The largest integer not representable as a distinct sum of values of p(j) fo\

             (j + 1) (j + 2) (j + 3) (j + 4)
    r p(j)=, -------------------------------, with j>=j0 in at least, C,
                           24

    different ways for j0 from 0 to, 5, and C from 1 to, 1



                              By Shalosh B. Ekhad





The smallest integer not representable as a sum of distinct values of the po\

                    (j + 1) (j + 2) (j + 3) (j + 4)
    lynomial p(j)=, -------------------------------, with j>=, 0, in at least ,
                                  24

    1, different ways is, 12659



In order to prove this fact you need to check this for all positive integers\

     <=, 46376, that we did!



The smallest integer not representable as a sum of distinct values of the po\

                    (j + 1) (j + 2) (j + 3) (j + 4)
    lynomial p(j)=, -------------------------------, with j>=, 1, in at least ,
                                  24

    1, different ways is, 23319



In order to prove this fact you need to check this for all positive integers\

     <=, 91390, that we did!



The smallest integer not representable as a sum of distinct values of the po\

                    (j + 1) (j + 2) (j + 3) (j + 4)
    lynomial p(j)=, -------------------------------, with j>=, 2, in at least ,
                                  24

    1, different ways is, 33134



In order to prove this fact you need to check this for all positive integers\

     <=, 148995, that we did!



The smallest integer not representable as a sum of distinct values of the po\

                    (j + 1) (j + 2) (j + 3) (j + 4)
    lynomial p(j)=, -------------------------------, with j>=, 3, in at least ,
                                  24

    1, different ways is, 39399



In order to prove this fact you need to check this for all positive integers\

     <=, 178365, that we did!



The smallest integer not representable as a sum of distinct values of the po\

                    (j + 1) (j + 2) (j + 3) (j + 4)
    lynomial p(j)=, -------------------------------, with j>=, 4, in at least ,
                                  24

    1, different ways is, 41954



In order to prove this fact you need to check this for all positive integers\

     <=, 194580, that we did!



The smallest integer not representable as a sum of distinct values of the po\

                    (j + 1) (j + 2) (j + 3) (j + 4)
    lynomial p(j)=, -------------------------------, with j>=, 5, in at least ,
                                  24

    1, different ways is, 49024



In order to prove this fact you need to check this for all positive integers\

     <=, 249900, that we did!