Pascals triangle
Wall Art and Photo Gifts from Science Photo Library
Pascals triangle
Pascals triangle. The property of this triangle is that each number is the sum of the two numbers directly above it. This triangular construct was known to earlier mathematicians in a slightly different form, but it was most thoroughly investigated by the French mathematician Blaise Pascal (1623-1662), who showed that it could be used to determine the coefficients of a binomial series
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Media ID 9198705
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Addition Additive Arrangement Chart Diagram Geometric Geometry Mathematical Mathematics Maths Number Numerical Pattern Patterns Rows Sequence Table Triangle Triangular Blaise Pascal Cutouts Sums
EDITORS COMMENTS
This print showcases Pascal's Triangle, a remarkable mathematical construct that has fascinated scholars for centuries. The triangle is composed of rows of numbers arranged in a triangular pattern against a pristine white background. Each number within the triangle is derived from the sum of the two numbers directly above it, creating an intriguing numerical sequence. Pascal's Triangle has its roots in ancient mathematics but was extensively studied by the brilliant French mathematician Blaise Pascal (1623-1662). His investigations revealed that this geometric arrangement could be employed to determine coefficients in a binomial series, adding another layer of significance to this already mesmerizing pattern. The vibrant colors used in this print enhance the visual appeal and highlight the intricate nature of this mathematical masterpiece. It serves as a reminder that even within seemingly simple patterns lie complex relationships waiting to be unraveled. Whether you are captivated by geometry or have an affinity for numerical sequences, this print offers both aesthetic beauty and intellectual stimulation. Its precise cutouts and incremental increments invite contemplation on how addition can create such elegant patterns. Science Photo Library brings us yet another thought-provoking image that transcends commercial use, allowing us to appreciate the wonders of mathematics and explore its infinite possibilities.
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