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extracted by mini-css-extract-plugin\nmodule.exports = {\"example\":\"example__2PzAa\"};","// extracted by mini-css-extract-plugin\nmodule.exports = {\"todo\":\"todo__1UVRh\"};","// extracted by mini-css-extract-plugin\nmodule.exports = {\"unbounded\":\"unbounded__25UN8\",\"unfeasible\":\"unfeasible__2MuIF\",\"finite\":\"finite__2EP_f\",\"min\":\"min__3lPpn\",\"max\":\"max__1hxKl\"};","// extracted by mini-css-extract-plugin\nmodule.exports = {\"box\":\"box__3cKyY\",\"default\":\"default__v-emJ\",\"red\":\"red__339Cz\",\"orange\":\"orange__24_8v\",\"yellow\":\"yellow__1Jo9W\",\"lime\":\"lime__34yV5\",\"cyan\":\"cyan__3RqLr\",\"blue\":\"blue__13Wnj\",\"magenta\":\"magenta__2tkzq\"};","import {Component} from 'preact'\nimport style from \"./timer.less\"\n\n\nexport default class Timer extends Component {\n    constructor() {\n        super();\n        this.state = {\n            \"now\": Date.now()\n        };\n        this.timer = null;\n    }\n\n    componentDidMount() {\n        this.timer = setInterval(() => {\n            this.setState({\"now\": Date.now()})\n        }, 1000)\n    }\n\n    componentWillUnmount() {\n        if(this.timer !== null) {\n            clearInterval(this.timer)\n        }\n    }\n\n    render() {\n        let dateTo = \"Unknown date\";\n        let className = style.timer;\n\n        let parts = {\n            milliseconds: \"?\",\n            seconds: \"?\",\n            minutes: \"?\",\n            hours: \"?\",\n            days: \"?\",\n        };\n\n        if(this.props.to) {\n            dateTo = new Date(this.props.to);\n            let timeLeft = dateTo - this.state.now;\n\n            if(timeLeft > 0) {\n                parts = {\n                    milliseconds: timeLeft % 1000,\n                    seconds: Math.floor(timeLeft / 1000) % 60,\n                    minutes: Math.floor(timeLeft / 60000) % 60,\n                    hours: Math.floor(timeLeft / 3600000) % 24,\n                    days: Math.floor(timeLeft / 86400000),\n                };\n            }\n\n            else {\n                parts = {\n                    milliseconds: 0,\n                    seconds: 0,\n                    minutes: 0,\n                    hours: 0,\n                    days: 0,\n                };\n\n                className += \" \" + style.expired;\n            }\n        }\n        else {\n            className += \" \" + style.unknown;\n        }\n\n        return (\n            <div class={className} title={dateTo}>\n                <div class={style.days + \" \" + style.count}>\n                    {parts.days}\n                </div>\n                <div className={style.days + \" \" + style.text}>\n                    giorni\n                </div>\n                <div class={style.hours + \" \" + style.count}>\n                    {parts.hours}\n                </div>\n                <div className={style.hours + \" \" + style.text}>\n                    ore\n                </div>\n                <div class={style.minutes + \" \" + style.count}>\n                    {parts.minutes}\n                </div>\n                <div className={style.minutes + \" \" + style.text}>\n                    minuti\n                </div>\n                <div class={style.seconds + \" \" + style.count}>\n                    {parts.seconds}\n                </div>\n                <div class={style.seconds + \" \" + style.text}>\n                    secondi\n                </div>\n                <div class={style.remaining}>\n                    rimasti\n                </div>\n            </div>\n        )\n    }\n}\n","// extracted by mini-css-extract-plugin\nmodule.exports = {\"tablepanel\":\"tablepanel__PkBWm\"};","// extracted by mini-css-extract-plugin\nmodule.exports = {\"timer\":\"timer__K0K_h\",\"days\":\"days__vN3tf\",\"hours\":\"hours__3v0KX\",\"minutes\":\"minutes__vkYk7\",\"seconds\":\"seconds__3gJ99\",\"count\":\"count__1VV4k\",\"text\":\"text__khS4i\",\"remaining\":\"remaining__zUECg\",\"unknown\":\"unknown__af307\",\"expired\":\"expired__1rtHB\"};","import style from './Latex.css';\nimport {useContext} from \"preact/hooks\";\nimport LatexRenderColor from \"../contexts/LatexRenderColor\";\nimport LatexDefaultInline from \"../contexts/LatexDefaultInline\";\n\nexport default function(props) {\n\t// black, blue, brown, cyan, darkgray, gray, green, lightgray, lime, magenta, olive, orange, pink, purple, red, teal, violet, white, yellow\n\tlet renderColor = useContext(LatexRenderColor);\n\tlet defaultInline = useContext(LatexDefaultInline);\n\n\tlet is_inline;\n\tif(props.inline === undefined) {\n\t\tis_inline = defaultInline;\n\t}\n\telse {\n\t\tis_inline = props.inline;\n\t}\n\n\tlet inline = is_inline ? `\\\\inline` : \"\";\n\tlet equation = `${inline} {\\\\color{${renderColor}} ${props.children} }`;\n\n\treturn (\n\t\t<img src={`https://latex.codecogs.com/svg.latex?${equation}`}\n\t\t\t alt={props.children}\n\t\t\t title={props.children}\n\t\t\t class={style.latex}\n\t\t/>\n\t);\n}\n","// extracted by mini-css-extract-plugin\nmodule.exports = {\"title\":\"title__3ZVpg\",\"contents\":\"contents__20_NI\"};","import style from \"./Example.less\";\r\nimport {Component} from \"preact\";\r\n\r\nexport default function(props) {\r\n    return (\r\n        <div class={style.example}>\r\n            {props.children}\r\n        </div>\r\n    );\r\n}\r\n","import { options } from 'preact';\n\n/** @type {number} */\nlet currentIndex;\n\n/** @type {import('./internal').Component} */\nlet currentComponent;\n\n/** @type {number} */\nlet currentHook = 0;\n\n/** @type {Array<import('./internal').Component>} */\nlet afterPaintEffects = [];\n\nlet oldBeforeRender = options._render;\nlet oldAfterDiff = options.diffed;\nlet oldCommit = options._commit;\nlet oldBeforeUnmount = options.unmount;\n\nconst RAF_TIMEOUT = 100;\nlet prevRaf;\n\noptions._render = vnode => {\n\tif (oldBeforeRender) oldBeforeRender(vnode);\n\n\tcurrentComponent = vnode._component;\n\tcurrentIndex = 0;\n\n\tconst hooks = currentComponent.__hooks;\n\tif (hooks) {\n\t\thooks._pendingEffects.forEach(invokeCleanup);\n\t\thooks._pendingEffects.forEach(invokeEffect);\n\t\thooks._pendingEffects = [];\n\t}\n};\n\noptions.diffed = vnode => {\n\tif (oldAfterDiff) oldAfterDiff(vnode);\n\n\tconst c = vnode._component;\n\tif (c && c.__hooks && c.