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# Scalar Field - March Rosetta - In Randomness There Are Numbers (File, MP3)

A scalar field is a field in which all points have a scalar value (having only magnitude). This is different from a vector field, where points have a vector value (having both magnitude and direction). Examples include temperature, pressure, humidity, and topographical maps. More formally, a mapping f such that $\\mathbf{f}: \\mathbb{R}^n \\rarr \\mathbb{R}$ This multivariable calculus.