UltimateFishing/Assets/Scripts/Assembly-CSharp/Mtree/SimplexNoiseGenerator.cs

using System;
using UnityEngine;

namespace Mtree
{
	public class SimplexNoiseGenerator
	{
		private int[] A = new int[3];

		private float s;

		private float u;

		private float v;

		private float w;

		private int i;

		private int j;

		private int k;

		private float onethird = 1f / 3f;

		private float onesixth = 1f / 6f;

		private int[] T;

		public SimplexNoiseGenerator()
		{
			if (T == null)
			{
				System.Random random = new System.Random();
				T = new int[8];
				for (int i = 0; i < 8; i++)
				{
					T[i] = random.Next();
				}
			}
		}

		public SimplexNoiseGenerator(string seed)
		{
			T = new int[8];
			string[] array = seed.Split(' ');
			for (int i = 0; i < 8; i++)
			{
				int num;
				try
				{
					num = int.Parse(array[i]);
				}
				catch
				{
					num = 0;
				}
				T[i] = num;
			}
		}

		public SimplexNoiseGenerator(int[] seed)
		{
			T = seed;
		}

		public string GetSeed()
		{
			string text = string.Empty;
			for (int i = 0; i < 8; i++)
			{
				text += T[i];
				if (i < 7)
				{
					text += " ";
				}
			}
			return text;
		}

		public float coherentNoise(float x, float y, float z, int octaves = 1, int multiplier = 25, float amplitude = 0.5f, float lacunarity = 2f, float persistence = 0.9f)
		{
			Vector3 vector = new Vector3(x, y, z) / multiplier;
			float num = 0f;
			for (int i = 0; i < octaves; i++)
			{
				num += noise(vector.x, vector.y, vector.z) * amplitude;
				vector *= lacunarity;
				amplitude *= persistence;
			}
			return num;
		}

		public int getDensity(Vector3 loc)
		{
			float t = coherentNoise(loc.x, loc.y, loc.z);
			return (int)Mathf.Lerp(0f, 255f, t);
		}

		public float noise(Vector3 v)
		{
			return noise(v.x, v.y, v.z);
		}

		public Vector3 noiseGradient(Vector3 v, bool flat)
		{
			float num = noise(v);
			float x = (noise(v + Vector3.right / 10f) - num) * 10f;
			float y = ((!flat) ? ((noise(v + Vector3.up / 10f) - num) * 10f) : 0f);
			float z = (noise(v + Vector3.forward / 10f) - num) * 10f;
			return new Vector3(x, y, z);
		}

		public float noise(float x, float y, float z)
		{
			s = (x + y + z) * onethird;
			i = fastfloor(x + s);
			j = fastfloor(y + s);
			k = fastfloor(z + s);
			s = (float)(i + j + k) * onesixth;
			u = x - (float)i + s;
			v = y - (float)j + s;
			w = z - (float)k + s;
			A[0] = 0;
			A[1] = 0;
			A[2] = 0;
			int num = ((u >= w) ? ((!(u >= v)) ? 1 : 0) : ((v >= w) ? 1 : 2));
			int num2 = ((u < w) ? ((!(u < v)) ? 1 : 0) : ((v < w) ? 1 : 2));
			return kay(num) + kay(3 - num - num2) + kay(num2) + kay(0);
		}

		private float kay(int a)
		{
			s = (float)(A[0] + A[1] + A[2]) * onesixth;
			float num = u - (float)A[0] + s;
			float num2 = v - (float)A[1] + s;
			float num3 = w - (float)A[2] + s;
			float num4 = 0.6f - num * num - num2 * num2 - num3 * num3;
			int num5 = shuffle(i + A[0], j + A[1], k + A[2]);
			A[a]++;
			if (num4 < 0f)
			{
				return 0f;
			}
			int num6 = (num5 >> 5) & 1;
			int num7 = (num5 >> 4) & 1;
			int num8 = (num5 >> 3) & 1;
			int num9 = (num5 >> 2) & 1;
			int num10 = num5 & 3;
			float num11;
			switch (num10)
			{
			case 1:
				num11 = num;
				break;
			case 2:
				num11 = num2;
				break;
			default:
				num11 = num3;
				break;
			}
			float num12 = num11;
			float num13;
			switch (num10)
			{
			case 1:
				num13 = num2;
				break;
			case 2:
				num13 = num3;
				break;
			default:
				num13 = num;
				break;
			}
			float num14 = num13;
			float num15;
			switch (num10)
			{
			case 1:
				num15 = num3;
				break;
			case 2:
				num15 = num;
				break;
			default:
				num15 = num2;
				break;
			}
			float num16 = num15;
			num12 = ((num6 != num8) ? num12 : (0f - num12));
			num14 = ((num6 != num7) ? num14 : (0f - num14));
			num16 = ((num6 == (num7 ^ num8)) ? num16 : (0f - num16));
			num4 *= num4;
			return 8f * num4 * num4 * (num12 + ((num10 == 0) ? (num14 + num16) : ((num9 != 0) ? num16 : num14)));
		}

		private int shuffle(int i, int j, int k)
		{
			return b(i, j, k, 0) + b(j, k, i, 1) + b(k, i, j, 2) + b(i, j, k, 3) + b(j, k, i, 4) + b(k, i, j, 5) + b(i, j, k, 6) + b(j, k, i, 7);
		}

		private int b(int i, int j, int k, int B)
		{
			return T[(b(i, B) << 2) | (b(j, B) << 1) | b(k, B)];
		}

		private int b(int N, int B)
		{
			return (N >> B) & 1;
		}

		private int fastfloor(float n)
		{
			return (!(n > 0f)) ? ((int)n - 1) : ((int)n);
		}
	}
}