__hooks._pendingEffects.length) {\n\t\tafterPaint(afterPaintEffects.push(c));\n\t}\n};\n\noptions._commit = (vnode, commitQueue) => {\n\tcommitQueue.some(component => {\n\t\ttry {\n\t\t\tcomponent._renderCallbacks.forEach(invokeCleanup);\n\t\t\tcomponent._renderCallbacks = component._renderCallbacks.filter(cb =>\n\t\t\t\tcb._value ? invokeEffect(cb) : true\n\t\t\t);\n\t\t} catch (e) {\n\t\t\tcommitQueue.some(c => {\n\t\t\t\tif (c._renderCallbacks) c._renderCallbacks = [];\n\t\t\t});\n\t\t\tcommitQueue = [];\n\t\t\toptions._catchError(e, component._vnode);\n\t\t}\n\t});\n\n\tif (oldCommit) oldCommit(vnode, commitQueue);\n};\n\noptions.unmount = vnode => {\n\tif (oldBeforeUnmount) oldBeforeUnmount(vnode);\n\n\tconst c = vnode._component;\n\tif (c && c.__hooks) {\n\t\ttry {\n\t\t\tc.__hooks._list.forEach(invokeCleanup);\n\t\t} catch (e) {\n\t\t\toptions._catchError(e, c._vnode);\n\t\t}\n\t}\n};\n\n/**\n * Get a hook's state from the currentComponent\n * @param {number} index The index of the hook to get\n * @param {number} type The index of the hook to get\n * @returns {import('./internal').HookState}\n */\nfunction getHookState(index, type) {\n\tif (options._hook) {\n\t\toptions._hook(currentComponent, index, currentHook || type);\n\t}\n\tcurrentHook = 0;\n\n\t// Largely inspired by:\n\t// * https://github.com/michael-klein/funcy.js/blob/f6be73468e6ec46b0ff5aa3cc4c9baf72a29025a/src/hooks/core_hooks.mjs\n\t// * https://github.com/michael-klein/funcy.js/blob/650beaa58c43c33a74820a3c98b3c7079cf2e333/src/renderer.mjs\n\t// Other implementations to look at:\n\t// * https://codesandbox.io/s/mnox05qp8\n\tconst hooks =\n\t\tcurrentComponent.__hooks ||\n\t\t(currentComponent.__hooks = {\n\t\t\t_list: [],\n\t\t\t_pendingEffects: []\n\t\t});\n\n\tif (index >= hooks._list.length) {\n\t\thooks._list.push({});\n\t}\n\treturn hooks._list[index];\n}\n\n/**\n * @param {import('./index').StateUpdater<any>} initialState\n */\nexport function useState(initialState) {\n\tcurrentHook = 1;\n\treturn useReducer(invokeOrReturn, initialState);\n}\n\n/**\n * @param {import('./index').Reducer<any, any>} reducer\n * @param {import('./index').StateUpdater<any>} initialState\n * @param {(initialState: any) => void} [init]\n * @returns {[ any, (state: any) => void ]}\n */\nexport function useReducer(reducer, initialState, init) {\n\t/** @type {import('./internal').ReducerHookState} */\n\tconst hookState = getHookState(currentIndex++, 2);\n\thookState._reducer = reducer;\n\tif (!hookState._component) {\n\t\thookState._component = currentComponent;\n\n\t\thookState._value = [\n\t\t\t!init ? invokeOrReturn(undefined, initialState) : init(initialState),\n\n\t\t\taction => {\n\t\t\t\tconst nextValue = hookState._reducer(hookState._value[0], action);\n\t\t\t\tif (hookState._value[0] !== nextValue) {\n\t\t\t\t\thookState._value[0] = nextValue;\n\t\t\t\t\thookState._component.setState({});\n\t\t\t\t}\n\t\t\t}\n\t\t];\n\t}\n\n\treturn hookState._value;\n}\n\n/**\n * @param {import('./internal').Effect} callback\n * @param {any[]} args\n */\nexport function useEffect(callback, args) {\n\t/** @type {import('./internal').EffectHookState} */\n\tconst state = getHookState(currentIndex++, 3);\n\tif (!options._skipEffects && argsChanged(state._args, args)) {\n\t\tstate._value = callback;\n\t\tstate._args = args;\n\n\t\tcurrentComponent.__hooks._pendingEffects.push(state);\n\t}\n}\n\n/**\n * @param {import('./internal').Effect} callback\n * @param {any[]} args\n */\nexport function useLayoutEffect(callback, args) {\n\t/** @type {import('./internal').EffectHookState} */\n\tconst state = getHookState(currentIndex++, 4);\n\tif (!options._skipEffects && argsChanged(state._args, args)) {\n\t\tstate._value = callback;\n\t\tstate._args = args;\n\n\t\tcurrentComponent._renderCallbacks.push(state);\n\t}\n}\n\nexport function useRef(initialValue) {\n\tcurrentHook = 5;\n\treturn useMemo(() => ({ current: initialValue }), []);\n}\n\n/**\n * @param {object} ref\n * @param {() => object} createHandle\n * @param {any[]} args\n */\nexport function useImperativeHandle(ref, createHandle, args) {\n\tcurrentHook = 6;\n\tuseLayoutEffect(\n\t\t() => {\n\t\t\tif (typeof ref == 'function') ref(createHandle());\n\t\t\telse if (ref) ref.current = createHandle();\n\t\t},\n\t\targs == null ? args : args.concat(ref)\n\t);\n}\n\n/**\n * @param {() => any} factory\n * @param {any[]} args\n */\nexport function useMemo(factory, args) {\n\t/** @type {import('./internal').MemoHookState} */\n\tconst state = getHookState(currentIndex++, 7);\n\tif (argsChanged(state._args, args)) {\n\t\tstate._args = args;\n\t\tstate._factory = factory;\n\t\treturn (state._value = factory());\n\t}\n\n\treturn state._value;\n}\n\n/**\n * @param {() => void} callback\n * @param {any[]} args\n */\nexport function useCallback(callback, args) {\n\tcurrentHook = 8;\n\treturn useMemo(() => callback, args);\n}\n\n/**\n * @param {import('./internal').PreactContext} context\n */\nexport function useContext(context) {\n\tconst provider = currentComponent.context[context._id];\n\t// We could skip this call here, but than we'd not call\n\t// `options._hook`. We need to do that in order to make\n\t// the devtools aware of this hook.\n\tconst state = getHookState(currentIndex++, 9);\n\t// The devtools needs access to the context object to\n\t// be able to pull of the default value when no provider\n\t// is present in the tree.\n\tstate._context = context;\n\tif (!provider) return context._defaultValue;\n\t// This is probably not safe to convert to \"!\"\n\tif (state._value == null) {\n\t\tstate._value = true;\n\t\tprovider.sub(currentComponent);\n\t}\n\treturn provider.props.value;\n}\n\n/**\n * Display a custom label for a custom hook for the devtools panel\n * @type {<T>(value: T, cb?: (value: T) => string | number) => void}\n */\nexport function useDebugValue(value, formatter) {\n\tif (options.useDebugValue) {\n\t\toptions.useDebugValue(formatter ? formatter(value) : value);\n\t}\n}\n\nexport function useErrorBoundary(cb) {\n\tconst state = getHookState(currentIndex++, 10);\n\tconst errState = useState();\n\tstate._value = cb;\n\tif (!currentComponent.componentDidCatch) {\n\t\tcurrentComponent.componentDidCatch = err => {\n\t\t\tif (state._value) state._value(err);\n\t\t\terrState[1](err);\n\t\t};\n\t}\n\treturn [\n\t\terrState[0],\n\t\t() => {\n\t\t\terrState[1](undefined);\n\t\t}\n\t];\n}\n\n/**\n * After paint effects consumer.\n */\nfunction flushAfterPaintEffects() {\n\tafterPaintEffects.some(component => {\n\t\tif (component._parentDom) {\n\t\t\ttry {\n\t\t\t\tcomponent.