Tragedy and Hope, Carroll Quigley- The Evolution of Civilizations, Carroll Quigley
- Bloodlands, Timothy Snyder
- Liberalism, Paul Gottfried
- War in Human Civilization, Azar Gat
- The Master and His Emissary, McGhilchrist
- Man and His Symbols, Carl Jung
- The Origin of Ideology, Todd Immanuel
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| val scala3Version = "3.3.1" | |
| lazy val root = project | |
| .in(file(".")) | |
| .settings( | |
| name := "Runelite-scala", | |
| organization := "net.runelite", | |
| version := "0.1.0-SNAPSHOT", | |
| scalaVersion := scala3Version, | |
| resolvers ++= Seq( |
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| co[n_Integer /; EvenQ[n]] := co[n] = n / 2 | |
| co[n_Integer /; OddQ[n]] := co[n] = 3 n + 1 | |
| co[1] = 0 | |
| co[0] = 0 |
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| # Got a bunch of .ckpt files to convert? | |
| # Here's a handy script to take care of all that for you! | |
| # Original .ckpt files are not touched! | |
| # Make sure you have enough disk space! You are going to DOUBLE the size of your models folder! | |
| # | |
| # First, run: | |
| # pip install torch torchsde==0.2.5 safetensors==0.2.5 | |
| # | |
| # Place this file in the **SAME DIRECTORY** as all of your .ckpt files, open a command prompt for that folder, and run: | |
| # python convert_to_safe.py |
First you find a copy of Mathematica_13.2.1_LINUX.sh or similar and find its sha256sum.
Then you go to nixpkgs
and copy all Mathematica files to a local directory.
You need to modify default.nix and wrap its contents into
let pkgs = import <nixpkgs> {};
in pkgs.callPackage (
# whatever is in default.nix
) {}
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| ./tokenizer_checklist.chk 50 | |
| ./tokenizer.model 499723 | |
| ./7B/checklist.chk 100 | |
| ./7B/consolidated.00.pth 13476939516 | |
| ./7B/params.json 101 | |
| ./13B/checklist.chk 154 | |
| ./13B/consolidated.00.pth 13016334699 | |
| ./13B/consolidated.01.pth 13016334699 | |
| ./13B/params.json 101 | |
| ./30B/checklist.chk 262 |
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| (* Projection from the sphere to the plane *) | |
| stereo = Compile[{{xyz, _Real, 1}, {XYZ, _Real, 1}}, Module[{ | |
| r = Sqrt[(xyz[[1]] - XYZ[[1]])^2 + (xyz[[2]] - XYZ[[2]])^2], | |
| theta = ArcTan[(xyz[[1]] - XYZ[[1]]), (xyz[[2]] - XYZ[[2]])]}, | |
| {(r (1 + xyz[[3]]))/(1 - XYZ[[3]] + xyz[[3]]) Cos[theta + Pi] + xyz[[1]], | |
| (r (1 + xyz[[3]]))/(1 - XYZ[[3]] + xyz[[3]]) Sin[theta + Pi] + xyz[[2]], 0}]]; | |
| (* Projection from the plane to the sphere *) | |
| stereoInv = Compile[{{pq, _Real, 1}, {xyz, _Real, 1}}, | |
| {2 pq[[1]], 2 pq[[2]], |