and only the same flavor nozzles can be consolidated as long as the capacity of the machine allows for it on that day
Can you explain that further?
- One interpretation is that one machine -- regardless of the number of nozzles it has -- can only supply one flavour.
- Another interpretation of that, taken in conjunction with other bits of your post, is that a single machine with multiple nozzles can serve multiple flavours.
I can't decide which interpretation is correct?
This means I have the volume used per nozzle-flavor-machine combination.
I realise you've said this is an analogy, but can you adapt some of your real-world chemicals data to that analogy and give us something to play with? It doesn't need to be (shouldn't be) a huge volume of data; the key is that you should be able to also supply your desired output. That means you need to show a set of input data, and a corresponding, good (even if not optimal), set of outputs.
On first blush this sounds like a variation on the Knapsack problem which is NP-hard, but many variations of that can be "solved" economically given sufficient domain-specific knowledge and insights.
In essence, I'm saying tell us more about the problem, and give us something real to work on and test our solutions against.
With the rise and rise of 'Social' network sites: 'Computers are making people easier to use everyday'
Examine what is said, not who speaks -- Silence betokens consent -- Love the truth but pardon error.
In the absence of evidence, opinion is indistinguishable from prejudice.
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