A notable theorem of Urysohn identifies topological spaces in which this quantity can be measured.
Two ways of measuring this quantity are Lipschitz equivalent if they are bounded between constant multiples of each other. A notable theorem of Urysohn identifies topological spaces in which this quantity can be measured. One way to measure this quantity is the norm of the difference between two elements. This quantity can be measured by functions that are symmetric, positive-definite, and satisfy the triangle inequality. One of those functions that measures this quantity outputs zero if the two input points are equal and outputs one otherwise, and is called the discrete metric. For 10 points, identify this quantity whose Euclidean form can be computed as the square root of the sum of the squares of coordinate differences according to a namesake formula.
Two ways of measuring this quantity are Lipschitz equivalent if they are bounded between constant multiples of each other.
distance [prompt on length] &lt;Thompson&gt;