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//! `FeaturePairGraph` — undirected graph over named features (genes,
//! peaks, etc.) loaded from a two-column edge list (e.g. BioGRID, STRING,
//! peak-coaccessibility).
//!
//! Name resolution piggy-backs on [`crate::matrix::membership::GeneIndexResolver`]
//! (exact → delimiter → optional prefix). The result holds canonical
//! undirected edges (`u < v`), de-duplicated and sorted, ready for
//! downstream graph algorithms (Leiden, SGC propagation, link community).
//!
//! Every operation that needs row-neighbor access builds a directed CSR
//! once and runs the inner kernel via rayon. The shared
//! [`FeaturePairGraph::shared_neighbor_counts`] kernel drives SNN
//! augmentation, shared-neighbor QC pruning, and hub-degree capping.
use crate::matrix::common_io::read_lines_of_words_delim;
use crate::matrix::graph::AdjListGraph;
use crate::matrix::membership::{detect_delimiter, GeneIndexResolver};
use crate::matrix::parquet::{parquet_add_bytearray, parquet_add_string_column, ParquetWriter};
use log::info;
use parquet::basic::Type as ParquetType;
use rayon::prelude::*;
use rustc_hash::{FxHashMap, FxHashSet as HashSet};
pub struct FeaturePairGraph {
pub feature_names: Vec<Box<str>>,
pub n_features: usize,
pub feature_edges: Vec<(usize, usize)>,
}
//////////////////////////////////////////////////////////////////////
// Internal directed-CSR adjacency — built on demand, never stored. //
//////////////////////////////////////////////////////////////////////
struct AdjCsr {
/// `[n_features + 1]` offsets into `col_idx`.
row_ptr: Vec<usize>,
/// `[2 · E]` directed neighbors, each row sorted ascending.
col_idx: Vec<u32>,
}
impl AdjCsr {
#[inline]
fn row(&self, u: usize) -> &[u32] {
&self.col_idx[self.row_ptr[u]..self.row_ptr[u + 1]]
}
}
/// Sorted-merge intersection count for two ascending-sorted slices.
/// Used by every shared-neighbor / SNN kernel.
#[inline]
fn intersect_count(a: &[u32], b: &[u32]) -> usize {
let (a, b) = if a.len() <= b.len() { (a, b) } else { (b, a) };
let mut i = 0usize;
let mut j = 0usize;
let mut count = 0usize;
while i < a.len() && j < b.len() {
match a[i].cmp(&b[j]) {
std::cmp::Ordering::Less => i += 1,
std::cmp::Ordering::Greater => j += 1,
std::cmp::Ordering::Equal => {
count += 1;
i += 1;
j += 1;
}
}
}
count
}
//////////////////
// Construction //
//////////////////
impl FeaturePairGraph {
/// Build a feature-pair graph from an external two-column edge list.
///
/// Names are matched against `feature_names` via
/// `GeneIndexResolver` (exact → delimiter-stripped → optional prefix).
/// Self-loops, duplicates, and edges referencing unknown names are
/// dropped silently. The resulting `feature_edges` are canonical
/// (`u < v`), unique, and sorted.
pub fn from_edge_list(
file_path: &str,
feature_names: Vec<Box<str>>,
allow_prefix: bool,
delimiter: Option<char>,
) -> anyhow::Result<Self> {
Self::from_edge_list_canon(file_path, feature_names, allow_prefix, delimiter, &|s| {
s.into()
})
}
/// Like [`Self::from_edge_list`] but canonicalizes both the feature
/// axis names and each edge endpoint through `canon` before matching.
/// Lets callers reuse a domain canonicalizer (e.g. `FeatureNameKind`
/// that normalizes gene symbols *and* `chrX:start-end` loci) so an
/// edge file with raw names resolves against a canonicalized axis.
/// The stored `feature_names` remain the originals.
pub fn from_edge_list_canon(
file_path: &str,
feature_names: Vec<Box<str>>,
allow_prefix: bool,
delimiter: Option<char>,
canon: &dyn Fn(&str) -> Box<str>,
) -> anyhow::Result<Self> {
let n_features = feature_names.len();
// Resolver keyed on canonicalized names; index i still maps to
// feature_names[i] because canonicalization preserves order.
