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</pre><pre class="rust"><code><span class="doccomment">//! Linear algebra utils module.
//!
//! Contains support methods for linear algebra structs.
</span><span class="kw">use </span>std::cmp;
<span class="kw">use </span>libnum::Zero;
<span class="kw">use </span>std::ops::{Add, Mul, Sub, Div};
<span class="doccomment">/// Compute dot product of two slices.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![1.0, 2.0, 3.0, 4.0];
/// let b = vec![1.0, 2.0, 3.0, 4.0];
///
/// let c = utils::dot(&amp;a,&amp;b);
/// ```
</span><span class="kw">pub fn </span>dot&lt;T: Copy + Zero + Add&lt;T, Output = T&gt; + Mul&lt;T, Output = T&gt;&gt;(u: <span class="kw-2">&amp;</span>[T], v: <span class="kw-2">&amp;</span>[T]) -&gt; T {
<span class="kw">let </span>len = cmp::min(u.len(), v.len());
<span class="kw">let </span><span class="kw-2">mut </span>xs = <span class="kw-2">&amp;</span>u[..len];
<span class="kw">let </span><span class="kw-2">mut </span>ys = <span class="kw-2">&amp;</span>v[..len];
<span class="kw">let </span><span class="kw-2">mut </span>s = T::zero();
<span class="kw">let </span>(<span class="kw-2">mut </span>p0, <span class="kw-2">mut </span>p1, <span class="kw-2">mut </span>p2, <span class="kw-2">mut </span>p3, <span class="kw-2">mut </span>p4, <span class="kw-2">mut </span>p5, <span class="kw-2">mut </span>p6, <span class="kw-2">mut </span>p7) =
(T::zero(), T::zero(), T::zero(), T::zero(), T::zero(), T::zero(), T::zero(), T::zero());
<span class="kw">while </span>xs.len() &gt;= <span class="number">8 </span>{
p0 = p0 + xs[<span class="number">0</span>] * ys[<span class="number">0</span>];
p1 = p1 + xs[<span class="number">1</span>] * ys[<span class="number">1</span>];
p2 = p2 + xs[<span class="number">2</span>] * ys[<span class="number">2</span>];
p3 = p3 + xs[<span class="number">3</span>] * ys[<span class="number">3</span>];
p4 = p4 + xs[<span class="number">4</span>] * ys[<span class="number">4</span>];
p5 = p5 + xs[<span class="number">5</span>] * ys[<span class="number">5</span>];
p6 = p6 + xs[<span class="number">6</span>] * ys[<span class="number">6</span>];
p7 = p7 + xs[<span class="number">7</span>] * ys[<span class="number">7</span>];
xs = <span class="kw-2">&amp;</span>xs[<span class="number">8</span>..];
ys = <span class="kw-2">&amp;</span>ys[<span class="number">8</span>..];
}
s = s + p0 + p4;
s = s + p1 + p5;
s = s + p2 + p6;
s = s + p3 + p7;
<span class="kw">for </span>i <span class="kw">in </span><span class="number">0</span>..xs.len() {
s = s + xs[i] * ys[i];
}
s
}
<span class="doccomment">/// Unrolled sum
///
/// Computes the sum over the slice consuming it in the process.
///
/// Given graciously by bluss from ndarray!
</span><span class="kw">pub fn </span>unrolled_sum&lt;T&gt;(<span class="kw-2">mut </span>xs: <span class="kw-2">&amp;</span>[T]) -&gt; T
<span class="kw">where </span>T: Clone + Add&lt;Output = T&gt; + Zero
{
<span class="comment">// eightfold unrolled so that floating point can be vectorized
// (even with strict floating point accuracy semantics)
</span><span class="kw">let </span><span class="kw-2">mut </span>sum = T::zero();
<span class="kw">let </span>(<span class="kw-2">mut </span>p0, <span class="kw-2">mut </span>p1, <span class="kw-2">mut </span>p2, <span class="kw-2">mut </span>p3, <span class="kw-2">mut </span>p4, <span class="kw-2">mut </span>p5, <span class="kw-2">mut </span>p6, <span class="kw-2">mut </span>p7) =
(T::zero(), T::zero(), T::zero(), T::zero(), T::zero(), T::zero(), T::zero(), T::zero());
<span class="kw">while </span>xs.len() &gt;= <span class="number">8 </span>{
p0 = p0 + xs[<span class="number">0</span>].clone();
p1 = p1 + xs[<span class="number">1</span>].clone();
p2 = p2 + xs[<span class="number">2</span>].clone();
p3 = p3 + xs[<span class="number">3</span>].clone();
p4 = p4 + xs[<span class="number">4</span>].clone();
p5 = p5 + xs[<span class="number">5</span>].clone();
p6 = p6 + xs[<span class="number">6</span>].clone();
p7 = p7 + xs[<span class="number">7</span>].clone();
xs = <span class="kw-2">&amp;</span>xs[<span class="number">8</span>..];
}
sum = sum.clone() + (p0 + p4);
sum = sum.clone() + (p1 + p5);
sum = sum.clone() + (p2 + p6);
sum = sum.clone() + (p3 + p7);
<span class="kw">for </span>elt <span class="kw">in </span>xs {
sum = sum.clone() + elt.clone();
}
sum
}
<span class="doccomment">/// Vectorized binary operation applied to two slices.
