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00:11
@rydwolf what's a walmart?
@rydwolf do you know this from trying
@Redz ALDI but big and sells guns
With less off brand stuff too ofc
I'd say it's more a fusion of Coles and target/kmart
00:29
CMC: n choose k for unbounded ints.
@rydwolf wait what??? I knew Target had some food but I thought it was overwhelmingly non food stuff
but it's also been like. most of a decade since the last time I was at a Target
There is one right off campus but I've never actually had the occasion to go there
Target here at max has like, some lollies
00:46
And the obligatory chilled drink displays
00:59
Working on something
Fractal noise height map, right?
What's the lakes & Rivers?
Diamond-square for heightmap yeah, and the lakes/rivers are generated by randomly placing "springs" around the map which then repeatedly replace the lowest adjacent cell to the body of water with water
Interesting...
Makes me want to try a velocity-erosion based river system...
Erosion based river gen is so cool I'm too lazy for it tho lol
No spoilers but the intent is for bots to play this so the visual accuracy of the terrain features isn't that important
ooh this has some really big lakes
(ignore the 21 fps, my laptop's in low power mode, this easily hits 4k 144hz)
01:35
@UnrelatedString The ones I've been to (Pittsburgh and Leander, Texas) have had full food sections
Definitely a higher non-food:food ratio than like, an explicitly grocery store
More like half grocery store half department store I guess?
02:01
mmm, makes sense
so the Walmart comparison does sound apt, although I'd also never think to call Walmart a grocery store :P
last Walmart I was at was like, 1/3 food maybe?
The main thing I know about Walmart is it allegedly attracts "Wildlife"
and I've always put Target and Walmart in roughly the same category of Big Generic Store
That it does
 
5 hours later…
06:51
@ATaco Non-recharable AAAs actually have a lot of power density compared to Li+
This isn't code golf per se, but it's similar. Anyone want to take a crack at finding/breaking some records in the packing of unit squares in a square?
I've recently expanded it from its original 1-100 up to 324. There have been lots of interesting findings in doing so. New types of packings, lots of patterns becoming much more apparent, and even the first record-breaking packing of rational side length just today.
What I'd *most* like to see is some of the "holes" filled: 103, 147, 150, 230, 232, 261, 263, 264, 290, 295, or 297. (There's also four holes on the right side of the triangular
 
2 hours later…
08:29
0
A: Sandbox for Proposed Challenges

TbwConvert to Vib-Ribbon Introduction vib-ribbon is a rhythm game for the PlayStation. According to the Vib-Ribbon Wikia, Vib-Ribbon's scoring system is unique in that it does not use numbers, but shapes (sometimes called Score Coupons) that represent different amounts of points. The value of the c...

08:53
0
Q: Where is it midnight?

ThemoonisacheeseWith the passing of ex-president Jimmy Carter, a meme twitter account titled "Did Jimmy Carter Die Today?" erroneously tweeted the usual "No": Somme commenters argued that the post should really have been made at midnight, ensuring complete data about the last day, but this is what happened and ...

 
2 hours later…
10:28
@Deadcode what type of workload is this? my initial gut feeling says this is largely bounded by compute speed, or is there more domain-specific optimizations?
if it's even that optimal to brute force results, i guess. is there a maths way of generating results?
@Themoonisacheese Compute is one way to find packings, but most of us find packings by creativity, along with computational equation solving.
As far as I know, the only still best-known packings that were found with the aid of brute-force searching were s(29) and s(55).
i guess doing it the equation way also tends to make proving the best packing easier
@Themoonisacheese Yes, but something found by a brute force search should be run through an equation solve anyway.
not for me unfortunately, i'm balls at maths and creativity, all i have is compute
The search is to find ideas, the equation solve is to get to their local minima.
10:31
i see
I am also using heavy compute for something. Trying to find the polynomial roots for the more complicated packings. Currently I'm trying to find it for s(29). It's already taking on the order of a month, and if the polynomial degree is greater than 288, then I'll have to start another search that may take 4 months or more.
Currently the record polynomial degree known is for s(108), which is degree 144.
(which took a few days to solve)
@Deadcode how much compute are you using currently?
this is very temporary but due to the holidays, our compute farm is currently sitting at 5%, so if the cores i can manage to reserve are significantly more than your usual comput setup i could maybe get you faster results
Unfortunately the method I'm using is only single-threaded, so it's only using 6.25% of my CPU. Which is a Xeon E5-2687W v2 @ 3.40 GHz with 64 GB of DDR3.
Are you willing/able to share the code? I might be able to attempt to speed it up
10:39
i mean the ddr3 is probably not doing you any favors but still
It's Mathematica's RootApproximant[].
The full Mathematica code for calculating the side length to any chosen number of digits is in the SVG source code.
@mousetail'he-him' Which one what?
11:03
Enumerating all possible rational 13s might be a fun code golf challenge
11:29
0
A: Sandbox for Proposed Challenges

mousetail 'he-him'Print all rational optimal 13-square packing placements The proven optimal way to pack 13 squares into a larger square is this: You can create many variations of this by sliding the blocks around. All of them are optimal. Your task is to output all rational ones that don't involve rotation. Inpu...

 
10 hours later…
Tbw
Tbw
21:13
@SandboxPosts Was wondering if I should just write this as a purely mathematical challenge instead of being about vib-ribbon
@NewPosts I really want to Bounty this for a non-library solution.
 
2 hours later…
23:21
0
Q: How many free polyominos

138 AspenRelated How many unique one sided polyominos Context From Wikipedia: A polyomino is a plane geometric figure formed by joining one or more equal squares edge to edge. free polyominoes are distinct when none is a rigid transformation (translation, rotation, reflection or glide reflection) of ano...

Darn mathematicians making people think they're giving out free stuff when in reality all they're doing is laying traps for nerds
I would have loved to add some polyominos to my collection without having to pay, but no
0
Q: How many free polyominos without holes

138 AspenRelated How many unique one sided polyominos How many free polyominos Context From Wikipedia: A polyomino is a plane geometric figure formed by joining one or more equal squares edge to edge. Free polyominoes are distinct when none is a rigid transformation (translation, rotation, reflection or...

And again, would have loved to add some of those to my collection too
But, the cruelty of mathematics means that I do not get any tax deductible shapes
I instead get greeted with an onslaught of having to think
smh
23:51
0
A: Sandbox for Proposed Challenges

Wheat WizardFree Kei Friday A kei (圭) is an algebraic structure that abstracts the idea of mirror reflections. The kei is given as a set of mirrors \$X\$ and a closed reflection operation \$(\rhd) : X\times X\rightarrow X\$. We say that \$a \rhd b\$ represents the reflection of \$a\$ in \$b\$. Reflections fo...

Will this reckless taunting never end?
Mathematics really needs to investigate the concept of free as in beer

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