"""Kraken OCR engine wrapper — historical HTR model support for Kurrent/Suetterlin."""

import logging
import os

logger = logging.getLogger(__name__)

_model = None
_model_path = os.environ.get("KRAKEN_MODEL_PATH", "/app/models/german_kurrent.mlmodel")


def load_models():
    """Load the Kraken model at startup. Skips if model file is not present."""
    global _model

    if not os.path.exists(_model_path):
        logger.warning("Kraken model not found at %s — Kurrent OCR will not be available", _model_path)
        return

    logger.info("Loading Kraken model from %s...", _model_path)

    from kraken.lib import models as kraken_models
    _model = kraken_models.load_any(_model_path)

    logger.info("Kraken model loaded successfully")


def is_available() -> bool:
    return _model is not None


def extract_blocks(images: list, language: str = "de") -> list[dict]:
    """Run Kraken segmentation + recognition on a list of PIL images.

    Returns block dicts with pageNumber, x, y, width, height, polygon, text.
    Polygon is a 4-point quadrilateral approximation of the baseline polygon.
    Coordinates are normalized to [0, 1].
    """
    from kraken import blla, rpred
    from confidence import words_from_characters

    if _model is None:
        raise RuntimeError("Kraken model is not loaded")

    all_blocks = []

    for page_idx, image in enumerate(images):
        page_w, page_h = image.size

        baseline_seg = blla.segment(image)

        pred_it = rpred.rpred(_model, image, baseline_seg)

        for record in pred_it:
            # record.prediction is the recognized text
            # record.cuts contains polygon points
            # record.line is the baseline polygon

            polygon_pts = record.cuts if hasattr(record, "cuts") else []

            # Compute AABB from the polygon
            if polygon_pts:
                xs = [p[0] for p in polygon_pts]
                ys = [p[1] for p in polygon_pts]
                x1, y1 = min(xs), min(ys)
                x2, y2 = max(xs), max(ys)
            else:
                # Fallback to line baseline
                xs = [p[0] for p in record.line]
                ys = [p[1] for p in record.line]
                x1, y1 = min(xs), min(ys) - 5
                x2, y2 = max(xs), max(ys) + 5

            # Approximate polygon to quadrilateral
            quad = _approximate_to_quad(polygon_pts, page_w, page_h) if polygon_pts else None

            # Extract word-level confidence for [unleserlich] marking
            char_confidences = getattr(record, "confidences", [])
            words = words_from_characters(record.prediction, char_confidences)

            all_blocks.append({
                "pageNumber": page_idx,
                "x": x1 / page_w,
                "y": y1 / page_h,
                "width": (x2 - x1) / page_w,
                "height": (y2 - y1) / page_h,
                "polygon": quad,
                "text": record.prediction,
                "words": words,
            })

    return all_blocks


def _approximate_to_quad(points: list[tuple], page_w: float, page_h: float) -> list[list[float]] | None:
    """Approximate a polygon to a 4-point quadrilateral using the minimum bounding rectangle.

    Uses gift-wrapping (Jarvis march) for convex hull, then rotating calipers
    for the minimum area bounding rectangle. Pure Python, no scipy/numpy.
    """
    if len(points) < 3:
        return None

    try:
        hull = _convex_hull(points)
        if len(hull) < 3:
            return None

        rect = _min_bounding_rect(hull)

        # Normalize to [0, 1]
        return [[p[0] / page_w, p[1] / page_h] for p in rect]
    except Exception:
        logger.debug("Failed to approximate polygon to quad, returning None")
        return None


def _convex_hull(points: list[tuple]) -> list[tuple]:
    """Jarvis march (gift wrapping) algorithm for 2D convex hull."""
    pts = list(set(points))
    if len(pts) < 3:
        return pts

    # Start from leftmost point
    start = min(pts, key=lambda p: (p[0], p[1]))
    hull = []
    current = start

    while True:
        hull.append(current)
        candidate = pts[0]
        for p in pts[1:]:
            if candidate == current:
                candidate = p
                continue
            cross = _cross(current, candidate, p)
            if cross < 0:
                candidate = p
            elif cross == 0:
                # Collinear — pick the farther point
                if _dist_sq(current, p) > _dist_sq(current, candidate):
                    candidate = p

        current = candidate
        if current == start:
            break

    return hull


def _min_bounding_rect(hull: list[tuple]) -> list[tuple]:
    """Find the minimum area bounding rectangle of a convex hull using rotating calipers."""
    n = len(hull)
    if n < 2:
        return hull

    min_area = float("inf")
    best_rect = None

    for i in range(n):
        # Edge vector
        edge_x = hull[(i + 1) % n][0] - hull[i][0]
        edge_y = hull[(i + 1) % n][1] - hull[i][1]
        edge_len = (edge_x ** 2 + edge_y ** 2) ** 0.5
        if edge_len == 0:
            continue

        # Unit vectors along and perpendicular to the edge
        ux, uy = edge_x / edge_len, edge_y / edge_len
        vx, vy = -uy, ux

        # Project all hull points onto the edge coordinate system
        projs_u = [p[0] * ux + p[1] * uy for p in hull]
        projs_v = [p[0] * vx + p[1] * vy for p in hull]

        min_u, max_u = min(projs_u), max(projs_u)
        min_v, max_v = min(projs_v), max(projs_v)

        area = (max_u - min_u) * (max_v - min_v)
        if area < min_area:
            min_area = area
            # Reconstruct 4 corners in original coordinates
            best_rect = [
                (min_u * ux + min_v * vx, min_u * uy + min_v * vy),
                (max_u * ux + min_v * vx, max_u * uy + min_v * vy),
                (max_u * ux + max_v * vx, max_u * uy + max_v * vy),
                (min_u * ux + max_v * vx, min_u * uy + max_v * vy),
            ]

    return best_rect if best_rect else hull[:4]


def _cross(o: tuple, a: tuple, b: tuple) -> float:
    return (a[0] - o[0]) * (b[1] - o[1]) - (a[1] - o[1]) * (b[0] - o[0])


def _dist_sq(a: tuple, b: tuple) -> float:
    return (a[0] - b[0]) ** 2 + (a[1] - b[1]) ** 2