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Consider the following result of calling cse, the expression (sin)(ˍ₋arg1[2]) appears as the second found subexpression, but this subex also appears in the first and third expressions. SymPy does the obvious thing here and makes (sin)(ˍ₋arg1[2]) the first subexpression and then uses this inside the others to make subexpressions progressively more complicated.
let var"var-160695432240896814761" = (+)(
(*)(1.9620000000000002, (sin)(ˍ₋arg1[2])),
(*)((*)(-0.16666666666666669, (+)((*)(-1, ˍ₋arg2[1]), (*)((*)(-0.1, (^)(ˍ₋arg1[4], 2)), (sin)(ˍ₋arg1[2])))), (cos)(ˍ₋arg1[2])),
),
var"var-160695432240896814762" = (sin)(ˍ₋arg1[2]),
var"var-160695432240896814763" = (/)(
(+)(
(+)((*)(0.9810000000000001, (cos)(ˍ₋arg1[2])), (*)((*)(0.008333333333333335, (^)(ˍ₋arg1[4], 2)), (^)((cos)(ˍ₋arg1[2]), 2))),
(*)(
(*)(-1, (+)((*)(0.08333333333333334, ˍ₋arg2[1]), (*)((*)(0.008333333333333335, (^)(ˍ₋arg1[4], 2)), (sin)(ˍ₋arg1[2])))),
(sin)(ˍ₋arg1[2]),
),
),
(^)((+)(-0.05, (*)(0.008333333333333335, (^)((cos)(ˍ₋arg1[2]), 2))), 2),
),