/// The first argument should be a mutable slice which will
/// be modified in place to prevent new memory allocation.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
///
/// let mut a = vec![2.0; 10];
/// let b = vec![3.0; 10];
///
/// utils::in_place_vec_bin_op(&amp;mut a, &amp;b, |x, &amp;y| { *x = 1f64 + *x * y });
///
/// // Will print a vector of `7`s.
/// println!(&quot;{:?}&quot;, a);
/// ```
</span><span class="kw">pub fn </span>in_place_vec_bin_op&lt;F, T&gt;(<span class="kw-2">mut </span>u: <span class="kw-2">&amp;mut </span>[T], v: <span class="kw-2">&amp;</span>[T], <span class="kw-2">mut </span>f: F)
<span class="kw">where </span>F: FnMut(<span class="kw-2">&amp;mut </span>T, <span class="kw-2">&amp;</span>T),
T: Copy
{
<span class="macro">debug_assert_eq!</span>(u.len(), v.len());
<span class="kw">let </span>len = cmp::min(u.len(), v.len());
<span class="kw">let </span>ys = <span class="kw-2">&amp;</span>v[..len];
<span class="kw">let </span>xs = <span class="kw-2">&amp;mut </span>u[..len];
<span class="kw">for </span>i <span class="kw">in </span><span class="number">0</span>..len {
f(<span class="kw-2">&amp;mut </span>xs[i], <span class="kw-2">&amp;</span>ys[i])
}
}
<span class="doccomment">/// Vectorized binary operation applied to two slices.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
///
/// let mut a = vec![2.0; 10];
/// let b = vec![3.0; 10];
///
/// let c = utils::vec_bin_op(&amp;a, &amp;b, |x, y| { 1f64 + x * y });
///
/// // Will print a vector of `7`s.
/// println!(&quot;{:?}&quot;, a);
/// ```
</span><span class="kw">pub fn </span>vec_bin_op&lt;F, T&gt;(u: <span class="kw-2">&amp;</span>[T], v: <span class="kw-2">&amp;</span>[T], f: F) -&gt; Vec&lt;T&gt;
<span class="kw">where </span>F: Fn(T, T) -&gt; T,
T: Copy
{
<span class="macro">debug_assert_eq!</span>(u.len(), v.len());
<span class="kw">let </span>len = cmp::min(u.len(), v.len());
<span class="kw">let </span>xs = <span class="kw-2">&amp;</span>u[..len];
<span class="kw">let </span>ys = <span class="kw-2">&amp;</span>v[..len];
<span class="kw">let </span><span class="kw-2">mut </span>out_vec = Vec::with_capacity(len);
<span class="kw">unsafe </span>{
out_vec.set_len(len);
}
{
<span class="kw">let </span>out_slice = <span class="kw-2">&amp;mut </span>out_vec[..len];
<span class="kw">for </span>i <span class="kw">in </span><span class="number">0</span>..len {
out_slice[i] = f(xs[i], ys[i]);
}
}
out_vec
}
<span class="doccomment">/// Compute vector sum of two slices.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![1.0, 2.0, 3.0, 4.0];
/// let b = vec![1.0, 2.0, 3.0, 4.0];
///
/// let c = utils::vec_sum(&amp;a,&amp;b);
///
/// assert_eq!(c, vec![2.0, 4.0, 6.0, 8.0]);
/// ```
</span><span class="kw">pub fn </span>vec_sum&lt;T: Copy + Add&lt;T, Output = T&gt;&gt;(u: <span class="kw-2">&amp;</span>[T], v: <span class="kw-2">&amp;</span>[T]) -&gt; Vec&lt;T&gt; {
vec_bin_op(u, v, |x, y| x + y)
}
<span class="doccomment">/// Compute vector difference two slices.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![1.0, 2.0, 3.0, 4.0];
/// let b = vec![1.0, 2.0, 3.0, 4.0];
///
/// let c = utils::vec_sub(&amp;a,&amp;b);
///
/// assert_eq!(c, vec![0.0; 4]);
/// ```
</span><span class="kw">pub fn </span>vec_sub&lt;T: Copy + Sub&lt;T, Output = T&gt;&gt;(u: <span class="kw-2">&amp;</span>[T], v: <span class="kw-2">&amp;</span>[T]) -&gt; Vec&lt;T&gt; {
vec_bin_op(u, v, |x, y| x - y)
}
<span class="doccomment">/// Computes elementwise multiplication.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![1.0, 2.0, 3.0, 4.0];