__hooks._pendingEffects.forEach(invokeCleanup);\n\t\t\t\tcomponent.__hooks._pendingEffects.forEach(invokeEffect);\n\t\t\t\tcomponent.__hooks._pendingEffects = [];\n\t\t\t} catch (e) {\n\t\t\t\tcomponent.__hooks._pendingEffects = [];\n\t\t\t\toptions._catchError(e, component._vnode);\n\t\t\t\treturn true;\n\t\t\t}\n\t\t}\n\t});\n\tafterPaintEffects = [];\n}\n\n/**\n * Schedule a callback to be invoked after the browser has a chance to paint a new frame.\n * Do this by combining requestAnimationFrame (rAF) + setTimeout to invoke a callback after\n * the next browser frame.\n *\n * Also, schedule a timeout in parallel to the the rAF to ensure the callback is invoked\n * even if RAF doesn't fire (for example if the browser tab is not visible)\n *\n * @param {() => void} callback\n */\nfunction afterNextFrame(callback) {\n\tconst done = () => {\n\t\tclearTimeout(timeout);\n\t\tcancelAnimationFrame(raf);\n\t\tsetTimeout(callback);\n\t};\n\tconst timeout = setTimeout(done, RAF_TIMEOUT);\n\n\tlet raf;\n\tif (typeof window != 'undefined') {\n\t\traf = requestAnimationFrame(done);\n\t}\n}\n\n// Note: if someone used options.debounceRendering = requestAnimationFrame,\n// then effects will ALWAYS run on the NEXT frame instead of the current one, incurring a ~16ms delay.\n// Perhaps this is not such a big deal.\n/**\n * Schedule afterPaintEffects flush after the browser paints\n * @param {number} newQueueLength\n */\nfunction afterPaint(newQueueLength) {\n\tif (newQueueLength === 1 || prevRaf !== options.requestAnimationFrame) {\n\t\tprevRaf = options.requestAnimationFrame;\n\t\t(prevRaf || afterNextFrame)(flushAfterPaintEffects);\n\t}\n}\n\n/**\n * @param {import('./internal').EffectHookState} hook\n */\nfunction invokeCleanup(hook) {\n\tif (typeof hook._cleanup == 'function') hook._cleanup();\n}\n\n/**\n * Invoke a Hook's effect\n * @param {import('./internal').EffectHookState} hook\n */\nfunction invokeEffect(hook) {\n\thook._cleanup = hook._value();\n}\n\n/**\n * @param {any[]} oldArgs\n * @param {any[]} newArgs\n */\nfunction argsChanged(oldArgs, newArgs) {\n\treturn !oldArgs || newArgs.some((arg, index) => arg !== oldArgs[index]);\n}\n\nfunction invokeOrReturn(arg, f) {\n\treturn typeof f == 'function' ? f(arg) : f;\n}\n","import style from \"./Styles.less\";\r\n\r\nexport default function (props) {\r\n    return (\r\n        <abbr class={style.max} title={\"In problemi in cui il primale è di massimizzazione.\"}>{props.children ? props.children : \"max\"}</abbr>\r\n    );\r\n}\r\n","import style from \"./Styles.less\";\r\n\r\nexport default function (props) {\r\n    return (\r\n        <abbr class={style.finite} title={\"I punti del poliedro sono finiti.\"}>{props.children ? props.children : \"finito\"}</abbr>\r\n    );\r\n}\r\n","import style from \"./Styles.less\";\r\n\r\nexport default function (props) {\r\n    return (\r\n        <abbr class={style.unfeasible} title={\"Il poliedro non contiene punti.\"}>{props.children ? props.children : \"vuoto\"}</abbr>\r\n    );\r\n}\r\n","import style from \"./Box.less\";\r\n\r\nexport const BoxColors = Object.freeze({\r\n    RED: style.red,\r\n    ORANGE: style.orange,\r\n    YELLOW: style.yellow,\r\n    LIME: style.lime,\r\n    CYAN: style.cyan,\r\n    BLUE: style.blue,\r\n    MAGENTA: style.magenta,\r\n    DEFAULT: style.default\r\n})\r\n\r\nexport default function (props) {\r\n    let color = BoxColors.DEFAULT;\r\n    if(props.color) {\r\n        color = props.color;\r\n    }\r\n\r\n    return (\r\n        <div class={style.box + \" \" + color}>\r\n            {props.children}\r\n        </div>\r\n    );\r\n}\r\n","import style from \"./Styles.less\";\r\n\r\nexport default function (props) {\r\n    return (\r\n        <abbr class={style.unbounded} title={\"I punti del poliedro sono infiniti.\"}>{props.children ? props.children : \"illimitato\"}</abbr>\r\n    );\r\n}\r\n","// extracted by mini-css-extract-plugin\nmodule.exports = {\"split\":\"split__3dL9r\",\"splitparent\":\"splitparent__2H-vS\",\"splitchild\":\"splitchild__1B-Jt\"};","import style from \"./TablePanel.less\";\r\n\r\nexport default function (props) {\r\n    return (\r\n        <table class={style.tablepanel}>\r\n            {props.children}\r\n        </table>\r\n    );\r\n}\r\n","import style from \"./Styles.less\";\r\n\r\nexport default function (props) {\r\n    return (\r\n        <abbr class={style.min} title={\"In problemi in cui il primale è di minimizzazione.\"}>{props.children ? props.children : \"min\"}</abbr>\r\n    );\r\n}\r\n","import {Component} from 'preact'\nimport Split from \"../components/old/split\";\nimport Latex from \"../components/Latex\";\nimport Panel from \"../components/Elements/Panel\";\nimport Example from \"../components/example\";\nimport Todo from \"../components/old/todo\";\nimport Timer from \"../components/old/timer\";\nimport Empty from \"../components/OttimizzazioneLineare/Empty\";\nimport Unbounded from \"../components/OttimizzazioneLineare/Unbounded\";\nimport Min from \"../components/OttimizzazioneLineare/Min\";\nimport Max from \"../components/OttimizzazioneLineare/Max\";\nimport PLatex from \"../components/PLatex\";\nimport LatexDefaultInline from \"../contexts/LatexDefaultInline\";\nimport TablePanel from \"../components/TablePanel\";\nimport Finite from \"../components/OttimizzazioneLineare/Finite\";\n\nconst r = String.raw;\n\nexport default class OttimizzazioneLineare extends Component {\n    render() {\n        return (\n            <div>\n                <h1>Ottimizzazione lineare intera</h1>\n                <Split title={\"Unimore\"}>\n                    <Panel title={\"Videolezioni su YouTube\"}>\n                        <p>\n                            Ho rimosso il rumore in sottofondo da tutti i video di Ricerca Operativa!\n                        </p>\n                        <p>\n                            <b><a href={\"https://www.youtube.com/playlist?list=PLh93e8qjTszffkHNn-19CqUOhHFbhBlBh\"}>Guardate i video qui!