Exact(27)
Consider the following sum of triple integrals.
But what about the following sum: 1 − 1 + 1 − 1 + 1 − … .
We denote the following sum with SSX: SSX = ∑ t = 1 n y ( t ) 2, (19).
Convolution of finite signal and can be expressed as the following sum: (14).
Formally, we want to maximize the following sum: sum_{(x, y) in mathcal{T}} p y|x, theta).
Now we first consider the following sum operator equations: A x + B x = x, (2.1) A x + B x = λ x, λ > 0. (2.2).
Similar(33)
We consider the following sum-correlation metric: Γ ( b ) = ∑ u = 1 N u ∑ m ∈ C u Γ u, m ( b ).
We would like to find the jointly optimal beamforming vectors W i, V i, and F i such that the following sum-MSE is minimized: begin{array}rcl@ minlimits_{mathbf{W}_{i},mathbf{F}_{i}, mathbf{V}_{i}}~~mathbf{MSE}_{text{sum}}.
A graph G="(V,E) is weighted-k-antimagic if for each w:V→R, there is an injective function f E→{1,…,|E|+k} such that for each vertex u the following sums are all distinct: ∑v:uv∈Ef uv)+w u).
We compute the following sum
The following sums up the most common route into lecturing: A Levels.
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