sritchie

(defn adaptive
  "Accepts two 'integrator' functions of:

  - `f`: some integrand
  - `a` and `b`: the lower and upper endpoints of integration
  - `opts`, a dictionary of configuration options

  And returns a new function of the same signature that adaptively subdivides
  the region $a, b$ into intervals if integration fails to converge."
  ([integrator] (adaptive integrator integrator))

sritchie

(ns sicmutils.numerical.minimize
  "Implementations of minimization algorithms for single and multiple dimensions."
  (:require [sicmutils.util :as u]
            [sicmutils.util.stopwatch :as us]
            [taoensso.timbre :as log])
  #?(:clj
     (:import (org.apache.commons.math3.optim.univariate
               BrentOptimizer
               UnivariateObjectiveFunction
               SearchInterval

sritchie

Exercise 1.15: Equivalence

This is one of the more important exercises in the chapter. The problem asks for a proof that it's possible to absorb a coordinate transformation directly into the Lagrangian. If you can do this, you can express your paths and your forces in whatever coordinates you like, so long as you can transition between them.

I also found that this exposed, and repaired, my weakness with the functional notation that Sussman and Wisdom have used in the book.

The problem states:

Show by direct calculation that the Lagrange equations for $L'$ are satisfied if the Lagrange equations for $L$ are satisfied.

sritchie

Exercise 1.15: Equivalence

This is one of the more important exercises in the chapter. The problem asks for a proof that it's possible to absorb a coordinate transformation directly into the Lagrangian. If you can do this, you can express your paths and your forces in whatever coordinates you like, so long as you can transition between them.

I also found that this exposed, and repaired, my weakness with the functional notation that Sussman and Wisdom have used in the book.

The problem states:

Show by direct calculation that the Lagrange equations for $L'$ are satisfied if the Lagrange equations for $L$ are satisfied.

sritchie

(deftest bigint-repro
  (testing "[No method in multimethod 'sicmutils.generic/div' for dispatch value: [#object[Number] :sicmutils.polynomial/polynomial]]"
    (hermetic-simplify-fixture
     (fn []
       (sicmutils.generic/simplify
        (* 0.5
           (/ 1 (* 2 'x)))))))

  (testing "TypeError: Cannot mix BigInt and other types, use explicit conversions"
    (* 0.5 (u/bigint 2))

sritchie

from setuptools import find_packages, setup

# This follows the style of Jaxlib installation here:
# https://github.com/google/jax#pip-installation
PYTHON_VERSION = "cp37"
CUDA_VERSION = "cuda101"  # alternatives: cuda90, cuda92, cuda100, cuda101
PLATFORM = "linux_x86_64"  # alternatives: linux_x86_64
BASE_URL = "https://storage.googleapis.com/jax-releases"

sritchie

#!/usr/bin/env node
if(typeof Math.imul == "undefined" || (Math.imul(0xffffffff,5) == 0)) {
    Math.imul = function (a, b) {
        var ah  = (a >>> 16) & 0xffff;
        var al = a & 0xffff;
        var bh  = (b >>> 16) & 0xffff;
        var bl = b & 0xffff;
        // the shift by 0 fixes the sign on the high part
        // the final |0 converts the unsigned value into a signed value

sritchie

#!/usr/bin/env node
if(typeof Math.imul == "undefined" || (Math.imul(0xffffffff,5) == 0)) {
    Math.imul = function (a, b) {
        var ah  = (a >>> 16) & 0xffff;
        var al = a & 0xffff;
        var bh  = (b >>> 16) & 0xffff;
        var bl = b & 0xffff;
        // the shift by 0 fixes the sign on the high part
        // the final |0 converts the unsigned value into a signed value

sritchie

import hashlib
import io
import os
from contextlib import closing
from typing import Iterable, Optional, Tuple, Union

import fs as pyfs
import util as u
from fs.permissions import Permissions

sritchie

# This is useful for multi-Kanji words; once you've deleted everything but the first Kanji, you want
# the colorizer to leave the field alone.

# 1) Look for the line that starts with `def addKanji(note, flag=False, currentFieldIndex=None)`
# 2) Scroll down almost to the bottom of that function (where the lines are indented,
#     right above the "Add a colorized..." bit of text
# 3) Replace this line:

note[dstField] = dst