 Properties of the Taylor Series
 'Two object convex hull' and related operations
 Solving recurrence by generating function
 Law of total expectation derivation
 0 order Logic Construction Sequence
 Can a sequence of elementary operations give a particular closed form for a sequence?
 Simple exponential distribution
 Quotient group of $(\mathbb{Z}/n\mathbb{Z})^* / \{1,1\}$?
 Absolute convergence of f(nt) when f is integrable
 Independent and Identically Distributed RVs
 Poisson distribution function or not
 Finding the Maximum Likelihood Estimates for Normal Distribution
 Basic but illuminating examples of statistical modeling
 Linearalgebra first course problem about orthogonal matrices
 How many different tournament orderings are there?
 Using the sequential definition of a limit to show $\lim_{x\to 0} \frac{x^2}{x} = 0.$
 How to determine the number of edges in this graph?
 Proving the set of distances is connected
 Gaussian RV issue
 Big O and Order of growth
How to color elements within Graphics[Table[]] independently?
I've used a Table[] to generate multiple rounded squares, with Rectangle[{m, n}, RoundingRadius > .35]. So far, I've been able to color all the squares with the same color, for instance, with LightBlue:
Graphics[{EdgeForm[Black],
Table[{LightBlue, Rectangle[{m, n}, RoundingRadius > .35]}, {m,
5}, {n, 5}]}, Frame > True]
Or generate random colors for each square, for instance, with Hue[RandomReal[]]:
Graphics[{EdgeForm[Black],
Table[{Hue[RandomReal[]],
Rectangle[{m, n}, RoundingRadius > .35]}, {m, 5}, {n, 5}]},
Frame > True]
But, generally, I'd like to control the color of each of the squares independently, because I already have a vector of Hue[#] colors that I want to use. For instance, I'd like to use this 25 colors in correspondence to each of the (m,n) squares in the grid:
m=5;
n=5;
Split@Hue[#] & /@ Range[1/(m*n), 1, 1/(m*n)]
I've tried to do something like the following, but it doesn't seem right:
Graphics[{EdgeForm[Black],
Tab

Starting with slightly modified color code:
m = 5;
n = 5;
colors = Hue /@ Range[1/(m*n), 1, 1/(m*n)];
rectangles = Table[Rectangle[{m, n}, RoundingRadius > .35], {m, 5}, {n, 5}];
We may use either of these, among others of course:
Graphics[{EdgeForm[Black], {colors, Flatten@rectangles}\[Transpose]}, Frame > True]
Graphics[{EdgeForm[Black], Riffle[colors, Flatten@rectangles]}, Frame > True]
Reference Transpose and Riffle.
Also possible:
i = 1;
Graphics[{EdgeForm[Black],
Table[{colors[[i++]], Rectangle[{m, n}, RoundingRadius > .35]}, {m, 5}, {n, 5}]},
Frame > True]
20180218 21:06:17