This is an interesting way to calculate the “convergence time”: https://blog.jle.im/entry/shifting-the-stars.html

eff, I had ann off-by-one in my initial pass for part 1 of day11

I’m brute forcing part 2, which always makes me feel iffy. Maybe it’s because it’s late and I should have done this in the morning, but I’m not getting any sense of intuition that there’s a faster way (except for memoizing the power value for grid points)

I just printed when the max changes, and eventually it sat at the same value for awhile

it was correct when I entered it

Didn't bother to wait until it was all done

I’m melting my laptop while trying to come up with a way to reuse calculated regions from previous sizes

oh, I like that!

so, size 10 at x,y is the same as size 9 at x,y, with another 19 values

I just did brute force with shared computations too. Is it was running, I did notice that after a certain size, the larger squares always decreased the power

So in retrospect, I could have used that to figure out the likely answer more quickly.

yeah, I noticed the same when trying sizes in decreasing order

I’m going to start using massive EC2 instances so I can brute force all the remaining problems 🙂

I limited to calculate squares of maximum size 20x20, and it worked

I just got my answer using same approach as baritonehands, way faster than my brute force solution would’ve ever reached

How much time takes part1?

this problem felt way easier than the past few days’ problems, and I’m glad b/c now I can go to sleep 💤

I thought yesterday (stars) was much easier than today, but by far that day 9 marble was the slowest for me.

yay… divide and conquer

Thank you @taylor. That helped me a lot

I continue with squares of 3 or less as I was. But for anything larger, if it was an odd size, I recursed on the (dec size) and then added the numbers around the bottom and right edges, and if it was even, I split it into 4, and recursed on each of the quadrants, adding the results

everything is memoized, so it gets those smaller squares from earlier

part 1: 932.224412 msecs part 2: 389148.15998 msecs (6min 29sec)

not brilliant, but it gets me to bed! 🙂

i'm also brute forcing it to start

and when i'll get the right answer, i'll optimize

(unless getting the answer takes longer than a few minutes 😄 )

Memory management is vital.

My CLJ solution works, but the CLJS one is crapping slow

Brute-forcing is really slow - 8s for square size 20 (never mind 100)

Adding up numbers is not Clojure's forte

My terrible attempt (but I'm too impatient): https://github.com/pesterhazy/advent2018/blob/master/src/advent/puzzle11.clj#L61

Added two test metadata options to advent-cljc: https://github.com/borkdude/advent-of-cljc/blob/master/README.md#tests

spoilers

I have an idea how to optimize. already brought it down significantly, but need some time to generalize it

This is my day 11, every (except the first) square is calculated from an adjacent (overlapping) neighbour. Its not fast, but did all 300 square sizes in less than the time it took me to eat lunch 🙂 https://github.com/bloat/aoc2018/blob/master/src/net/slothrop/aoc2018/day11.clj

@pesterhazy did you also set unchecked math when doing operations?

i understood that it has quite a big impact

ps: I rembered about the seldom used pmap, I think in this case can be very helpful 😄 (but my solution is still slow AF)

now i wish i was using a desktop with a nice AMD threadripper 😆

Using summed-area tables (as suggested by @ihabunek) https://github.com/benfle/advent-of-code-2018/blob/master/day11.clj Got me to 8s for part two.

I tried first to improve the brute force approach with a dynamic programming algorithm but that was still very slow.

@helios yeah I did, no dice

I get this time now:

Testing aoc.y2018.d11.borkdude
part-2 took 75854.05 msecs
part-1 took 0.46 msecs

yeah, adding rows to (dec n) for "prime" ns is slow as f

finally done day 9 part 2 in 6-7 seconds 😕

but the "total sum stops to grow at some point" feels like a guess to me. good enough to submit an answer, but not ok for "learning purposes", unless there is a known math behind it

https://github.com/namenu/advent-of-code-2018/blob/master/src/year2018/day11.clj#L17 I've used memoize for summarized-table which is having a closure, and now I have to reload my REPL every time when I change the binding (`grid-serial`)... 😓 Can anyone give me an advise to cache my table without reloading?

