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LA UNIDAD NO ES PRI MO

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  • Juan Ignacio Casaubon
    Mensaje marcado sábado, 4 de febrero de 2012 10:23 La unidad no es primo porque tiene dos divisores en vez de cuatro; ademas, si lo fuera, seria invalido EL
    Message 1 of 2 , Feb 7, 2012
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      Mensaje marcado
      sábado, 4 de febrero de 2012 10:23
      La unidad no es primo porque tiene dos divisores en vez de cuatro; ademas, si lo fuera, seria invalido
      EL TEOREMA FUNAMENTAL DE LA ARITMÉTICA: Todo número es producto UNICO DE PRIMOS
       

      Dr Juan Ignacio Casaubon Doctor en Física - UBA WEB: http://juanignaciocasaubon.blogspot.com http://expertouniversitario.blogspot.com http://fisicayfe.blogspot.com http://doblalapelota.blogspot.com http://latapadelanacion.blogspot.com http://jivideo.blogspot.com

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    • Alan Eliasen
      ... Dr. Casaubon, I hope you see that your definition as you state it doesn t clarify things. Of which primes is 1 the product? Either your statement of the
      Message 2 of 2 , Feb 9, 2012
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        On 02/07/2012 01:24 PM, Juan Ignacio Casaubon wrote:
        > La unidad no es primo porque tiene dos divisores en vez de cuatro;
        > ademas, si lo fuera, seria invalido EL TEOREMA FUNAMENTAL DE LA
        > ARITMÉTICA: Todo número es producto UNICO DE PRIMOS

        Dr. Casaubon,

        I hope you see that your definition as you state it doesn't clarify
        things. Of which primes is 1 the product? Either your statement of the
        fundamental theorem of arithmetic is broken, or your definition of
        primes is broken. Either one needs exceptions to work. Either the
        exceptions have to be made in the "fundamental theorem" or in your
        definition of "prime." (And maybe your definition of "number". I
        wonder about 0 and 1.5 and 2+3i.)

        --
        Alan Eliasen
        eliasen@...
        http://futureboy.us/
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