The idea that some infinities are bigger or smaller than other infinities is the sort of thing that gives people headaches.
@Surasanji Quantum Anything and String Theory is what drives me over the edge, into a lost stare state. 
@design_RG
Was thinking about taking Quantum Physics lesson from YT after the semester. The subject always seemed baffling.
@Surasanji
@shibaprasad @design_RG Well, this is a math thing. I'm not sure how/if it would apply to Quantum Physics.
@Surasanji
Yeah I know. @design_RG said about Quantum so I said that.
My bad, took thread on a tangent. Sorry. 😏
Now back on the Math side, is it a fact, what you mentioned? Are there bigger and smaller infinities?
@design_RG @Surasanji Yeah there is. Actually for most cases, infinity is a concept which denotes a high value. Not a particular number. I can give a small example:
Suppose in a Graph you have two sqaures formed with x=0, y=0. In them the length of one is 5*5 and another is 10*10.
Now for 5*5, you can have infinite numbers of points inside the, Similarly for 10*10 you have that. But as you can imagine the number for 10*10 will be much larger than 5*5. And both are infinite!
@design_RG @Surasanji inside the square*
@shibaprasad @Surasanji Physically, I can graps the concept, the 10 x 10 square has four times the area of the 5 x 5 one.
But really? until now I have thought that the number of points is infinite in both cases, and wouldn't be quantifiable as in, one has more than the other.
