using System;
using System.Collections;
using System.Text.RegularExpressions;

namespace Colours.ColourRamps
{
	#region ALIAS LIST
	using RGB = Colours.RgbColour;
	using RAMPS = Colours.ColourRamps.Constants.RampDefinitions;
	#endregion

	/// ________________________________________________________________________________
	/// <summary>
	/// Builds a SortedList of 256 RGB colours. The individual colour values are extracted
	/// from a string which contains red, green, and blue values for each of the 256 colours
	/// in the list. There are 22 ramps defined in a string array (RampStrings). The strings
	/// were sourced from data files presented in Bourke (1996) and correspond to the files
	/// 01.dat to 22.dat at that website. The strings used here are a re-arrangement of the
	/// format of the data presented in those files but are in every other respect identical
	/// to that data.
	/// 
	/// The website referenced below contains visual representations of the values used here. 
	/// 
	/// The content of the string is 'de-constructed' using the Split function of the Regex
	/// object. In this implementation the string values, after having been extracted from
	/// the source string, are supplied directly to one of the constructors in the RGB object
	/// but users of this code will need to re-cast that part of the code to suit their own
	/// particular needs.
	/// 
	/// ref:
	/// Bourke, Paul. 1996. Colour Ramping for Data Visualisation.
	///</summary>
	public class Ramp
	{
		#region DECLARATIONS
		private int _RampId;
		private SortedList _Colours;
		#endregion

		#region CONSTRUCTORS
		/// ____________________________________________________________________________
		/// <summary>
		/// Constructs a Ramp object containing a colour list using the 'standard' ramp;
		/// i.e., ramp_id = 1.
		///</summary>
		public Ramp()
		{
			_RampId = RAMPS.Standard;
			_Colours = EnlistColours( RAMPS.RampStrings[RAMPS.Standard] );
		}
		/// ____________________________________________________________________________
		/// <summary>
		/// Constructs a Ramp object containing a colour list using ramp_id to access the
		/// ramp string array. ramp_id is coerced to a valid index. If the supplied ramp_id
		/// is outside the valid range Ramp will contain either the first or the last defined
		/// ramp depending on whether ramp_id is below or above the valid range respectively.
		///</summary>
		public Ramp(int ramp_id)
		{
			_RampId = Math.Min( Math.Max( ramp_id, RAMPS.MinId ), RAMPS.RampCount );
			_Colours = EnlistColours( RAMPS.RampStrings[_RampId] );
		}
		#endregion

		#region PROPERTIES
		/// ____________________________________________________________________________
		/// <summary>
		/// Gets the RampId. Note that the property is read-only. If you want a different ramp
		/// construct a new Ramp object supplying the desired ramp_id to the constructor.
		///</summary>
		public int RampId
		{
			get { return _RampId; }
		}
		/// ____________________________________________________________________________
		/// <summary>
		/// Gets the list of colours.
		///</summary>
		public SortedList Colours
		{
			get { return _Colours; }
		}
		/// ____________________________________________________________________________
		/// <summary>
		/// Gets the Values collection of the colours list.
		///</summary>
		public ICollection IColours
		{
			get { return _Colours.Values; }
		}
		#endregion

		#region PRIVATE
		/// ____________________________________________________________________________
		/// <summary>
		/// Mediates the process of deconstructing the ramp definition string. The string
		/// must be fractionated in level order: the ID Level first followed by the colour
		/// definition level followed by the colour value level.
		///</summary>
		private SortedList EnlistColours(string ramp_definition)
		{
			string colour_definitions_string = SplitIdLevel( ramp_definition );
			string[] colour_definitions = SplitDefinitionsLevel( colour_definitions_string );

			SortedList list = new SortedList( RAMPS.ColourCount );
			foreach ( string colour_definition in colour_definitions )
				AddDefinition( colour_definition, list );

			return list;
		}
		/// ____________________________________________________________________________
		/// <summary>
		/// Splits ramp_definition on the colon character of which there is only one in
		/// the string. It separates the ramp ID from the colour definitions. The ID is
		/// ignored in this object but is included in the string for completeness and 
		/// to ensure that each ramp string is unambiguously associated with a data file
		/// as they are specified by Bourke (1996).
