-/*\r
+/*\r
+* Copyright 2007 ZXing authors\r
+*\r
* Licensed under the Apache License, Version 2.0 (the "License");\r
* you may not use this file except in compliance with the License.\r
* You may obtain a copy of the License at\r
* See the License for the specific language governing permissions and\r
* limitations under the License.\r
*/\r
-\r
using System;\r
namespace com.google.zxing.common.reedsolomon\r
{\r
-\r
- /// <summary> <p>This class contains utility methods for performing mathematical operations over\r
- /// the Galois Field GF(256). Operations use the primitive polynomial\r
- /// x^8 + x^4 + x^3 + x^2 + 1 in calculations.</p>\r
- /// \r
- /// <p>Throughout this package, elements of GF(256) are represented as an <code>int</code>\r
- /// for convenience and speed (but at the cost of memory).\r
- /// Only the bottom 8 bits are really used.</p>\r
- /// \r
- /// </summary>\r
- /// <author> srowen@google.com (Sean Owen)\r
- /// </author>\r
- public sealed class GF256\r
- { \r
- public static GF256 QR_CODE_FIELD = new GF256(0x011D); // x^8 + x^4 + x^3 + x^2 + 1\r
- public static GF256 DATA_MATRIX_FIELD = new GF256(0x012D); // x^8 + x^5 + x^3 + x^2 + 1\r
-\r
- private int[] expTable;\r
- private int[] logTable;\r
- private GF256Poly zero;\r
- private GF256Poly one;\r
-\r
- /**\r
- * Create a representation of GF(256) using the given primitive polynomial.\r
- *\r
- * @param primitive irreducible polynomial whose coefficients are represented by\r
- * the bits of an int, where the least-significant bit represents the constant\r
- * coefficient\r
- */\r
- private GF256(int primitive) {\r
- expTable = new int[256];\r
- logTable = new int[256];\r
- int x = 1;\r
- for (int i = 0; i < 256; i++) {\r
- expTable[i] = x;\r
- x <<= 1; // x = x * 2; we're assuming the generator alpha is 2\r
- if (x >= 0x100) {\r
- x ^= primitive;\r
- }\r
- }\r
- for (int i = 0; i < 255; i++) {\r
- logTable[expTable[i]] = i;\r
- }\r
- // logTable[0] == 0 but this should never be used\r
- zero = new GF256Poly(this, new int[]{0});\r
- one = new GF256Poly(this, new int[]{1});\r
- }\r
-\r
- public GF256Poly getZero() {\r
- return zero;\r
- }\r
-\r
- public GF256Poly getOne()\r
- {\r
- return one;\r
- }\r
-\r
- /**\r
- * @return the monomial representing coefficient * x^degree\r
- */\r
- public GF256Poly buildMonomial(int degree, int coefficient)\r
- {\r
- if (degree < 0) {\r
- throw new ArgumentException();\r
- }\r
- if (coefficient == 0) {\r
- return zero;\r
- }\r
- int[] coefficients = new int[degree + 1];\r
- coefficients[0] = coefficient;\r
- return new GF256Poly(this, coefficients);\r
- }\r
-\r
- /**\r
- * Implements both addition and subtraction -- they are the same in GF(256).\r
- *\r
- * @return sum/difference of a and b\r
- */\r
- public static int addOrSubtract(int a, int b) {\r
- return a ^ b;\r
- }\r
-\r
- /**\r
- * @return 2 to the power of a in GF(256)\r
- */\r
- public int exp(int a)\r
- {\r
- return expTable[a];\r
- }\r
-\r
- /**\r
- * @return base 2 log of a in GF(256)\r
- */\r
- public int log(int a)\r
- {\r
- if (a == 0) {\r
- throw new ArgumentException();\r
- }\r
- return logTable[a];\r
- }\r
-\r
- /**\r
- * @return multiplicative inverse of a\r
- */\r
- public int inverse(int a)\r
- {\r
- if (a == 0) {\r
- throw new ArithmeticException();\r
- }\r
- return expTable[255 - logTable[a]];\r
- }\r
-\r
- /**\r
- * @param a\r
- * @param b\r
- * @return product of a and b in GF(256)\r
- */\r
- public int multiply(int a, int b)\r
- {\r
- if (a == 0 || b == 0) {\r
- return 0;\r
- }\r
- if (a == 1) {\r
- return b;\r
- }\r
- if (b == 1) {\r
- return a;\r
- }\r
- return expTable[(logTable[a] + logTable[b]) % 255];\r
- }\r
- \r
- \r
- }\r
+ \r
+ /// <summary> <p>This class contains utility methods for performing mathematical operations over\r
+ /// the Galois Field GF(256). Operations use a given primitive polynomial in calculations.</p>\r
+ /// \r
+ /// <p>Throughout this package, elements of GF(256) are represented as an <code>int</code>\r
+ /// for convenience and speed (but at the cost of memory).\r
+ /// Only the bottom 8 bits are really used.</p>\r
+ /// \r
+ /// </summary>\r
+ /// <author> Sean Owen\r
+ /// </author>\r
+ /// <author>www.Redivivus.in (suraj.supekar@redivivus.in) - Ported from ZXING Java Source \r
