Another day, another Stacklang!
Posts in StackLang: StackLang Part I: The Idea StackLang Part II: The Lexer StackLang Part III: The Parser StackLang Part IV: An Interpreter StackLang Part V: Compiling to C StackLang Part VI: Some Examples StackLang Part VII: New CLI and Datatypes StackLang Part VIII: Compiler Stacks StackLang Part IX: Better Testing Today, we’ve got two main parts to work on:
A new CLI New datatypes (VM only; so far!

Another day, a slightly better way to implement Lunar Arithmetic in Rust. Give the previous post a read if you need a quick refresher on what Lunar integers are. Otherwise, here are two better (I hope) ways to solve the same problem.

I’ve been playing with various languages / language design a lot recently (inspired by my Runelang series). As I tweak and change what I’d like to implement in a language… I kept finding myself coming back to more or less exactly how Rust looks (albeit without the borrowing). So… that seems like a pretty good reason to start picking up some Rust.
In another thread of thought, I stumbled upon two OEIS (on-line encyclopedia of integer sequences) sequences: A087061: Array T(n,k) = lunar sum n+k (n >= 0, k >= 0) read by antidiagonals and A087062: Array T(n,k) = lunar product n*k (n >= 1, k >= 1) read by antidiagonals.

`.`

), east movers (`>`

), and south movers (`v`

). Each step, move all east movers than all south movers (only if they can this iteration). Wrap east/west and north/south. How many steps does it take the movers to get stuck?`w`

, `x`

, `y`

, and `z`

) and instructions defined below. Find the largest 14 digit number with no 0 digits which result in `z=0`

.What feels like a million years and a lifetime ago, I wrote up a library for perlin and simple noise in Racket. Inspired by Jens Axel Søgaard’s new Sketching library (processing in Racket) and a conversation thereabout, I figure it’s about time to push noise to the `raco`

package manager!

Quick post today. Let’s implement Tupper's self-referential formula in Racket!

\frac{1}{2} < \left \lfloor mod \left ( \left \lfloor \frac{y}{17} 2^{-17 \lfloor x \rfloor - mod(\lfloor y \rfloor, 2)} \right \rfloor, 2 \right ) \right \rfloor

```
(tupper 960939379918958884971672962127852754715004339660129306651505519271702802395266424689642842174350718121267153782770623355993237280874144307891325963941337723487857735749823926629715517173716995165232890538221612403238855866184013235585136048828693337902491454229288667081096184496091705183454067827731551705405381627380967602565625016981482083418783163849115590225610003652351370343874461848378737238198224849863465033159410054974700593138339226497249461751545728366702369745461014655997933798537483143786841806593422227898388722980000748404719)
```

That’s the result of graphing the above function at a point rather far away from the origin. Specifically, where `y`

is around that crazy big number. Look familiar?