let canon_names: Vec<Box<str>> = feature_names.iter().map(|n| canon(n)).collect();
let resolver = GeneIndexResolver::build(&canon_names, delimiter, allow_prefix);
let file_delim = detect_delimiter(file_path);
let read_out = read_lines_of_words_delim(file_path, file_delim, -1)?;
let mut edge_set: HashSet<(usize, usize)> = Default::default();
let mut n_matched = 0usize;
let mut n_skipped = 0usize;
for line in &read_out.lines {
if line.len() < 2 {
continue;
}
let idx1 = resolver.resolve(&canon(&line[0]));
let idx2 = resolver.resolve(&canon(&line[1]));
match (idx1, idx2) {
(Some(i), Some(j)) if i != j => {
let (lo, hi) = if i < j { (i, j) } else { (j, i) };
edge_set.insert((lo, hi));
n_matched += 1;
}
_ => {
n_skipped += 1;
}
}
}
let mut feature_edges: Vec<(usize, usize)> = edge_set.into_iter().collect();
feature_edges.par_sort_unstable();
info!(
"Feature-pair graph: {} edges loaded from {} ({} matched, {} skipped, {} unique)",
read_out.lines.len(),
file_path,
n_matched,
n_skipped,
feature_edges.len(),
);
Ok(Self {
feature_names,
n_features,
feature_edges,
})
}
/// Keep only edges at the given indices.
pub fn filter_edges(&mut self, keep_indices: &[usize]) {
self.feature_edges = keep_indices
.iter()
.map(|&i| self.feature_edges[i])
.collect();
}
pub fn num_edges(&self) -> usize {
self.feature_edges.len()
}
pub fn num_features(&self) -> usize {
self.n_features
}
/// Per-feature undirected degree from the canonical edge list.
pub fn feature_degrees(&self) -> Vec<usize> {
let mut d = vec![0usize; self.n_features];
for &(u, v) in &self.feature_edges {
d[u] += 1;
d[v] += 1;
}
d
}
/// Build directed adjacency: `adj[g] = [(neighbor, edge_idx)]` where
/// `neighbor > g` (so each undirected edge appears once).
pub fn build_directed_adjacency(&self) -> Vec<Vec<(usize, usize)>> {
let mut adj: Vec<Vec<(usize, usize)>> = vec![Vec::new(); self.n_features];
for (edge_idx, &(g1, g2)) in self.feature_edges.iter().enumerate() {
adj[g1].push((g2, edge_idx));
}
adj
}
/////////////////////////////////////////////
// CSR build (rayon-parallel per-row sort) //
/////////////////////////////////////////////
fn build_adj_csr(&self) -> AdjCsr {
let n = self.n_features;
let mut per_row: Vec<Vec<u32>> = (0..n).map(|_| Vec::new()).collect();
for &(u, v) in &self.feature_edges {
per_row[u].push(v as u32);
per_row[v].push(u as u32);
}
per_row.par_iter_mut().for_each(|row| row.sort_unstable());
let total: usize = per_row.iter().map(Vec::len).sum();
let mut row_ptr = Vec::with_capacity(n + 1);
row_ptr.push(0);
let mut col_idx = Vec::with_capacity(total);
for row in per_row.iter() {
col_idx.extend_from_slice(row);
row_ptr.push(col_idx.len());
}
AdjCsr { row_ptr, col_idx }
}
//////////////////////////////////
// Shared kernel: |N(u) ∩ N(v)| //
//////////////////////////////////
/// Common-neighbor count for each `(u, v)` in `pairs`, computed in
/// parallel via sorted-merge on the CSR rows. O(deg(u) + deg(v))
/// per pair. Self-loops (`u == v`) yield `deg(u)` (correct but
/// usually meaningless).
pub fn shared_neighbor_counts(&self, pairs: &[(usize, usize)]) -> Vec<usize> {
let csr = self.build_adj_csr();
pairs
.par_iter()
.map(|&(u, v)| intersect_count(csr.row(u), csr.row(v)))
.collect()
}
///////////////////////////////////////////////////////////////////////
// Mutations: SNN augment, shared-neighbor QC prune, hub-cap, k-core //
///////////////////////////////////////////////////////////////////////
/// Augment with shared-neighbor edges: any unordered pair `(u, v)`
/// with at least `min_shared` undirected neighbors in common gains a
/// synthetic edge (unless one is already present). `min_shared = 0`
/// is a no-op. Parallel over the outer node id; sorted-merge
/// intersection avoids the HashSet rebuild that the old serial
/// implementation paid per call.
