Let $\kappa$ be an infinite cardinal and let $B$ be the random forcing for adding $\kappa-$many random reals.

Question: What are the elements of $B$. More precisely given a condition $p \in B$, what are the domain and the range of $p$, if there are any?. What does it mean "a coordinate of $p$"?.

Let $\kappa$ be an infinite cardinal and let $B$ be the random forcing for adding $\kappa$-many random reals.

Question: What are the elements of $B$. More precisely given a condition $p \in B$, what are the domain and the range of $p$, if there are any?. What does it mean "a coordinate of $p$"?.

Let $\kappa$ be an infinite cardinal and let $B$ be the random forcing for adding $\kappa-$many random reals.

what are the elements of $B$.More precisely given a condition $p \in B$, what are the domain and the range of $p$, if there are any?. What does it mean "a coordinate of $p$"?.

Let $\kappa$ be an infinite cardinal and let $B$ be the random forcing for adding $\kappa-$many random reals.

Question: What are the elements of $B$. More precisely given a condition $p \in B$, what are the domain and the range of $p$, if there are any?. What does it mean "a coordinate of $p$"?.