</a></b>\n                        </p>\n                    </Panel>\n                    <Panel title={\"Prossimi appelli\"}>\n                        <ol>\n                            <li><Timer to={\"2020-06-08\"}/></li>\n                            <li><Timer to={\"2020-06-25\"}/></li>\n                            <li><Timer to={\"2020-07-14\"}/></li>\n                        </ol>\n                    </Panel>\n                </Split>\n                <LatexDefaultInline.Provider value={false}>\n                    <Split title={\"Glossario\"}>\n                            <TablePanel>\n                                <thead>\n                                    <tr>\n                                        <th><abbr title={\"Vettore / matrice\"}>v</abbr></th>\n                                        <th><abbr title={\"Elemento singolo\"}>s</abbr></th>\n                                        <th>Significato</th>\n                                    </tr>\n                                </thead>\n                                <tbody>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{x}`}</Latex></td>\n                                        <td><Latex>{r`x_i`}</Latex></td>\n                                        <td>Incognite</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{s}`}</Latex></td>\n                                        <td><Latex>{r`s_i`}</Latex></td>\n                                        <td>Variabili slack</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{c}`}</Latex></td>\n                                        <td><Latex>{r`c_i`}</Latex></td>\n                                        <td>Coefficienti della funzione obiettivo</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{A}`}</Latex></td>\n                                        <td><Latex>{r`a_{ij}`}</Latex></td>\n                                        <td>Coefficienti dei vincoli</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{b}`}</Latex></td>\n                                        <td><Latex>{r`b_i`}</Latex></td>\n                                        <td>Termini noti dei vincoli</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{y}`}</Latex></td>\n                                        <td><Latex>{r`y_i`}</Latex></td>\n                                        <td>Incognite artificiali</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{u}`}</Latex></td>\n                                        <td><Latex>{r`u_i`}</Latex></td>\n                                        <td>Coefficienti di rilassamento</td>\n                                    </tr>\n                                    <tr>\n                                        <td/>\n                                        <td><Latex>{r`c_0`}</Latex></td>\n                                        <td>Valore ottimo di un problema</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{x}_B`}</Latex></td>\n                                        <td/>\n                                        <td>Incognite in base</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{c}_B`}</Latex></td>\n                                        <td/>\n                                        <td>Coefficienti della funzione obiettivo delle variabili in base</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{B}`}</Latex></td>\n                                        <td/>\n                                        <td>Coefficienti dei vincoli delle variabili in base</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{x}_F`}</Latex></td>\n                                        <td/>\n                                        <td>Incognite fuori base</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{c}_F`}</Latex></td>\n                                        <td/>\n                                        <td>Coefficienti della funzione obiettivo delle variabili fuori base</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{F}`}</Latex></td>\n                                        <td/>\n                                        <td>Coefficienti dei vincoli delle variabili fuori base</td>\n                                    </tr>\n                                </tbody>\n                            </TablePanel>\n                            <TablePanel>\n                                <thead>\n                                    <tr>\n                                        <th>Simboli</th>\n                                        <th>Significato</th>\n                                    </tr>\n                                </thead>\n                                <tbody>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{c}^T \\mathbf{x}`}</Latex></td>\n                                        <td>Soluzione del problema</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{A} \\mathbf{x} = \\mathbf{b}`}</Latex></td>\n                                        <td>Vincoli in forma standard</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`z(\\dots)`}</Latex></td>\n                                        <td>Funzione obiettivo</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{u}^T \\mathbf{b}`}</Latex></td>\n                                        <td>Soluzione del problema duale</td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>{r`\\mathbf{u}^T \\mathbf{A} = \\mathbf{c}^T`}</Latex></td>\n                                        <td>Vincoli del problema duale in forma standard</td>\n                                    </tr>\n                                </tbody>\n                            </TablePanel>\n                    </Split>\n                </LatexDefaultInline.Provider>\n                <Split title={\"Le basi\"}>\n                    <Panel title={\"Funzione obiettivo\"}>\n                        <p>\n                            La funzione obiettivo è la funzione con valore noto sconosciuto:\n                        </p>\n                        <p>\n                            <Latex>{r`z = C_1 \\cdot x_1 + C_2 \\cdot x_2 + C_n \\cdot x_n`}</Latex>\n                        </p>\n                    </Panel>\n                </Split>\n                <Split title={\"Problemi di ottimizzazione lineare\"}>\n                    <Panel title={\"Cosa sono?\"}>\n                        <p>\n                            I problemi di ottimizzazione lineare sono problemi che cercano di <Min>minimizzare</Min>/<Max>massimizzare</Max> il valore di una <i>funzione obiettivo</i> le cui incognite sono sottoposte a un <b>sistema di <i>vincoli</i></b>.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Funzione obiettivo\"}>\n                        <p>\n                            La funzione da <Min>minimizzare</Min>/<Max>massimizzare</Max>.\n                        </p>\n                        <p>\n                            Il vettore dei suoi coefficienti è detto <Latex>{r`\\mathbf{c}`}</Latex>, mentre quello delle sue incognite <Latex>{r`\\mathbf{x}`}</Latex>.