		///</summary>
		private string SplitIdLevel(string ramp_definition)
		{
			///parts[0] contains the ramp ID, parts[1] contains the ramp colour definitions.
			string[] parts = Regex.Split( ramp_definition, RAMPS.IdLevel );
			return parts[1];
		}
		/// ____________________________________________________________________________
		/// <summary>
		/// Splits ramp_definition on the semicolon character which results in an array
		/// of 256 colour definition strings.
		///</summary>
		private string[] SplitDefinitionsLevel(string ramp_definition)
		{
			return Regex.Split( ramp_definition, RAMPS.ColourLevel );
		}
		/// ____________________________________________________________________________
		/// <summary>
		/// Splits colour_definition on the comma character which results in an array
		/// of 4 strings: colour ID, red value, green value, blue value.
		/// 
		/// colour_id is used as the key into the SortedList object and so must be
		/// converted to a numeric value to ensure that the list is sorted in the correct
		/// order. The other three values are passed as strings into the RGB object and it
		/// handles the conversion to suit itself.
		/// 
		/// Users of this code will probably want to re-cast this part of the code to
		/// suit the particular requirements of their own colour objects.
		///</summary>
		private void AddDefinition(string colour_definition, SortedList list)
		{
			string[] parts = Regex.Split( colour_definition, RAMPS.RgbLevel );
			int colour_id = Convert.ToInt32( parts[0] );
			list.Add( colour_id, new RGB( parts[1], parts[2], parts[3] ) );
		}
		#endregion
	}

	#region LOCAL CONSTANTS
	/// ________________________________________________________________________________
	public struct Constants
	{
		/// ____________________________________________________________________________
		public struct RampDefinitions
		{
			/// <summary>
			/// Each ramp definition (1-22) is structured as follows:
			/// "Ramp ID : colour definition; colour definition; ... colour definition"
			/// 
			/// Each colour definition (1-256) is structured as follows:
			/// "Colour ID , red value, green value, blue value;"
			/// 
			/// The whitespce shown in the summary is for clarity.
			/// The definitions themselves contain no whitespace.
			/// 
			/// Definitions may be 'deconstructed' using the Split
			/// function of the Regex object together with the supplied
			/// split characters (":", ";", and ",").
			/// </summary>

			public const int Standard = 1;
			public const int MinId = 1;
			public const int RampCount = 22;
			public const int ColourCount = 256;

			public const string IdLevel = ":";
			public const string ColourLevel = ";";
			public const string RgbLevel = ",";

			public static readonly string[] RampStrings = new string[22] 
