substituting list comprehensions for map()
J Kenneth King
james at agentultra.com
Wed Nov 4 15:39:32 CET 2009
Steven D'Aprano <steven at REMOVE.THIS.cybersource.com.au> writes:
> On Tue, 03 Nov 2009 10:22:28 -0500, J Kenneth King wrote:
>> However in this case the procedure by which we derive the value is not
>> important or even interesting. It is much more succinct to think of the
>> operation as a value and express it accordingly. There's no need to
>> clutter the mind with extra name bindings and iteration keywords. They
>> won't make our idea any more clear.
>> dot_product = map(mul, vec1, vec2)
>> dot_product = [a * b for a, b in zip(vec1, vec2)]
>> It's very clear, at least to me, what a dot-product is in this case.
> Except it's not.
> The dot product of two vectors returns a scalar, not another vector:
> So what you want is:
> dot_product = sum(map(mul, vec1, vec2))
Derh. Thanks for the catch. My bad.
>> Adding in the loop construct and name bindings doesn't enhance my
>> understanding of what a dot-product is. I don't need to see the loop
>> construct at all in this case. A dot product is simply the
>> multiplication of each element in a vector sequence.
> What you need is to define a function dot-product, and not hijack the
> name for a local value. Then the function's implementation is irrelevant
> to you: it could use a list comp, or could use map, it could use a for-
> loop, a while loop, recursion, or black magic:
> scalar = dot_product(vec1, vec2)
But now I'm afraid the example is running away from the point.
So to summarize:
1. Extra name bindings and loop keywords aren't always easier to read.
2. Expressing what we want rather than how we get it is much more clear.
and (third dirty argument added)
3. List comprehensions leak their name bindings to the surrounding
Have a nice day. :)
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