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Today, we're going to learn about `lru_cache`, a wonderful decorator in Python. Can someone guess what caching means?
Is it about storing things to use later? Like saving images?
Exactly! Just like images can be cached, `lru_cache` saves the results of function calls. Why do you think this might be useful?
Because it can save time if you're calling the same function repeatedly!
Right! This is especially handy with recursive functions like calculating Fibonacci numbers. Have you all heard of this sequence?
Yes! Each number is the sum of the two preceding ones!
Correct! Let's look at how we can use `lru_cache` while calculating Fibonacci numbers.
Does it help with the speed a lot?
It does! Let's explore an example next time. Just remember, `lru` stands for Least Recently Used, which is how the cache decides what to keep.
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Hereβs a code snippet where we utilize `lru_cache`. Can someone read this code?
Sure! It defines a function 'fib' that recursively calculates Fibonacci numbers.
Great! Notice how `@lru_cache(maxsize=None)` is placed before the function. Can someone explain what happens if we call `fib(30)`?
It calculates the 30th Fibonacci but uses previously cached results, so it runs faster, right?
Exactly! By reusing results from the cache, we avoid recalculating for the same inputs. Whatβs the output if you run this?
I think it should be 832040!
Correct! Who wants to try modifying the maxsize?
What happens if we set it to a small number?
Good question! If the cache exceeds that size, the oldest cached entries would be discarded. Let's see that in action next session!
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In this section, we learn about the lru_cache
decorator from the functools
module which allows caching of function results. By storing results of expensive function calls, subsequent calls with the same parameters will utilize the cached result, improving performance significantly. The maxsize
parameter controls the cache size.
The lru_cache
decorator from Python's functools
module is a powerful tool for optimization, especially in functions that are computationally expensive. The term 'LRU' stands for 'Least Recently Used', which indicates how the cache maintains its size. When the cache reaches its maximum size, the least recently accessed items are purged to make room for new entries. This behavior makes it useful for recursive functions like calculating Fibonacci numbers, where many calls with the same parameters occur.
maxsize
to control how many results to store in the cache. Setting maxsize=None
allows unlimited storage but may increase memory usage.In this example, the fib
function computes Fibonacci numbers efficiently using lru_cache
, showcasing the decorator's utility in handling recursion and improving performance.
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Caches the results of a function to improve performance.
The lru_cache
is a tool provided by the functools
module in Python. It is used to store the results of expensive function calls, so that if the function is called again with the same arguments, the stored result can be returned immediately instead of recalculating it. This can greatly enhance performance, especially in recursive functions or functions that are called frequently with the same parameters.
Think of lru_cache
like a library where once you borrow a book, the next time you want to read it, instead of ordering it from the publisher again (which takes time), the librarian quickly hands you the same book from the shelf. This saves time and resources, just as lru_cache
saves computation time by reusing previous results.
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from functools import lru_cache @lru_cache(maxsize=None) def fib(n): if n < 2: return n return fib(n-1) + fib(n-2) print(fib(30))
Here, we see a practical application of lru_cache
with a function that calculates Fibonacci numbers. The @lru_cache(maxsize=None)
decorator is placed above the fib
function. This means whenever fib()
is called with a specific value of n
, if that value has been calculated before, the cached value is returned instead of computing it again. Therefore, for fib(30)
, lru_cache
speeds up the process using previously computed results, making it much faster than a naive implementation.
Imagine if you were solving a complex math problem for the second time. Instead of recalculating everything from scratch, you could simply refer to the solution you found earlier. This is what lru_cache
does: it keeps track of previously computed solutions to save on time and effort.
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Key Concepts
lru_cache: A decorator that caches results of function calls to improve performance.
maxsize: An attribute of lru_cache that controls how many results can be stored.
Fibonacci Function: A common example used to illustrate the benefits of caching.
See how the concepts apply in real-world scenarios to understand their practical implications.
Using lru_cache to speed up Fibonacci calculations: Writing a recursive Fibonacci function with lru_cache decorator significantly reduces execution time.
Caching expensive function results: An example of determining prime numbers where previously computed results are reused.
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Cache it fast, donβt let it go; lru_cache makes functions flow.
Imagine a wise old man who remembers every visitor. He only forgets the least interesting ones. This is how lru_cache remembers function calls!
R a P: Remember and Perform - think about how lru_cache remembers calls to perform faster.
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Review the Definitions for terms.
Term: Decorator
Definition:
A special type of function that modifies the behavior of another function.
Term: Caching
Definition:
The process of storing computed results for reuse to improve performance.
Term: LRU
Definition:
Least Recently Used; a cache replacement policy that removes the least frequently accessed items when storing new ones.