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partial.lenses - npm Package Compare versions

Comparing version 1.4.1 to 2.0.0

.nyc_output/31731.json

103

lib/partial.lenses.js

@@ -6,3 +6,3 @@ "use strict";

});
exports.lift = undefined;
exports.props = exports.identity = exports.pick = exports.augment = exports.filter = exports.append = exports.index = exports.findWith = exports.find = exports.prop = exports.normalize = exports.define = exports.required = exports.defaults = exports.replace = exports.firstOf = exports.choose = exports.view = exports.set = exports.over = exports.lens = exports.removeAll = exports.remove = exports.compose = exports.lift = undefined;

@@ -64,4 +64,4 @@ var _extends = Object.assign || function (target) { for (var i = 1; i < arguments.length; i++) { var source = arguments[i]; for (var key in source) { if (Object.prototype.hasOwnProperty.call(source, key)) { target[key] = source[key]; } } } return target; };

var conserve = function conserve(c0, c1) {
return _ramda2.default.equals(c0, c1) ? c0 : c1;
var conserve = function conserve(c1, c0) {
return _ramda2.default.equals(c1, c0) ? c0 : c1;
};

@@ -71,3 +71,3 @@

return function (y, c0) {
return conserve(c0, f(y, c0));
return conserve(f(y, c0), c0);
};

@@ -81,5 +81,5 @@ };

case "string":
return L.prop(l);
return prop(l);
case "number":
return L.index(l);
return index(l);
default:

@@ -90,31 +90,32 @@ return l;

var L = function L(l) {
for (var _len = arguments.length, ls = Array(_len > 1 ? _len - 1 : 0), _key = 1; _key < _len; _key++) {
ls[_key - 1] = arguments[_key];
var compose = exports.compose = function compose() {
for (var _len = arguments.length, ls = Array(_len), _key = 0; _key < _len; _key++) {
ls[_key] = arguments[_key];
}
return ls.length === 0 ? lift(l) : _ramda2.default.compose.apply(_ramda2.default, [lift(l)].concat(_toConsumableArray(ls.map(lift))));
return ls.length === 0 ? identity : ls.length === 1 ? lift(ls[0]) : _ramda2.default.compose.apply(_ramda2.default, _toConsumableArray(ls.map(lift)));
};
L.compose = L;
L.delete = _ramda2.default.curry(function (l, s) {
var remove = exports.remove = _ramda2.default.curry(function (l, s) {
return _ramda2.default.set(lift(l), undefined, s);
});
L.deleteAll = _ramda2.default.curry(function (lens, data) {
while (L.view(lens, data) !== undefined) {
data = L.delete(lens, data);
var removeAll = exports.removeAll = _ramda2.default.curry(function (lens, data) {
while (view(lens, data) !== undefined) {
data = remove(lens, data);
}return data;
});
L.lens = _ramda2.default.lens;
L.over = _ramda2.default.curry(function (l, x2x, s) {
var lens = exports.lens = _ramda2.default.lens;
var over = exports.over = _ramda2.default.curry(function (l, x2x, s) {
return _ramda2.default.over(lift(l), x2x, s);
});
L.set = _ramda2.default.curry(function (l, x, s) {
var set = exports.set = _ramda2.default.curry(function (l, x, s) {
return _ramda2.default.set(lift(l), x, s);
});
L.view = _ramda2.default.curry(function (l, s) {
var view = exports.view = _ramda2.default.curry(function (l, s) {
return _ramda2.default.view(lift(l), s);
});
L.choose = function (x2yL) {
var choose = exports.choose = function choose(x2yL) {
return function (toFunctor) {

@@ -130,3 +131,3 @@ return function (target) {

L.firstOf = function (l) {
var firstOf = exports.firstOf = function firstOf(l) {
for (var _len2 = arguments.length, ls = Array(_len2 > 1 ? _len2 - 1 : 0), _key2 = 1; _key2 < _len2; _key2++) {

@@ -136,6 +137,6 @@ ls[_key2 - 1] = arguments[_key2];

return L.choose(function (x) {
return choose(function (x) {
var lls = [l].concat(ls);
return lls[Math.max(0, lls.findIndex(function (l) {
return L.view(l, x) !== undefined;
return view(l, x) !== undefined;
}))];

@@ -145,3 +146,3 @@ });

L.replace = _ramda2.default.curry(function (inn, out) {
var replace = exports.replace = _ramda2.default.curry(function (inn, out) {
return _ramda2.default.lens(function (x) {

@@ -154,15 +155,15 @@ return _ramda2.default.equals(x, inn) ? out : x;

L.default = L.replace(undefined);
L.required = function (inn) {
return L.replace(inn, undefined);
var defaults = exports.defaults = replace(undefined);
var required = exports.required = function required(inn) {
return replace(inn, undefined);
};
L.define = function (v) {
return _ramda2.default.compose(L.required(v), L.default(v));
var define = exports.define = function define(v) {
return _ramda2.default.compose(required(v), defaults(v));
};
L.normalize = function (transform) {
var normalize = exports.normalize = function normalize(transform) {
return _ramda2.default.lens(toPartial(transform), toConserve(toPartial(transform)));
};
L.prop = function (k) {
var prop = exports.prop = function prop(k) {
return _ramda2.default.lens(function (o) {

@@ -175,11 +176,11 @@ return o && o[k];

L.find = function (predicate) {
return L.choose(function (xs) {
if (xs === undefined) return L.append;
var find = exports.find = function find(predicate) {
return choose(function (xs) {
if (xs === undefined) return append;
var i = xs.findIndex(predicate);
return i < 0 ? L.append : i;
return i < 0 ? append : i;
});
};
L.findWith = function (l) {
var findWith = exports.findWith = function findWith(l) {
for (var _len3 = arguments.length, ls = Array(_len3 > 1 ? _len3 - 1 : 0), _key3 = 1; _key3 < _len3; _key3++) {

@@ -189,4 +190,4 @@ ls[_key3 - 1] = arguments[_key3];

var lls = L.apply(undefined, [l].concat(ls));
return L(L.find(function (x) {
var lls = compose.apply(undefined, [l].concat(ls));
return compose(find(function (x) {
return _ramda2.default.view(lls, x) !== undefined;

@@ -196,3 +197,3 @@ }), lls);

L.index = function (i) {
var index = exports.index = function index(i) {
return _ramda2.default.lens(function (xs) {

@@ -214,15 +215,15 @@ return xs && xs[i];

L.append = _ramda2.default.lens(function () {}, function (x, xs) {
var append = exports.append = _ramda2.default.lens(function () {}, function (x, xs) {
return x === undefined ? xs : xs === undefined ? [x] : xs.concat([x]);
});
L.filter = function (p) {
var filter = exports.filter = function filter(p) {
return _ramda2.default.lens(function (xs) {
return xs && xs.filter(p);
}, function (ys, xs) {
return conserve(xs, dropped(_ramda2.default.concat(ys || [], (xs || []).filter(_ramda2.default.complement(p)))));
return conserve(dropped(_ramda2.default.concat(ys || [], (xs || []).filter(_ramda2.default.complement(p)))), xs);
});
};
L.augment = function (template) {
var augment = exports.augment = function augment(template) {
return _ramda2.default.lens(toPartial(function (x) {

@@ -247,7 +248,7 @@ var z = _extends({}, x);

L.pick = function (template) {
var pick = exports.pick = function pick(template) {
return _ramda2.default.lens(function (c) {
var r = void 0;
for (var k in template) {
var v = L.view(template[k], c);
var v = view(template[k], c);
if (v !== undefined) {

@@ -265,3 +266,3 @@ if (r === undefined) r = {};

for (var k in template) {
c = L.set(template[k], o[k], c);
c = set(template[k], o[k], c);
}return c;

@@ -271,5 +272,5 @@ });

L.identity = _ramda2.default.lens(_ramda2.default.identity, _ramda2.default.identity);
var identity = exports.identity = _ramda2.default.lens(_ramda2.default.identity, conserve);
L.props = function (k) {
var props = exports.props = function props(k) {
for (var _len4 = arguments.length, ks = Array(_len4 > 1 ? _len4 - 1 : 0), _key4 = 1; _key4 < _len4; _key4++) {

