A triangular array of numbers in which those at the ends of the rows are 1 and each of the others is the sum of the nearest two numbers in the row above (the apex, 1, being at the top).
- Since Pascal's triangle can be generated by a simple geometric procedure, this method shows that there is geometric structure beneath questions of probability.
- Of course this table is none other than Pascal's triangle for finding the binomial coefficients despite being viewed from a different angle from the way we build it up today.
- One of these is Pascal's triangle which gives the coefficients needed to expand sums of unknowns up to the eighth power.
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Syllabification: Pas·cal's tri·an·gle
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