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A slight extension of Euler's Theorem on Homogeneous Functions
Published online by Cambridge University Press: 20 January 2009
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Euler's Theorem may be looked upon as the result of a certain operator acting on a special kind of function. This function may depend on any number of variables, but for convenience it is usual to consider three, viz., x, y, z. A function is homogeneous in x, y, z and of the nth degree if it can be put into the form
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- Copyright © Edinburgh Mathematical Society 1900
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