[Tutor] Is there a better way to do this?
jeff at ccvcorp.com
Thu Jul 22 23:40:54 CEST 2004
Hee-Seng Kye wrote:
> I'm trying to write a program that computes six-digit numbers, in which
> the left digit is always smaller than its following digit (i.e., it's
> always ascending). The output of the program starts with "0 1 2 3 4 5"
> and ends on "6 7 8 9 A B." The best I could do was to have many
> embedded 'for' statements:
> c = 1
> for p0 in range(0, 7):
> for p1 in range(1, 12):
> for p2 in range(2, 12):
> for p3 in range(3, 12):
> for p4 in range(4, 12):
> for p5 in range(5, 12):
> if p0 < p1 < p2 < p3 < p4 < p5:
> print repr(c).rjust(3), "\t",
> print "%X %X %X %X %X %X" % (p0, p1, p2, p3, p4, p5)
> c += 1
> print "...Done"
I don't have the time / spare brain cycles to write real sample code,
but if I were doing something like this, I'd look closely at the
possibility of using a recursion instead of multiply-nested for loops.
You might be able to craft a recursive generator that would iterate
over its sub-generator and then itself. I don't know whether this
would be likely to run *faster*, but it would be a lot more flexible
than manually writing out N levels of for-loops...
def my_generator(depth, min, max):
for n in range(min, max):
for result in my_generator(depth-1, n, max):
yield (n,) + result
for results in my_generator(depth, min, max):
format = " ".join(["%X"] * depth)
print format % results
The generator there won't actually work -- it needs to do
bounds-checking on depth before entering the loop, and of course I
haven't tested *any* of this -- but this may give you a starting point.
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