Третий элемент второго столбца означает, что
![](data:image/gif;base64,R0lGODlhKQAXAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAIABAAkABAAhQAAAAAAAB0AAAAAMx0dSQAdSAAzWgAzWx1Ibh1GbDMAADNZfzNbgEgcAEgdAEgeNEceM1ozAFszAFozHUhZf11/f0huf113d25IHWxGHX9ZM39ZSHd3XXtqRH9uSH9/XXd3ZmaIiIBbM4iIZgECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwZPQIBwSCwaj8ikcqkIBBbL6BITkFqRjauWGDEQG86tMjsUSCXOtPMQVYi3g7fWa4wb1eljYkjB2DMFckRqdg5hRBBveEuJglKNjpGSVZIAQQA7)
. Два последние столбца, состоящие только из нулей, обуславливают на выходе вектор
![](data:image/gif;base64,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)
при h=3. Соответствующий полином будет
![](data:image/gif;base64,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)
.
Из вида матрицы Q-I при h=3 видно, что векторы
![](data:image/gif;base64,R0lGODlhEAAXAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAIABAAMABAAhAAAAAAAAB0AAB0AHQAAMwAcSAAdSAAzWgAzWx1GbDMAADIAMjNbWzNbgEgdAEceM1ozHVozAFszAEhuf11/f113d2xGHX9ZM39/XX9uSHtqRHd3ZmaIiIBdM4iIZgECAwUuICCOZBmUKISWy+q6jHKuCiEK6EUqTRmRA1RL9BPZSpZjSRKYjR4vETQ6jVpnIQA7)
и
![](data:image/gif;base64,R0lGODlhEQAXAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAIABAAMABAAhAAAAAAAAB0AAB0AHQAAMwAcSAAzWgAzWwAyWh1GbDMAADIAMjNbWzNbgEgdAFozHVozAFszAFtISEhuf11/f2xGHW5IHX9ZM25ISH9/XX9uSHtqRGaIiIBbM4iIZgECAwUzICCOZBmU6IOWy+q6jHKuCiEKaEcqTQmRA1RL9APIUBXbaBgJzEqTF0Ai1b0uUosz0AgBADs=)
удовлетворяют условию
![](data:image/gif;base64,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)
. Так как эти вычисления дали только два линейно независимых вектора, то
![](data:image/gif;base64,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)
должен иметь только два неприводимых сомножителя над GF(13).
Теперь нужно переходить к третьему шагу алгоритма Берлекампа, в котором непосредственно найдутся эти сомножители. Этот шаг состоит в нахождении
![](data:image/gif;base64,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)
для всех
![](data:image/gif;base64,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)
. Здесь
![](data:image/gif;base64,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)
и
![](data:image/gif;base64,R0lGODlhiwAYAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAIAAgCIABMAhQAAAAAAAB0AAB4AHgAAHR0AHQAAMx0AMx0AMgAcSAAdSB0dSR0dSAAzWgAzWwAyWh1JSR1GbB1IbjMAADIAHTMAHTIAMjMAMzQeSDQ0HTNbWzNZfzNbgEgdAEgcAEceM0geNFozHVszAFozAFtISEhZf1l/WV1/f0huf113d0Rqe1VmZmxGHW5IHX9ZM25GM25ISH9uSH9/XXtqRHd3XWZ3d3d3ZmaIiIBbM4BuboiIZgECAwECAwECAwECAwECAwb/QIBwSCwaj8ikcslsOp/QqHR6FASo0MkVy+16j5gv0yIum8/otHDbvaRFgQY2YHCSpoH4M9SsLwdqH1MTfk04UiMJQiJyTWRiB2l3URMOTy5LgkYeQ4dlEU+NX3BsRppGI4VMLXmlTR2KQhJOGlpJFEU4AQRDbDEIUrq8a10TAFqFwr1Pp0QxAg8AYULKxEOEQgJIqkRylkTGRKSted9F3sxHugtCHdzo6ep0R/DU4BxH3ELPoEUT/VIEAFRCrlWRZAHw7RPYZBw5c9f0MSQygkiBIyz0CeFkJNwUjvGMqPK48dOQWENADnkEoOIxVxpfABB1TWGvgq6EyKSJxeOMagIohuyM0uxakqEYVbEEgOsJsGBCGEApSqQQRCpUAcAaosCIVHF5jgRdVIRNhwCzhLDAM+Rs2i7llrVD+wREkjxdrWmlu2TSkApO3KgZTNjQEUBLJtgszLgxAExIBEd2TJkxqzyLK2umHAQAOw==)
. После вычислений получаем при
![](data:image/gif;base64,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)
и при
![](data:image/gif;base64,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)
. Непосредственная проверка показывает, что полиномы найдены правильно.
Но если p достаточно велико, то алгоритм имеет огромную трудоёмкость, связанную с вычислением НОДов для всех
![](data:image/gif;base64,R0lGODlhSAAVAHcAMSH+GlNvZnR3YXJlOiBNaWNyb3NvZnQgT2ZmaWNlACH5BAEAAAAALAIAAgBDAA8AhQAAAAAAAAAAHR4AHh0AAB4eAB0AHQAAMx0AMh0AMwAdMwAcSAAdSB0dSAAzWgAzWx1GbDMAADIAHTMAHTMAMzIAMjMeRzNZfzNbgEgcAEgdAEgdHVozAFszAEE0AEYzRltISF1/f113d0huf0Rqe1luf25IHWxGHX9ZM25GM25GRn9ZSHd3XX9/XX9uSHtqRHd3ZmZ3d2aIiIBbM4iIZgECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwECAwbhQIBwSCwaj8ikcslsEjmBqAPwGUav0QWRsuQ6v4BAUUwUFCHDQ3MAbpKTJ+2x8kV8CVe1kXBMnY8cbVNDEVFoRAxLHHpKEkMNRI5FeBdhjEJ2Q1MzRVVMclZRejNYRZdDEgUYABlFEUQJR4VYpwARg0RvABy4hwAntQAKQxm+tr6cRhZMt0XARK9CK6ZHq0IGrkWBRRtMHWZEGbgz4Ee1dEIcD9msQ+tEM8Gul3xEuEaSgLWZs/K0SB2wJBKCJ8DAI8bCRHlH5ATDNhCXTCAxpFvEixgBsGFmLaNHIx6iNAkCADs=)
. Лучший способ вычислений был предложен Кантором и Пассенхаузом, и с ними мне предстоит разобраться в следующей курсовой работе.