Metadata-Version: 2.4
Name: pystatsbio
Version: 4.0.3
Summary: Biotech and pharmaceutical statistical computing for Python
Project-URL: Homepage, https://sgcx.org/technology/pystatsbio/
Project-URL: Documentation, https://sgcx.org/docs/pystatsbio/
Project-URL: Repository, https://github.com/sgcx-org/pystatsbio
Project-URL: Issues, https://github.com/sgcx-org/pystatsbio/issues
Author-email: Hai-Shuo <contact@sgcx.org>
License-Expression: MIT
License-File: LICENSE
Keywords: biostatistics,clinical-trials,diagnostics,dose-response,gpu,pharmacokinetics,power-analysis,sample-size
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Classifier: Intended Audience :: Developers
Classifier: Intended Audience :: Science/Research
Classifier: License :: OSI Approved :: MIT License
Classifier: Operating System :: OS Independent
Classifier: Programming Language :: Python :: 3
Classifier: Programming Language :: Python :: 3.11
Classifier: Programming Language :: Python :: 3.12
Classifier: Topic :: Scientific/Engineering :: Mathematics
Classifier: Topic :: Scientific/Engineering :: Medical Science Apps.
Classifier: Typing :: Typed
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Description-Content-Type: text/markdown

# PyStatsBio

Biotech and pharmaceutical statistical computing for Python.

Built on [PyStatistics](https://github.com/sgcx-org/pystatistics) for the general statistical
computing layer. PyStatsBio provides domain-specific methods for the drug development pipeline:
dose-response modeling, sample size/power, diagnostic accuracy, non-compartmental
pharmacokinetics, epidemiological measures, meta-analysis, and generalized estimating equations
for clustered data.

---

## Design Philosophy

PyStatsBio follows the same principles as PyStatistics:

1. **Fail fast, fail loud** — no silent fallbacks or "helpful" defaults
2. **Explicit over implicit** — require parameters, don't assume intent
3. **R-level validation** — every function is validated against a named R reference

Each function states exactly which R function it replicates and to what tolerance.

---

## What's New in 4.0

Version 4.0 is a correctness release from a full validation sweep of every module
against its R reference (drc, PKNCA/NonCompart, pROC/epiR, pwr/PowerTOST, metafor,
geepack). It fixes several results that were silently wrong and now agree with the
R references to tight tolerances:

- **`doseresponse.ec50()`** returns the true EC50/ED50 for the asymmetric models
  (LL.5, W1.4, W2.4, BC.5), by solving the fitted curve for the half-maximal dose
  rather than returning the raw location parameter (which was off by up to ~27%).
- **`doseresponse.fit_drm(model="W2.4")`** no longer converges to an inferior local
  optimum on decreasing data.
- **`epi.epi_2by2`** population attributable fraction now uses the exposure
  prevalence in Levin's formula.
- **`meta.rma`** reports estimator-specific I²/H² (the default REML/PM previously
  reported the DerSimonian-Laird value).
- **`pk.nca`** terminal-slope selection uses the WinNonlin/NonCompart "best-fit"
  rule, matching the reference tools.

**Breaking change:** `epi.rate_standardize(method="indirect")` now requires a
`standard_weights` argument (the standard population's age distribution) to compute
the standardized rate — previously it was silently wrong. The SIR is unaffected.

## What's New in 3.0

Version 3.0 tracks the PyStatistics 5.0 API. **It requires `pystatistics>=5.0`**
and will not run on 4.x. PyStatsBio's own statistical results are unchanged; the
breaking change is the raised dependency floor plus one relayed value:

- **GLM/GEE family names are lowercase.** Following PyStatistics 5.0's naming
  cleanup, the Gamma family now reports `result.family_name == "gamma"` (was
  `"Gamma"`), consistent with `"gaussian"`, `"binomial"`, and `"poisson"`. Code
  that compared against the capitalized `"Gamma"` must switch to `"gamma"`.

Everything introduced in 2.0 — the `…Solution` result objects, the descriptive
power-analysis parameters, the hyphenated option values, and the
`ValidationError` / `ConvergenceError` / `NumericalError` taxonomy — is
unchanged.

## What's New in 2.0

Version 2.0 is a consistency release that aligns the whole library with the
PyStatistics 4.0 API conventions. **It contains breaking changes**; the
statistical results themselves are unchanged. Requires `pystatistics>=4.0`.