pub fn augment_with_snn(&mut self, min_shared: usize) {
if min_shared == 0 {
return;
}
let csr = self.build_adj_csr();
let existing: HashSet<(u32, u32)> = self
.feature_edges
.iter()
.map(|&(u, v)| (u as u32, v as u32))
.collect();
let new_edges: Vec<(usize, usize)> = (0..self.n_features)
.into_par_iter()
.filter(|&u| !csr.row(u).is_empty())
.flat_map_iter(|u| {
let mut seen: HashSet<u32> = HashSet::default();
let mut local: Vec<(usize, usize)> = Vec::new();
let ru = csr.row(u);
for &m in ru {
for &v in csr.row(m as usize) {
if (v as usize) <= u {
continue;
}
if !seen.insert(v) {
continue;
}
if existing.contains(&(u as u32, v)) {
continue;
}
let rv = csr.row(v as usize);
if intersect_count(ru, rv) >= min_shared {
local.push((u, v as usize));
}
}
}
local
})
.collect();
if !new_edges.is_empty() {
let added = new_edges.len();
self.feature_edges.extend(new_edges);
self.feature_edges.par_sort_unstable();
self.feature_edges.dedup();
info!(
"SNN augmentation (min_shared={}): +{} edges ({} total)",
min_shared,
added,
self.feature_edges.len(),
);
}
}
/// QC prune: drop any edge `(u, v)` whose endpoints share fewer than
/// `min_shared` neighbors in the current graph. Standard PPI
/// denoising — an edge with no corroborating shared interactor is
/// likely a noisy hit. `min_shared = 0` is a no-op.
pub fn prune_by_shared_neighbors(&mut self, min_shared: usize) {
if min_shared == 0 || self.feature_edges.is_empty() {
return;
}
let initial = self.feature_edges.len();
let snapshot = self.feature_edges.clone();
let counts = self.shared_neighbor_counts(&snapshot);
self.feature_edges = snapshot
.into_par_iter()
.zip(counts.into_par_iter())
.filter_map(|(e, c)| (c >= min_shared).then_some(e))
.collect();
// par_iter zip may not preserve order; resort to canonical.
self.feature_edges.par_sort_unstable();
let kept = self.feature_edges.len();
if kept != initial {
info!(
"shared-neighbor QC (min_shared={}): {} edges → {} edges",
min_shared, initial, kept,
);
}
}
/// Per-node hard cap on degree, ranked by shared-neighbor count.
/// For each node `u` with `deg(u) > max_degree`, sort its neighbors
/// by `|N(u) ∩ N(v)|` descending (ties broken by neighbor id) and
/// keep the top `max_degree`. Symmetric union — an edge survives iff
/// *either* endpoint kept it. `max_degree = 0` is a no-op. Used to
/// cap PPI hubs whose degree would otherwise blow up the per-cell
/// sub-adjacency cache.
pub fn cap_per_node_degree(&mut self, max_degree: usize) {
if max_degree == 0 || self.feature_edges.is_empty() {
return;
}
let initial = self.feature_edges.len();
let snapshot = self.feature_edges.clone();
let sn_scores = self.shared_neighbor_counts(&snapshot);
let mut per_node: Vec<Vec<(u32, u32, u32)>> = vec![Vec::new(); self.n_features];
for (i, &(u, v)) in snapshot.iter().enumerate() {
per_node[u].push((v as u32, sn_scores[i] as u32, i as u32));
per_node[v].push((u as u32, sn_scores[i] as u32, i as u32));
}
let kept_per_node: Vec<Vec<u32>> = per_node
.par_iter_mut()
.map(|edges_of_u| {
if edges_of_u.len() <= max_degree {
return edges_of_u.iter().map(|&(_, _, idx)| idx).collect();
}
edges_of_u.sort_unstable_by_key(|&(nbr, score, _)| (std::cmp::Reverse(score), nbr));
edges_of_u
.iter()
.take(max_degree)
.map(|&(_, _, idx)| idx)
.collect()
})
.collect();
let mut keep: Vec<bool> = vec![false; snapshot.len()];
for kept_idxs in &kept_per_node {
for &idx in kept_idxs {
keep[idx as usize] = true;
}
}
self.feature_edges = snapshot
.into_iter()
.zip(keep.iter())
.filter_map(|(e, &k)| k.then_some(e))
.collect();
let kept = self.feature_edges.len();
if kept != initial {
info!(
"per-node degree cap (max={}, SN-score, union): {} edges → {} edges",
max_degree, initial, kept,
);
}
}
/// Iterative k-core: drop every feature whose current degree is
/// `< min_degree`, then recompute degrees and repeat until the
/// surviving subgraph is `(min_degree)`-degenerate. The feature axis
/// itself is kept the same — only edges incident to pruned features
/// are removed. `min_degree = 0` is a no-op.