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Vincoli\"}>\n                        <p>\n                            Equazioni e disequazioni a cui devono sottostare le incognite perchè esse formino una soluzione valida.\n                        </p>\n                        <p>\n                            I loro coefficienti sono contenuti nella matrice <Latex>{r`\\mathbf{A}`}</Latex>, mentre i loro termini noti nel vettore <Latex>{r`\\mathbf{b}`}</Latex>.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Valore ottimo\"}>\n                        <p>\n                            La <b>soluzione</b> di un problema, ricavabile dal prodotto <Latex>{r`\\mathbf{c}^T \\mathbf{x}`}</Latex>.\n                        </p>\n                        <p>\n                            Spesso, la funzione obiettivo è indicata con il nome <Latex>{r`z(\\dots)`}</Latex>.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Poliedro\"}>\n                        <p>\n                            L'<b>insieme</b> che racchiunde tutte le <b>soluzioni ammissibili</b> di un problema.\n                        </p>\n                        <p>\n                            In particolare, il valore ottimo è un <b>vertice</b> del poliedro, detto <i>vertice ottimo</i>.\n                        </p>\n                        <p>\n                            Può essere <i><Finite/></i>, <i><Empty/></i> oppure <i><Unbounded/></i>.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Gradiente\"}>\n                        <p>\n                            <b>Funzione</b> della funzione obiettivo che restituisce la direzione del suo aumento più veloce.\n                        </p>\n                        <p>\n                            <Latex>{r`\\nabla f = \\frac{\\delta f}{\\delta x_1} \\mathbf{I}_1 + \\frac{\\delta f}{\\delta x_2} \\mathbf{I}_2 + \\frac{\\delta f}{\\delta x_n} \\mathbf{I}_n`}</Latex>\n                        </p>\n                        <Example>\n                            La matrice <Latex>{r`\\mathbf{I}`}</Latex> è la matrice identità.\n                        </Example>\n                        <Example>\n                            Se la funzione obiettivo è <Latex>z = 2w + 3x + 4y</Latex>, il suo gradiente è <Latex>{r`\\nabla z = (2, 3, 4)`}</Latex>.\n                        </Example>\n                    </Panel>\n                </Split>\n                <Split title={\"Forme di un problema di ottimizzazione\"}>\n                    <Panel title={\"Forma generale\"}>\n                        <p>\n                            Un problema con:\n                        </p>\n                        <ul>\n                            <li><b>Equazioni e disequazioni</b></li>\n                            <li><b>Variabili non vincolate</b></li>\n                        </ul>\n                        <PLatex>{r`min \\left\\{ \\mathbf{c}^T \\mathbf{x} : \\mathbf{A} \\mathbf{x} = b,\\quad \\mathbf{A'} \\mathbf{x} \\geq \\mathbf{b'} \\quad x_j \\geq 0,\\quad j = 1 \\dots n \\right\\}`}</PLatex>\n                    </Panel>\n                    <Panel title={\"Forma canonica\"}>\n                        <p>\n                            Un problema con:\n                        </p>\n                        <ul>\n                            <li><b>Solo disequazioni</b></li>\n                            <li><b>Vincoli di non-negatività sulle incognite</b></li>\n                        </ul>\n                        <PLatex>{r`min \\left\\{ \\mathbf{c}^T \\mathbf{x} : \\mathbf{A} \\mathbf{x} \\geq b,\\quad x_j \\geq 0,\\quad j = 1 \\dots n \\right\\}`}</PLatex>\n                    </Panel>\n                    <Panel title={\"Forma standard\"}>\n                        <p>\n                            Un problema con:\n                        </p>\n                        <ul>\n                            <li><b>Solo equazioni</b></li>\n                            <li><b>Vincoli di non-negatività sulle incognite</b></li>\n                        </ul>\n                        <PLatex>{r`min \\left\\{ \\mathbf{c}^T \\mathbf{x} : \\mathbf{A} \\mathbf{x} = b,\\quad x_j \\geq 0,\\quad j = 1 \\dots n \\right\\}`}</PLatex>\n                    </Panel>\n                </Split>\n                <Split title={\"Conversioni tra le forme\"}>\n                    <Panel title={\"Standard e generale\"}>\n                        <p>\n                            Applica questa conversione a ogni equazione nel sistema:\n                        </p>\n                        <p>\n                            <Latex inline={false}>{r`a = b \\Leftrightarrow\n                                \\begin{cases}\n                                    a \\leq b\\\\\n                                    a \\geq b\n                                \\end{cases}\n                            `}</Latex>\n                        </p>\n                        <Example>Serve solo nella teoria per dimostrare che le forme sono equivalenti.</Example>\n                    </Panel>\n                    <Panel title={\"Canonica e standard\"}>\n                        <p>\n                            Aggiungi una <i>variabile slack</i> <Latex>{r`s`}</Latex> <b>non-vincolata</b> a ogni disequazione nel sistema:\n                        </p>\n                        <p>\n                            <Latex inline={false}>{r`\n                                a \\leq b \\Leftrightarrow a + s = b\n                            `}</Latex>\n                        </p>\n                        <p>\n                            <Latex inline={false}>{r`\n                                a \\geq b \\Leftrightarrow a - s = b\n                            `}</Latex>\n                        </p>\n                    </Panel>\n                    <Panel title={\"Generale e canonica\"}>\n                        <p>\n                            Sdoppia ogni variabile non-vincolata in due variabili con vincolo di non-negatività:\n                        </p>\n                        <p>\n                            <Latex inline={false}>{r`\\begin{cases}\n                                a = a^+ - a^-\\\\\n                                a^+ \\geq 0\\\\\n                                a^- \\geq 0\n                            \\end{cases}`}</Latex>\n                        </p>\n                    </Panel>\n                </Split>\n                <Split title={\"La forma standard\"}>\n                    <Panel title={\"Tableau\"}>\n                        <p>\n                            Un modo per rappresentare sistemi in forma standard, anche noto come <b>matrice equivalente completa</b> del sistema.