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from __future__ import annotations
import json
from collections.abc import Mapping, Sequence
import numpy as np
from .config import Config
from .slurm import allocated_cpu_count
def resolve_workers(
workers: int,
*,
environ: Mapping[str, str] | None = None,
cpu_count: int | None = None,
) -> int:
if workers == -1:
return max(
1,
allocated_cpu_count(environ=environ, override=cpu_count) - 1,
)
return max(1, workers)
def rng_from_seed(seed: int) -> np.random.Generator:
return np.random.default_rng(int(seed) % (2**32 - 1))
def time_grid(cfg: Config) -> tuple[np.ndarray, np.ndarray]:
return log_time_grid(cfg.min_time, cfg.max_time, cfg.time_bins)
def log_time_grid(
min_time: float,
max_time: float,
n_bins: int,
) -> tuple[np.ndarray, np.ndarray]:
edges = np.geomspace(min_time, max_time, n_bins + 1).astype(np.float64)
mids = np.sqrt(edges[:-1] * edges[1:]).astype(np.float64)
return edges, mids
def _epoch_growth_rates(values: Sequence[float], growth_rates: Sequence[float] | None) -> np.ndarray:
if growth_rates is None:
return np.zeros(len(values), dtype=np.float64)
rates = np.asarray(growth_rates, dtype=np.float64)
if rates.shape != (len(values),):
raise ValueError("growth_rates must contain one rate per demographic epoch")
if not np.all(np.isfinite(rates)):
raise ValueError("growth_rates must be finite")
return rates
def piecewise_eval(
times: np.ndarray,
breaks: Sequence[float],
values: Sequence[float],
growth_rates: Sequence[float] | None = None,
) -> np.ndarray:
"""Evaluate a piecewise-exponential population-size history.
``values[i]`` is the population size at the start of epoch ``i`` and
``growth_rates[i]`` follows the msprime backward-time convention:
``N(t) = values[i] * exp(-growth_rates[i] * (t - epoch_start[i]))``.
Omitting ``growth_rates`` preserves the previous piecewise-constant
behaviour.
"""
times = np.asarray(times, dtype=np.float64)
values_arr = np.asarray(values, dtype=np.float64)
if values_arr.ndim != 1 or values_arr.size == 0:
raise ValueError("values must be a non-empty one-dimensional sequence")
breaks_arr = np.asarray(breaks, dtype=np.float64)
if breaks_arr.shape != (values_arr.size - 1,):
raise ValueError("values must contain exactly one more item than breaks")
if np.any(np.diff(breaks_arr) <= 0):
raise ValueError("breaks must be strictly increasing")
rates = _epoch_growth_rates(values_arr, growth_rates)
epoch = np.searchsorted(breaks_arr, times, side="right")
starts = np.concatenate(([0.0], breaks_arr))
elapsed = times - starts[epoch]
return values_arr[epoch] * np.exp(-rates[epoch] * elapsed)
def bin_average_log10_ne(
edges: np.ndarray,
breaks: Sequence[float],
values: Sequence[float],
growth_rates: Sequence[float] | None = None,
) -> np.ndarray:
"""Average piecewise-exponential log10 Ne over each logarithmic time bin.
The bins are logarithmic, so the average is taken uniformly in log time.
Breakpoints inside a bin are included explicitly, which prevents short
bottlenecks from disappearing just because they miss a bin midpoint. Within
a native exponential epoch, the integral is evaluated analytically rather
than sampled numerically.
"""
edges = np.asarray(edges, dtype=np.float64)
if np.any(edges <= 0) or np.any(np.diff(edges) <= 0):
raise ValueError("time edges must be positive and strictly increasing")
values_arr = np.asarray(values, dtype=np.float64)
if values_arr.ndim != 1 or values_arr.size == 0:
raise ValueError("values must be a non-empty one-dimensional sequence")
rates_arr = _epoch_growth_rates(values_arr, growth_rates)
if len(breaks) != values_arr.size - 1:
raise ValueError("values must contain exactly one more item than breaks")
pairs = sorted(
(float(b), float(v), float(r))
for b, v, r in zip(breaks, values_arr[1:], rates_arr[1:])
if np.isfinite(b) and b > 0 and np.isfinite(v)
)
cleaned_breaks = [b for b, _, _ in pairs]
cleaned_values = np.asarray([float(values_arr[0]), *(v for _, v, _ in pairs)], dtype=np.float64)
cleaned_rates = np.asarray([float(rates_arr[0]), *(r for _, _, r in pairs)], dtype=np.float64)
epoch_starts = np.asarray([0.0, *cleaned_breaks], dtype=np.float64)
out: list[float] = []
for left, right in zip(edges[:-1], edges[1:]):
cuts = [float(left)]
cuts.extend(b for b in cleaned_breaks if left < b < right)
cuts.append(float(right))
total = 0.0
weight_sum = 0.0
for a, b in zip(cuts[:-1], cuts[1:]):
if b <= a:
continue
log_width = float(np.log(b) - np.log(a))
if log_width <= 0.0:
# ``b > a`` is not enough: two breaks close enough together in
# relative terms make log(b) - log(a) underflow to exactly zero,
# and the sub-interval then carries no weight anyway. Dense
# epochs make this reachable -- a piecewise-exponential curve
# with a few hundred knots hits it -- where a handful of epochs
# never would.
continue
probe = float(np.sqrt(a * b))
epoch = int(np.searchsorted(cleaned_breaks, probe, side="right"))
mean_elapsed = float((b - a) / log_width - epoch_starts[epoch])
mean_log10_ne = float(
np.log10(max(cleaned_values[epoch], 1.0))
- cleaned_rates[epoch] * mean_elapsed / np.log(10.0)
)
weight = float(np.log(b) - np.log(a))
total += weight * mean_log10_ne
weight_sum += weight
out.append(total / weight_sum if weight_sum else float("nan"))
return np.asarray(out, dtype=np.float32)
def loguniform(rng: np.random.Generator, lo: float, hi: float) -> float:
return float(np.exp(rng.uniform(np.log(lo), np.log(hi))))
def safe_json_dumps(obj) -> str:
return json.dumps(obj, ensure_ascii=False, sort_keys=True)