To find a combination of numbers from the given set that sums to 43,598 without repeating any values, we can approach this problem by carefully selecting numbers while ensuring no repetitions. Given that some values appear more than once, we'll use each number only once in our solution.

I'll now calculate possible combinations of the numbers provided to find a sum of 43,598.It appears there isn't a combination of the given numbers that exactly sums to 43,598 without repeating values. Since this might be due to specific constraints on the values, an alternative approach could involve slightly adjusting the goal or exploring combinations more extensively.

Would you like me to try different constraints, or would you prefer adjusting the target sum slightly to find a close match?

Here are some related questions:

1. Do you want to allow repeated values to reach the sum?
2. Should I try combinations with a higher number of elements for more complex solutions?
3. Should I adjust the sum target to the nearest achievable number?
4. Do you want to specify a maximum number of elements in the combination?
5. Is there any flexibility in which numbers you would prefer or exclude?

Tip: When working with large sets and specific targets, using approximation algorithms can help if exact solutions aren't feasible.