			{
				 "1:0,0,0,255;1,0,3,255;2,0,7,255;3,0,11,255;4,0,15,255;5,0,19,255;6,0,23,255;7,0,27,255;8,0,31,255;9,0,35,255;10,0,39,255;11,0,43,255;12,0,47,255;13,0,51,255;14,0,55,255;15,0,59,255;16,0,63,255;17,0,67,255;18,0,71,255;19,0,75,255;20,0,79,255;21,0,83,255;22,0,87,255;23,0,91,255;24,0,95,255;25,0,99,255;26,0,103,255;27,0,107,255;28,0,111,255;29,0,115,255;30,0,119,255;31,0,123,255;32,0,127,255;33,0,132,255;34,0,135,255;35,0,140,255;36,0,143,255;37,0,148,255;38,0,151,255;39,0,156,255;40,0,159,255;41,0,164,255;42,0,167,255;43,0,172,255;44,0,175,255;45,0,180,255;46,0,183,255;47,0,188,255;48,0,191,255;49,0,196,255;50,0,199,255;51,0,204,255;52,0,207,255;53,0,212,255;54,0,215,255;55,0,220,255;56,0,223,255;57,0,228,255;58,0,231,255;59,0,236,255;60,0,239,255;61,0,244,255;62,0,247,255;63,0,252,255;64,0,255,254;65,0,255,249;66,0,255,246;67,0,255,241;68,0,255,238;69,0,255,233;70,0,255,230;71,0,255,225;72,0,255,222;73,0,255,217;74,0,255,214;75,0,255,209;76,0,255,206;77,0,255,201;78,0,255,198;79,0,255,193;80,0,255,190;81,0,255,185;82,0,255,182;83,0,255,177;84,0,255,174;85,0,255,169;86,0,255,166;87,0,255,161;88,0,255,158;89,0,255,153;90,0,255,150;91,0,255,145;92,0,255,142;93,0,255,137;94,0,255,134;95,0,255,129;96,0,255,126;97,0,255,122;98,0,255,118;99,0,255,114;100,0,255,110;101,0,255,106;102,0,255,102;103,0,255,98;104,0,255,94;105,0,255,90;106,0,255,86;107,0,255,82;108,0,255,78;109,0,255,74;110,0,255,70;111,0,255,66;112,0,255,61;113,0,255,57;114,0,255,53;115,0,255,49;116,0,255,45;117,0,255,41;118,0,255,37;119,0,255,33;120,0,255,29;121,0,255,25;122,0,255,21;123,0,255,17;124,0,255,13;125,0,255,9;126,0,255,5;127,0,255,1;128,1,255,0;129,5,255,0;130,9,255,0;131,13,255,0;132,17,255,0;133,21,255,0;134,25,255,0;135,29,255,0;136,33,255,0;137,37,255,0;138,41,255,0;139,45,255,0;140,49,255,0;141,53,255,0;142,57,255,0;143,61,255,0;144,66,255,0;145,70,255,0;146,74,255,0;147,78,255,0;148,82,255,0;149,86,255,0;150,90,255,0;151,94,255,0;152,98,255,0;153,102,255,0;154,106,255,0;155,110,255,0;156,114,255,0;157,118,255,0;158,122,255,0;159,126,255,0;160,129,255,0;161,134,255,0;162,137,255,0;163,142,255,0;164,145,255,0;165,150,255,0;166,153,255,0;167,158,255,0;168,161,255,0;169,166,255,0;170,169,255,0;171,174,255,0;172,177,255,0;173,182,255,0;174,185,255,0;175,190,255,0;176,193,255,0;177,198,255,0;178,201,255,0;179,206,255,0;180,209,255,0;181,214,255,0;182,217,255,0;183,222,255,0;184,225,255,0;185,230,255,0;186,233,255,0;187,238,255,0;188,241,255,0;189,246,255,0;190,249,255,0;191,254,255,0;192,255,252,0;193,255,247,0;194,255,244,0;195,255,239,0;196,255,236,0;197,255,231,0;198,255,228,0;199,255,223,0;200,255,220,0;201,255,215,0;202,255,212,0;203,255,207,0;204,255,204,0;205,255,199,0;206,255,196,0;207,255,191,0;208,255,188,0;209,255,183,0;210,255,180,0;211