@@ -280,6 +281,6 @@ ks[_key4 - 1] = arguments[_key4];

var kks = [k].concat(ks);
return L.pick(_ramda2.default.zipObj(kks, kks));
return pick(_ramda2.default.zipObj(kks, kks));
};
exports.default = L;
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R from \"ramda\"\n\n//\n\nconst empty = {}\n\nconst deleteKey = (k, o) => {\n  if (o === undefined || !(k in o))\n    return o\n  let r\n  for (const p in o) {\n    if (p !== k) {\n      if (undefined === r)\n        r = {}\n      r[p] = o[p]\n    }\n  }\n  return r\n}\n\nconst setKey = (k, v, o) => {\n  if (o === undefined)\n    return {[k]: v}\n  if (k in o && R.equals(v, o[k]))\n    return o\n  const r = {[k]: v}\n  for (const p in o)\n    if (p !== k)\n      r[p] = o[p]\n  return r\n}\n\n//\n\nconst dropped = xs => Object.keys(xs).length === 0 ? undefined : xs\n\n//\n\nconst toPartial = transform => x => undefined === x ? x : transform(x)\n\n//\n\nconst conserve = (c0, c1) => R.equals(c0, c1) ? c0 : c1\n\nconst toConserve = f => (y, c0) => conserve(c0, f(y, c0))\n\n//\n\nexport const lift = l => {\n  switch (typeof l) {\n  case \"string\": return L.prop(l)\n  case \"number\": return L.index(l)\n  default:       return l\n  }\n}\n\nconst L = (l, ...ls) =>\n  ls.length === 0 ? lift(l) : R.compose(lift(l), ...ls.map(lift))\n\nL.compose = L\nL.delete = R.curry((l, s) => R.set(lift(l), undefined, s))\nL.deleteAll = R.curry((lens, data) => {\n  while (L.view(lens, data) !== undefined)\n    data = L.delete(lens, data)\n  return data\n})\nL.lens = R.lens\nL.over = R.curry((l, x2x, s) => R.over(lift(l), x2x, s))\nL.set = R.curry((l, x, s) => R.set(lift(l), x, s))\nL.view = R.curry((l, s) => R.view(lift(l), s))\n\nL.choose = x2yL => toFunctor => target => {\n  const l = lift(x2yL(target))\n  return R.map(focus => R.set(l, focus, target), toFunctor(R.view(l, target)))\n}\n\nL.firstOf = (l, ...ls) => L.choose(x => {\n  const lls = [l, ...ls]\n  return lls[Math.max(0, lls.findIndex(l => L.view(l, x) !== undefined))]\n})\n\nL.replace = R.curry((inn, out) =>\n  R.lens(x => R.equals(x, inn) ? out : x,\n         toConserve(y => R.equals(y, out) ? inn : y)))\n\nL.default = L.replace(undefined)\nL.required = inn => L.replace(inn, undefined)\nL.define = v => R.compose(L.required(v), L.default(v))\n\nL.normalize = transform =>\n  R.lens(toPartial(transform), toConserve(toPartial(transform)))\n\nL.prop = k =>\n  R.lens(o => o && o[k],\n         (v, o) => v === undefined ? deleteKey(k, o) : setKey(k, v, o))\n\nL.find = predicate => L.choose(xs => {\n  if (xs === undefined)\n    return L.append\n  const i = xs.findIndex(predicate)\n  return i < 0 ? L.append : i\n})\n\nL.findWith = (l, ...ls) => {\n  const lls = L(l, ...ls)\n  return L(L.find(x => R.view(lls, x) !== undefined), lls)\n}\n\nL.index = i => R.lens(xs => xs && xs[i], (x, xs) => {\n  if (x === undefined) {\n    if (xs === undefined)\n      return undefined\n    if (i < xs.length)\n      return dropped(xs.slice(0, i).concat(xs.slice(i+1)))\n    return xs\n  } else {\n    if (xs === undefined)\n      return Array(i).concat([x])\n    if (xs.length <= i)\n      return xs.concat(Array(i - xs.length), [x])\n    if (R.equals(x, xs[i]))\n      return xs\n    return xs.slice(0, i).concat([x], xs.slice(i+1))\n  }\n})\n\nL.append = R.lens(() => {}, (x, xs) =>\n  x === undefined ? xs : xs === undefined ? [x] : xs.concat([x]))\n\nL.filter = p => R.lens(xs => xs && xs.filter(p), (ys, xs) =>\n  conserve(xs, dropped(R.concat(ys || [], (xs || []).filter(R.complement(p))))))\n\nL.augment = template => R.lens(\n  toPartial(x => {\n    const z = {...x}\n    for (const k in template)\n      z[k] = template[k](x)\n    return z\n  }),\n  toConserve((y, c) => {\n    if (y === undefined)\n      return undefined\n    let z\n    const set = (k, v) => {\n      if (undefined === z)\n        z = {}\n      z[k] = v\n    }\n    for (const k in y) {\n      if (!(k in template))\n        set(k, y[k])\n      else\n        if (k in c)\n          set(k, c[k])\n    }\n    return z\n  }))\n\nL.pick = template => R.lens(\n  c => {\n    let r\n    for (const k in template) {\n      const v = L.view(template[k], c)\n      if (v !== undefined) {\n        if (r === undefined)\n          r = {}\n        r[k] = v\n      }\n    }\n    return r\n  },\n  (o = empty, cIn) => {\n    let c = cIn\n    for (const k in template)\n      c = L.set(template[k], o[k], c)\n    return c\n  })\n\nL.identity = R.lens(R.identity, R.identity)\n\nL.props = (k, ...ks) => {\n  const kks = [k, ...ks]\n  return L.pick(R.zipObj(kks, kks))\n}\n\nexport default L\n"]}
exports.default = compose;
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R from \"ramda\"\n\n//\n\nconst empty = {}\n\nconst deleteKey = (k, o) => {\n  if (o === undefined || !(k in o))\n    return o\n  let r\n  for (const p in o) {\n    if (p !== k) {\n      if (undefined === r)\n        r = {}\n      r[p] = o[p]\n    }\n  }\n  return r\n}\n\nconst setKey = (k, v, o) => {\n  if (o === undefined)\n    return {[k]: v}\n  if (k in o && R.equals(v, o[k]))\n    return o\n  const r = {[k]: v}\n  for (const p in o)\n    if (p !== k)\n      r[p] = o[p]\n  return r\n}\n\n//\n\nconst dropped = xs => Object.keys(xs).length === 0 ? undefined : xs\n\n//\n\nconst toPartial = transform => x => undefined === x ? x : transform(x)\n\n//\n\nconst conserve = (c1, c0) => R.equals(c1, c0) ? c0 : c1\n\nconst toConserve = f => (y, c0) => conserve(f(y, c0), c0)\n\n//\n\nexport const lift = l => {\n  switch (typeof l) {\n  case \"string\": return prop(l)\n  case \"number\": return index(l)\n  default:       return l\n  }\n}\n\nexport const compose = (...ls) =>\n  ls.length === 0 ? identity    :\n  ls.length === 1 ? lift(ls[0]) :\n  R.compose(...ls.map(lift))\n\nexport const remove = R.curry((l, s) => R.set(lift(l), undefined, s))\n\nexport const removeAll = R.curry((lens, data) => {\n  while (view(lens, data) !== undefined)\n    data = remove(lens, data)\n  return data\n})\n\nexport const lens = R.lens\nexport const over = R.curry((l, x2x, s) => R.over(lift(l), x2x, s))\nexport const set = R.curry((l, x, s) => R.set(lift(l), x, s))\nexport const view = R.curry((l, s) => R.view(lift(l), s))\n\nexport const choose = x2yL => toFunctor => target => {\n  const l = lift(x2yL(target))\n  return R.map(focus => R.set(l, focus, target), toFunctor(R.view(l, target)))\n}\n\nexport const firstOf = (l, ...ls) => choose(x => {\n  const lls = [l, ...ls]\n  return lls[Math.max(0, lls.findIndex(l => view(l, x) !== undefined))]\n})\n\nexport const replace = R.curry((inn, out) =>\n  R.lens(x => R.equals(x, inn) ? out : x,\n         toConserve(y => R.equals(y, out) ? inn : y)))\n\nexport const defaults = replace(undefined)\nexport const required = inn => replace(inn, undefined)\nexport const define = v => R.compose(required(v), defaults(v))\n\nexport const normalize = transform =>\n  R.lens(toPartial(transform), toConserve(toPartial(transform)))\n\nexport const prop = k =>\n  R.lens(o => o && o[k],\n         (v, o) => v === undefined ? deleteKey(k, o) : setKey(k, v, o))\n\nexport const find = predicate => choose(xs => {\n  if (xs === undefined)\n    return append\n  const i = xs.findIndex(predicate)\n  return i < 0 ? append : i\n})\n\nexport const findWith = (l, ...ls) => {\n  const lls = compose(l, ...ls)\n  return compose(find(x => R.view(lls, x) !== undefined), lls)\n}\n\nexport const index = i => R.lens(xs => xs && xs[i], (x, xs) => {\n  if (x === undefined) {\n    if (xs === undefined)\n      return undefined\n    if (i < xs.length)\n      return dropped(xs.slice(0, i).concat(xs.slice(i+1)))\n    return xs\n  } else {\n    if (xs === undefined)\n      return Array(i).concat([x])\n    if (xs.length <= i)\n      return xs.concat(Array(i - xs.length), [x])\n    if (R.equals(x, xs[i]))\n      return xs\n    return xs.slice(0, i).concat([x], xs.slice(i+1))\n  }\n})\n\nexport const append = R.lens(() => {}, (x, xs) =>\n  x === undefined ? xs : xs === undefined ? [x] : xs.concat([x]))\n\nexport const filter = p => R.lens(xs => xs && xs.filter(p), (ys, xs) =>\n  conserve(dropped(R.concat(ys || [], (xs || []).filter(R.complement(p)))), xs))\n\nexport const augment = template => R.lens(\n  toPartial(x => {\n    const z = {...x}\n    for (const k in template)\n      z[k] = template[k](x)\n    return z\n  }),\n  toConserve((y, c) => {\n    if (y === undefined)\n      return undefined\n    let z\n    const set = (k, v) => {\n      if (undefined === z)\n        z = {}\n      z[k] = v\n    }\n    for (const k in y) {\n      if (!(k in template))\n        set(k, y[k])\n      else\n        if (k in c)\n          set(k, c[k])\n    }\n    return z\n  }))\n\nexport const pick = template => R.lens(\n  c => {\n    let r\n    for (const k in template) {\n      const v = view(template[k], c)\n      if (v !== undefined) {\n        if (r === undefined)\n          r = {}\n        r[k] = v\n      }\n    }\n    return r\n  },\n  (o = empty, cIn) => {\n    let c = cIn\n    for (const k in template)\n      c = set(template[k], o[k], c)\n    return c\n  })\n\nexport const identity = R.lens(R.identity, conserve)\n\nexport const props = (k, ...ks) => {\n  const kks = [k, ...ks]\n  return pick(R.zipObj(kks, kks))\n}\n\nexport default compose\n"]}
{
"name": "partial.lenses",
"version": "1.4.1",
"version": "2.0.0",
"description": "Ramda compatible partial lenses",

