using Unity.Mathematics;

namespace ProjectM.Simulation
{
    /// <summary>
    /// Pure, deterministic Husk AI math — no RNG, no wall-clock — so server simulation stays reproducible and
    /// the helpers are EditMode-unit-testable without an ECS world (mirrors <see cref="PlayerSpawnMath"/> /
    /// <c>StatMath</c>).
    /// </summary>
    public static class EnemyAIMath
    {
        /// <summary>
        /// Planar (XZ) seek velocity from <paramref name="from"/> toward <paramref name="to"/> at
        /// <paramref name="speed"/>. Y is forced to 0 (top-down plane). Returns zero once within
        /// <paramref name="stopDistance"/> (so the Husk halts at strike range instead of jittering through the
        /// target) or when the two points coincide.
        /// </summary>
        public static float3 SeekVelocity(float3 from, float3 to, float speed, float stopDistance)
        {
            float3 d = to - from;
            d.y = 0f;
            float distSq = math.lengthsq(d);
            if (distSq <= stopDistance * stopDistance || distSq < 1e-8f)
                return float3.zero;
            return math.normalize(d) * speed;
        }

        /// <summary>
        /// True when <paramref name="to"/> is within <paramref name="range"/> of <paramref name="from"/> on the
        /// XZ plane.
        /// </summary>
        public static bool InAttackRange(float3 from, float3 to, float range)
        {
            float3 d = to - from;
            d.y = 0f;
            return math.lengthsq(d) <= range * range;
        }

        /// <summary>
        /// Deterministic planar ring position around <paramref name="center"/> for spawn
        /// <paramref name="index"/>: evenly spaced over <paramref name="slots"/> angles at
        /// <paramref name="radius"/>. Stable per index so a replayed spawn lands identically.
        /// </summary>
        public static float3 RingPosition(float3 center, int index, int slots, float radius)
        {
            if (slots < 1)
                slots = 1;
            int slot = ((index % slots) + slots) % slots;
            float angle = (2f * math.PI * slot) / slots;
            math.sincos(angle, out float s, out float c);
            return center + new float3(c * radius, 0f, s * radius);
        }
    }
}