\n                        </p>\n                        <Example>\n                            Il sistema:<br/><br/>\n                            <Latex inline={false}>{r`\n                                \\begin{cases}\n                                2000x_1 + 1000x_2 = z\\\\\n                                1x_1 \\leq 3\\\\\n                                1x_2 \\leq 3\\\\\n                                2x_1 + 2x_2 \\leq 7\n                                \\end{cases}\n                            `}</Latex><br/><br/>\n                            Diventa il tableau:<br/><br/>\n                            <table class={\"right\"}>\n                                <thead>\n                                    <tr>\n                                        <th><abbr title={\"Termine noto\"}>TN</abbr></th>\n                                        <th><Latex>x_1</Latex></th>\n                                        <th><Latex>x_2</Latex></th>\n                                        <th><Latex>s_1</Latex></th>\n                                        <th><Latex>s_2</Latex></th>\n                                    </tr>\n                                </thead>\n                                <tbody>\n                                    <tr>\n                                        <td><Latex>z</Latex></td>\n                                        <td><Latex>2000</Latex></td>\n                                        <td><Latex>1000</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>3</Latex></td>\n                                        <td><Latex>1</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                        <td><Latex>1</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>3</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                        <td><Latex>1</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                        <td><Latex>1</Latex></td>\n                                    </tr>\n                                    <tr>\n                                        <td><Latex>7</Latex></td>\n                                        <td><Latex>2</Latex></td>\n                                        <td><Latex>2</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                        <td><Latex>0</Latex></td>\n                                    </tr>\n                                </tbody>\n                            </table>\n                        </Example>\n                    </Panel>\n                    <Panel title={\"Variabili nella base\"}>\n                        <p>\n                            Variabili che hanno <b>tutti 0 e un solo 1</b> nella loro colonna del tableau.\n                        </p>\n                        <p>\n                            La loro controparte sono le <i>variabili fuori base</i>, che hanno qualsiasi altro valore.\n                        </p>\n                    </Panel>\n                </Split>\n                <Split title={\"Simplex primale\"}>\n                    <Panel title={\"Cos'è?\"}>\n                        <p>\n                            Un algoritmo per <Min>minimizzare</Min>/<Max>massimizzare</Max> trovare efficientemente <b>valore ottimo</b> di problemi di ottimizzazione lineare, derivato da Gauss-Jordan.\n                        </p>\n                        <p>\n                            Da esso si può anche ricavare un <b>vertice ottimo ammissibile</b>.<br/>\n                            C'è la possibilità che ne esistano anche altri: quello ottenuto dipende da come è stata effettuata la scelta delle variabili entranti.\n                        </p>\n                        <Example>\n                            E' spiegato in modo semplice <a href={\"https://web.archive.org/web/20200523052252/https://www.cs.cmu.edu/~15451-f17/handouts/simplex.pdf\"}>qui</a>, e ci sono dei codici sorgenti di esempio <a href={\"https://www.cs.cmu.edu/~15451-f17/handouts/simplexcodes/\"}>qui</a>.\n                        </Example>\n                        <Example title={\"Esempio\"}>\n                            <p>\n                                <a href={\"https://i.imgur.com/1r405Mb.jpg\"}>Questa</a> è la soluzione passo per passo del problema 3 del file <a href={\"https://dolly.fim.unimore.it/2019/mod/resource/view.php?id=2716\"}><code>Ex_LP_testo</code></a>.\n                            </p>\n                        </Example>\n                    </Panel>\n                    <Panel title={\"I passi\"}>\n                        <ol>\n                            <li>Trasforma il sistema in <b>forma standard</b>.</li>\n                            <li>Trova tante variabili <b>linearmente indipendenti</b> quante siano le righe: esse saranno la <i>base iniziale</i>.</li>\n                            <li>Finchè ci sono variabili con coefficienti <Min>positivi</Min>/<Max>negativi</Max> nella funzione obiettivo:\n                                <ol>\n                                    <li>\n                                        <b>Scegli</b> la prima variabile fuori base con coefficiente <Min>positivo</Min>/<Max>negativo</Max> nella funzione obiettivo: essa è la <i>variabile entrante</i>.<br/>\n                                        <aside><i>Regola di Bland</i>: Si potrebbe scegliere qualsiasi variabile come entrante, ma scegliendo sempre la prima ammissibile ci si assicura che l'algoritmo termini.</aside>\n                                    </li>\n                                    <li>\n                                        <b>Scegli</b> la variabile in base con il minor rapporto positivo <Latex>{r`\\frac{termine\\ noto}{coeff.\\ variabile\\ entrante}`}</Latex>.\n                                        <aside>Se non sei riuscito a trovare nessuna variabile con un rapporto positivo, significa che il poliedro è <Unbounded/>.</aside>\n                                    </li>\n                                    <li><u>Pivot</u>: <b>riscrivi</b> tutte le funzioni del sistema in termini della variabile entrante.