@@ -28,11 +28,11 @@ "main": "lib/partial.lenses.js",

"dependencies": {
"ramda": "^0.19.1"
"ramda": "^0.20.0"
},
"devDependencies": {
"babel-cli": "^6.6.5",
"babel-eslint": "^5.0.0",
"babel-plugin-transform-es2015-modules-commonjs": "^6.7.0",
"babel-eslint": "^6.0.0",
"babel-plugin-transform-es2015-modules-commonjs": "^6.7.4",
"babel-preset-es2015": "^6.6.0",
"babel-preset-stage-2": "^6.5.0",
"eslint": "2.2.x",
"eslint": "2.5.x",
"mocha": "^2.4.5",

@@ -39,0 +39,0 @@ "nyc": "^6.1.1"

[ [Tutorial](#tutorial) | [Reference](#reference) | [Background](#background) ]
Lenses are a convenient abstraction for performing updates on individual
elements of immutable data structures. This library provides a collection of
[Ramda](http://ramdajs.com/) compatible *partial* lenses. While an ordinary
lens can be used to view and update an existing part of a data structure, a
partial lens can *view* optional data, *insert* new data, *update* existing data
and *delete* existing data and can provide *default* values and maintain
Lenses are primarily a convenient abstraction for performing updates on
individual elements of immutable data structures. This library provides a
collection of [Ramda](http://ramdajs.com/) compatible *partial* lenses. While
an ordinary lens can be used to view and update an existing part of a data
structure, a partial lens can *view* optional data, *insert* new data, *update*
existing data and *remove* existing data and can provide *defaults* and maintain
*required* data structure parts.

@@ -14,3 +14,3 @@

it returns `undefined`. When a part is missing, setting it to a defined value
inserts the new part. Setting an existing part to `undefined` deletes it.
inserts the new part. Setting an existing part to `undefined` removes it.
Partial lenses are defined in such a way that operations compose and one can

@@ -33,3 +33,3 @@ conveniently and robustly operate on deeply nested data structures.

```js
import L from "partial.lenses"
import * as L from "partial.lenses"
import R from "ramda"

@@ -46,5 +46,5 @@ ```

L.find(R.whereEq({language})),
L.default({language}),
L.defaults({language}),
L.prop("text"),
L.default(""))
L.defaults(""))
```

@@ -62,6 +62,6 @@

```js
> L.view(textIn("sv"), data)
"Rubrik"
> L.view(textIn("en"), data)
"Title"
L.view(textIn("sv"), data)
// "Rubrik"
L.view(textIn("en"), data)
// "Title"
```

@@ -73,13 +73,13 @@

```js
> L.view(textIn("fi"), data)
""
L.view(textIn("fi"), data)
// ""
```
We get this default, rather than undefined, thanks to the last part,
`L.default("")`, of our lens composition. We get the default even if we query
`L.defaults("")`, of our lens composition. We get the default even if we query
from `undefined`:
```js
> L.view(textIn("fi"), undefined)
""
L.view(textIn("fi"), undefined)
// ""
```

@@ -94,5 +94,5 @@

```js
> L.set(textIn("en"), "The title", data)
{ contents: [ { language: "en", text: "The title" },
{ language: "sv", text: "Rubrik" } ] }
L.set(textIn("en"), "The title", data)
// { contents: [ { language: "en", text: "The title" },
// { language: "sv", text: "Rubrik" } ] }
```

@@ -105,6 +105,6 @@

```js
> L.set(textIn("fi"), "Otsikko", data)
{ contents: [ { language: "en", text: "Title" },
{ language: "fi", text: "Otsikko" },
{ language: "sv", text: "Rubrik" } ] }
L.set(textIn("fi"), "Otsikko", data)
// { contents: [ { language: "en", text: "Title" },
// { language: "fi", text: "Otsikko" },
// { language: "sv", text: "Rubrik" } ] }
```

@@ -116,9 +116,9 @@

### Deleting data
### Removing data
Finally, we can use the same partial lens to delete texts:
Finally, we can use the same partial lens to remove texts:
```js
> L.set(textIn("sv"), undefined, data)
{ contents: [ { language: "en", text: "Title" } ] }
L.set(textIn("sv"), undefined, data)
// { contents: [ { language: "en", text: "Title" } ] }
```

@@ -128,25 +128,25 @@

whole object vanish, rather than just the `text` property, is the
`L.default({language})` part of our lens composition. A `L.default(value)` lens
`L.defaults({language})` part of our lens composition. A `L.defaults(value)` lens
works *symmetrically*. When set with `value`, the result is `undefined`, which
means that the focus of the lens is to be deleted.
means that the focus of the lens is to be removed.
If we delete all of the texts, we get the required value:
If we remove all of the texts, we get the required value:
```js
> R.pipe(L.set(textIn("sv"), undefined),
L.set(textIn("en"), undefined))(data)
{ contents: [] }
R.pipe(L.set(textIn("sv"), undefined),
L.set(textIn("en"), undefined))(data)
// { contents: [] }
```
The `contents` property is not removed thanks to the `L.required([])` part of
our lens composition. `L.required` is the dual of `L.default`. `L.default`
our lens composition. `L.required` is the dual of `L.defaults`. `L.defaults`
replaces undefined values when viewed and `L.required` replaces undefined values
when set.
Note that unless required and default values are explicitly specified as part of
the lens, they will both be undefined.
Note that unless defaults and required values are explicitly specified as part
of the lens, they will both be undefined.
### Exercise
Take out one (or more) `L.required(...)`, `L.normalize(...)` or `L.default(...)`
Take out one (or more) `L.required(...)`, `L.normalize(...)` or `L.defaults(...)`
part(s) from the lens composition and try to predict what happens when you rerun

@@ -160,5 +160,5 @@ the examples with the modified lens composition. Verify your reasoning by

library supports. In particular,
* `L.compose(...)` can be abbreviated as `L(...)`,
* `L.compose(...)` can be abbreviated to use the default import, e.g. `P(...)`,
* `L.prop(string)` can be abbreviated as `string`, and
* `L.set(l, undefined, s)` can be abbreviated as `L.delete(l, s)`.
* `L.set(l, undefined, s)` can be abbreviated as `L.remove(l, s)`.

