Post History
#3: Post edited
- I understand that in Math, there is a common separation between _discrete_ and _continuous_.
- * I understand that in Math we could say that _discrete is anything (any set?) which is principally countable_;<br>
I therefore assume that in Math, "continuous" would be the opposite of discrete, hence _anything (any set?) which is principally noncountable_, but I am not sure.- What is "continuous" in Math?
- I understand that in Math, there is a common separation between _discrete_ and _continuous_.
- * I understand that in Math we could say that _discrete is anything (any set?) which is principally countable_;<br>
- I therefore assume that in Math, "continuous" would be the opposite of discrete, hence _anything (any set?) which is principally noncountable_, but it might be wrong.
- What is "continuous" in Math?
#2: Post edited
- I understand that in Math, there is a common separation between _discrete_ and _continuous_.
* I understand that in Math we could say that _discrete is anything (any set?) which is principally countable_ (doesn't have the [Cardinality of the continuum](https://en.wikipedia.org/wiki/Cardinality_of_the_continuum) property);<br>I therefore assume that in Math, "continuous" would be the opposite of discrete, hence _anything (any set?) which is principally noncountable_ (does have the Cardinality of the continuum property), but I am not sure.**What is "continuous" in Math?**
- I understand that in Math, there is a common separation between _discrete_ and _continuous_.
- * I understand that in Math we could say that _discrete is anything (any set?) which is principally countable_;<br>
- I therefore assume that in Math, "continuous" would be the opposite of discrete, hence _anything (any set?) which is principally noncountable_, but I am not sure.
- What is "continuous" in Math?
#1: Initial revision
What is "continuous" in Math?
I understand that in Math, there is a common separation between _discrete_ and _continuous_. * I understand that in Math we could say that _discrete is anything (any set?) which is principally countable_ (doesn't have the [Cardinality of the continuum](https://en.wikipedia.org/wiki/Cardinality_of_the_continuum) property);<br> I therefore assume that in Math, "continuous" would be the opposite of discrete, hence _anything (any set?) which is principally noncountable_ (does have the Cardinality of the continuum property), but I am not sure. **What is "continuous" in Math?**