pub fn prune_by_min_degree(&mut self, min_degree: usize) {
if min_degree == 0 || self.feature_edges.is_empty() {
return;
}
let initial = self.feature_edges.len();
loop {
let degrees = self.feature_degrees();
let drop: Vec<bool> = degrees.iter().map(|&d| d > 0 && d < min_degree).collect();
if !drop.iter().any(|&x| x) {
break;
}
self.feature_edges.retain(|&(u, v)| !drop[u] && !drop[v]);
if self.feature_edges.is_empty() {
break;
}
}
let final_n = self.feature_edges.len();
if final_n != initial {
info!(
"k-core pruning (min_degree={}): {} edges → {} edges",
min_degree, initial, final_n,
);
}
}
///////////////////////////////////////////////////////////////
// Derived relations: second-order neighbours, diffusion top-k //
///////////////////////////////////////////////////////////////
/// Second-order edges: unordered pairs `(u, v)` NOT directly linked
/// that share at least `min_shared` neighbours, with the count. Where
/// [`Self::augment_with_snn`] folds such pairs into the graph
/// unweighted, this returns them on their own so a caller can treat
/// "co-interactors" as a relation distinct from "interactors",
/// weighted by how many partners they share. Each entry is
/// `(u, v, shared, union)` so a caller can weight by the raw count or
/// by the Jaccard overlap `shared / union`. `top_k > 0` keeps, for
/// every node, only its `top_k` co-interactors by Jaccard (ties by
/// count, then id) — the degree-normalised choice, since on a
/// scale-free graph a raw count is dominated by the hubs every pair
/// shares by chance — and a pair survives when either endpoint keeps
/// it, which bounds the result at `n · top_k` where "every pair
/// sharing one neighbour" would be quadratic. `min_shared = 0` yields
/// nothing. Canonical `u < v`, sorted.
pub fn shared_neighbor_edges(
&self,
min_shared: usize,
top_k: usize,
) -> Vec<(usize, usize, usize, usize)> {
if min_shared == 0 {
return Vec::new();
}
let csr = self.build_adj_csr();
let existing: HashSet<(u32, u32)> = self
.feature_edges
.iter()
.map(|&(u, v)| (u as u32, v as u32))
.collect();
// Per node, every second-order partner with the count, then the
// per-node top-k; the union of kept choices is folded to canonical
// pairs.
let per_node: Vec<Vec<(usize, usize, usize)>> = (0..self.n_features)
.into_par_iter()
.map(|u| {
let ru = csr.row(u);
if ru.is_empty() {
return Vec::new();
}
let mut seen: HashSet<u32> = HashSet::default();
let mut local: Vec<(usize, usize, usize)> = Vec::new();
for &m in ru {
for &v in csr.row(m as usize) {
let key = if (v as usize) < u {
(v, u as u32)
} else {
(u as u32, v)
};
if v as usize == u || !seen.insert(v) || existing.contains(&key) {
continue;
}
let rv = csr.row(v as usize);
let c = intersect_count(ru, rv);
if c >= min_shared {
local.push((v as usize, c, ru.len() + rv.len() - c));
}
}
}
if top_k > 0 && local.len() > top_k {
// Jaccard descending: c/un > c'/un' ⇔ c·un' > c'·un.
local.sort_unstable_by(|&(v, c, un), &(v2, c2, un2)| {
(c2 * un).cmp(&(c * un2)).then(c2.cmp(&c)).then(v.cmp(&v2))
});
local.truncate(top_k);
}
local
})
.collect();
let mut out: Vec<(usize, usize, usize, usize)> = per_node
.into_iter()
.enumerate()
.flat_map(|(u, vs)| {
vs.into_iter()
.map(move |(v, c, un)| (u.min(v), u.max(v), c, un))
})
.collect();
out.par_sort_unstable();
out.dedup();
out
}
/// Personalized PageRank from every node, truncated to its `k`
/// strongest targets (self excluded), by the forward-push
/// approximation (Andersen, Chung & Lang 2006): random walk with
/// restart probability `alpha` on the unweighted graph, residual mass
/// per node pushed until every residual is below `eps · degree`. Local
/// and sparse, so the cost per source is `O(1/(eps · alpha))`
/// regardless of graph size; sources run in parallel. Scores are the
/// PPR mass in `(0, 1]`; the caller decides how to weight them.