@@ -177,5 +177,5 @@ ### Systematic decomposition

L.find(R.whereEq({language})),
L.default({language}),
L.defaults({language}),
L.prop("text"),
L.default(""))
L.defaults(""))
```

@@ -195,3 +195,3 @@

data: {
contents: L("contents",
contents: P("contents",
L.required([]),

@@ -201,7 +201,7 @@ L.normalize(R.sortBy(R.prop("language"))))

contents: {
contentIn: language => L(L.find(R.whereEq({language})),
L.default({language}))
contentIn: language => P(L.find(R.whereEq({language})),
L.defaults({language}))
},
content: {
text: L("text", L.default(""))
text: P("text", L.defaults(""))
}

@@ -214,3 +214,3 @@ }

```js
const textIn = language => L(M.data.contents,
const textIn = language => P(M.data.contents,
M.contents.contentIn(language),

@@ -242,8 +242,8 @@ M.content.text)

const search = key =>
L(L.default({key}),
L.choose(n => key < n.key ? L("smaller", search(key)) :
n.key < key ? L("greater", search(key)) :
P(L.defaults({key}),
L.choose(n => key < n.key ? P("smaller", search(key)) :
n.key < key ? P("greater", search(key)) :
L.identity))
const valueOf = key => L(search(key), "value")
const valueOf = key => P(search(key), "value")
```

@@ -255,22 +255,23 @@

```js
> const t = R.reduce((tree, item) => L.set(valueOf(item.key), item.value, tree),
undefined,
[{key: "c", value: 1},
{key: "a", value: 2},
{key: "b", value: 3}])
> t
{ smaller: { greater: { value: 3, key: 'b' }, value: 2, key: 'a' },
value: 1,
key: 'c' }
const t = R.reduce(
(tree, {key, value}) => L.set(valueOf(key), value, tree),
undefined,
[{key: "c", value: 1},
{key: "a", value: 2},
{key: "b", value: 3}])
t
// { smaller: { greater: { value: 3, key: 'b' }, value: 2, key: 'a' },
// value: 1,
// key: 'c' }
```
However, the above `search` lens constructor does not maintain the BST
structure when values are being deleted:
structure when values are being removed:
```js
> L.delete(valueOf('c'), t)
{ smaller: { greater: { value: 3, key: 'b' },
value: 2,
key: 'a' },
key: 'c' }
L.remove(valueOf('c'), t)
// { smaller: { greater: { value: 3, key: 'b' },
// value: 2,
// key: 'a' },
// key: 'c' }
```

@@ -284,3 +285,3 @@

const search = key =>
L(L.normalize(n =>
P(L.normalize(n =>
undefined !== n.value ? n :

@@ -290,18 +291,21 @@ n.smaller && !n.greater ? n.smaller :

L.set(search(n.smaller.key), n.smaller, n.greater)),
L.default({key}),
L.choose(n => key < n.key ? L("smaller", search(key)) :
n.key < key ? L("greater", search(key)) :
L.defaults({key}),
L.choose(n => key < n.key ? P("smaller", search(key)) :
n.key < key ? P("greater", search(key)) :
L.identity))
```
Now we can also delete values from a binary tree:
Now we can also remove values from a binary tree:
```js
> L.delete(valueOf('c'), t)
{ greater: { value: 3, key: 'b' }, value: 2, key: 'a' }
L.remove(valueOf('c'), t)
// { greater: { value: 3, key: 'b' }, value: 2, key: 'a' }
```
As an exercise you could improve the normalization to maintain some balance
condition such as AVL. Another worthy exercise would be to make it so that the
empty binary tree is `null` rather than `undefined`.
As an exercise, you could improve the normalization to better maintain balance.
Perhaps you might even enhance it to maintain a balance condition such as
[AVL](https://en.wikipedia.org/wiki/AVL_tree) or
[Red-Black](https://en.wikipedia.org/wiki/Red%E2%80%93black_tree). Another
worthy exercise would be to make it so that the empty binary tree is `null`
rather than `undefined`.

@@ -315,31 +319,15 @@ ## Reference

```js
import L from "partial.lenses"
import P, * as L from "partial.lenses"
```
Use of the default import, `P`, is optional and is an alias for `L.compose`.
### Operations on lenses
You can access basic operations on lenses via the default import `L`:
In alphabetical order.
#### [`L.compose(l, ...ls)`](#lcomposel-ls "L.compose :: (PLens s s1, ...PLens sN a) -> PLens s a")
`L(l, ...ls)` and `L.compose(l, ...ls)` both are the same as `R.compose(lift(l),
...ls.map(lift))` (see [compose](http://ramdajs.com/0.19.0/docs/#compose)) and
compose a lens from a path of lenses.
For example:
```js
> L.view(L("a", 1), {a: ["b", "c"]})
"c"
```
#### [`L.lens(get, set)`](#llensget-set "L.lens :: (Maybe s -> Maybe a) -> (Maybe a -> Maybe s -> Maybe s) -> PLens s a")
`L.lens(get, set)` is the same as `R.lens(get, set)` (see
[lens](http://ramdajs.com/0.19.0/docs/#lens)) and creates a new primitive lens.
#### [`L.over(l, x2x, s)`](#loverl-x2x-s "L.over :: PLens s a -> (Maybe a -> Maybe a) -> Maybe s -> Maybe s")
`L.over(l, x2x, s)` is the same as `R.over(lift(l), x2x, s)` (see
[over](http://ramdajs.com/0.19.0/docs/#over)) and allows one to map over the
[over](http://ramdajs.com/0.20.0/docs/#over)) and allows one to map over the
focused element of a data structure.

@@ -350,11 +338,11 @@

```js
> L.over("elems", R.map(L.delete("x")), {elems: [{x: 1, y: 2}, {x: 3, y: 4}]})
{elems: [{y: 2}, {y: 4}]}
L.over("elems", R.map(L.remove("x")), {elems: [{x: 1, y: 2}, {x: 3, y: 4}]})
// {elems: [{y: 2}, {y: 4}]}
```
#### [`L.set(l, x, s)`](#lsetl-x-s "L.set :: PLens s a -> Maybe a -> Maybe s -> Maybe s")
#### [`L.remove(l, s)`](#lremovel-s "L.remove :: PLens s a -> Maybe s -> Maybe s")
`L.set(l, x, s)` is the same as `R.set(lift(l), x, s)` (see
[set](http://ramdajs.com/0.19.0/docs/#set)) and is also equivalent to `L.over(l,
() => x, s)`.
`L.remove(l, s)` is equivalent to `L.set(l, undefined, s)`. With partial
lenses, setting to undefined typically has the effect of removing the focused
element.

@@ -364,11 +352,12 @@ For example:

```js
> L.set(L("a", 0, "x"), 11, {id: "z"})
{a: [{x: 11}], id: "z"}
L.remove(P("a", "b"), {a: {b: 1}, x: {y: 2}})
// {x: {y: 2}}
```
#### [`L.view(l, s)`](#lviewl-s "L.view :: PLens s a -> Maybe s -> Maybe a")
#### [`L.removeAll(l, s)`](#lremovealll-s "L.removeAll :: PLens s a -> Maybe s -> Maybe s")
`L.view(l, s)` is the same as `R.view(lift(l), s)` (see
[view](http://ramdajs.com/0.19.0/docs/#view)) and returns the focused element
from a data structure.
`L.removeAll(l, s)` removes all the non `undefined` items targeted by the lens
`l` from `s`. This only makes sense for a lens that
* can potentially focus on more than one item and
* will focus on `undefined` when it doesn't find an item to focus on.

