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priceless-mathematica

v1.2.1

Published

Advanced Mathematica mode for CodeMirror 6

Downloads

27

Readme

Advanced Mathematica mode for CodeMirror 6

This is basically a fork of a legacy Mathematica tokenizer

with added syntax sugar, autocomplete, editable fractions and other 2D input elements based on Decorations approach.

This project is still in alpha stage Feel free to contribute

works buggy on Safari works great on Firefox/Chrome

Key features

  • highlighting and autocomplete for 7000 built-in symbols from Mathematica 13
  • greek alphabet (use ESC + name)
  • special syntax sugar for fractions, square roots and etc

Run an demo

git clone https://github.com/JerryI/codemirror6-mathematica-sugar
cd codemirror6-mathematica-sugar
npm i
npm start

Installation

npm i priceless-mathematica

Import all extensions as

import { wolframLanguage } from "priceless-mathematica/src/mathematica/mathematica"
import { Arrowholder, Greekholder } from "priceless-mathematica/src/sugar/misc"
import { fractionsWidget } from "priceless-mathematica/src/sugar/fractions";
import { subscriptWidget } from "priceless-mathematica/src/sugar/subscript";
import { supscriptWidget } from "priceless-mathematica/src/sugar/supscript";
import { squareRootWidget } from "priceless-mathematica/src/sugar/squareroot";
import { matrixWidget } from "priceless-mathematica/src/sugar/matrix";

and CSS

  span .cm-scroller {
    overflow-y: scroll;
  }
  span .cm-scroller::-webkit-scrollbar {
    width: 4px;
  }
  
  .subscript-tail {
    display: inline-block;
  }
  .fraction {
    display: inline-flex;
  }
  .matrix {
    display: inline-flex;
  }
  .fraction .container .enumenator {
    border-bottom:solid 1px;
  }
      .sqroot {
        display: inline-block;
        vertical-align: middle;
        border-top: 1px solid;
        border-left: 1px solid;
        transform: skew(-15deg);
        transform-origin: bottom left;
        margin: 0 10px;
        position: relative;
      }
      
      .sqroot:before {
        content: "";
        position: absolute;
        bottom: 0;
        height: 40%;
        width: 5px;
        left: -5px;
        border-top: 1px solid;
        border-right: 1px solid;
        transform: skew(30deg);
        transform-origin: bottom right;
      }
      
      .radicand {
        display: inline-block;
        padding-left: 0.5em;
        transform: skew(15deg);
      }

or run an example in the root directory by

git clone https://github.com/JerryI/codemirror6-mathematica-sugar
cd codemirror6-mathematica-sugar
npm i
npm start

Example

Try to paste this code into the CodeMirror 6 editor

CM6Sqrt[CM6Fraction[Table[RandomInteger[5], {i,1,5}], 2]]

{0,CM6Sqrt[2],CM6Sqrt[CM6Fraction[3, 2]],CM6Sqrt[CM6Fraction[5, 2]],1}

(CM6Grid[{{0, 1}, {1, 0}}, RowSpacings -> 1, ColumnSpacings -> 1, RowAlignments -> Baseline, ColumnAlignments -> Center])

to postprocess the Mathematica's output you need to define the following symbols

(* unsupported tagbox *)
RowBoxToCM[x_List, y___] := StringJoin @@ (ToString[#] & /@ x)
CMGrid[x_List, y__] := CMGrid[x]
TagBoxToCM[x_, y__] := x

(* on-output convertion *)
$CMReplacements = {RowBox -> RowBoxToCM, SqrtBox -> CM6Sqrt, FractionBox -> CM6Fraction, 
 GridBox -> CM6Grid, TagBox -> TagBoxToCM, SubscriptBox -> CM6Subscript, SuperscriptBox -> CM6Superscript}

(* on-input convertion *)
$CMExpressions = {
        Global`FrontEndExecutable -> Global`FrontEndExecutableWrapper,
        Global`CM6Sqrt -> Sqrt,
        Global`CM6Fraction -> Global`CM6FractionWrapper,
        Global`CM6Grid -> Identity,
        Global`CM6Subscript -> Subscript,
        Global`CM6Superscript -> Superscript}

CM6FractionWrapper[x_,y_] := x/y;

then on the desired expression, one can apply

1 + 1;
StringReplace[(% // ToBoxes) /. Global`$CMReplacements // ToString, "\[NoBreak]"->""]

and if you want back transformation

(ToExpression[%, InputForm, Hold] /. Global`$CMExpressions // ReleaseHold)

Snippets

  • Ctrl+/ - fractions
  • Ctrl+2 - square root
  • Ctrl+- - subscript
  • Ctrl+6 - superscript
  • Ctrl+m - empty matrix

Acknowledges