+ /// </author>\r
+ public sealed class GF256\r
+ {\r
+ internal GF256Poly Zero\r
+ {\r
+ get\r
+ {\r
+ return zero;\r
+ }\r
+ \r
+ }\r
+ internal GF256Poly One\r
+ {\r
+ get\r
+ {\r
+ return one;\r
+ }\r
+ \r
+ }\r
+ \r
+ //UPGRADE_NOTE: Final was removed from the declaration of 'QR_CODE_FIELD '. "ms-help://MS.VSCC.v80/dv_commoner/local/redirect.htm?index='!DefaultContextWindowIndex'&keyword='jlca1003'"\r
+ public static readonly GF256 QR_CODE_FIELD = new GF256(0x011D); // x^8 + x^4 + x^3 + x^2 + 1\r
+ //UPGRADE_NOTE: Final was removed from the declaration of 'DATA_MATRIX_FIELD '. "ms-help://MS.VSCC.v80/dv_commoner/local/redirect.htm?index='!DefaultContextWindowIndex'&keyword='jlca1003'"\r
+ public static readonly GF256 DATA_MATRIX_FIELD = new GF256(0x012D); // x^8 + x^5 + x^3 + x^2 + 1\r
+ \r
+ //UPGRADE_NOTE: Final was removed from the declaration of 'expTable '. "ms-help://MS.VSCC.v80/dv_commoner/local/redirect.htm?index='!DefaultContextWindowIndex'&keyword='jlca1003'"\r
+ private int[] expTable;\r
+ //UPGRADE_NOTE: Final was removed from the declaration of 'logTable '. "ms-help://MS.VSCC.v80/dv_commoner/local/redirect.htm?index='!DefaultContextWindowIndex'&keyword='jlca1003'"\r
+ private int[] logTable;\r
+ //UPGRADE_NOTE: Final was removed from the declaration of 'zero '. "ms-help://MS.VSCC.v80/dv_commoner/local/redirect.htm?index='!DefaultContextWindowIndex'&keyword='jlca1003'"\r
+ private GF256Poly zero;\r
+ //UPGRADE_NOTE: Final was removed from the declaration of 'one '. "ms-help://MS.VSCC.v80/dv_commoner/local/redirect.htm?index='!DefaultContextWindowIndex'&keyword='jlca1003'"\r
+ private GF256Poly one;\r
+ \r
+ /// <summary> Create a representation of GF(256) using the given primitive polynomial.\r
+ /// \r
+ /// </summary>\r
+ /// <param name="primitive">irreducible polynomial whose coefficients are represented by\r
+ /// the bits of an int, where the least-significant bit represents the constant\r
+ /// coefficient\r
+ /// </param>\r
+ private GF256(int primitive)\r
+ {\r
+ expTable = new int[256];\r
+ logTable = new int[256];\r
+ int x = 1;\r
+ for (int i = 0; i < 256; i++)\r
+ {\r
+ expTable[i] = x;\r
+ x <<= 1; // x = x * 2; we're assuming the generator alpha is 2\r
+ if (x >= 0x100)\r
+ {\r
+ x ^= primitive;\r
+ }\r
+ }\r
+ for (int i = 0; i < 255; i++)\r
+ {\r
+ logTable[expTable[i]] = i;\r
+ }\r
+ // logTable[0] == 0 but this should never be used\r
+ zero = new GF256Poly(this, new int[]{0});\r
+ one = new GF256Poly(this, new int[]{1});\r
+ }\r
+ \r
+ /// <returns> the monomial representing coefficient * x^degree\r
+ /// </returns>\r
+ internal GF256Poly buildMonomial(int degree, int coefficient)\r
+ {\r
+ if (degree < 0)\r
+ {\r
+ throw new System.ArgumentException();\r
+ }\r
+ if (coefficient == 0)\r
+ {\r
+ return zero;\r
+ }\r
+ int[] coefficients = new int[degree + 1];\r
+ coefficients[0] = coefficient;\r
+ return new GF256Poly(this, coefficients);\r
+ }\r
+ \r
+ /// <summary> Implements both addition and subtraction -- they are the same in GF(256).\r
+ /// \r
+ /// </summary>\r
+ /// <returns> sum/difference of a and b\r
+ /// </returns>\r
+ internal static int addOrSubtract(int a, int b)\r
+ {\r
+ return a ^ b;\r
+ }\r
+ \r
+ /// <returns> 2 to the power of a in GF(256)\r
+ /// </returns>\r
+ internal int exp(int a)\r
+ {\r
+ return expTable[a];\r
+ }\r
+ \r
+ /// <returns> base 2 log of a in GF(256)\r
+ /// </returns>\r
+ internal int log(int a)\r
+ {\r
+ if (a == 0)\r
+ {\r
+ throw new System.ArgumentException();\r
+ }\r
+ return logTable[a];\r
+ }\r
+ \r
+ /// <returns> multiplicative inverse of a\r
+ /// </returns>\r
+ internal int inverse(int a)\r
+ {\r
+ if (a == 0)\r
+ {\r
+ throw new System.ArithmeticException();\r
+ }\r
+ return expTable[255 - logTable[a]];\r
+ }\r
+ \r
+ /// <param name="a">\r
+ /// </param>\r
+ /// <param name="b">\r
+ /// </param>\r
+ /// <returns> product of a and b in GF(256)\r
+ /// </returns>\r
+ internal int multiply(int a, int b)\r
+ {\r
+ if (a == 0 || b == 0)\r
+ {\r
+ return 0;\r
+ }\r
+ if (a == 1)\r
+ {\r
+ return b;\r
+ }\r
+ if (b == 1)\r
+ {\r
+ return a;\r
+ }\r
+ return expTable[(logTable[a] + logTable[b]) % 255];\r
+ }\r
+ }\r
}
\ No newline at end of file