The set of places of K and the group of divisors of K respectively.
The place corresponding to prime ideal I.
A sequence of tuples of places and multiplicities. When finite prime p is given, the places and multiplicities correspond to the decomposition of p in the maximal order of K. When the infinite prime is given, a sequence of all infinite places is returned.
The divisor 1 * pl.
The divisor which is the linear combination of the places corresponding to the factorization of I and the exponents of that factorization.
Divisors and places can be added, negated, subtracted and multiplied and divided by integers.
The valuation of the element a of a number field or order at the place p.
The support of the divisor D as a sequence of places and a sequence of the corresponding exponents.[Next][Prev] [Right] [Left] [Up] [Index] [Root]