/// let b = vec![1.0, 2.0, 3.0, 4.0];
///
/// let c = utils::ele_mul(&amp;a,&amp;b);
///
/// assert_eq!(c, vec![1.0, 4.0, 9.0, 16.0]);
/// ```
</span><span class="kw">pub fn </span>ele_mul&lt;T: Copy + Mul&lt;T, Output = T&gt;&gt;(u: <span class="kw-2">&amp;</span>[T], v: <span class="kw-2">&amp;</span>[T]) -&gt; Vec&lt;T&gt; {
vec_bin_op(u, v, |x, y| x * y)
}
<span class="doccomment">/// Computes elementwise division.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![1.0, 2.0, 3.0, 4.0];
/// let b = vec![1.0, 2.0, 3.0, 4.0];
///
/// let c = utils::ele_div(&amp;a,&amp;b);
///
/// assert_eq!(c, vec![1.0; 4]);
/// ```
</span><span class="kw">pub fn </span>ele_div&lt;T: Copy + Div&lt;T, Output = T&gt;&gt;(u: <span class="kw-2">&amp;</span>[T], v: <span class="kw-2">&amp;</span>[T]) -&gt; Vec&lt;T&gt; {
vec_bin_op(u, v, |x, y| x / y)
}
<span class="doccomment">/// Find argmax of slice.
///
/// Returns index of first occuring maximum.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![1.0, 2.0, 3.0, 4.0];
///
/// let c = utils::argmax(&amp;a);
/// assert_eq!(c.0, 3);
/// assert_eq!(c.1, 4.0);
/// ```
</span><span class="kw">pub fn </span>argmax&lt;T&gt;(u: <span class="kw-2">&amp;</span>[T]) -&gt; (usize, T)
<span class="kw">where </span>T: Copy + PartialOrd
{
<span class="macro">assert!</span>(u.len() != <span class="number">0</span>);
<span class="kw">let </span><span class="kw-2">mut </span>max_index = <span class="number">0</span>;
<span class="kw">let </span><span class="kw-2">mut </span>max = u[max_index];
<span class="kw">for </span>(i, v) <span class="kw">in </span>u.iter().enumerate().skip(<span class="number">1</span>) {
<span class="kw">if </span>max &lt; <span class="kw-2">*</span>v {
max_index = i;
max = <span class="kw-2">*</span>v;
}
}
(max_index, max)
}
<span class="doccomment">/// Find argmin of slice.
///
/// Returns index of first occuring minimum.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![5.0, 2.0, 3.0, 4.0];
///
/// let c = utils::argmin(&amp;a);
/// assert_eq!(c.0, 1);
/// assert_eq!(c.1, 2.0);
/// ```
</span><span class="kw">pub fn </span>argmin&lt;T&gt;(u: <span class="kw-2">&amp;</span>[T]) -&gt; (usize, T)
<span class="kw">where </span>T: Copy + PartialOrd
{
<span class="macro">assert!</span>(u.len() != <span class="number">0</span>);
<span class="kw">let </span><span class="kw-2">mut </span>min_index = <span class="number">0</span>;
<span class="kw">let </span><span class="kw-2">mut </span>min = u[min_index];
<span class="kw">for </span>(i, v) <span class="kw">in </span>u.iter().enumerate().skip(<span class="number">1</span>) {
<span class="kw">if </span>min &gt; <span class="kw-2">*</span>v {
min_index = i;
min = <span class="kw-2">*</span>v;
}
}
(min_index, min)
}
<span class="doccomment">/// Find index of value in slice.
///
/// Returns index of first occuring value.
///
/// # Examples
///
/// ```
/// use rulinalg::utils;
/// let a = vec![1.0, 2.0, 3.0, 4.0];
///
/// let c = utils::find(&amp;a, 3.0);
/// assert_eq!(c, 2);
/// ```
</span><span class="kw">pub fn </span>find&lt;T&gt;(p: <span class="kw-2">&amp;</span>[T], u: T) -&gt; usize
<span class="kw">where </span>T: PartialOrd
{
<span class="kw">for </span>(i, v) <span class="kw">in </span>p.iter().enumerate() {
<span class="kw">if </span><span class="kw-2">*</span>v == u {
<span class="kw">return </span>i;
}
}
<span class="macro">panic!</span>(<span class="string">&quot;Value not found.&quot;</span>)
}
</code></pre></div>
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