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Update with statistica
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uni.steffo.eu
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docs/bundle.03999.js
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docs/polyfills.04c22.js
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//# sourceMappingURL=polyfills.04c22.js.map
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!function(e){function t(o){if(n[o])return n[o].exports;var r=n[o]={i:o,l:!1,exports:{}};return e[o].call(r.exports,r,r.exports,t),r.l=!0,r.exports}var n={};t.m=e,t.c=n,t.d=function(e,n,o){t.o(e,n)||Object.defineProperty(e,n,{configurable:!1,enumerable:!0,get:o})},t.n=function(e){var n=e&&e.__esModule?function(){return e.default}:function(){return e};return t.d(n,"a",n),n},t.o=function(e,t){return Object.prototype.hasOwnProperty.call(e,t)},t.p="/",t(t.s="g9Sn")}({CxuT:function(e){var t;t=function(){return this}();try{t=t||Function("return this")()||(0,eval)("this")}catch(e){"object"==typeof window&&(t=window)}e.exports=t},LKQF:function(e,t){"use strict";Object.defineProperty(t,"__esModule",{value:!0}),t.default="function"==typeof fetch?fetch.bind():function(e,t){return t=t||{},new Promise(function(n,o){function r(){var e,t=[],n=[],o={};return i.getAllResponseHeaders().replace(/^(.*?):[^\S\n]*([\s\S]*?)$/gm,function(r,i,u){t.push(i=i.toLowerCase()),n.push([i,u]),e=o[i],o[i]=e?e+","+u:u}),{ok:2==(i.status/100|0),status:i.status,statusText:i.statusText,url:i.responseURL,clone:r,text:function(){return Promise.resolve(i.responseText)},json:function(){return Promise.resolve(i.responseText).then(JSON.parse)},blob:function(){return Promise.resolve(new Blob([i.response]))},headers:{keys:function(){return t},entries:function(){return n},get:function(e){return o[e.toLowerCase()]},has:function(e){return e.toLowerCase()in o}}}}var i=new XMLHttpRequest;i.open(t.method||"get",e,!0);for(var u in t.headers)i.setRequestHeader(u,t.headers[u]);i.withCredentials="include"==t.credentials,i.onload=function(){n(r())},i.onerror=o,i.send(t.body||null)})}},UNEV:function(e,t,n){e.exports=window.fetch||(window.fetch=n("LKQF").default||n("LKQF"))},g9Sn:function(e,t,n){"use strict";(function(e){e.Promise||(e.Promise=n("uQqn")),e.fetch||(e.fetch=n("UNEV"))}).call(t,n("CxuT"))},uQqn:function(e){!function(t){function n(){}function o(e,t){return function(){e.apply(t,arguments)}}function r(e){if(!(this instanceof r))throw new TypeError("Promises must be constructed via new");if("function"!=typeof e)throw new TypeError("not a function");this._state=0,this._handled=!1,this._value=void 0,this._deferreds=[],a(e,this)}function i(e,t){for(;3===e._state;)e=e._value;if(0===e._state)return void e._deferreds.push(t);e._handled=!0,r._immediateFn(function(){var n=1===e._state?t.onFulfilled:t.onRejected;if(null===n)return void(1===e._state?u:c)(t.promise,e._value);var o;try{o=n(e._value)}catch(e){return void c(t.promise,e)}u(t.promise,o)})}function u(e,t){try{if(t===e)throw new TypeError("A promise cannot be resolved with itself.");if(t&&("object"==typeof t||"function"==typeof t)){var n=t.then;if(t instanceof r)return e._state=3,e._value=t,void s(e);if("function"==typeof n)return void a(o(n,t),e)}e._state=1,e._value=t,s(e)}catch(t){c(e,t)}}function c(e,t){e._state=2,e._value=t,s(e)}function s(e){2===e._state&&0===e._deferreds.length&&r._immediateFn(function(){e._handled||r._unhandledRejectionFn(e._value)});for(var t=0,n=e._deferreds.length;t<n;t++)i(e,e._deferreds[t]);e._deferreds=null}function f(e,t,n){this.onFulfilled="function"==typeof e?e:null,this.onRejected="function"==typeof t?t:null,this.promise=n}function a(e,t){var n=!1;try{e(function(e){n||(n=!0,u(t,e))},function(e){n||(n=!0,c(t,e))})}catch(e){if(n)return;n=!0,c(t,e)}}var l=setTimeout;r.prototype.catch=function(e){return this.then(null,e)},r.prototype.then=function(e,t){var o=new this.constructor(n);return i(this,new f(e,t,o)),o},r.all=function(e){return new r(function(t,n){function o(e,u){try{if(u&&("object"==typeof u||"function"==typeof u)){var c=u.then;if("function"==typeof c)return void c.call(u,function(t){o(e,t)},n)}r[e]=u,0==--i&&t(r)}catch(e){n(e)}}if(!e||void 0===e.length)throw new TypeError("Promise.all accepts an array");var r=Array.prototype.slice.call(e);if(0===r.length)return t([]);for(var i=r.length,u=0;u<r.length;u++)o(u,r[u])})},r.resolve=function(e){return e&&"object"==typeof e&&e.constructor===r?e:new r(function(t){t(e)})},r.reject=function(e){return new r(function(t,n){n(e)})},r.race=function(e){return new r(function(t,n){for(var o=0,r=e.length;o<r;o++)e[o].then(t,n)})},r._immediateFn="function"==typeof setImmediate&&function(e){setImmediate(e)}||function(e){l(e,0)},r._unhandledRejectionFn=function(e){"undefined"!=typeof console&&console&&console.warn("Possible Unhandled Promise Rejection:",e)},r._setImmediateFn=function(e){r._immediateFn=e},r._setUnhandledRejectionFn=function(e){r._unhandledRejectionFn=e},void 0!==e&&e.exports?e.exports=r:t.Promise||(t.Promise=r)}(this)}});
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{"/":{"style.bc35d.css":{"type":"style","weight":1},"bundle.b56c4.js":{"type":"script","weight":1}}}
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@ -109,6 +109,237 @@ export default class Statistica extends Component {
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Il dato indica una categoria a cui appartiene l'elemento, come ad esempio il suo colore.