/// Isolated nodes get an empty list.
pub fn personalized_pagerank_top_k(
&self,
alpha: f64,
eps: f64,
k: usize,
) -> Vec<Vec<(usize, f32)>> {
let csr = self.build_adj_csr();
let n = self.n_features;
let alpha = alpha.clamp(1e-6, 1.0);
let eps = eps.max(1e-12);
(0..n)
.into_par_iter()
.map(|s| {
if csr.row(s).is_empty() || k == 0 {
return Vec::new();
}
// Sparse push with a work queue; `p` and `r` live in hash maps
// because a source touches a small neighbourhood.
let mut p: FxHashMap<u32, f64> = FxHashMap::default();
let mut r: FxHashMap<u32, f64> = FxHashMap::default();
r.insert(s as u32, 1.0);
let mut queue: Vec<u32> = vec![s as u32];
let mut queued: HashSet<u32> = HashSet::default();
queued.insert(s as u32);
while let Some(u) = queue.pop() {
queued.remove(&u);
let du = csr.row(u as usize).len() as f64;
let ru = r.get(&u).copied().unwrap_or(0.0);
if du == 0.0 || ru < eps * du {
continue;
}
*p.entry(u).or_default() += alpha * ru;
let push = (1.0 - alpha) * ru / du;
r.insert(u, 0.0);
for &v in csr.row(u as usize) {
let rv = r.entry(v).or_default();
*rv += push;
let dv = csr.row(v as usize).len() as f64;
if *rv >= eps * dv && queued.insert(v) {
queue.push(v);
}
}
}
let mut top: Vec<(usize, f32)> = p
.into_iter()
.filter(|&(v, _)| v as usize != s)
.map(|(v, m)| (v as usize, m as f32))
.collect();
top.sort_by(|a, b| {
b.1.partial_cmp(&a.1)
.unwrap_or(std::cmp::Ordering::Equal)
.then(a.0.cmp(&b.0))
});
top.truncate(k);
top
})
.collect()
}
/// Symmetric adjacency-list view implementing
/// `crate::matrix::graph::WeightedGraph` (for Leiden, SGC, etc.).
pub fn to_adj_list(&self) -> AdjListGraph {
AdjListGraph::from_unweighted_edges(self.n_features, &self.feature_edges)
}
/// Write the canonical edge list (two columns of feature names) to
/// parquet. `col_names` lets callers pick `("gene1","gene2")`,
/// `("peak1","peak2")`, etc.
pub fn to_parquet(&self, file_path: &str, col_names: (&str, &str)) -> anyhow::Result<()> {
let n_edges = self.feature_edges.len();
let column_names: Vec<Box<str>> = vec![col_names.0.into(), col_names.1.into()];
let column_types = vec![ParquetType::BYTE_ARRAY, ParquetType::BYTE_ARRAY];
let shape = (n_edges, column_names.len());
let writer = ParquetWriter::new(
file_path,
shape,
(None, Some(&column_names)),
Some(&column_types),
None,
)?;
let row_names = writer.row_names_vec();
let mut writer = writer.get_writer()?;
let mut row_group_writer = writer.next_row_group()?;
parquet_add_bytearray(&mut row_group_writer, row_names)?;
let names1: Vec<Box<str>> = self
.feature_edges
.par_iter()
.map(|&(g1, _)| self.feature_names[g1].clone())
.collect();
parquet_add_string_column(&mut row_group_writer, &names1)?;
let names2: Vec<Box<str>> = self
.feature_edges
.par_iter()
.map(|&(_, g2)| self.feature_names[g2].clone())
.collect();
parquet_add_string_column(&mut row_group_writer, &names2)?;
row_group_writer.close()?;
writer.close()?;
Ok(())
}
}
/// Synthetic test graph with feature names `g0..g{n-1}` from an unordered
/// edge list. Public so downstream test modules can reuse it.
pub fn test_graph_from_edges(edges: &[(usize, usize)], n_features: usize) -> FeaturePairGraph {
let names: Vec<Box<str>> = (0..n_features).map(|i| format!("g{}", i).into()).collect();
let mut canonical: Vec<(usize, usize)> = edges
.iter()
.map(|&(a, b)| if a < b { (a, b) } else { (b, a) })
.collect();
canonical.sort();
canonical.dedup();
FeaturePairGraph {
feature_names: names,
n_features,
feature_edges: canonical,
}
}
#[cfg(test)]
mod tests {
use super::*;
/// Two triangles {0,1,2} and {3,4,5} joined by the edge (2,3), plus a
/// pendant 6 on node 0 and an isolated node 7.
