Ritt-Wu-0.1.0.0
Polynomial.Terms
data Term k ord Source #
Constraint synonym for rings that can be used as polynomial coefficient.
Constructors
Defined in Polynomial.Terms
Methods
(.*) :: Integer -> Term k ord -> Term k ord #
(.*) :: Natural -> Term k ord -> Term k ord #
(*.) :: Term k ord -> Integer -> Term k ord #
(*.) :: Term k ord -> Natural -> Term k ord #
(==) :: Term k ord -> Term k ord -> Bool #
(/=) :: Term k ord -> Term k ord -> Bool #
compare :: Term k Revlex -> Term k Revlex -> Ordering #
(<) :: Term k Revlex -> Term k Revlex -> Bool #
(<=) :: Term k Revlex -> Term k Revlex -> Bool #
(>) :: Term k Revlex -> Term k Revlex -> Bool #
(>=) :: Term k Revlex -> Term k Revlex -> Bool #
max :: Term k Revlex -> Term k Revlex -> Term k Revlex #
min :: Term k Revlex -> Term k Revlex -> Term k Revlex #
showsPrec :: Int -> Term k ord -> ShowS #
show :: Term k ord -> String #
showList :: [Term k ord] -> ShowS #
Associated Types
type Rep (Term k ord) :: Type -> Type #
from :: Term k ord -> Rep (Term k ord) x #
to :: Rep (Term k ord) x -> Term k ord #
rnf :: Term k ord -> () #
recip :: Term k ord -> Term k ord #
(/) :: Term k ord -> Term k ord -> Term k ord #
(\\) :: Term k ord -> Term k ord -> Term k ord #
(^) :: Integral n => Term k ord -> n -> Term k ord #
one :: Term k ord #
pow :: Term k ord -> Natural -> Term k ord #
productWith :: Foldable f => (a -> Term k ord) -> f a -> Term k ord #
(-) :: Term k ord -> Term k ord -> Term k ord #
negate :: Term k ord -> Term k ord #
subtract :: Term k ord -> Term k ord -> Term k ord #
times :: Integral n => n -> Term k ord -> Term k ord #
(*) :: Term k ord -> Term k ord -> Term k ord #
pow1p :: Term k ord -> Natural -> Term k ord #
productWith1 :: Foldable1 f => (a -> Term k ord) -> f a -> Term k ord #
zero :: Term k ord #
sinnum :: Natural -> Term k ord -> Term k ord #
sumWith :: Foldable f => (a -> Term k ord) -> f a -> Term k ord #
(+) :: Term k ord -> Term k ord -> Term k ord #
sinnum1p :: Natural -> Term k ord -> Term k ord #
sumWith1 :: Foldable1 f => (a -> Term k ord) -> f a -> Term k ord #