,255,175,0;212,255,172,0;213,255,167,0;214,255,164,0;215,255,159,0;216,255,156,0;217,255,151,0;218,255,148,0;219,255,143,0;220,255,140,0;221,255,135,0;222,255,132,0;223,255,127,0;224,255,123,0;225,255,119,0;226,255,115,0;227,255,111,0;228,255,107,0;229,255,103,0;230,255,99,0;231,255,95,0;232,255,91,0;233,255,87,0;234,255,83,0;235,255,79,0;236,255,75,0;237,255,71,0;238,255,67,0;239,255,63,0;240,255,59,0;241,255,55,0;242,255,51,0;243,255,47,0;244,255,43,0;245,255,39,0;246,255,35,0;247,255,31,0;248,255,27,0;249,255,23,0;250,255,19,0;251,255,15,0;252,255,11,0;253,255,7,0;254,255,3,0;255,255,0,0"
				,"2:0,0,0,255;1,0,0,254;2,1,0,253;3,2,0,252;4,3,0,250;5,4,0,249;6,5,0,248;7,6,0,247;8,7,0,247;9,8,0,246;10,9,0,245;11,10,0,244;12,11,0,242;13,12,0,241;14,13,0,240;15,14,0,239;16,15,0,239;17,16,0,238;18,17,0,237;19,18,0,236;20,19,0,234;21,20,0,233;22,21,0,232;23,22,0,231;24,23,0,231;25,24,0,230;26,25,0,229;27,26,0,228;28,27,0,226;29,28,0,225;30,29,0,224;31,30,0,223;32,31,0,223;33,33,0,222;34,33,0,221;35,35,0,220;36,35,0,218;37,37,0,217;38,37,0,216;39,39,0,215;40,39,0,215;41,41,0,214;42,41,0,213;43,43,0,212;44,43,0,210;45,45,0,209;46,45,0,208;47,47,0,207;48,47,0,207;49,49,0,206;50,49,0,205;51,51,0,204;52,51,0,202;53,53,0,201;54,53,0,200;55,55,0,199;56,55,0,199;57,57,0,198;58,57,0,197;59,59,0,196;60,59,0,194;61,61,0,193;62,61,0,192;63,63,0,191;64,63,0,191;65,64,0,190;66,66,0,189;67,67,0,188;68,67,0,186;69,68,0,185;70,70,0,184;71,71,0,183;72,71,0,183;73,72,0,182;74,74,0,181;75,75,0,180;76,75,0,178;77,76,0,177;78,78,0,176;79,79,0,175;80,79,0,175;81,80,0,174;82,82,0,173;83,83,0,172;84,83,0,170;85,84,0,169;86,86,0,168;87,87,0,167;88,87,0,167;89,88,0,166;90,90,0,165;91,91,0,164;92,91,0,162;93,92,0,161;94,94,0,160;95,95,0,159;96,95,0,159;97,96,0,158;98,98,0,157;99,99,0,156;100,99,0,154;101,100,0,153;102,102,0,152;103,103,0,151;104,103,0,151;105,104,0,150;106,106,0,149;107,107,0,148;108,107,0,146;109,108,0,145;110,110,0,144;111,111,0,143;112,111,0,143;113,112,0,142;114,114,0,141;115,115,0,140;116,115,0,138;117,116,0,137;118,118,0,136;119,119,0,135;120,119,0,135;121,120,0,134;122,122,0,133;123,123,0,132;124,123,0,130;125,124,0,129;126,126,0,128;127,127,0,127;128,127,0,127;129,128,0,126;130,129,0,124;131,130,0,123;132,132,0,123;133,133,0,122;134,134,0,120;135,135,0,119;136,135,0,119;137,136,0,118;138,137,0,116;139,138,0,115;140,140,0,115;141,141,0,114;142,142,0,112;143,143,0,111;144,143,0,111;145,144,0,110;146,145,0,108;147,146,0,107;148,148,0,107;149,149,0,106;150,150,0,104;151,151,0,103;152,151,0,103;153,152,0,102;154,153,0,100;155,154,0,99;156,156,0,99;157,157,0,98;158,158,0,96;159,159,0,95;160,159,0,95;161,160,0,94;162,161,0,92;163,162,0,91;164,164,0,91;165,165,0,90;166,166,0,88;167,167,0,87;168,167,0,87;169,168,0,86;170,169,0,84;171,170,0,83;172,172,0,