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Home/ Questions/Q 271461
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Editorial Team
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Editorial Team
Asked: May 12, 20262026-05-12T00:09:59+00:00 2026-05-12T00:09:59+00:00

I often need relatively small (<10000 entries <1kb) caches for speeding up calculations. My

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I often need relatively small (<10000 entries <1kb) caches for speeding up calculations. My usual code looks like this:

cache = {}
def calculate_caches(parms):
    if parms not in cache:
        cache[parms] = calculate(parms)
    return cache[parms]

Works fine but for longer running processes I’m afraid of memory leaks. So I often implement brute force memory clamping like this:

if len(cache) > 1000:
    cache = {}

Works reasonably well in most cases and still is clean, simple code. But If I want a real LRU strategy I need timestamps together with the cache entry. The problem of using a dict for this is, that expiring the cache now means traversing the whole cache which is neither elegant nor efficient.

cache = {}
def calculate_caches(parms):
    if parms not in cache:
        cache[parms] = (time.time(), calculate(parms))
    expire()
    return cache[parms][1]

def expire()
    if len(cache) > 1000:
        mintime = time.time()
        time2key = {}
        for key, (timestamp, val) in cache.items():
            mintime = min([mintime, timestamp])
            time2key[timestamp] = key
        if mintime in time2key:
            del cache[time2key[mintime]]

Are there preferable approaches / datastructures to implement ad-hoc caching?

My problem is quite similar to this question but I don’t need the list to be sorted by time and I don’t want dupes.

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  1. Editorial Team
    Editorial Team
    2026-05-12T00:09:59+00:00Added an answer on May 12, 2026 at 12:09 am

    A very simple way to do this without using timestamps would be to have an ordered dictionary, where you have the MRU at the end (this is, when a request for the same object comes a second time, you delete it and add it up again at the end of the dict) so, when you need to expire, you just remove a slice of size X from the beginning of the ordered dict if the size is greater than the limit.

    Efficiency would now depend on how that ordered dict is implemented.

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