@@ -378,42 +367,26 @@ For example:

```js
> L.view("y", {x: 112, y: 101})
101
L.removeAll(L.findWith("a"), [{x: 1}, {a: 2}, {a: 3, y: 4}, {z: 5}])
// [{x: 1}, {y: 4}, {z: 5}]
```
#### Lifting
#### [`L.set(l, x, s)`](#lsetl-x-s "L.set :: PLens s a -> Maybe a -> Maybe s -> Maybe s")
The idempotent `lift` operation is defined as
`L.set(l, x, s)` is the same as `R.set(lift(l), x, s)` (see
[set](http://ramdajs.com/0.20.0/docs/#set)) and is also equivalent to `L.over(l,
() => x, s)`. Assuming that `0 <= i && i < xs.length` and `x !== undefined`
then `L.set(i, x, xs)` is also equivalent to `R.update(i, x, xs)` (see
[update](http://ramdajs.com/0.20.0/docs/#update)).
```js
const lift = l => {
switch (typeof l) {
case "string": return L.prop(l)
case "number": return L.index(l)
default: return l
}
}
```
and is available as a non-default export. All operations in this library that
take lenses as arguments implicitly lift them.
#### [`L.delete(l, s)`](#ldeletel-s "L.delete :: PLens s a -> Maybe s -> Maybe s")
`L.delete(l, s)` is equivalent to `L.set(l, undefined, s)`. With partial
lenses, setting to undefined typically has the effect of removing the focused
element.
For example:
```js
> L.delete(L("a", "b"), {a: {b: 1}, x: {y: 2}})
{x: {y: 2}}
L.set(P("a", 0, "x"), 11, {id: "z"})
// {a: [{x: 11}], id: "z"}
```
#### [`L.deleteAll(l, s)`](#ldeletealll-s "L.deleteAll :: PLens s a -> Maybe s -> Maybe s")
#### [`L.view(l, s)`](#lviewl-s "L.view :: PLens s a -> Maybe s -> Maybe a")
`L.deleteAll(l, s)` deletes all the non `undefined` items targeted by the lens
`l` from `s`. This only makes sense for a lens that
* can potentially focus on more than one item and
* will focus on `undefined` when it doesn't find an item to focus on.
`L.view(l, s)` is the same as `R.view(lift(l), s)` (see
[view](http://ramdajs.com/0.20.0/docs/#view)) and returns the focused element
from a data structure.

@@ -423,7 +396,7 @@ For example:

```js
> L.deleteAll(L.findWith("a"), [{x: 1}, {a: 2}, {a: 3, y: 4}, {z: 5}])
[{x: 1}, {y: 4}, {z: 5}]
L.view("y", {x: 112, y: 101})
// 101
```
### Lenses
### Lens combinators

@@ -442,4 +415,4 @@ In alphabetical order.

```js
> L.set(L.append, "x", undefined)
[ 'x' ]
L.set(L.append, "x", undefined)
// [ 'x' ]
```

@@ -458,4 +431,4 @@

```js
> L.over(L.augment({y: r => r.x + 1}), r => ({x: r.x + r.y, y: 2, z: r.x - r.y}), {x: 1})
{ x: 3, z: -1 }
L.over(L.augment({y: r => r.x + 1}), r => ({x: r.x + r.y, y: 2, z: r.x - r.y}), {x: 1})
// { x: 3, z: -1 }
```

@@ -481,10 +454,46 @@

```js
> L.view(majorAxis, {x: 1, y: 2})
2
> L.view(majorAxis, {x: -3, y: 1})
-3
> L.over(majorAxis, R.negate, {x: 2, y: -3})
{ y: 3, x: 2 }
L.view(majorAxis, {x: 1, y: 2})
// 2
L.view(majorAxis, {x: -3, y: 1})
// -3
L.over(majorAxis, R.negate, {x: 2, y: -3})
// { y: 3, x: 2 }
```
#### [`L.compose(l, ...ls)`](#lcomposel-ls "L.compose :: (PLens s s1, ...PLens sN a) -> PLens s a")
The default import `P(l, ...ls)` and `L.compose(l, ...ls)` both are the same as
`R.compose(lift(l), ...ls.map(lift))` (see
[compose](http://ramdajs.com/0.20.0/docs/#compose)) and compose a lens from a
path of lenses. Furthermore, `L.compose()` is the same as `L.identity`, which
reflects the fact that `L.identity` is the identity element of lens composition.
For example:
```js
L.view(P("a", 1), {a: ["b", "c"]})
// "c"
```
#### [`L.defaults(out)`](#ldefaultsout "L.defaults :: s -> PLens s s")
`L.defaults(out)` is the same as `L.replace(undefined, out)`. `L.defaults` is
used to specify a default value for an element in case it is missing. This can
be useful to avoid having to check for and provide default behavior elsewhere.
For example:
```js
L.view(P("items", L.defaults([])), {})
// []
L.view(P("items", L.defaults([])), {items: [1, 2, 3]})
// [ 1, 2, 3 ]
```
#### [`L.define(value)`](#ldefinevalue "L.define :: s -> PLens s s")
`L.define(value)` is the same as `P(L.required(value), L.defaults(value))`.
`L.define` is used to specify a value to act as both the default value and the
required value for an element.
#### [`L.filter(predicate)`](#lfilterpredicate "L.filter :: (a -> Boolean) -> PLens [a] [a]")

@@ -501,4 +510,4 @@

```js
> L.delete(L.filter(x => x <= 2), [3,1,4,1,5,9,2])
[ 3, 4, 5, 9 ]
L.remove(L.filter(x => x <= 2), [3,1,4,1,5,9,2])
// [ 3, 4, 5, 9 ]
```

@@ -521,4 +530,4 @@

```js
> L.deleteAll(L.find(x => x <= 2), [3,1,4,1,5,9,2])
[ 3, 4, 5, 9 ]
L.removeAll(L.find(x => x <= 2), [3,1,4,1,5,9,2])
// [ 3, 4, 5, 9 ]
```

@@ -529,3 +538,3 @@

`L.findWith(l, ...ls)` chooses an index from an array through which the given
lens, `L(l, ...ls)`, focuses on a defined item and then returns a lens that
lens, `P(l, ...ls)`, focuses on a defined item and then returns a lens that
focuses on that item.

@@ -536,6 +545,6 @@

```js
> L.view(L.findWith("x"), [{z: 6}, {x: 9}, {y: 6}])
9
> L.set(L.findWith("x"), 3, [{z: 6}, {x: 9}, {y: 6}])
[ { z: 6 }, { x: 3 }, { y: 6 } ]
L.view(L.findWith("x"), [{z: 6}, {x: 9}, {y: 6}])
// 9
L.set(L.findWith("x"), 3, [{z: 6}, {x: 9}, {y: 6}])
// [ { z: 6 }, { x: 3 }, { y: 6 } ]
```

@@ -556,3 +565,3 @@

`L.identity` is equivalent to `R.lens(R.identity, R.identity)` and is the
identity element of lenses: both `L(L.identity, l)` and `L(l, L.identity)` are
identity element of lenses: both `P(L.identity, l)` and `P(l, L.identity)` are
equivalent to `l`.

@@ -562,4 +571,4 @@

`L.index(integer)` or `L(integer)` is similar to `R.lensIndex(integer)` (see
[lensIndex](http://ramdajs.com/0.19.0/docs/#lensIndex)), but acts as a partial
`L.index(integer)` or `P(integer)` is similar to `R.lensIndex(integer)` (see
[lensIndex](http://ramdajs.com/0.20.0/docs/#lensIndex)), but acts as a partial
lens:

@@ -573,2 +582,35 @@ * When viewing an undefined array index or an undefined array, the result is

**NOTE:** There is a gotcha related to removing elements from an array. Namely,
when the last element is removed, the result is `undefined` rather than an empty
array. This is by design, because this allows the removal to propagate upwards.
It is not uncommon, however, to have cases where removing the last element from
an array must not remove the array itself. In such cases you want to use
`L.required([])` to access the array. Consider the following examples without
`L.required([])`:
```js
L.remove(0, ["a", "b"])
// [ 'b' ]
L.remove(0, ["b"])
// undefined
L.remove(P("elems", 0), {elems: ["b"], some: "thing"})
// { some: 'thing' }
```
Then consider the same examples with `L.required([])`:
```js
L.remove(P(L.required([]), 0), ["a", "b"])
// [ 'b' ]
L.remove(P(L.required([]), 0), ["b"])
// []
L.remove(P("elems", L.required([]), 0), {elems: ["b"], some: "thing"})
// { elems: [], some: 'thing' }
```
#### [`L.lens(get, set)`](#llensget-set "L.lens :: (Maybe s -> Maybe a) -> (Maybe a -> Maybe s -> Maybe s) -> PLens s a")
`L.lens(get, set)` is the same as `R.lens(get, set)` (see
[lens](http://ramdajs.com/0.20.0/docs/#lens)) and creates a new primitive lens.
#### [`L.normalize(value => value)`](#lnormalizevalue--value "L.normalize :: (s -> s) -> PLens s s")