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Il dato indica una categoria a cui appartiene l'elemento, come ad esempio il suo colore.
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</Panel>
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</Panel>
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</Split>
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</Split>
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<Split title={"Linguaggio matematico"}>
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<Panel title={"Spazio campionario"}>
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<p>
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L'<b>insieme</b> di tutti gli esiti possibili di un esperimento.
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</p>
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<p>
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<Latex>{r`\Omega = \left \{ 1, 2, 3, 4, 5, 6 \right \}`}</Latex>
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</p>
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</Panel>
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<Panel title={"Esito"}>
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<p>
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Uno dei possibili risultati di un esperimento.
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</p>
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<p>
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E' un <b>elemento</b> dello spazio campionario.
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</p>
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<p>
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<Latex>{r`\omega = 1`}</Latex> "omeghino"
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</p>
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</Panel>
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<Panel title={"Evento"}>
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<p>
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Un <b>sottoinsieme</b> dello spazio campionario.
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</p>
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<p>
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<Latex>{r`E = \left \{ 1, 2 \right \}`}</Latex>
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</p>
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<p>
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Lo spazio campionario stesso è un <b>evento certo</b>.
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</p>
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</Panel>
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<Panel title={"NOT"}>
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<p>
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Il <b>complementare</b> di un sottoinsieme.
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</p>
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<p>
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<Latex>{r`\bar{E} = \left \{ 3, 4, 5, 6 \right \}`}</Latex>
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</p>
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</Panel>
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<Panel title={"AND"}>
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<p>
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L'<b>intersezione</b> di più sottoinsiemi.
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</p>
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<p>
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<Latex>{r`E \cap F = \left \{ 1 \right \}`}</Latex>
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</p>
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</Panel>
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<Panel title={"OR"}>
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<p>
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L'<b>unione</b> di più sottoinsiemi.
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|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`E \cup F = \left \{ 1, 2, 3, 4 \right \}`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Differenza"}>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`E \setminus F = E \cap \bar{F}`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Implicazione"}>
|
||||||
|
<p>
|
||||||
|
L'<b>inclusione</b> del primo insieme in un altro.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`E \subseteq F`}</Latex>
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
Se si verifica <Latex>E</Latex>, allora si verifica anche <Latex>F</Latex>.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Evento impossibile"}>
|
||||||
|
<p>
|
||||||
|
Un sottoinsieme <b>vuoto</b>.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`I = \emptyset`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Mutua esclusione"}>
|
||||||
|
<p>
|
||||||
|
La <b>disgiunzione</b> di due insiemi.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`E \cap F = \emptyset`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
</Split>
|
||||||
|
<Split title={"Famiglia degli eventi"}>
|
||||||
|
<Panel title={"Famiglia"}>
|
||||||
|
<p>
|