</li>\n                                </ol>\n                            </li>\n                            <li>Il poliedro è <Finite/>: i <b>termini noti dei vincoli</b> sono le coordinate del suo vertice ottimo, mentre il <b>termine noto della funzione obiettivo</b> è il valore ottimo.</li>\n                        </ol>\n                        <Example>\n                            È praticamente l'algoritmo di Gauss-Jordan applicato al tableau, con delle regole aggiuntive per la decisione delle variabili di pivot.\n                        </Example>\n                    </Panel>\n                    <Panel title={\"Soluzioni di base degenerata\"}>\n                        <p>\n                            Una soluzione con almeno una variabile di valore <Latex>0</Latex>, dovuta a uno o più <b>vincoli ridondanti</b>.\n                        </p>\n                        <p>\n                            Senza <b>Regola di Bland</b> e in presenza di vincoli ridondanti si rischia di trovarsi a fare pivot infiniti.\n                        </p>\n                    </Panel>\n                </Split>\n                <Split title={\"Metodo delle due fasi\"}>\n                    <Panel title={\"Metodo delle due fasi\"}>\n                        <p>\n                            Un estensione del Simplex per permettere la risoluzione di problemi la cui origine non è una soluzione ammissibile.\n                        </p>\n                        <p>\n                            Prevede l'introduzione di un <i>problema ausiliario</i>, le cui incognite sono dette <i>artificiali</i>.\n                        </p>\n                        <p>\n                            Il vettore delle incognite artificiali è solitamente chiamato <Latex>{r`\\mathbf{y}`}</Latex>.\n                        </p>\n                        <Example>\n                            E' spiegato in modo semplice <a href={\"https://web.archive.org/web/20200523052252/https://www.cs.cmu.edu/~15451-f17/handouts/simplex.pdf\"}>qui</a>.\n                        </Example>\n                    </Panel>\n                    <Panel title={\"Procedimento\"}>\n                        <ol>\n                            <li>Crea un nuovo tableau, <b>aggiungendo variabili artificiali</b> in modo da avere una base ammissibile.</li>\n                            <li>Sostituisci la vecchia funzione obiettivo con una nuova che <b>minimizzi la somma</b> di tutte le variabili artificiali.</li>\n                            <li><u>Fase 1</u>: <b>Risolvi</b> il nuovo problema con il simplex primale.</li>\n                            <li>Se il Simplex termina quando ci sono ancora <b>variabili artificiali nella base</b>, allora il poliedro è <b><Empty/></b>.</li>\n                            <li>Una volta che le variabili artificiali sono fuori base, <b>elimina</b> le loro colonne e la nuova funzione obiettivo.<br/></li>\n                            <li>Riporta il tableau in forma base compiendo operazioni per <b>azzerare i coefficienti</b> delle variabili di base nella funzione obiettivo.</li>\n                            <li><u>Fase 2</u>: <b>Risolvi</b> il tableau con il simplex primale.</li>\n                        </ol>\n                    </Panel>\n                </Split>\n                <Split title={\"Rilassamento\"}>\n                    <Panel title={\"Cos'è?\"}>\n                        <p>\n                            Una versione semplificata di un problema nella quale si <b>ignora la violazione</b> di uno o più vincoli.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Rilassamento di Lagrange\"}>\n                        <p>\n                            Un rilassamento che permette di misurare <b>di quanto i vincoli vengono violati</b>.\n                        </p>\n                        <p>\n                            I vincoli, moltiplicati per <b>coefficienti di rilassamento</b>, vengono inseriti nella funzione obiettivo.\n                        </p>\n                        <p>\n                            Il vettore dei coefficienti di rilassamento solitamente è indicato con <Latex>{r`\\mathbf{u}`}</Latex>.\n                        </p>\n                        <Example>\n                            <p>\n                                Il sistema:\n                            </p>\n                            <Latex inline={false}>{r`\n                                \\begin{cases}\n                                z = 3 x_1 + 5 x_2\\\\\n                                2 x_1 + 3 x_2 \\geq 12\\\\\n                                - x_1 + 3 x_2 \\geq 3\\\\\n                                x_1 \\geq 0\\\\\n                                x_2 \\geq 0\n                                \\end{cases}\n                            `}</Latex>\n                            <p>\n                                diventa:\n                            </p>\n                            <Latex inline={false}>{r`\n                                \\begin{cases}\n                                z = 3 x_1 + 5 x_2 + u_1 ( 12 - 2 x_1 - 3 x_2 ) + u_2 ( 3 + x_1 - 3 x_2 )\\\\\n                                x_1 \\geq 0\\\\\n                                x_2 \\geq 0\n                                \\end{cases}\n                            `}</Latex>\n                        </Example>\n                    </Panel>\n                </Split>\n                <Split title={\"Dualità\"}>\n                    <Panel title={\"Duale\"}>\n                        <p>\n                            Il sistema che <b><Min>massimizza</Min>/<Max>minimizza</Max> i moltiplicatori di rilassamento</b> di un problema detto <i>primale</i>.\n                        </p>\n                    </Panel>\n                    <Panel title={\"In termini matriciali\"}>\n                        <p>\n                            Possiamo <b>trasporre</b> il tableau e sostituire le variabili <Latex>{r`x_n`}</Latex> con variabili <Latex>{r`u_n`}</Latex> per ottenere il sistema duale!\n                        </p>\n                        <p>\n                            I maggiori e minori dei vincoli diventeranno maggiori e minori delle variabili e viceversa.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Feasibility del duale\"}>\n                        <ul>\n                            <li>Se un problema ha una <b>soluzione finita</b>, allora anche il suo duale la avrà.</li>\n                            <li>Se un problema è <b><Empty/></b>, allora il suo duale potrà essere <Empty/> oppure <Unbounded/>.