@@ -617,4 +659,4 @@

```js
> L.view(sanitize, data)
{ pos: { x: 1, y: 2 }, vel: { x: 1, y: 0 } }
L.view(sanitize, data)
// { pos: { x: 1, y: 2 }, vel: { x: 1, y: 0 } }
```

@@ -625,4 +667,4 @@

```js
> L.over(L(sanitize, "pos", "x"), R.add(5), data)
{ px: 6, py: 2, vx: 1, vy: 0 }
L.over(P(sanitize, "pos", "x"), R.add(5), data)
// { px: 6, py: 2, vx: 1, vy: 0 }
```

@@ -637,9 +679,9 @@

Note that, when set, `L.pick` simply ignores any properties that the given
template doesn't mention. Note that the underlying data structure need not be
an object.
template doesn't mention. Also note that the underlying data structure need not
be an object.
#### [`L.prop(string)`](#lpropstring "L.prop :: (p :: a) -> PLens {p :: a, ...ps} a")
`L.prop(string)` or `L(string)` is similar to `R.lensProp(string)` (see
[lensProp](http://ramdajs.com/0.19.0/docs/#lensProp)), but acts as a partial
`L.prop(string)` or `P(string)` is similar to `R.lensProp(string)` (see
[lensProp](http://ramdajs.com/0.20.0/docs/#lensProp)), but acts as a partial
lens:

@@ -662,4 +704,4 @@ * When viewing an undefined property or an undefined object, the result is

```js
> L.set(L.props("x", "y"), {x: 4}, {x: 1, y: 2, z: 3})
{ z: 3, x: 4 }
L.set(L.props("x", "y"), {x: 4}, {x: 1, y: 2, z: 3})
// { z: 3, x: 4 }
```

@@ -671,3 +713,3 @@

versa when set. Values are compared using `R.equals` (see
[equals](http://ramdajs.com/0.19.0/docs/#equals)).
[equals](http://ramdajs.com/0.20.0/docs/#equals)).

@@ -677,6 +719,6 @@ For example:

```js
> L.view(L.replace(1, 2), 1)
2
> L.set(L.replace(1, 2), 2, 0)
1
L.view(L.replace(1, 2), 1)
// 2
L.set(L.replace(1, 2), 2, 0)
// 1
```

@@ -686,9 +728,9 @@

and elements. In most cases, rather than using `replace`, you will make
selective use of `default` and `required`:
selective use of `defaults` and `required`.
##### [`L.default(out)`](#ldefaultout "L.default :: s -> PLens s s")
#### [`L.required(inn)`](#lrequiredinn "L.required :: s -> PLens s s")
`L.default(out)` is the same as `L.replace(undefined, out)`. `L.default` is
used to specify a default value for an element in case it is missing. This can
be useful to avoid having to check for and provide default behavior elsewhere.
`L.required(inn)` is the same as `L.replace(inn, undefined)`. `L.required` is
used to specify that an element is not to be removed; in case it is removed, the
given value will be substituted instead.

@@ -698,31 +740,29 @@ For example:

```js
> L.view(L("items", L.default([])), {})
[]
> L.view(L("items", L.default([])), {items: [1, 2, 3]})
[ 1, 2, 3 ]
L.remove(P("items", 0), {items: [1]})
// undefined
L.remove(P(L.required({}), "items", 0), {items: [1]})
// {}
L.remove(P("items", L.required([]), 0), {items: [1]})
// { items: [] }
```
##### [`L.define(value)`](#ldefinevalue "L.define :: s -> PLens s s")
### Auxiliary
`L.define(value)` is the same as `L(L.required(value), L.default(value))`.
`L.define` is used to specify a value to act as both the default value and the
required value for an element.
#### [`L.lift(pl)`](#lliftpl "L.lift :: (p :: a) -> PLens {p :: a, ...ps} a & Integer -> PLens [a] a & PLens s a -> PLens s a")
##### [`L.required(inn)`](#lrequiredinn "L.required :: s -> PLens s s")
The idempotent `lift` operation is defined as
`L.required(inn)` is the same as `L.replace(inn, undefined)`. `L.required` is
used to specify that an element is not to be deleted; in case it is deleted, the
given value will be substituted instead.
For example:
```js
> L.delete(L("items", 0), {items: [1]})
undefined
> L.delete(L(L.required({}), "items", 0), {items: [1]})
{}
> L.delete(L("items", L.required([]), 0), {items: [1]})
{ items: [] }
const lift = l => {
switch (typeof l) {
case "string": return L.prop(l)
case "number": return L.index(l)
default: return l
}
}
```
and is available as a non-default export. All operations in this library that
take lenses as arguments implicitly lift them.
## Background

@@ -735,14 +775,14 @@

```js
> R.set(R.lensPath(["x", "y"]), 1, {})
{ x: { y: 1 } }
> R.set(R.compose(R.lensProp("x"), R.lensProp("y")), 1, {})
TypeError: Cannot read property 'y' of undefined
> R.view(R.lensPath(["x", "y"]), {})
undefined
> R.view(R.compose(R.lensProp("x"), R.lensProp("y")), {})
TypeError: Cannot read property 'y' of undefined
> R.set(R.lensPath(["x", "y"]), undefined, {x: {y: 1}})
{ x: { y: undefined } }
> R.set(R.compose(R.lensProp("x"), R.lensProp("y")), undefined, {x: {y: 1}})
{ x: { y: undefined } }
R.set(R.lensPath(["x", "y"]), 1, {})
// { x: { y: 1 } }
R.set(R.compose(R.lensProp("x"), R.lensProp("y")), 1, {})
// TypeError: Cannot read property 'y' of undefined
R.view(R.lensPath(["x", "y"]), {})
// undefined
R.view(R.compose(R.lensProp("x"), R.lensProp("y")), {})
// TypeError: Cannot read property 'y' of undefined
R.set(R.lensPath(["x", "y"]), undefined, {x: {y: 1}})
// { x: { y: undefined } }
R.set(R.compose(R.lensProp("x"), R.lensProp("y")), undefined, {x: {y: 1}})
// { x: { y: undefined } }
```

@@ -755,3 +795,3 @@

`R.compose(L.prop(p0), ...ps.map(L.prop))` or just use the shorthand notation
`L(p0, ...ps)`.
`P(p0, ...ps)`.

@@ -783,2 +823,2 @@ ### Types

ordinary lenses (e.g. Ramda's
[lensProp](http://ramdajs.com/0.19.0/docs/#lensProp)).
[lensProp](http://ramdajs.com/0.20.0/docs/#lensProp)).

