File:HomogeneousDiscontinuousFunction.gif
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current | 18:00, 16 February 2011 | ![]() | 360 × 289 (7 KB) | Sbyrnes321 | {{Information |Description ={{en|1=An example that shows that a homogeneous function does not have to be continuous. This is the function f defined by f(x,y)=x if xy>0 or f(x,y)=0 otherwise. It is homogeneous of order 1, i.e. f(a*x,a*y)=a*f(x,y). It is |
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