- **Every function returns a `…Solution`** object with uniform `.backend_name`,
  `.timing`, `.warnings`, and `.info` accessors plus a Jupyter HTML view. All
  the previous result fields still work (e.g. `result.n`, `result.auc`).
- **Power-analysis parameters are now descriptive**: `effect_size` (was
  `d`/`f`/`h`), `n_groups` (was `k`), `hazard_ratio` (was `hr`),
  `coef_variation` (was `cv`), `std` (was `sd`), `prop1`/`prop2` (was
  `p1`/`p2`), and `test_type` (was `type`).
- **Option values use hyphens, not dots**: `alternative="two-sided"` /
  `"one-sided"`, `test_type="two-sample"` / `"one-sample"`. `mantel_haenszel`'s
  `measure` takes `"odds-ratio"` / `"risk-ratio"`.
- **GPU precision lives in the backend string**: `backend="gpu"` (float32) or
  `backend="gpu_fp64"` (CUDA float64); the separate `use_fp64` flag is removed.
- **Errors** are `ValidationError` / `ConvergenceError` / `NumericalError` — the
  first subclasses the builtin `ValueError`, so existing `except ValueError`
  code keeps working.

---

## Quick Start

```python
# --- Clinical trial power / sample size ---
import numpy as np
from pystatsbio import power

# Solve for sample size (two-sample t-test); effect_size is Cohen's d
result = power.power_t_test(effect_size=0.5, power=0.80, alpha=0.05, test_type="two-sample")
print(result.n)          # per-group sample size
print(result.summary())

# Solve for power given n
result = power.power_t_test(n=64, effect_size=0.5, alpha=0.05, test_type="two-sample")
print(result.power)

# Paired t-test
result = power.power_paired_t_test(effect_size=0.3, power=0.80, alpha=0.05)
print(result.n)

# Two proportions (effect_size is Cohen's h)
h = 2 * (np.arcsin(np.sqrt(0.50)) - np.arcsin(np.sqrt(0.30)))
result = power.power_prop_test(effect_size=h, power=0.80, alpha=0.05)
print(result.n)

# Survival (log-rank); the effect is the hazard ratio
result = power.power_logrank(hazard_ratio=0.6, power=0.80, alpha=0.05)
print(result.n)

# Non-inferiority for means
result = power.power_noninf_mean(
    delta=0.0, std=1.0, margin=0.5, power=0.80, alpha=0.05
)
print(result.n)

# Crossover bioequivalence (PowerTOST method)
result = power.power_crossover_be(coef_variation=0.20, power=0.80, alpha=0.05)
print(result.n)          # subjects per sequence

# Cluster-randomized trial
result = power.power_cluster(
    effect_size=0.5, icc=0.05, cluster_size=20, power=0.80, alpha=0.05
)
print(result.n)          # clusters per arm


# --- Dose-response modeling ---
from pystatsbio import doseresponse

dose = np.array([0.001, 0.01, 0.1, 1.0, 10.0, 100.0])
response = np.array([2.1, 3.5, 12.0, 48.0, 87.5, 97.8])

# Fit 4PL (LL.4) model
result = doseresponse.fit_drm(dose, response, model="LL.4")
print(result.params)        # CurveParams(bottom, top, ec50, hill)
print(result.params.ec50)   # the fitted EC50
print(result.summary())

# Fit 5PL (asymmetric)
result = doseresponse.fit_drm(dose, response, model="LL.5")
print(result.params)

# Extract EC50 with confidence interval
ec50_result = doseresponse.ec50(result)
print(ec50_result.estimate, ec50_result.ci_lower, ec50_result.ci_upper)

# Relative potency (reference vs. test compound)
ref_result = doseresponse.fit_drm(dose, response, model="LL.4")
test_result = doseresponse.fit_drm(dose * 3, response, model="LL.4")
rp = doseresponse.relative_potency(ref_result, test_result)
print(rp.ratio, rp.ci_lower, rp.ci_upper)

# Benchmark dose (BMD/BMDL)
bmd_result = doseresponse.bmd(result, bmr=0.10)
print(bmd_result.bmd, bmd_result.bmdl)

# Batch fitting (GPU-accelerated for HTS)
# dose_matrix / response_matrix: (n_curves, n_doses) arrays
responses = np.random.rand(500, 6) * 100
doses = np.tile(dose, (500, 1))