@@ -43,5 +43,5 @@ import R from "ramda"

const conserve = (c0, c1) => R.equals(c0, c1) ? c0 : c1
const conserve = (c1, c0) => R.equals(c1, c0) ? c0 : c1
const toConserve = f => (y, c0) => conserve(c0, f(y, c0))
const toConserve = f => (y, c0) => conserve(f(y, c0), c0)

@@ -52,4 +52,4 @@ //

switch (typeof l) {
case "string": return L.prop(l)
case "number": return L.index(l)
case "string": return prop(l)
case "number": return index(l)
default: return l

@@ -59,18 +59,21 @@ }

const L = (l, ...ls) =>
ls.length === 0 ? lift(l) : R.compose(lift(l), ...ls.map(lift))
export const compose = (...ls) =>
ls.length === 0 ? identity :
ls.length === 1 ? lift(ls[0]) :
R.compose(...ls.map(lift))
L.compose = L
L.delete = R.curry((l, s) => R.set(lift(l), undefined, s))
L.deleteAll = R.curry((lens, data) => {
while (L.view(lens, data) !== undefined)
data = L.delete(lens, data)
export const remove = R.curry((l, s) => R.set(lift(l), undefined, s))
export const removeAll = R.curry((lens, data) => {
while (view(lens, data) !== undefined)
data = remove(lens, data)
return data
})
L.lens = R.lens
L.over = R.curry((l, x2x, s) => R.over(lift(l), x2x, s))
L.set = R.curry((l, x, s) => R.set(lift(l), x, s))
L.view = R.curry((l, s) => R.view(lift(l), s))
L.choose = x2yL => toFunctor => target => {
export const lens = R.lens
export const over = R.curry((l, x2x, s) => R.over(lift(l), x2x, s))
export const set = R.curry((l, x, s) => R.set(lift(l), x, s))
export const view = R.curry((l, s) => R.view(lift(l), s))
export const choose = x2yL => toFunctor => target => {
const l = lift(x2yL(target))

@@ -80,35 +83,35 @@ return R.map(focus => R.set(l, focus, target), toFunctor(R.view(l, target)))

L.firstOf = (l, ...ls) => L.choose(x => {
export const firstOf = (l, ...ls) => choose(x => {
const lls = [l, ...ls]
return lls[Math.max(0, lls.findIndex(l => L.view(l, x) !== undefined))]
return lls[Math.max(0, lls.findIndex(l => view(l, x) !== undefined))]
})
L.replace = R.curry((inn, out) =>
export const replace = R.curry((inn, out) =>
R.lens(x => R.equals(x, inn) ? out : x,
toConserve(y => R.equals(y, out) ? inn : y)))
L.default = L.replace(undefined)
L.required = inn => L.replace(inn, undefined)
L.define = v => R.compose(L.required(v), L.default(v))
export const defaults = replace(undefined)
export const required = inn => replace(inn, undefined)
export const define = v => R.compose(required(v), defaults(v))
L.normalize = transform =>
export const normalize = transform =>
R.lens(toPartial(transform), toConserve(toPartial(transform)))
L.prop = k =>
export const prop = k =>
R.lens(o => o && o[k],
(v, o) => v === undefined ? deleteKey(k, o) : setKey(k, v, o))
L.find = predicate => L.choose(xs => {
export const find = predicate => choose(xs => {
if (xs === undefined)
return L.append
return append
const i = xs.findIndex(predicate)
return i < 0 ? L.append : i
return i < 0 ? append : i
})
L.findWith = (l, ...ls) => {
const lls = L(l, ...ls)
return L(L.find(x => R.view(lls, x) !== undefined), lls)
export const findWith = (l, ...ls) => {
const lls = compose(l, ...ls)
return compose(find(x => R.view(lls, x) !== undefined), lls)
}
L.index = i => R.lens(xs => xs && xs[i], (x, xs) => {
export const index = i => R.lens(xs => xs && xs[i], (x, xs) => {
if (x === undefined) {

@@ -131,9 +134,9 @@ if (xs === undefined)

L.append = R.lens(() => {}, (x, xs) =>
export const append = R.lens(() => {}, (x, xs) =>
x === undefined ? xs : xs === undefined ? [x] : xs.concat([x]))
L.filter = p => R.lens(xs => xs && xs.filter(p), (ys, xs) =>
conserve(xs, dropped(R.concat(ys || [], (xs || []).filter(R.complement(p))))))
export const filter = p => R.lens(xs => xs && xs.filter(p), (ys, xs) =>
conserve(dropped(R.concat(ys || [], (xs || []).filter(R.complement(p)))), xs))
L.augment = template => R.lens(
export const augment = template => R.lens(
toPartial(x => {

@@ -164,7 +167,7 @@ const z = {...x}

L.pick = template => R.lens(
export const pick = template => R.lens(
c => {
let r
for (const k in template) {
const v = L.view(template[k], c)
const v = view(template[k], c)
if (v !== undefined) {

@@ -181,13 +184,13 @@ if (r === undefined)

for (const k in template)
c = L.set(template[k], o[k], c)
c = set(template[k], o[k], c)
return c
})
L.identity = R.lens(R.identity, R.identity)
export const identity = R.lens(R.identity, conserve)
L.props = (k, ...ks) => {
export const props = (k, ...ks) => {
const kks = [k, ...ks]
return L.pick(R.zipObj(kks, kks))
return pick(R.zipObj(kks, kks))
}
export default L
export default compose
import R from "ramda"
import L from "../src/partial.lenses"
import P, * as L from "../src/partial.lenses"

@@ -16,3 +16,3 @@ function show(x) {

const testEq = (expr, expect) => it(`${expr} => ${show(expect)}`, () => {
const actual = eval(`(L, R) => ${expr}`)(L, R)
const actual = eval(`(P, L, R) => ${expr}`)(P, L, R)
if (!R.equals(actual, expect))

@@ -22,8 +22,14 @@ throw new Error(`Expected: ${show(expect)}, actual: ${show(actual)}`)

describe("default === compose", () => {
it("P === L.compose", () => {
if (P !== L.compose)
throw new Error("Not the same")
})
})
describe("arities", () => {
testEq('L.augment.length', 1)
testEq('L.compose.length', 1)
testEq('L.default.length', 1)
testEq('L.compose.length', 0)
testEq('L.defaults.length', 1)
testEq('L.define.length', 1)
testEq('L.delete.length', 2)
testEq('L.filter.length', 1)

@@ -33,3 +39,2 @@ testEq('L.find.length', 1)

testEq('L.index.length', 1)
testEq('L.length', 1)
testEq('L.lens.length', 2)

@@ -41,2 +46,3 @@ testEq('L.normalize.length', 1)

testEq('L.props.length', 1)
testEq('L.remove.length', 2)
testEq('L.replace.length', 2)

@@ -60,13 +66,13 @@ testEq('L.required.length', 1)

describe('L.index', () => {
testEq('L.set(L(1), undefined, [,,])', undefined)
testEq('L.set(L.compose(L.required([]), 1), undefined, [,,])', [])
testEq('L.set(L(1), 4, [1, 2, 3])', [1, 4, 3])
testEq('L.set(P(1), undefined, [,,])', undefined)
testEq('L.set(P(L.required([]), 1), undefined, [,,])', [])
testEq('L.set(P(1), 4, [1, 2, 3])', [1, 4, 3])
testEq('L.set(2, 4, undefined)', [,, 4])
testEq('L.set(L(2), 4, [1])', [1,, 4])
testEq('L.delete(L(0), [1, 2, 3])', [2, 3])
testEq('L.set(L(1), undefined, [1, 2, 3])', [1, 3])
testEq('L.set(P(2), 4, [1])', [1,, 4])
testEq('L.remove(P(0), [1, 2, 3])', [2, 3])
testEq('L.set(P(1), undefined, [1, 2, 3])', [1, 3])
testEq('L.set(2, undefined, [1, 2, 3])', [1, 2])
testEq('L.set(L(5), undefined, [1, 2, 3])', [1, 2, 3])
testEq('L.set(P(5), undefined, [1, 2, 3])', [1, 2, 3])
testEq('L.view(5, undefined)', undefined)
testEq('L.view(L(5), [1, 2, 3])', undefined)
testEq('L.view(P(5), [1, 2, 3])', undefined)
testEq('L.set(1, "2", ["1", "2", "3"])', ["1", "2", "3"])

@@ -76,11 +82,11 @@ })

describe('L.prop', () => {
testEq('L.set(L("x"), undefined, {x: 1})', undefined)
testEq('L.set(L("x", L.required(null)), undefined, {x: 1})', {x: null})
testEq('L.set(L.compose("x", L.required(null)), 2, {x: 1})', {x: 2})
testEq('L.delete("y", {x: 1, y: 2})', {x: 1})
testEq('L.set(L("y"), 3, {x: 1, y: 2})', {x: 1, y: 3})
testEq('L.set(P("x"), undefined, {x: 1})', undefined)
testEq('L.set(P("x", L.required(null)), undefined, {x: 1})', {x: null})
testEq('L.set(P("x", L.required(null)), 2, {x: 1})', {x: 2})
testEq('L.remove("y", {x: 1, y: 2})', {x: 1})
testEq('L.set(P("y"), 3, {x: 1, y: 2})', {x: 1, y: 3})
testEq('L.set("z", 3, {x: 1, y: 2})', {x: 1, y: 2, z: 3})
testEq('L.set(L("z"), 3, undefined)', {z: 3})
testEq('L.set(P("z"), 3, undefined)', {z: 3})
testEq('L.view("z", undefined)', undefined)
testEq('L.view(L("z"), {x: 1})', undefined)
testEq('L.view(P("z"), {x: 1})', undefined)
})

