I've been wondering for ages about water changes, and whether it's best to change a little often or a lot, less frequently; it's also a question that seems to get asked on this type of forum, so I guess I'm not alone in wondering about it.
Being addicted to Microsoft Excel, I finally decided to do some number-crunching, to figure this out. I assumed that any given 'pollutant' goes up the same amount every day, and set my computer to comparing:
If there's a sudden spike in a particular pollutant, all the above approaches will work just as quickly to bring the level back to 'normal'.
Mathematical argument for 'larger, less frequent' changes:
- keeps the average pollutant level slightly lower than the smaller more frequent changes
Mathematical argument against 'larger, less frequent' changes:
- If a spike occurs at the wrong time (i.e. the day after the change) it will be more time before the level is brought back down. If you look at the attached graph, the first spike happens the day after a 50% change: the second spike happens the day before a 50% change.
The main thing I've learned from this is that yes - 30% every week is practically the same as 60% every 2 weeks (mathematically speaking!)
Obviously, there's more to it than the math, but I've wondered about this for ages, so I thought I'd post my findings for anyone else who's interested!

Being addicted to Microsoft Excel, I finally decided to do some number-crunching, to figure this out. I assumed that any given 'pollutant' goes up the same amount every day, and set my computer to comparing:
10% change every day
20% change every 2 days
30% change every 3 days
40% change every 4 days
50% change every 5 days
Basically, I've found that there is not a huge amount of difference between the different options. It doesn't matter how much of a pollutant you have in your tank, any of the above will gradually bring it to the same level.20% change every 2 days
30% change every 3 days
40% change every 4 days
50% change every 5 days
If there's a sudden spike in a particular pollutant, all the above approaches will work just as quickly to bring the level back to 'normal'.
Mathematical argument for 'larger, less frequent' changes:
- keeps the average pollutant level slightly lower than the smaller more frequent changes
Mathematical argument against 'larger, less frequent' changes:
- If a spike occurs at the wrong time (i.e. the day after the change) it will be more time before the level is brought back down. If you look at the attached graph, the first spike happens the day after a 50% change: the second spike happens the day before a 50% change.
The main thing I've learned from this is that yes - 30% every week is practically the same as 60% every 2 weeks (mathematically speaking!)
Obviously, there's more to it than the math, but I've wondered about this for ages, so I thought I'd post my findings for anyone else who's interested!

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