Add new comment


A question my geometry teacher could not answer - If two points determine distance, and two points on a line can always be divided by another point, then are there an infinite number of points within a finite space? Assuming/expecting that a 'point' inhabits some measurable amount of space, how can an infinite number of points exist within a finite space?

Filtered HTML

  • Web page addresses and email addresses turn into links automatically.
  • Allowed HTML tags: <a href hreflang> <em> <strong> <cite> <code> <ul type> <ol start type> <li> <dl> <dt> <dd>
  • Lines and paragraphs break automatically.