This post is a part of a serie:
- Introduction to transducers
- Anatomy of a transducer (this post)
- Stateful transducers
- Early termination in transducers
- Functions which are using transducers
- Transducer exercises and solutions
Anatomy of a transducer
This article describes briefly the structure of a transducer and how to implement one.
Simple one-one mapping
Let's suppose that we want to manually create a transducer that increments numbers. We could normally just use (map inc)
, but for the training we will do it from scratch.
(def inc-transducer
(fn [rf]
(fn ([] (rf)) ; 0-arity aka 'the useless'
([result] (rf result)) ; 1-arity aka 'the flusher'
([result input] (rf result (inc input)))))) ; 2-arity aka 'the doer'
(into [] inc-transducer (list 4 5 6))
; => [5 6 7]
; idiomatic way:
; (into [] (map inc) (list 4 5 6))
The rf
function is processing the output value of our transducer. It does ... 'something' to return a merged (or not) version of the result
value with the processed data's value (inc input)
, and our transducer needs to return that new result.
The rf
function could be just another transducer which we composed with, or it could be a terminal reducing function (hence the name rf
).
The 0-arity
function is (IHMO) a useless bogus convention as we cannot rely on it being called for sure by the functions which use transducers. Just transmit the call to the next transducer/rf, maybe it will do something with it in some specific context, who knows.
The 1-arity
function is called by the function who uses the transducer when there is no more data to be processed. That's where transducers can flush their data if they had some in a local state (more on this possibility later).
The 2-arity
is where the input data gets processed and passed to the next function in the pipeline.
One-one mapping with parameters
Now let's suppose that instead of incrementing the numbers we want to add them a given value, then we need a transducer with a parameter.
(defn add-transducer [n]
(fn [rf]
(fn ([] (rf))
([result] (rf result))
([result input] (rf result (+ input n))))))
(into [] (add-transducer 3) (list 4 5 6))
; => [7 8 9]
; idiomatic way:
; (into [] (map #(+ 3 %)) (list 4 5 6))
No Rabbit transducer (One-Some)
We want a transducer that makes the rabbits disappear, to illustrate the case where the transducer may not provide a new output value.
(defn magician-transducer [animal]
(fn [rf]
(fn ([] (rf))
([result] (rf result))
([result input]
(if (= animal input)
result ; Just don't "merge" the input into the result.
(rf result input))))))
(into [] (magician-transducer :rabbit) (list :dog :rabbit :lynel))
; => [:dog :lynel]
; idiomatic ways:
; (into [] (remove #(= :rabbit %)) (list :dog :rabbit :lynel))
; (into [] (filter #(not= :rabbit %)) (list :dog :rabbit :lynel))
No rabbit, no problem.
More cats transducer (One-Two)
And what if we want more cats now? (more data output than input)
(defn glitch-transducer [animal]
(fn [rf]
(fn ([] (rf))
([result] (rf result))
([result input]
(if (= animal input)
(-> result
(rf input)
(rf input)) ; Send the input twice to the output pipeline.
(rf result input))))))
(into [] (glitch-transducer :cat) (list :dog :cat :lynel))
; => [:dog :cat :cat :lynel]
; idiomatic way:
; (into []
; (mapcat #(if (= :cat %) (list % %) (list %)))
; (list :dog :cat :lynel))
More cats. Neo would be happy.
RLE decompression (One-Many)
Suppose that we want to send a serie of values in one go to the output but we can't do it as in the previous example because the number of repeats is not fixed or is too big and we are lazy and sane. We can use reduce
to output the values one by one (now you can see why rf
is called like that, it can be seen as a reducing function).
(def rle-decoder-transducer
(fn [rf]
(fn ([] (rf))
([result] (rf result))
([result [count data]]
(reduce rf result (repeat count data))))))
(into []
rle-decoder-transducer
(list [0 :a] [1 :b] [2 :c] [3 :d]))
; => [:b :c :c :d :d :d]
; idiomatic way:
; (into []
; (mapcat (fn [[count data]] (repeat count data)))
; (list [0 :a] [1 :b] [2 :c] [3 :d]))
What's next
All the transducers shown above are stateless: Their behavior is fully described by their inputs and their initial immutable parameters.
In the next part of this blog post, I cover the stateful transducers, those with a local mutable state.
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