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/usr/share/axiom-20120501/input/rubey.input is in axiom-test 20120501-8.

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The actual contents of the file can be viewed below.

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)set break resume
)spool rubey.output
)set message test on
)set message auto off
)clear all
 
--S 1 of 10
mons arg == 
 if #arg = 1 
  then arg
   else concat(map(m+->m+first arg, mons rest arg),
               map(m+->m-first arg, mons rest arg))
--R 
--R                                                                   Type: Void
--E 1

--S 2 of 10
summ arg == reduce (+,[m^4 for m in mons arg])
--R 
--R                                                                   Type: Void
--E 2

--S 3 of 10
t2 n == reduce(+,[reduce(+, 
           [summ[x[i],x[j]] 
             for j in i+1..n]) 
               for i in 1..n-1])
--R 
--R                                                                   Type: Void
--E 3

--S 4 of 10
t3 n == reduce(+, [reduce(+, [reduce(+, 
           [summ[x[i],x[j],x[k]] 
             for k in j+1..n]) 
               for j in i+1..n-1])
                 for i in 1..n-2])
--R 
--R                                                                   Type: Void
--E 4

--S 5 of 10
t4 n == reduce(+, [reduce(+, [reduce(+, [reduce(+, 
           [summ[x[i],x[j],x[k],x[m]] 
             for m in k+1..n])
               for k in j+1..n-1]) 
                 for j in i+1..n-2])
                   for i in 1..n-3])
--R 
--R                                                                   Type: Void
--E 5

--S 6 of 10
t5 n == reduce(+, [reduce(+, [reduce(+, [reduce(+, [reduce(+, 
           [summ[x[i],x[j],x[k],x[m],x[p]] 
             for p in m+1..n])
               for m in k+1..n-1])
                 for k in j+1..n-2]) 
                   for j in i+1..n-3])
                     for i in 1..n-4])
--R 
--R                                                                   Type: Void
--E 6

--S 7 of 10
factor t2 4
--R 
--R   Compiling function mons with type List(Symbol) -> List(Polynomial(
--R      Integer)) 
--R   Compiling function summ with type List(Symbol) -> Polynomial(Integer
--R      ) 
--R   Compiling function t2 with type PositiveInteger -> Polynomial(
--R      Integer) 
--R
--R            2     2     2     2 2
--R   (7)  6(x   + x   + x   + x  )
--R           4     3     2     1
--R                                          Type: Factored(Polynomial(Integer))
--E 7

--S 8 of 10
factor t3 7
--R 
--R   Compiling function t3 with type PositiveInteger -> Polynomial(
--R      Integer) 
--R
--R             2     2     2     2     2     2     2 2
--R   (8)  60(x   + x   + x   + x   + x   + x   + x  )
--R            7     6     5     4     3     2     1
--R                                          Type: Factored(Polynomial(Integer))
--E 8

--S 9 of 10
factor t4 10
--R 
--R   Compiling function t4 with type PositiveInteger -> Polynomial(
--R      Integer) 
--R
--R               2     2     2     2     2     2     2     2     2     2 2
--R   (9)  672(x    + x   + x   + x   + x   + x   + x   + x   + x   + x  )
--R             10     9     8     7     6     5     4     3     2     1
--R                                          Type: Factored(Polynomial(Integer))
--E 9

--S 10 of 10
factor t5 13
--R 
--R   Compiling function t5 with type PositiveInteger -> Polynomial(
--R      Integer) 
--R
--R   (10)
--R     7920
--R  *
--R            2      2      2      2     2     2     2     2     2     2     2
--R         x    + x    + x    + x    + x   + x   + x   + x   + x   + x   + x
--R          13     12     11     10     9     8     7     6     5     4     3
--R       + 
--R           2     2
--R         x   + x
--R          2     1
--R    **
--R       2
--R                                          Type: Factored(Polynomial(Integer))
--E 10

)spool 
)lisp (bye)