Content deleted Content added
→Covariants of many cubics or quartics: minor correction |
m →Covariants of a binary quadric: Changed invariant from b^2-ac to b^2-4ac Tag: Reverted |
||
Line 50:
===Covariants of a binary quadric===
The algebra of invariants of the quadratic form ''ax''<sup>2</sup> + 2''bxy'' + ''cy''<sup>2</sup> is a polynomial algebra in 1 variable generated by the discriminant ''b''<sup>2</sup> − 4''ac'' of degree 2. The algebra of covariants is a polynomial algebra in 2 variables generated by the discriminant together with the form ''f'' itself (of degree 1 and order 2). {{harv|Schur|1968|loc=II.8}} {{harv|Hilbert|1993|loc=XVI, XX}}
===Covariants of a binary cubic===
|