fn two_triangles() -> FeaturePairGraph {
FeaturePairGraph {
feature_names: (0..8).map(|i| format!("g{i}").into_boxed_str()).collect(),
n_features: 8,
feature_edges: vec![
(0, 1),
(0, 2),
(1, 2),
(2, 3),
(3, 4),
(3, 5),
(4, 5),
(0, 6),
],
}
}
#[test]
fn shared_neighbor_edges_are_second_order_only_with_their_counts() {
let g = two_triangles();
// Pairs sharing ≥ 1 neighbour that are not directly linked:
// (1,6) via 0; (2,6) via 0; (1,3) via 2; (0,3) via 2; (2,4) via 3;
// (2,5) via 3. Directly linked pairs (0,1) etc. never appear.
let snn = g.shared_neighbor_edges(1, 0);
let pairs: Vec<(usize, usize, usize)> = snn.iter().map(|&(u, v, c, _)| (u, v, c)).collect();
assert_eq!(
pairs,
vec![
(0, 3, 1),
(1, 3, 1),
(1, 6, 1),
(2, 4, 1),
(2, 5, 1),
(2, 6, 1)
]
);
assert!(snn
.iter()
.all(|&(u, v, _, _)| !g.feature_edges.contains(&(u, v))));
// union = deg(u) + deg(v) − shared: (1,6) has degrees 2 and 1 → 2.
assert!(snn.contains(&(1, 6, 1, 2)));
assert!(snn.contains(&(0, 3, 1, 5)), "deg 3 + deg 3 − 1");
assert!(
g.shared_neighbor_edges(2, 0).is_empty(),
"no pair shares two neighbours"
);
assert!(g.shared_neighbor_edges(0, 10).is_empty());
// top-1 per node by Jaccard, and a pair survives when either side
// keeps it. Here every pair survives: 2 keeps 6 (union 3 beats the
// union-4 ties with 4 and 5), but 4 and 5 each have 2 as their only
// candidate, and 3 keeps 1 (union 4) over 0 (union 5) while 0's only
// candidate is 3.
let top1 = g.shared_neighbor_edges(1, 1);
assert_eq!(top1, snn);
// Truncation bites on a star: the five leaves pairwise share the hub
// (10 pairs, all Jaccard 1/2), and with k = 1 each leaf keeps the
// lowest-id other leaf, so only leaf 1's four pairs survive.
let star = FeaturePairGraph {
feature_names: (0..6).map(|i| format!("g{i}").into_boxed_str()).collect(),
n_features: 6,
feature_edges: (1..6).map(|i| (0, i)).collect(),
};
assert_eq!(star.shared_neighbor_edges(1, 0).len(), 10);
let s1: Vec<(usize, usize)> = star
.shared_neighbor_edges(1, 1)
.iter()
.map(|&(u, v, _, _)| (u, v))
.collect();
assert_eq!(s1, vec![(1, 2), (1, 3), (1, 4), (1, 5)]);
// A denser case: a 4-clique minus one edge — the missing pair shares 2.
let h = FeaturePairGraph {
feature_names: (0..4).map(|i| format!("g{i}").into_boxed_str()).collect(),
n_features: 4,
feature_edges: vec![(0, 1), (0, 2), (0, 3), (1, 2), (1, 3)],
};
assert_eq!(h.shared_neighbor_edges(2, 0), vec![(2, 3, 2, 2)]);
}
#[test]
fn personalized_pagerank_ranks_the_own_triangle_above_the_far_one_and_skips_isolated_nodes() {
let g = two_triangles();
let ppr = g.personalized_pagerank_top_k(0.15, 1e-6, 3);
assert_eq!(ppr.len(), 8);
assert!(ppr[7].is_empty(), "isolated source has no targets");
let top0: Vec<usize> = ppr[0].iter().map(|&(v, _)| v).collect();
assert!(!top0.contains(&0), "self excluded");
assert_eq!(top0.len(), 3);
assert!(
top0.contains(&1) && top0.contains(&2),
"own triangle first: {top0:?}"
);
assert!(
!top0.contains(&4) && !top0.contains(&5),
"far triangle beyond the top 3: {top0:?}"
);
// Scores fall off with the rank and stay in (0, 1].