83;173,173,0,82;174,174,0,80;175,175,0,79;176,175,0,79;177,176,0,78;178,177,0,76;179,178,0,75;180,180,0,75;181,181,0,74;182,182,0,72;183,183,0,71;184,183,0,71;185,184,0,70;186,185,0,68;187,186,0,67;188,188,0,67;189,189,0,66;190,190,0,64;191,191,0,63;192,191,0,63;193,192,0,61;194,193,0,61;195,194,0,59;196,196,0,59;197,197,0,57;198,198,0,57;199,199,0,55;200,199,0,55;201,200,0,53;202,201,0,53;203,202,0,51;204,204,0,51;205,205,0,49;206,206,0,49;207,207,0,47;208,207,0,47;209,208,0,45;210,209,0,45;211,210,0,43;212,212,0,43;213,213,0,41;214,214,0,41;215,215,0,39;216,215,0,39;217,216,0,37;218,217,0,37;219,218,0,35;220,220,0,35;221,221,0,33;222,222,0,33;223,223,0,31;224,223,0,30;225,224,0,29;226,225,0,28;227,226,0,27;228,228,0,26;229,229,0,25;230,230,0,24;231,231,0,23;232,231,0,22;233,232,0,21;234,233,0,20;235,234,0,19;236,236,0,18;237,237,0,17;238,238,0,16;239,239,0,15;240,239,0,14;241,240,0,13;242,241,0,12;243,242,0,11;244,244,0,10;245,245,0,9;246,246,0,8;247,247,0,7;248,247,0,6;249,248,0,5;250,249,0,4;251,250,0,3;252,252,0,2;253,253,0,1;254,254,0,0;255,255,0,0"
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				,"15:0,0,0,255;1,0,3,255;2,0,7,255;3,0,11,255;4,0,15,255;5,0,19,255;6,0,23,255;7,0,27,255;8,0,31,255;9,0,35,255;10,0,39,255;11,0,43,255;12,0,47,255;13,0,51,255;14,0,55,255;15,0,59,255;16,0,63,255;17,0,67,255;18,0,71,255;19,0,75,255;20,0,79,255;21,0,83,255;22,0,87,255;23,0,91,255;24,0,95,255;25,0,99,255;26,0,103,255;27,0,107,255;28,0,111,255;29,0,115,255;30,0,119,255;31,0,123,255;32,0,127,255;33,0,132,255;34,0,135,255;35,0,140,255;36,0,143,255;37,0,148,255;38,0,151,255;39,0,156,255;40,0,159,255;41,0,164,255;42,0,167,255;43,0,172,255;44,0,175,255;45,0,180,255;46,0,183,255;47,0,188,255;48,0,191,255;49,0,196,255;50,0,199,255;51,0,204,255;52,0,207,255;53,0,212,255;54,0,215,255;55,0,220,255;56,0,223,255;57,0,228,255;58,0,231,255;59,0,236,255;60,0,239,255;61,0,244,255;62,0,247,255;63,0,252,255;64,0,255,254;65,0,255,249;66,0,255,246;67,0,255,241;68,0,255,238;69,0,255,233;70,0,255,230;71,0,255,225;72,0,255,222;73,0,255,217;74,0,255,214;75,0,255,209;76,0,255,206;77,0,255,201;78,0,255,198;79,0,255,193;80,0,255,190;81,0,255,185;82,0,255,182;83,0,255,177;84,0,255,174;85,0,255,169;86,0,255,166;87,0,255,161;88,0,255,158;89,0,255,153;90,0,255,150;91,0,255,145;92,0,255,142;93,0,255,137;94,0,255,134;95,0,255,129;96,0,255,126;97,0,255,122;98,0,255,118;99,0,255,114;100,0,255,110;101,0,255,106;102,0,255,102;103,0,255,98;104,0,255,94;105,0,255,90;106,0,255,86;107,0,255,82;108,0,255,78;109,0,255,74;110,0,255,70;111,0,255,66;112,0,255,61;113,0,255,57;114,0,255,53;115,0,255,49;116,0,255,45;117,0,255,41;118,0,255,37;119,0,255,33;120,0,255,29;121,0,255,25;122,0,255,21;123,0,255,17;124,0,255,13;125,0,255,9;126,0,255,5;127,0,255,1;128,1,255,0;129,5,255,0;130,9