@namenu when I want to refresh the memoized fn I simple evaluate the whole namespace

not sure what you mean actually

"Elapsed time: 2826829.717059 msecs"

I know day 10 has come and gone

but that link @mfikes posted has haunted me: https://blog.jle.im/entry/shifting-the-stars.html

So here’s the solution in clojure

@misha only 50 minutes!? 😄

would anyone be willing to take a look at my day 11 part 2 solution and tell me why it’s so SLOW? https://gist.github.com/ccann/fe69ba05140566e5a04855a5c96380ba

for the interested: https://www.twitch.tv/timpote

Here's my Day 11: https://github.com/pesterhazy/advent2018/blob/master/src/advent/puzzle11.clj#L40

Elapsed time: 186939.868152 msecs

I ended up pre-calculating "hblocks", all blocks of size 1x1, 2x1, 3x1, etc.. up to 100x1

Day 11: https://github.com/mfikes/advent-of-code/blob/master/src/advent_2018/day_11.cljc

@helios did not cache pairs, only rectangles, so "prime"-width squares calculation was killing me. did not bother to rewrite again yet.

@pesterhazy that's what I'd do next, or may be precalculate row/col triplets. another idea is to use subtraction, rather than only addition. but that requires to think through order of calculation, so when you calc 19x19, you have not only 18x18 + row + col, but 20x20 as well, from which you ca subtract 18x18-and-change

@mfikes how long does your solution take with or without pmap?

With pmap about 80 seconds, but I have a dual hexacore. I haven’t done it without that, but am letting the ClojureScript version run now.

I'm running your code right now and my laptop it sounding like the Concorde

future is now

I have a version that does it in 76 seconds without pmap on a Macbook Pro, but it’s heavily memoized

oh yours computes all solutions, that’s impressive

the (->> (for []...) (apply max-key first)) idiom comes up quite often

e.g. https://github.com/pesterhazy/advent2018/blob/master/src/advent/puzzle11.clj#L60

that can't be efficient but .. hm maybe (reduce #(max-key first a b)) is better

@pesterhazy https://github.com/mfikes/advent-of-code/blob/master/src/advent_2018/day_11.cljc#L8

even better would be if I didn't have to create a vector on each iteration

I had a version that pre-calculated everything as vectors. It was only marginally faster for some reason.

my hblocks version is definitely faster than brute forcing

My pmap version just outputs "Davide, do we really need to spend the evening computing?"

Once again Reddit knows the real solution: https://en.m.wikipedia.org/wiki/Summed-area_table

@me1740 Uploaded a version using summed-area table

Nice.

I'm gonna try to implement my own version now

i'd really like to see a comparison to Java

The 8s for the Clojure version seem way too slow

This c++ version runs in 58ms for me: https://www.reddit.com/r/adventofcode/comments/a53r6i/2018_day_11_solutions/ebjogd7/

Yeah numerical methods in Clojure is not my forte 🙂 I would love to see improvements on this approach.

I don't even going to try porting my current java solution to java, part 2 is done in 200ms now, will probably be 20 seconds in clojure..

And btw, your 8s solution takes 35s to me

adventofcode-clj-2018.day11> (time (part-1))
"Elapsed time: 645.790007 msecs"
[[[243 16] 3] 31]
adventofcode-clj-2018.day11> (time (part-2))
"Elapsed time: 36696.154969 msecs"
[[[231 227] 14] 129]

which is about the same times that takes @me1740s solution to me

Thinking back on my solution again, and I think you could optimize it by keeping track of the last two 'layers' only - so at size 10, you only need sizes 9 and 8.

Add: <x,y>, <x+1,y>, <x,y+1>, <x+1,y+1> in layer 9
Subtract: 3 * <x+1,y+1> in layer 8