batch = doseresponse.fit_drm_batch(doses, responses, model="LL.4", backend="auto")
print(batch.ec50)        # shape (500,) — one EC50 per curve


# --- Diagnostic accuracy ---  (binary labels come first, then the scores)
from pystatsbio import diagnostic

labels = np.array([0, 0, 0, 1, 1, 0, 1, 1, 0, 1])
scores = np.array([0.1, 0.4, 0.35, 0.8, 0.9, 0.15, 0.6, 0.75, 0.55, 0.95])

# ROC curve + AUC (with DeLong CI)
roc_result = diagnostic.roc(labels, scores)
print(roc_result.auc, roc_result.auc_ci_lower, roc_result.auc_ci_upper)

# Compare two correlated ROC curves (DeLong test)
scores2 = np.random.rand(10)
roc2 = diagnostic.roc(labels, scores2)
test_result = diagnostic.roc_test(
    roc_result, roc2, predictor1=scores, predictor2=scores2, response=labels
)
print(test_result.p_value)

# Full diagnostic accuracy at a cutoff
da = diagnostic.diagnostic_accuracy(labels, scores, cutoff=0.5)
print(da.sensitivity, da.specificity, da.ppv, da.npv)

# Optimal cutoff selection
cutoff = diagnostic.optimal_cutoff(roc_result, method="youden")
print(cutoff.cutoff, cutoff.sensitivity, cutoff.specificity)

# Batch AUC for biomarker panel screening
# 200 candidate biomarkers on 100 subjects -> (n_subjects, n_markers)
panel = np.random.rand(100, 200)
batch_auc = diagnostic.batch_auc(np.random.randint(0, 2, 100), panel, backend="auto")
print(batch_auc.auc)     # shape (200,) — one AUC per biomarker


# --- Pharmacokinetics (NCA) ---
from pystatsbio import pk

time = np.array([0, 0.5, 1, 2, 4, 6, 8, 12, 24])
conc = np.array([0, 8.5, 12.1, 10.4, 7.2, 4.9, 3.1, 1.4, 0.3])

result = pk.nca(time, conc, route="ev", dose=100.0)
print(result.cmax, result.tmax)
print(result.auc_last, result.auc_inf)
print(result.half_life)
print(result.clearance, result.vz)
print(result.summary())


# --- Epidemiological measures ---
from pystatsbio import epi

# 2x2 table: exposed/unexposed x case/control
table = np.array([[30, 70], [10, 90]])
result = epi.epi_2by2(table)
# risk_ratio / odds_ratio are EpiMeasure value objects (estimate + CI)
print(result.risk_ratio.estimate, result.odds_ratio.estimate)
print(result.summary())

# Mantel-Haenszel stratified analysis
tables = np.array([[[30, 70], [10, 90]], [[20, 80], [15, 85]]])
result = epi.mantel_haenszel(tables, measure="odds-ratio")
print(result.pooled_estimate.estimate, result.cmh_p_value)


# --- Meta-analysis ---
from pystatsbio import meta

effects = np.array([0.5, 0.3, 0.8, 0.6, 0.4])
variances = np.array([0.1, 0.15, 0.2, 0.12, 0.18]) ** 2   # sampling variances

# Random-effects meta-analysis (method: 'DL', 'REML', or 'PM')
result = meta.rma(effects, variances, method="DL")
print(result.estimate, result.ci_lower, result.ci_upper)
print(result.tau2, result.I2)
print(result.summary())


# --- GEE (clustered data) ---
from pystatsbio import gee

y = np.random.randn(200)
X = np.random.randn(200, 3)
cluster_id = np.repeat(np.arange(40), 5)
result = gee.gee(y, X, cluster_id, family="gaussian", corr_structure="exchangeable")
print(result.coefficients, result.robust_se)
print(result.summary())
```

---

## Modules

| Module | Status | Description |
|--------|--------|-------------|
| `power/` | Complete | Sample size and power for clinical trial designs |
| `doseresponse/` | Complete | 4PL/5PL curve fitting, EC50, relative potency, BMD, batch HTS |
| `diagnostic/` | Complete | ROC, AUC, sensitivity/specificity, optimal cutoff, batch biomarker |
| `pk/` | Complete | Non-compartmental PK analysis (NCA): AUC, Cmax, CL, Vd, MRT |
| `epi/` | Complete | Epidemiological measures: 2x2 tables, rate standardization, Mantel-Haenszel |
| `meta/` | Complete | Meta-analysis: fixed/random effects, DerSimonian-Laird, REML |
| `gee/` | Complete | Generalized estimating equations for clustered/longitudinal data |

