All basic map (i.e. those not built up from other maps) in AbstractAlgebra can be cached.
A cache is a dictionary that can be switched on and off at run time that keeps a cache of previous evaluations of the map. This can be useful if the map is extremely difficult to evaluate, e.g. a discrete logarithm map. Rather than evaluate the map afresh each time, the map first looks up the dictionary of previous known values of the map.
To facilitate caching of maps, the Generic module provides a type
Generic.MapCache, which can be used to wrap any existing map object with a dictionary.
Importantly, the supertype of the resulting
MapCache object is identical to that of the map being cached. This means that any functions that would accept the original map will also accept the cached version.
Note that caching of maps only works for maps that correctly abstract access to their fields using accessor functions, as described in the map interface.
Cached map constructors
To construct a cached map from an existing map object, we have the following function:
cached(M::Map; enabled=true, limit=100)
Return a cached map with the same supertype as $M$, caching up to
limit values of the map
M in a dictionary, assuming that the cache is enabled.
Caches can be disabled by setting the value of the parameter
false. This allows for the user to quickly go through code and completely disable caches of maps that were previously enabled, for testing purposed, etc.
Caches can also be turned on and off at run time (see below).
f = map_from_func(ZZ, ZZ, x -> x + 1) g = cached(f) f(ZZ(1)) == g(ZZ(1))
Functionality for cached maps
The following functions are provided for cached maps.
Temporarily enable or disable the cache for the given map. The values stored in the cache are not lost when it is disabled.
Set the limit on the number of values that can be cached in the dictionary, to the given value. Setting the value to 0 will effectively disable further caching for this map.
f = cached(map_from_func(ZZ, ZZ, x -> x + 1)) a = f(ZZ(1)) disable_cache!(f) b = f(ZZ(1)) enable_cache!(f) c = f(ZZ(1)) set_limit!(f, 200) d = f(ZZ(1))