找一个最小的自然数，使它等于不同的两组三个自然数的三次幂之和，即找最小的x，使得：x=a*a*a+b*b*b+c*c*c = d*d*d+e*e*e+f*f*f 其中，a,b,c,d,e,f都是自然数,a<=b<=c, d<=e<=f [a,b,c]!=[d,e,f]

进一步，是否还存在另外一个自然数满足上述条件，可能的话请输出其结果

-Find a smallest natural number, making it equivalent to the three different groups of three natural numbers, and the power, that is, to find the smallest x, made: x = a* a* a+ b* b* b+ c* c* c = d* d* d+ e* e* e+ f* f* f one of, a, b, c, d, e, f are the natural numbers, a < = b < = c, d < = e < = f　[a, b, c]! = [d, e, f] further whether there is a natural number to meet the above conditions, if possible, please export the results