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3

Hulkster

Aristoteles was right: There is only a potential infinity! If we assume that there is an actual infinity, i.e. a true set that contains all the natural numbers, then we create a never-ending list of non-practical questions that can't be answered - and you do not want that.

  • Member for 1 year, 4 months
  • 9 profile views
  • Last seen Apr 13 at 17:51

Communities (3)

  • Physics 476 476 22 silver badges1212 bronze badges
  • MathOverflow 101 101 33 bronze badges
  • Mathematics 1 1 99 silver badges2727 bronze badges

Top network posts

  • 28 What books should I get to self study beyond Calculus for someone about to start undergrad mathematics?
  • 13 The definition of Determinant in the spirit of algebra and geometry
  • 12 $\sum\limits_{i=1}^n \frac{x_i}{\sqrt[n]{x_i^n+(n^n-1)\prod \limits_{j=1}^nx_j}} \ge 1$, for all $x_i>0.$
  • 11 How to read a book in mathematics?
  • 10 Topological Open Mapping Theorem for mappings between different Euclidean dimensions?
  • 9 Feynman's path integral and energy discretization?
  • 8 Limit of the sequence $\lim_{n\rightarrow \infty}n\left ( 1-\sqrt{1-\frac{5}{n}} \right )$, strange result
  • View more network posts →

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  •  Peer Pressure
    Apr 11
  •  Editor
    Apr 11
  •  Autobiographer
    Dec 8 '19
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