### `power` — Sample Size and Power

| Function | R equivalent |
|----------|--------------|
| `power_t_test()` | `pwr::pwr.t.test()` |
| `power_paired_t_test()` | `pwr::pwr.t.test(type="paired")` |
| `power_prop_test()` | `pwr::pwr.2p.test()` |
| `power_fisher_test()` | `pwr::pwr.2p.test()` (via Cohen's h) |
| `power_logrank()` | `gsDesign::nSurv()` |
| `power_anova_oneway()` | `pwr::pwr.anova.test()` |
| `power_anova_factorial()` | `pwr::pwr.f2.test()` |
| `power_noninf_mean()` | `TrialSize::TwoSampleMean.NIS()` |
| `power_noninf_prop()` | `TrialSize::TwoSampleProportion.NIS()` |
| `power_equiv_mean()` | `TrialSize::TwoSampleMean.Equivalence()` |
| `power_superiority_mean()` | `TrialSize::TwoSampleMean.NIS()` |
| `power_crossover_be()` | `PowerTOST::sampleN.TOST()`, `power.TOST(method="nct")` |
| `power_cluster()` | `clusterPower`, `CRTSize` (ICC-adjusted) |

### `doseresponse` — Dose-Response Modeling

| Function | R equivalent |
|----------|--------------|
| `fit_drm()` | `drc::drm()` |
| `fit_drm_batch()` | vectorized `drc::drm()` |
| `ec50()` | `drc::ED()` |
| `relative_potency()` | `drc::EDcomp()` (ratio of ED50s, Fieller CI) |
| `bmd()` | `drc::bmd()` / `BMDS` |

Models: `LL.4` (4PL), `LL.5` (5PL), `W1.4` (Weibull-1), `W2.4` (Weibull-2),
`BC.5` (Brain-Cousens hormesis).

### `diagnostic` — Diagnostic Accuracy

| Function | R equivalent |
|----------|-------------|
| `roc()` | `pROC::roc()` with DeLong CI |
| `roc_test()` | `pROC::roc.test()` (DeLong) |
| `diagnostic_accuracy()` | `epiR::epi.tests()` |
| `optimal_cutoff()` | `OptimalCutpoints::optimal.cutpoints()` |
| `batch_auc()` | vectorized `pROC::auc()` |

### `pk` — Non-Compartmental Analysis

| Function | R equivalent |
|----------|-------------|
| `nca()` | `PKNCA::pk.nca()` / `NonCompart::sNCA()` |

AUC methods: `linear`, `log`, `linear-up/log-down` (FDA default).
Routes: `iv` (intravenous), `ev` (extravascular).

### `epi` — Epidemiological Measures

| Function | R equivalent |
|----------|--------------|
| `epi_2by2()` | `epiR::epi.2by2()` |
| `rate_standardize()` | `epitools::ageadjust.direct()` / `ageadjust.indirect()` |
| `mantel_haenszel()` | `stats::mantelhaen.test()` |

### `meta` — Meta-Analysis

| Function | R equivalent |
|----------|--------------|
| `rma(method="DL")` | `meta::metagen(method="DL")` / `metafor::rma()` |
| `rma(method="REML")` | `metafor::rma(method="REML")` |
| `rma(method="PM")` | `metafor::rma(method="PM")` |
| `cochran_q()` / `i_squared()` / `h_squared()` | `metafor::rma()$QE` / `$I2` / `$H2` |

### `gee` — Generalized Estimating Equations

| Function | R equivalent |
|----------|--------------|
| `gee()` | `gee::gee()` / SAS `PROC GENMOD` (Liang-Zeger); `geepack::geeglm()` |

The working-correlation parameters use the classical **Liang-Zeger (1986)**
method-of-moments estimator — for AR(1), the lag-1 adjacent-pair moment, the same
convention as `gee::gee(corstr="AR-M", Mv=1)` and **SAS PROC GENMOD**.
`geepack::geeglm` instead uses the Yan & Fine (2004) all-lag estimating equation;
both are consistent when AR(1) is correctly specified, but they differ when it is
not. Coefficients and robust SE match `geepack` under independence and
exchangeable.

Families: `gaussian`, `binomial`, `poisson`.
Correlation structures: `independence`, `exchangeable`, `ar1`, `unstructured`.

---

## Installation

```bash
pip install pystatsbio

# With GPU support (requires PyTorch)
pip install pystatsbio[gpu]

# Development
pip install pystatsbio[dev]
```

Requires Python 3.11+. Core dependencies: `pystatistics>=5.1`, `numpy`, `scipy`.

---

## License

MIT

## Author

Hai-Shuo (contact@sgcx.org)