</li>\n                            <li>Se un problema è <b><Unbounded/></b>, allora il suo duale sarà certamente <Empty/>.</li>\n                        </ul>\n                    </Panel>\n                </Split>\n                <Split title={\"Un po' di teoria\"}>\n                    <Panel title={\"Lemma di Farkas\"}>\n                        <p>\n                            Una disuguaglianza lineare <Latex>{r`c_0 \\leq \\mathbf{c}^T \\mathbf{x}`}</Latex> è verificata da tutti i punti di un poliedro non-<Empty/> se e solo se esiste un vettore <Latex>{r`u \\in \\mathfrak{R}^m`}</Latex> tale che:\n                        </p>\n                        <PLatex>{r`\\mathbf{c}^T \\geq \\mathbf{u}^T \\mathbf{A}`}</PLatex>\n                        <PLatex>{r`c_0 \\leq \\mathbf{u}^T \\mathbf{b}`}</PLatex>\n                        <p>\n                            <Todo>TODO: Cioè?</Todo>\n                        </p>\n                    </Panel>\n                    <Panel title={\"Dualità forte\"}>\n                        <p>\n                            Il teorema che dimostra l'equivalenza tra primale e duale.\n                        </p>\n                        <p>\n                            Se uno dei due problemi è finito, la soluzione di uno coincide con la soluzione dell'altro.\n                        </p>\n                        <p>\n                            <Latex>{r`\\mathbf{c}^T \\mathbf{x} = \\mathbf{u}^T \\mathbf{b}`}</Latex>\n                        </p>\n                        <p>\n                            <Todo>TODO: Anche qui c'è una lunga dimostrazione...</Todo>\n                        </p>\n                    </Panel>\n                    <Panel title={\"Dualità debole\"}>\n                        <p>\n                            Il teorema che dimostra che il valore della funzione obiettivo del duale (di un qualsiasi tableau) è sempre <Min>minore o uguale</Min>/<Max>maggiore o uguale</Max> alla soluzione del corrispettivo primale.\n                        </p>\n                        <p>\n                            <Todo>TODO: Dimostrazione cortina, ma sembra complicata.</Todo>\n                        </p>\n                    </Panel>\n                    <Panel title={\"Condizioni di ottimalità\"}>\n                        <p>\n                            Il teorema che ci permette di passare dalla soluzione del duale alla soluzione del primale. <Todo>TODO: credo?</Todo>\n                        </p>\n                        <p>\n                            Si deriva combinando le seguenti condizioni:\n                        </p>\n                        <ul>\n                            <li>Ammissibilità del primale: <Latex>{r`\\mathbf{A} \\mathbf{X} \\geq \\mathbf{b}, \\quad \\mathbf{x} \\geq 0`}</Latex></li>\n                            <li>Ammissibilità del duale: <Latex>{r`\\mathbf{u}^T \\mathbf{A} \\leq \\mathbf{c}^T, \\quad \\mathbf{u} \\geq 0`}</Latex></li>\n                            <li>Teorema della dualità forte: <Latex>{r`\\mathbf{c}^T \\mathbf{x} = \\mathbf{u}^T \\mathbf{b}`}</Latex> (alla soluzione ottima)</li>\n                        </ul>\n                        <p>\n                            Ne risulta che una soluzione è ottima se e solo se:\n                        </p>\n                        <PLatex>{r`\\left( \\mathbf{c}^T - \\mathbf{u}^T \\mathbf{A} \\right) \\mathbf{x} = 0`}</PLatex>\n                        <PLatex>{r`\\mathbf{u}^T \\left( \\mathbf{A} \\mathbf{x} - \\mathbf{b}  \\right) = 0`}</PLatex>\n                    </Panel>\n                </Split>\n                <Split title={\"Simplex duale\"}>\n                    <Panel title={\"Cos'è?\"}>\n                        <p>\n                            Un'estensione al Simplex primale che opera sul problema duale.\n                        </p>\n                    </Panel>\n                    <Panel title={\"Come funziona?\"}>\n                        <p>\n                            Funziona esattamente come il Simplex primale, ma opera sulle righe invece che sulle colonne, cercando di rendere <Min>positivi</Min>/<Max>negativi</Max> tutti i termini noti.\n                        </p>\n                    </Panel>\n                </Split>\n                <Split title={\"Analisi di sensibilità\"}>\n                    <Panel title={\"Cos'è?\"}>\n                        <p>\n                            Un procedimento che misura di <b>quanto può variare</b> il termine noto di un vincolo <Latex>{r`b_i`}</Latex> o il coefficiente della funzione obiettivo <Latex>{r`c_i`}</Latex> prima che la base degeneri. <Todo>TODO: verificare</Todo>\n                        </p>\n                    </Panel>\n                </Split>\n            </div>\n        )\n    }\n}\n","import style from \"./Panel.less\";\nimport Box from \"./Box\";\n\nexport default function(props) {\n\treturn (\n\t\t<Box color={props.color}>\n\t\t\t<h3 class={style.title}>\n\t\t\t\t{props.title}\n\t\t\t</h3>\n\t\t\t<div class={style.contents}>\n\t\t\t\t{props.children}\n\t\t\t</div>\n\t\t</Box>\n\t);\n}\n","import style from \"./todo.css\";\nimport { Component } from 'preact';\n\nexport default class Todo extends Component {\n\trender() {\n\t\treturn <span class={style.todo}>{this.props.children}</span>;\n\t}\n}\n","import style from \"./split.css\";\nimport { Component } from 'preact';\n\nexport default class Split extends Component {\n\trender() {\n\t    let title = null;\n\t    if(this.props.title !== undefined) {\n            title = (<h2>{this.props.title}</h2>)\n        }\n\n        let children;\n        if(Array.isArray(this.props.children)) {\n            children = this.props.children.map(element => {\n                return (<div class={style.splitchild}>{element}</div>);\n            });\n        }\n        else {\n            children = <div class={style.splitchild}>{this.props.children}</div>;\n        }\n\t\treturn (\n\t        <div class={style.split}>\n                {title}\n                <div class={style.splitparent}>{children}</div>\n            </div>\n        );\n\t}\n}\n","import Latex from \"./Latex\";\r\n\r\nexport default function (props) {\r\n    return (\r\n        <p>\r\n            <Latex inline={false}>{props.children}</Latex>\r\n        </p>\r\n    );\r\n}\r\n","// extracted by mini-css-extract-plugin\nmodule.exports = {\"latex\":\"latex__3zlIu\"};","import {createContext} from \"preact\";\r\n\r\nexport default createContext(true);\r\n"],"sourceRoot":""}