This is weeks old news for everyone else, but I just found out that the c++ source code to the console version of #Minecraft got leaked a few weeks ago.
This blog has some interesting commentary.
Computer programmer older than I look but not too old to waste time talking about random #sci-fi and/or #boardgame topics.
I blog at https://sheep.horse because horse domains are too stupid not to use.
Do you like #startrek? You should play my game: https://sheep.horse/voyage_of_the_marigold/
I sometimes hang around on #metafilter.
Physically located somewhere near #Boston, MA
I will Favorite, Boost, Follow and Unfollow based on nothing but a whim, don't read too much into it.
| Website/Blog | https://sheep.horse |
| Metafilter | https://www.metafilter.com/user/30980 |
This is weeks old news for everyone else, but I just found out that the c++ source code to the console version of #Minecraft got leaked a few weeks ago.
This blog has some interesting commentary.
I have thoughts on the Dungeon Crawler Carl series and they are only somewhat positive.
https://sheep.horse/2026/3/i_have_thoughts_on_the_dungeon_crawler_carl_series.html
Implemented a slightly hacky dark-mode style for my static site generator software. Now you can read my site in bed without blinding yourself.
Slight hacky because for some elements (syntax hi-lighted code blocks, etc) I just add a filter: invert(); instead of defining nice dark colors. Looks good enough.
Moss Moss is a great little free platform #game to while away an hour or two.
Highly recommended. Technically possible to play on a tablet but you probably want a keyboard.
For those interested in my experience blocking HTTP1.1 #web traffic, I have posted some initial feedback and observations.
TLDR: there is still a surprising amount of legitimate HTTP1.1 traffic out there. Blocking does cause problems.
https://sheep.horse/2026/3/blocking_http1.1_-_some_results.html
Swivel Engineering
www.futilitycloset.com/2026/02/18/swivel-engineering
The Wallace–Bolyai–Gerwien theorem, first proven in 1807, states that any two polygons of equal area must have a common dissection. That is, there’s always a way to cut up the first one and assemble the pieces to form the second. But what if the pieces…

The Wallace–Bolyai–Gerwien theorem, first proven in 1807, states that any two polygons of equal area must have a common dissection. That is, there’s always a way to cut up the first one and assemble the pieces to form the second. But what if the pieces must be connected by hinges? In his “haberdasher” puzzle of 1907, Henry Dudeney showed that it’s possible to convert a triangle into a square by cutting it in pieces and turning it “inside out”: Is it always possible to arrange such a “hinged dissection” between two polygons of equal area? The question remained open until...