The nth row of this arrangement gives the binomial coefficients of a polynomial expansion of the nth power.
Plotting the values of latter rows of this arrangement with a bar graph approximates a normal distribution. Adding the shallow diagonals of this arrangement yields the Fibonacci Sequence and coloring the odd numbers in this arrangement produces a Sierpinski Triangle. The nth row of this arrangement gives the binomial coefficients of a polynomial expansion of the nth power. For 10 points, name this figure in which every number is the sum of the two numbers directly above, named after a French mathematician.
Plotting the values of latter rows of this arrangement with a bar graph approximates a normal distribution.
{Pascal's} Triangle