,255,0;131,13,255,0;132,17,255,0;133,21,255,0;134,25,255,0;135,29,255,0;136,33,255,0;137,37,255,0;138,41,255,0;139,45,255,0;140,49,255,0;141,53,255,0;142,57,255,0;143,61,255,0;144,66,255,0;145,70,255,0;146,74,255,0;147,78,255,0;148,82,255,0;149,86,255,0;150,90,255,0;151,94,255,0;152,98,255,0;153,102,255,0;154,106,255,0;155,110,255,0;156,114,255,0;157,118,255,0;158,122,255,0;159,126,255,0;160,129,255,0;161,134,255,0;162,137,255,0;163,142,255,0;164,145,255,0;165,150,255,0;166,153,255,0;167,158,255,0;168,161,255,0;169,166,255,0;170,169,255,0;171,174,255,0;172,177,255,0;173,182,255,0;174,185,255,0;175,190,255,0;176,193,255,0;177,198,255,0;178,201,255,0;179,206,255,0;180,209,255,0;181,214,255,0;182,217,255,0;183,222,255,0;184,225,255,0;185,230,255,0;186,233,255,0;187,238,255,0;188,241,255,0;189,246,255,0;190,249,255,0;191,254,255,0;192,255,255,2;193,255,255,6;194,255,255,10;195,255,255,14;196,255,255,18;197,255,255,22;198,255,255,26;199,255,255,30;200,255,255,35;201,255,255,39;202,255,255,43;203,255,255,47;204,255,255,51;205,255,255,55;206,255,255,59;207,255,255,63;208,255,255,67;209,255,255,71;210,255,255,75;211,255,255,79;212,255,255,83;213,255,255,87;214,255,255,91;215,255,255,95;216,255,255,99;217,255,255,103;218,255,255,107;219,255,255,111;220,255,255,115;221,255,255,119;222,255,255,123;223,255,255,127;224,255,255,130;225,255,255,135;226,255,255,138;227,255,255,143;228,255,255,146;229,255,255,151;230,255,255,154;231,255,255,159;232,255,255,162;233,255,255,167;234,255,255,170;235,255,255,175;236,255,255,178;237,255,255,183;238,255,255,186;239,255,255,191;240,255,255,194;241,255,255,199;242,255,255,202;243,255,255,207;244,255,255,210;245,255,255,215;246,255,255,218;247,255,255,223;248,255,255,226;249,255,255,231;250,255,255,234;251,255,255,239;252,255,255,242;253,255,255,247;254,255,255,250;255,255,255,255"
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				,"22:0,255,255,0;1,254,254,0;2,253,253,1;3,252,252,2;4,250,250,3;5,249,249,4;6,248,248,5;7,247,247,6;8,247,247,7;9,246,246,8;10,245,245,9;11,244,244,10;12,242,242,11;13,241,241,12;14,240,240,13;15,239,239,14;16,239,239,15;17,238,238,16;18,237,237,17;19,236,236,18;20,234,234,19;21,233,233,20;22,232,232,21;23,231,231,22;24,231,231,23;25,230,230,24;26,229,229,25;27,228,228,26;28,226,226,27;29,225,225,28;30,224,224,29;31,223,223,30;32,223,223,31;33,222,222,33;34,221,221,33;35,220,220,35;36,218,218,35;37,217,217,37;38,216,216,37;39,215,215,39;40,215,215,39;41,214,214,41;42,213,213,41;43,212,212,43;44,210,210,43;45,209,209,45;46,208,208,45;47,207,207,47;48,207,207,47;49,206,206,49;50,205,205,49;51,204,204,51;52,202,202,51;53,201,201,53;54,200,200,53;55,199,199,55;56,199,199,55;57,198,198,57;58,197,197,57;59,196,196,59;60,194,194,59;61,193,193,61;62,192,192,61;63,191,191,63;64,191,191,63;