Vasile's profile - activity

Hello,

I would try n(sqrt(2)) + x.

This results in x + 1.41421356237310

Another remark: a 'generator' object has no attribute 'cardinality'. So if I want to work with this, I am getting the error "'generator' object has no attribute 'cardinality'". This was another reason I wanted to work with sets.

Hello, thank you for the answer. The reason for using Set was, that I wanted to operate with Sage sets. I wanted to do some set theory operations like union or difference of two sets. I thought the members of an operation like A = Set(B.difference(C)) should be all the same type. Thank you. Vasile

Hello. In Sage is possible to create B = Set(Primes()). For B Sage says Set of all prime numbers: 2, 3, 5, 7, ... . So B is infinite. I try to create now a set C = Set([x^2 for x in QQ]). I am expecting to get something similar like above, but Sage does not get so far. After some 20 Minutes of waiting I broke down the action. Is possible to create an infinite Set with list comprehension? I know that lists should befinite but the notation used by list comprehension is very near on the mathematical way to describe a set like D = Set([x^2 for x in range(10)]) for example. Any help appreciated. Thank you and regards, Vasile

Thank you for the reply. vbk

Hello,

I am trying to do following: construct the set B that is the difference between QQ and the set of the prime numbers (note that B is a countable set). Within Sage, I tried the following

X = Set(QQ)
Y = Set(Primes())
B = Set(X.difference(Y))
B.cardinality()

then I press evaluate. I am expecting that the cardinality of B is +Infinity. But Sage does not bring any result.

I tried this also initializing B like

B = InfiniteEnumeratedSets(RR).

Could anybody please give me a hint what I am doing wrong?

Thank you very much and regards.

vbk