Galileo's paradox (Q2915190)

From Wikidata
Jump to navigation Jump to search
not all numbers are squares, so all the numbers, including both squares and non-squares, must be more numerous than just the squares; yet, for every number there is exactly one square, so there cannot be more of one than of the other
edit
Language Label Description Also known as
English
Galileo's paradox
not all numbers are squares, so all the numbers, including both squares and non-squares, must be more numerous than just the squares; yet, for every number there is exactly one square, so there cannot be more of one than of the other

    Statements

    Identifiers

     
    edit
      edit
        edit
          edit
            edit
              edit
                edit
                  edit