65,190,190,64;66,189,189,66;67,188,188,67;68,186,186,67;69,185,185,68;70,184,184,70;71,183,183,71;72,183,183,71;73,182,182,72;74,181,181,74;75,180,180,75;76,178,178,75;77,177,177,76;78,176,176,78;79,175,175,79;80,175,175,79;81,174,174,80;82,173,173,82;83,172,172,83;84,170,170,83;85,169,169,84;86,168,168,86;87,167,167,87;88,167,167,87;89,166,166,88;90,165,165,90;91,164,164,91;92,162,162,91;93,161,161,92;94,160,160,94;95,159,159,95;96,159,159,95;97,158,158,96;98,157,157,98;99,156,156,99;100,154,154,99;101,153,153,100;102,152,152,102;103,151,151,103;104,151,151,103;105,150,150,104;106,149,149,106;107,148,148,107;108,146,146,107;109,145,145,108;110,144,144,110;111,143,143,111;112,143,143,111;113,142,142,112;114,141,141,114;115,140,140,115;116,138,138,115;117,137,137,116;118,136,136,118;119,135,135,119;120,135,135,119;121,134,134,120;122,133,133,122;123,132,132,123;124,130,130,123;125,129,129,124;126,128,128,126;127,127,127,127;128,127,127,127;129,126,126,128;130,124,124,129;131,123,123,130;132,123,123,132;133,122,122,133;134,120,120,134;135,119,119,135;136,119,119,135;137,118,118,136;138,116,116,137;139,115,115,138;140,115,115,140;141,114,114,141;142,112,112,142;143,111,111,143;144,111,111,143;145,110,110,144;146,108,108,145;147,107,107,146;148,107,107,148;149,106,106,149;150,104,104,150;151,103,103,151;152,103,103,151;153,102,102,152;154,100,100,153;155,99,99,154;156,99,99,156;157,98,98,157;158,96,96,158;159,95,95,159;160,95,95,159;161,94,94,160;162,92,92,161;163,91,91,162;164,91,91,164;165,90,90,165;166,88,88,166;167,87,87,167;168,87,87,167;169,86,86,168;170,84,84,169;171,83,83,170;172,83,83,172;173,82,82,173;174,80,80,174;175,79,79,175;176,79,79,175;177,78,78,176;178,76,76,177;179,75,75,178;180,75,75,180;181,74,74,181;182,72,72,182;183,71,71,183;184,71,71,183;185,70,70,184;186,68,68,185;187,67,67,186;188,67,67,188;189,66,66,189;190,64,64,190;191,63,63,191;192,63,63,191;193,61,61,192;194,61,61,193;195,59,59,194;196,59,59,196;197,57,57,197;198,57,57,198;199,55,55,199;200,55,55,199;201,53,53,200;202,53,53,201;203,51,51,202;204,51,51,204;205,49,49,205;206,49,49,206;207,47,47,207;208,47,47,207;209,45,45,208;210,45,45,209;211,43,43,210;212,43,43,212;213,41,41,213;214,41,41,214;215,39,39,215;216,39,39,215;217,37,37,216;218,37,37,217;219,35,35,218;220,35,35,220;221,33,33,221;222,33,33,222;223,31,31,223;224,30,30,223;225,29,29,224;226,28,28,225;227,27,27,226;228,26,26,228;229,25,25,229;230,24,24,230;231,23,23,231;232,22,22,231;233,21,21,232;234,20,20,233;235,19,19,234;236,18,18,236;237,17,17,237;238,16,16,238;239,15,15,239;240,14,14,239;241,13,13,240;242,12,12,241;243,11,11,242;244,10,10,244;245,9,9,245;246,8,8,246;247,7,7,247;248,6,6,247;249,5,5,248;250,4,4,249;251,3,3,250;252,2,2,252;253,1,1,253;254,0,0,254;255,0,0,255"
			};
		}
	}
	#endregion
}