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generators.\n\nFor example, it can compute the variance of Math.random()\n\n```typescript\ntoArray(                            \n  pipe(\n    last(2),                        // get, together with an item, the previous one\n    drop(1),                        // ignore the first item\n    map(([a, b]) => (a - b)**2),    // compute the square of the difference\n    reduce((a, b) => a + b, 0),     // compute the sum\n    take(100),                      // take 100 items\n  )(sequence(() => Math.random()))  // produce random numbers\n).at(-1)\n```\n\nIt can also mimic reactive programming by the use of `multicast` \n\n```typescript\nconst clicks = fromEvent(button, 'click')   // clicks emits each click\nconst multicasted = multicastAsync(clicks)  // multicast clicks\n\n// One part of the app counts the clicks\nconst count = map((_, i) => i)(multicasted.next())\n\n// Another part of the app fetches a url on every click\nconst data = asyncPipe(\n  throttle(300),                          // Throttles the events 300ms \n  tap(setLoader),                         // set up a loader\n  asyncMap(() => fetch('url')),           // retrieve a response\n  asyncMap(response => response.json())   // retrieve data (this is the result of the generator)\n  tap(removeLoader),                      // remove the loader\n  asyncTryCatch(recovery)                 // recover from errors\n)(multicasted.next())                     // get a view on `clicks`\n```\n\n## Install\n\nInstall @carlosvpi/rabbit:\n\n```bash\nnpm install @carlosvpi/rabbit\n```\n\nor\n\n```bash\nyarn add @carlosvpi/rabbit\n```\n\nImporting:\n\n```typescript\nimport { take } from '@carlosvpi/rabbit'\n```\n\n@carlosvpi/rabbit is ready to be tree-shaken. Make sure `tsconfig.json` contains in `compilerOptions` the following:\n\n```json\n  \"module\": \"node16\",\n  \"moduleResolution\": \"node16\"\n```\n\nThen you can import rabbit's methods like so:\n\n```typescript\nimport { take } from '@carlosvpi/rabbit/take'\n```\n\n## Example\n\nThis gives us the fibonacci sequence\n\n```typescript\nsequence((a, b) => a + b, 1, 1)\n\n=> 1, 1, 2, 3, 5, 8, 13, 21, 34, 55... // inifinte sequence\n```\n\nAs is, the sequence is inifinite, so let's take only the 10 first items\n\n```typescript\n[...take(10)(sequence((a, b) => a + b, 1, 1))]\n\n=> [1, 1, 2, 3, 5, 8, 13, 21, 34, 55]\n```\n\nNow let's group them in tuples of 2 consecutive items\n\n```typescript\n[...runningTuples(2)(take(10)(sequence((a, b) => a + b, 1, 1)))]\n\n=> [\n  [ 1, 1 ], [ 1, 2 ],\n  [ 2, 3 ], [ 3, 5 ],\n  [ 5, 8 ], [ 8, 13 ],\n  [ 13, 21 ], [ 21, 34 ],\n  [ 34, 55 ]\n]\n```\n\nThat is a bit cumbersome to write. We can do the same `pipe`:\n\n```typescript\n[...pipe(\n  take(10),\n  runningTuples(2)\n)(sequence((a, b) => a + b, 1, 1))]\n\n=> [\n  [ 1, 1 ], [ 1, 2 ],\n  [ 2, 3 ], [ 3, 5 ],\n  [ 5, 8 ], [ 8, 13 ],\n  [ 13, 21 ], [ 21, 34 ],\n  [ 34, 55 ]\n]\n```\n\nLet's divide the items in the tuples to find the ratio of each two consecutive elements in the sequence\n```typescript\n[...pipe(\n  take(10),\n  runningTuples(2),\n  map(([a, b]) => b / a)\n)(sequence((a, b) => a + b, 1, 1))]\n\n=> [\n  1,\n  2,\n  1.5,\n  1.6666666666666667,\n  1.6,\n  1.625,\n  1.6153846153846154,\n  1.619047619047619,\n  1.6176470588235294\n]\n```\n\nNow we can approximate the golden ratio picking the `n`-th (for a large `n`) pair in the sequence\n```typescript\n[...pipe(\n  slice(1000, 1002),\n  runningTuples(2),\n  map(([a, b]) => b / a)\n)(sequence((a, b) => a + b, 1, 1))]\n\n=> [1.618033988749895]\n```","readmeFilename":"README.md"}