a geometric arrangement of the binomial coefficients in a triangle

A Pascal's triangle is a geometric arrangement of the binomial coefficients in a triangle.

a triangular array of numbers where each number is the sum of the two numbers above the two numbers

The Pascal triangle is a triangular array of numbers where each number is the sum of the two numbers above the two numbers .

a triangle formed by rows of numbers

Pascal’s triangle is a triangle formed by rows of numbers.

a neat triangle formed by binomial coefficients

Pascal’s triangle is a neat triangle formed by binomial coefficients.

an arrangement of numbers in a triangular array such that the numbers at the end of each row are 1 and the remaining numbers are the sum of the nearest two numbers in the above row

A pascal's triangle is an arrangement of numbers in a triangular array such that the numbers at the end of each row are 1 and the remaining numbers are the sum of the nearest two numbers in the above row.

Pascal's triangle , which is a triangular array of numbers in which those at the ends of the rows are 1 and each of the other numbers is the sum of the nearest two numbers in the row just above the nearest two numbers (the apex, 1, being at the top).

Pascal's triangle Take Pascal's triangle, which is a triangular array of numbers in which those at the ends of the rows are 1 and each of the other numbers is the sum of the nearest two numbers in the row just above the nearest two numbers (the apex, 1, being at the top).

an infinite, equilateral triangle composed of numbers

Pascal's triangle is an infinite, equilateral triangle composed of numbers.

a pattern of numbers which can be used to work out values of the binomial coefficients nCr

Pascal’s triangle is a pattern of numbers which can be used to work out values of the binomial coefficients nCr as the following tutorial explains.

the coefficients which arise in binomial expansions

Pascal’s triangle determines the coefficients which arise in binomial expansions.

a triangular array of numbers named after the French mathematician Blaise Pascal, who studied who's properties in the 17th century

The form my story takes is inspired firstly by Pascal's Triangle: Pascal's Triangle is a triangular array of numbers named after the French mathematician Blaise Pascal, who studied who's properties in the 17th century.

a triangular pattern of numbers devised in 1653 by the French mathematician, physicist, and philosopher Blaise Pascal

Pascal's triangle is a triangular pattern of numbers devised in 1653 by the French mathematician, physicist, and philosopher Blaise Pascal (June 19, 1623 - Aug. 19, 1662).