There are more Traingular Numbers than Square Numbers @DrJamesTanton
There are more Traingular Numbers than Square Numbers  @DrJamesTanton
Uploaded November 2011 | Updated September 2026, 3 weeks ago
There are certainly infinitely many square numbers (1,4,9,16, ..) and infinitely many triangular numbers (1,3,6,10,15, ...) but in a very real sense one can say that there are sqrt(2) more triangular numbers than square number
There are more Traingular Numbers than Square NumbersDivisibility by 11 (TANTON Mathematics)Q5L1Q1L3Hyperbolic Sine and Hyperbolic Cosine (Tanton Mathematics)Squangular Numbers (TANTON Mathematics)Dots and Dashes (TANTON Mathematics)Q7OverviewQ4L5Fibonacci Surprises_Part 2 via PowerPoint (Tanton Mathematics)The Equation of a Line (TANTON Mathematics)Dr. Ts Five Math Genius Principles : PART II (TANTON Mathematics)
DrJamesTanton |

There are more Traingular Numbers than Square Numbers

SHARE TO X SHARE TO REDDIT SHARE TO FACEBOOK WALLPAPER