Calculates the defining Functionals for the ideal "theIdeal" and returns them in "l". The ideal has to be zero-dimensional and reduced and has to be a real subset of the polynomial ring. In any case it has to be zero-dimensional and minimal (check this via fglmIdealcheck). Any minimal but not reduced ideal is detected. In this case it returns FglmNotReduced. If the base domain is Q, the leading co
| 670 | // returns TRUE if the result is valid, FALSE if theIdeal |
| 671 | // is not reduced. |
| 672 | static BOOLEAN |
| 673 | CalculateFunctionals( const ideal & theIdeal, idealFunctionals & l ) |
| 674 | { |
| 675 | fglmSdata data( theIdeal ); |
| 676 | internalCalculateFunctionals( theIdeal, l, data ); |
| 677 | return ( data.state() ); |
| 678 | } |
| 679 | |
| 680 | static BOOLEAN |
| 681 | CalculateFunctionals( const ideal & theIdeal, idealFunctionals & l, |
no test coverage detected