^2 (6 p (2 h+p)-8 (h+p) u+3 u^2))/(12 h^2);
b=(G (3 h+3 p-2 u) u^2)/(3 h^2);
Intersection[Level[a,1],Level[b,1]]
Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity.
a=(G u^2 (6 p (2 h+p)-8 (h+p) u+3 u^2))/(12 h^2);
b=(G (3 h+3 p-2 u) u^2)/(3 h^2);
Intersection[Level[a,1],Level[b,1]]
Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity. As @Rex Kerr noted in a comment, Level 1 happens to be interesting in the present example.
a=(G u^2 (6 p (2 h+p)-8 (h+p) u+3 u^2))/(12 h^2);
b=(G (3 h+3 p-2 u) u^2)/(3 h^2);
Intersection[Level[a,1],Level[b,1]]
Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity.
a = a=(G u^2 (6 p (2 h + ph+p) - 8 (h + ph+p) u + 3u+3 u^2))/(12 h^2);
b = b=(G (3 h + 3h+3 p - 2 u) u^2)/(3 h^2);
c = Level[aIntersection[Level[a, {01], Infinity}]
d = Level[b, {0, Infinity}]1]]
Intersection[c, d]
{-2, 2, 3, G, 1/h^2, h, p, u, u^2}
Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity.
a = (G u^2 (6 p (2 h + p) - 8 (h + p) u + 3 u^2))/(12 h^2);
b = (G (3 h + 3 p - 2 u) u^2)/(3 h^2);
c = Level[a, {0, Infinity}]
d = Level[b, {0, Infinity}]
Intersection[c, d]
{-2, 2, 3, G, 1/h^2, h, p, u, u^2}
Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity.
a=(G u^2 (6 p (2 h+p)-8 (h+p) u+3 u^2))/(12 h^2);
b=(G (3 h+3 p-2 u) u^2)/(3 h^2);
Intersection[Level[a,1],Level[b,1]]
Level may provide a means of getting started. Level Level breaks down your polynomials into their constituent parts, with various "levels" of complexity.
a = (G u^2 (6 p (2 h + p) - 8 (h + p) u + 3 u^2))/(12 h^2);
b = (G (3 h + 3 p - 2 u) u^2)/(3 h^2);
c = Level[a, {0, Infinity}]
d = Level[b, {0, Infinity}]
Intersection[c, d]
Intersection[%Intersection[c, %%]d]
{-2, 2, 3, G, 1/h^2, h, p, u, u^2}
Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity.
a = (G u^2 (6 p (2 h + p) - 8 (h + p) u + 3 u^2))/(12 h^2);
b = (G (3 h + 3 p - 2 u) u^2)/(3 h^2);
c = Level[a, {0, Infinity}]
d = Level[b, {0, Infinity}]
Intersection[c, d]
Intersection[%, %%]
{-2, 2, 3, G, 1/h^2, h, p, u, u^2}
Level may provide a means of getting started. Level breaks down your polynomials into their constituent parts, with various "levels" of complexity.
a = (G u^2 (6 p (2 h + p) - 8 (h + p) u + 3 u^2))/(12 h^2);
b = (G (3 h + 3 p - 2 u) u^2)/(3 h^2);
c = Level[a, {0, Infinity}]
d = Level[b, {0, Infinity}]
Intersection[c, d]
{-2, 2, 3, G, 1/h^2, h, p, u, u^2}