@@ -95,7 +101,7 @@

describe("L.default", () => {
testEq('L.view(L.default(""), undefined)', "")
testEq('L.view(L.default(""), "defined")', "defined")
testEq('L.set(L.default(""), "", "anything")', undefined)
testEq('L.set(L.default(""), "defined", "anything")', "defined")
describe("L.defaults", () => {
testEq('L.view(L.defaults(""), undefined)', "")
testEq('L.view(L.defaults(""), "defined")', "defined")
testEq('L.set(L.defaults(""), "", "anything")', undefined)
testEq('L.set(L.defaults(""), "defined", "anything")', "defined")
})

@@ -105,9 +111,9 @@

testEq('L.view(L.normalize(R.sortBy(R.identity)), [1,3,2,5])', [1,2,3,5])
testEq('L.set(L(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), 4, [1,3,2,5])',
testEq('L.set(P(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), 4, [1,3,2,5])',
[1,3,4,5])
testEq('L.set(L(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), 4, undefined)',
testEq('L.set(P(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), 4, undefined)',
[4])
testEq('L.delete(L(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), [2])',
testEq('L.remove(P(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), [2])',
undefined)
testEq('L.set(L(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), undefined, [1,3,2,5])',
testEq('L.set(P(L.normalize(R.sortBy(R.identity)), L.find(R.equals(2))), undefined, [1,3,2,5])',
[1,3,5])

@@ -124,5 +130,5 @@ })

testEq('L.set(L.firstOf("y", "x"), 12, {z: 13})', {y: 12, z: 13})
testEq('L.delete(L.firstOf("x", "y"), {z: 13})', {z: 13})
testEq('L.delete(L.firstOf("x", "y"), {x: 11, y: 12})', {y: 12})
testEq('L.delete(L.firstOf("y", "x"), {x: 11, y: 12})', {x: 11})
testEq('L.remove(L.firstOf("x", "y"), {z: 13})', {z: 13})
testEq('L.remove(L.firstOf("x", "y"), {x: 11, y: 12})', {y: 12})
testEq('L.remove(L.firstOf("y", "x"), {x: 11, y: 12})', {x: 11})
})

@@ -133,3 +139,3 @@

testEq('L.set(L.findWith("x", 1), "d", [{x: ["a"]},{x: ["b","c"]}])', [{x: ["a"]},{x: ["b","d"]}])
testEq('L.delete(L.findWith("x", 1), [{x: ["a"]},{x: ["b","c"]}])', [{x: ["a"]},{x: ["b"]}])
testEq('L.remove(L.findWith("x", 1), [{x: ["a"]},{x: ["b","c"]}])', [{x: ["a"]},{x: ["b"]}])
})

@@ -141,10 +147,10 @@

testEq('L.view(L.filter(R.lt(2)), [3,1,4,1,5,9,2])', [3,4,5,9])
testEq('L.delete(L(L.filter(R.lt(2)), 1), [3,1,4,1,5,9,2])', [3,5,9,1,1,2])
testEq('L.remove(P(L.filter(R.lt(2)), 1), [3,1,4,1,5,9,2])', [3,5,9,1,1,2])
testEq('L.set(L.filter(R.lt(0)), [], [3,1,4,1,5,9,2])', undefined)
testEq('L.delete(L.filter(R.lt(0)), [3,1,4,1,5,9,2])', undefined)
testEq('L.delete(L.filter(R.lt(2)), [3,1,4,1,5,9,2])', [1,1,2])
testEq('L.remove(L.filter(R.lt(0)), [3,1,4,1,5,9,2])', undefined)
testEq('L.remove(L.filter(R.lt(2)), [3,1,4,1,5,9,2])', [1,1,2])
})
describe("L.deleteAll", () => {
testEq('L.deleteAll(L.find(x => x < 2), [3,1,4,1,5,9,2])', [3,4,5,9,2])
describe("L.removeAll", () => {
testEq('L.removeAll(L.find(x => x < 2), [3,1,4,1,5,9,2])', [3,4,5,9,2])
})

@@ -157,4 +163,4 @@

testEq('L.set(L.augment({y: c => c.x+1}), {x: 2, y: 1}, {x: 0, y: -1})', {x: 2, y: -1})
testEq('L.delete(L(L.augment({y: () => 1}), "x"), {x:0})', undefined)
testEq('L.delete(L.augment({z: c => c.x + c.y}), {x: 1, y: 2})', undefined)
testEq('L.remove(P(L.augment({y: () => 1}), "x"), {x:0})', undefined)
testEq('L.remove(L.augment({z: c => c.x + c.y}), {x: 1, y: 2})', undefined)
})

@@ -164,8 +170,8 @@

testEq('L.view(L.pick({x: "c"}), {a: [2], b: 1})', undefined)
testEq('L.set(L(L.pick({x: "c"}), "x"), 4, {a: [2], b: 1})', {a: [2], b: 1, c: 4})
testEq('L.set(P(L.pick({x: "c"}), "x"), 4, {a: [2], b: 1})', {a: [2], b: 1, c: 4})
testEq('L.view(L.pick({x: "b", y: "a"}), {a: [2], b: 1})', {x: 1, y: [2]})
testEq('L.set(L(L.pick({x: "b", y: "a"}), "x"), 3, {a: [2], b: 1})', {a: [2], b: 3})
testEq('L.delete(L(L.pick({x: "b", y: "a"}), "y"), {a: [2], b: 1})', {b: 1})
testEq('L.delete(L(L.pick({x: "b"}), "x"), {a: [2], b: 1})', {a: [2]})
testEq('L.deleteAll(L(L.pick({x: "b", y: "a"}), L.firstOf("y", "x")), {a: [2], b: 1})', undefined)
testEq('L.set(P(L.pick({x: "b", y: "a"}), "x"), 3, {a: [2], b: 1})', {a: [2], b: 3})
testEq('L.remove(P(L.pick({x: "b", y: "a"}), "y"), {a: [2], b: 1})', {b: 1})
testEq('L.remove(P(L.pick({x: "b"}), "x"), {a: [2], b: 1})', {a: [2]})
testEq('L.removeAll(P(L.pick({x: "b", y: "a"}), L.firstOf("y", "x")), {a: [2], b: 1})', undefined)
})

@@ -177,6 +183,6 @@

testEq('L.view(L.props("x", "y"), {x: 2, z: 3})', {x: 2})
testEq('L.delete(L.props("x", "y"), {x: 1, y: 2, z: 3})', {z: 3})
testEq('L.remove(L.props("x", "y"), {x: 1, y: 2, z: 3})', {z: 3})
testEq('L.set(L.props("x", "y"), {}, {x: 1, y: 2, z: 3})', {z: 3})
testEq('L.set(L.props("x", "y"), {y: 4}, {x: 1, y: 2, z: 3})', {y: 4, z: 3})
testEq('L.delete(L.props("x", "y"), {x: 1, y: 2})', undefined)
testEq('L.remove(L.props("x", "y"), {x: 1, y: 2})', undefined)
testEq('L.set(L.props("a", "b"), {a: 2}, {a: 1, b: 3})', {a: 2})

@@ -188,3 +194,3 @@ })

const rec =
L(L.normalize(n =>
P(L.normalize(n =>
undefined !== n.value ? n :

@@ -194,5 +200,5 @@ n.smaller && !n.greater ? n.smaller :

L.set(BST.search(n.smaller.key), n.smaller, n.greater)),
L.default({key}),
L.choose(n => key < n.key ? L("smaller", rec) :
n.key < key ? L("greater", rec) :
L.defaults({key}),
L.choose(n => key < n.key ? P("smaller", rec) :
n.key < key ? P("greater", rec) :
L.identity))

@@ -202,3 +208,3 @@ return rec

valueOf: key => L(BST.search(key), "value"),
valueOf: key => P(BST.search(key), "value"),

@@ -243,3 +249,3 @@ isValid: (n, keyPred = () => true) =>

case "delete":
after = L.delete(BST.valueOf(key), before)
after = L.remove(BST.valueOf(key), before)
if (undefined !== L.view(BST.valueOf(key), after))

@@ -246,0 +252,0 @@ error()

Sorry, the diff of this file is not supported yet

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