let s0: Vec<f32> = ppr[0].iter().map(|&(_, m)| m).collect();
assert!(s0.windows(2).all(|w| w[0] >= w[1]));
assert!(s0.iter().all(|&m| m > 0.0 && m <= 1.0));
// From node 4, node 2 (two hops via 3) outranks node 0 (three hops).
let rank = |src: usize, v: usize| ppr[src].iter().position(|&(t, _)| t == v);
let full = g.personalized_pagerank_top_k(0.15, 1e-7, 7);
let rank_full = |src: usize, v: usize| full[src].iter().position(|&(t, _)| t == v).unwrap();
assert!(rank_full(4, 2) < rank_full(4, 0));
assert!(rank(4, 3).is_some() && rank(4, 5).is_some());
}
use std::io::Write;
use tempfile::NamedTempFile;
fn names_of(names: &[&str]) -> Vec<Box<str>> {
names.iter().map(|&s| s.into()).collect()
}
fn write_edge_file(lines: &[&str]) -> NamedTempFile {
let mut f = NamedTempFile::with_suffix(".tsv").unwrap();
for line in lines {
writeln!(f, "{}", line).unwrap();
}
f.flush().unwrap();
f
}
#[test]
fn from_edge_list_exact_match() {
let file = write_edge_file(&["TP53\tBRCA1", "BRCA1\tEGFR", "TP53\tEGFR"]);
let names = names_of(&["TP53", "BRCA1", "EGFR", "MYC"]);
let g = FeaturePairGraph::from_edge_list(file.path().to_str().unwrap(), names, false, None)
.unwrap();
assert_eq!(g.num_features(), 4);
assert_eq!(g.num_edges(), 3);
assert_eq!(g.feature_edges, vec![(0, 1), (0, 2), (1, 2)]);
}
#[test]
fn from_edge_list_dedup_and_self_loop() {
let file = write_edge_file(&["A\tB", "B\tA", "A\tB", "A\tA"]);
let names = names_of(&["A", "B", "C"]);
let g = FeaturePairGraph::from_edge_list(file.path().to_str().unwrap(), names, false, None)
.unwrap();
assert_eq!(g.feature_edges, vec![(0, 1)]);
}
#[test]
fn from_edge_list_unmatched_skipped() {
let file = write_edge_file(&["TP53\tBRCA1", "UNK\tBRCA1", "TP53\tUNK2"]);
let names = names_of(&["TP53", "BRCA1"]);
let g = FeaturePairGraph::from_edge_list(file.path().to_str().unwrap(), names, false, None)
.unwrap();
assert_eq!(g.feature_edges, vec![(0, 1)]);
}
#[test]
fn from_edge_list_prefix_and_delim_match() {
let file = write_edge_file(&["TP53\tBRCA1"]);
let g_prefix = FeaturePairGraph::from_edge_list(
file.path().to_str().unwrap(),
names_of(&["TP53.1", "BRCA1.2"]),
true,
None,
)
.unwrap();
assert_eq!(g_prefix.num_edges(), 1);
let g_delim = FeaturePairGraph::from_edge_list(
file.path().to_str().unwrap(),
names_of(&["TP53.v1", "BRCA1.v2"]),
false,
Some('.'),
)
.unwrap();
assert_eq!(g_delim.num_edges(), 1);
}
#[test]
fn from_edge_list_csv() {
let mut f = NamedTempFile::with_suffix(".csv").unwrap();
writeln!(f, "A,B").unwrap();
writeln!(f, "B,C").unwrap();
f.flush().unwrap();
let g = FeaturePairGraph::from_edge_list(
f.path().to_str().unwrap(),
names_of(&["A", "B", "C"]),
false,
None,
)
.unwrap();
assert_eq!(g.feature_edges, vec![(0, 1), (1, 2)]);
}
#[test]
fn feature_degrees_triangle() {
let g = test_graph_from_edges(&[(0, 1), (0, 2), (1, 2)], 3);
assert_eq!(g.feature_degrees(), vec![2, 2, 2]);
}
#[test]
fn shared_neighbors_triangle() {
// Triangle: every pair shares the third node as a shared neighbor.
let g = test_graph_from_edges(&[(0, 1), (0, 2), (1, 2)], 3);
let counts = g.shared_neighbor_counts(&[(0, 1), (0, 2), (1, 2)]);
assert_eq!(counts, vec![1, 1, 1]);
}
#[test]
fn shared_neighbors_path() {
// Path 0-1-2-3: (0,2) shares {1}, (0,3) shares {}, (1,3) shares {2}.