||||||
|
I sottoinsiemi dello spazio campionario formano una <b>famiglia</b> di sottoinsiemi detta <i>famiglia degli eventi</i>.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`\mathcal{F}`}</Latex> ("effe")
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
Qualsiasi sottoinsieme appartenente a <Latex>{r`\mathcal{F}`}</Latex> è considerato un evento.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={<span><Latex>{r`\sigma`}</Latex>-algebra</span>}>
|
||||||
|
<p>
|
||||||
|
Se la famiglia degli eventi soddisfa questi tre requisiti, allora viene detta <span><Latex>{r`\sigma`}</Latex>-algebra</span>:
|
||||||
|
</p>
|
||||||
|
<ol>
|
||||||
|
<li>
|
||||||
|
Lo spazio campionario è un evento: <Latex>{r`\Omega \in \mathcal{F}`}</Latex>
|
||||||
|
</li>
|
||||||
|
<li>
|
||||||
|
Se un sottoinsieme è un evento, allora anche il suo complementare lo è: <Latex>{r`E \in \mathcal{F} \implies \bar{E} \in \mathcal{F}`}</Latex>
|
||||||
|
</li>
|
||||||
|
<li>
|
||||||
|
Se due sottoinsiemi sono eventi, allora lo sono anche la loro unione e intersezione: <Latex>{r`(E, F) \in \mathcal{F} \implies (E \cup F, E \cap F) \in \mathcal{F}`}</Latex>
|
||||||
|
</li>
|
||||||
|
</ol>
|
||||||
|
<p>
|
||||||
|
Un esempio: <Latex>{r`E \in \mathcal{F} \implies \mathcal{F} = \{ \emptyset, E, \bar{E}, \Omega \}`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
</Split>
|
||||||
|
<Split title={"Tipi di probabilità"}>
|
||||||
|
<Panel title={"Classica"}>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`P(E) = \frac{casi\ favorevoli}{casi\ possibili}`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Frequentista"}>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`P(E) = \frac{successi}{prove\ totali}`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Soggettiva"}>
|
||||||
|
<p>
|
||||||
|
<Todo>TODO: Trovare un'espressione decente</Todo>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
</Split>
|
||||||
|
<Split title={"Assiomi della probabilità"}>
|
||||||
|
<Panel title={"Primo"}>
|
||||||
|
<p>
|
||||||
|
La probabilità di un evento è un numero tra 0 e 1.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`\forall E \in \mathcal{F}, 0 \leq P(E) \leq 1`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Secondo"}>
|
||||||
|
<p>
|
||||||
|
La probabilità dello spazio campionario è sempre 1.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`P(\Omega) = 1`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Terzo"}>
|
||||||
|
<p>
|
||||||
|
La probabilità dell'unione di eventi indipendenti è uguale alla somma delle loro probabilità.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`P \left ( \bigcup_i E_i \right ) = \sum_i P ( E_i )`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
</Split>
|
||||||
|
<Split title={"Conseguenze degli assiomi"}>
|
||||||
|
<Panel title={"NOT"}>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`P(\bar{E}) = 1 - P(\bar{E})`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Inclusione"}>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`F \subseteq E \implies P(F) \leq P(E)`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Unione"}>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`P(E \cup F) = P(E) + P(F) - P(E \cap F)`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
</Split>
|
||||||
|
<Split title={"Spazi equiprobabili"}>
|
||||||
|
<Panel title={"Cosa sono?"}>
|
||||||
|
<p>
|
||||||
|
Spazi campionari in cui ci sono un numero finito di esiti e ogni esito ha la stessa probabilità di verificarsi.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Probabilità"}>
|
||||||
|
<p>
|
||||||
|
<Latex>{r`P(E) = \frac{len(E)}{len(\Omega)}`}</Latex>
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
</Split>
|
||||||
|
<Split>
|
||||||
|
<Panel title={"Disposizioni"}>
|
||||||
|
<p>
|
||||||
|
Estraggo un numero, mi segno che numero ho estratto e lo <b>tengo fuori dal sacchetto</b>.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<b>Tengo conto</b> dell'ordine in cui ho estratto i numeri.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Disposizioni con ripetizione"}>
|
||||||
|
<p>
|
||||||
|
Estraggo un numero, mi segno che numero ho estratto e lo <b>rimetto nel sacchetto</b>.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<b>Tengo conto</b> dell'ordine in cui ho estratto i numeri.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Combinazioni"}>
|
||||||
|
<p>
|
||||||
|
Estraggo un numero, mi segno che numero ho estratto e lo <b>tengo fuori dal sacchetto</b>.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<b>Non mi interessa</b> l'ordine in cui ho estratto i numeri.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Combinazioni con ripetizione"}>
|
||||||
|
<p>
|
||||||
|
Estraggo un numero, mi segno che numero ho estratto e lo <b>rimetto nel sacchetto</b>.
|
||||||
|
</p>
|
||||||
|
<p>
|
||||||
|
<b>Non mi interessa</b> l'ordine in cui ho estratto i numeri.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
<Panel title={"Permutazioni"}>
|
||||||
|
<p>
|
||||||
|
Estraggo N numeri e guardo in quanti ordini diversi li posso mettere.
|
||||||
|
</p>
|
||||||
|
</Panel>
|
||||||
|
</Split>
|
||||||
</div>
|
</div>
|
||||||
)
|
)
|
||||||
}
|
}
|
||||||
|
|
Loading…
Reference in a new issue