let g = test_graph_from_edges(&[(0, 1), (1, 2), (2, 3)], 4);
let counts = g.shared_neighbor_counts(&[(0, 2), (0, 3), (1, 3)]);
assert_eq!(counts, vec![1, 0, 1]);
}
#[test]
fn snn_zero_is_noop() {
let mut g = test_graph_from_edges(&[(0, 1), (1, 2)], 3);
let before = g.feature_edges.clone();
g.augment_with_snn(0);
assert_eq!(g.feature_edges, before);
}
#[test]
fn snn_two_hop() {
let mut g = test_graph_from_edges(&[(0, 1), (1, 2)], 3);
g.augment_with_snn(1);
assert!(g.feature_edges.contains(&(0, 2)));
assert_eq!(g.feature_edges.len(), 3);
}
#[test]
fn snn_respects_min_shared() {
let mut g = test_graph_from_edges(&[(0, 1), (1, 3)], 4);
g.augment_with_snn(2);
assert_eq!(g.feature_edges.len(), 2);
}
#[test]
fn snn_no_duplicates() {
let mut g = test_graph_from_edges(&[(0, 1), (0, 2), (1, 2)], 3);
g.augment_with_snn(1);
let mut dedup = g.feature_edges.clone();
dedup.sort();
dedup.dedup();
assert_eq!(dedup, g.feature_edges);
}
#[test]
fn sn_prune_zero_is_noop() {
let mut g = test_graph_from_edges(&[(0, 1), (1, 2)], 3);
let before = g.feature_edges.clone();
g.prune_by_shared_neighbors(0);
assert_eq!(g.feature_edges, before);
}
#[test]
fn sn_prune_drops_isolated_edge() {
// 0-1 has no shared neighbor; 1-2-3-1 triangle is fully connected.
let mut g = test_graph_from_edges(&[(0, 1), (1, 2), (1, 3), (2, 3)], 4);
g.prune_by_shared_neighbors(1);
assert!(!g.feature_edges.contains(&(0, 1)));
assert!(g.feature_edges.contains(&(1, 2)));
assert!(g.feature_edges.contains(&(1, 3)));
assert!(g.feature_edges.contains(&(2, 3)));
assert_eq!(g.feature_edges.len(), 3);
}
#[test]
fn cap_zero_is_noop() {
let mut g = test_graph_from_edges(&[(0, 1), (0, 2), (1, 2)], 3);
let before = g.feature_edges.clone();
g.cap_per_node_degree(0);
assert_eq!(g.feature_edges, before);
}
#[test]
fn cap_drops_zero_cn_edge_via_union() {
// Hub 0 = {1,2,3,4} (deg 4). Node 4 = {0,5,6} (deg 3) with 5-6
// also connected, so node 4's high-CN neighbors are {5,6}.
// Triangles 0-1-2 and 0-1-3 give CN(0,1)=2, CN(0,2)=CN(0,3)=1,
// CN(0,4)=0. Cap=2: hub 0 picks {1,2}; node 4 picks {5,6}.
// Neither endpoint ranks (0,4) in its top-2; union drops it.
let mut g = test_graph_from_edges(
&[
(0, 1),
(0, 2),
(0, 3),
(0, 4),
(1, 2),
(1, 3),
(4, 5),
(4, 6),
(5, 6),
],
7,
);
g.cap_per_node_degree(2);
assert!(!g.feature_edges.contains(&(0, 4)));
// Highest-CN edge from hub 0 survives.
assert!(g.feature_edges.contains(&(0, 1)));
}
#[test]
fn cap_union_symmetric() {
// Even if a hub's cap drops an edge, the *other* endpoint may
// still keep it — union semantics. Star with hub 0 capped to 1,
// but leaf 4 has only edge (0,4) so leaf 4 *must* keep it.
let mut g = test_graph_from_edges(&[(0, 1), (0, 2), (0, 4), (1, 2)], 5);
g.cap_per_node_degree(1);
// Hub 0 picks its highest-CN neighbor; leaf 4's only neighbor is 0,
// so (0,4) is in leaf 4's top-1 and survives via the union.
assert!(g.feature_edges.contains(&(0, 4)));
}
#[test]
fn directed_adjacency() {
let g = test_graph_from_edges(&[(0, 1), (0, 2), (1, 2)], 3);
let adj = g.build_directed_adjacency();
assert_eq!(adj[0], vec![(1, 0), (2, 1)]);
assert_eq!(adj[1], vec![(2, 2)]);
assert!(adj[2].is_empty());
}
}