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Teoria della probabilità 概率论 Probablo-teorio (matematiko) Teoiric na dóchúlachta Teori peluang Teoría de la probabilidad Sannolikhetsteori نظرية الاحتمال Kansrekening Théorie des probabilités Probability theory 확률론 Теорія ймовірностей Teoria de la probabilitat Teoria prawdopodobieństwa Wahrscheinlichkeitstheorie Probabilitate teoria Teoria das probabilidades Θεωρία πιθανοτήτων Teorie pravděpodobnosti Теория вероятностей 確率論
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Teori peluang adalah cabang matematika yang bersangkutan dengan peluang, analisis fenomena acak. Objek utama teori peluang adalah variabel acak, proses stokastik, dan kejadian: abstraksi matematis non-deterministik peristiwa atau kuantitas terukur yang dapat berupa kejadian tunggal atau berkembang dari waktu ke waktu dalam mode tampaknya acak. 확률론(영어: probability theory)은 확률에 대해 연구하는 수학의 한 분야이다. 확률론은 현상을 수학적으로 기술하는 것을 목적으로 하며, 주요 연구 대상으로는 확률 변수, 확률 과정, 사건 등이 있다. 확률론은 통계학의 수학적 기초이다. 또한 인간은 살아가기 위해 매 순간 직접적으로 예측할 수 없는 방법으로 변화하는 환경에 대처하여 결정을 내릴 필요가 있으며, 이는 의식적으로나 무의식적으로나 확률론에 기반한다. 통계역학 등에서, 완전한 정보가 알려지지 않은 복잡계를 기술하는 데에도 확률론적 방법론은 큰 역할을 한다. 이에 더해 20세기 초에 등장한 물리학 이론인 양자역학은, 미시계의 물리적 현상이 근본적으로 확률적인 본질을 갖고 있음을 알려주었다. Η θεωρία πιθανοτήτων (αγγλικά: Probability Theory) είναι μια αξιωματική μαθηματική θεωρία μέτρου. Πρόκειται δηλαδή για τον κλάδο των μαθηματικών ο οποίος ασχολείται με την ανάλυση τυχαίων φαινομένων. Κεντρικό ρόλο στη θεωρία πιθανοτήτων παίζει η έννοια της πιθανότητας, ενώ σημαντικές είναι οι τυχαίες μεταβλητές, οι συναρτήσεις κατανομής, οι και τα γεγονότα: μαθηματικές αφαιρέσεις μη ντετερμινιστικών συμβάντων τα οποία είτε συμβαίνουν μία φορά είτε εξελίσσονται με το πέρασμα του χρόνου. Η πιθανότητα εκφράζει την αβεβαιότητα του ανθρώπου για την εξέλιξη των φαινομένων. Το μέτρο δε της πιθανότητας ορίστηκε να είναι ένας θετικός αριθμός, μικρότερος ή ίσος του ένα. Αν και τα γεγονότα που μελετώνται από τη θεωρία πιθανοτήτων, όπως π.χ. η ρίψη ενός ζαριού ή το στρίψιμο ενός κέρματος, είναι τυχαί 確率論(かくりつろん、英: probability theory, 仏: théorie des probabilités, 独: Wahrscheinlichkeitstheorie)は、偶然現象に対して数学的な模型(モデル)を与え、解析する数学の一分野である。 もともとサイコロ賭博といった賭博の研究として始まった。現在でも保険や投資などの分野で基礎論として使われる。 なお、確率の計算を問題とする分野を指して「確率論」と呼ぶ用例もあるが、本稿では取り扱わない。 Тео́рия вероя́тностей — раздел математики, изучающий случайные события, случайные величины, их свойства и операции над ними. Staidéar matamaiticiúil ar dhóchúlachtaí coibhneasta is ea teoiric na dóchúlachta, i bpróisis ina mbíonn neamhchinnteacht (mar shampla, caitheamh boinn nó díslí). Teoria prawdopodobieństwa, inaczej rachunek prawdopodobieństwa lub probabilistyka – dział matematyki zajmujący się zdarzeniami losowymi. Rachunek prawdopodobieństwa zajmuje się badaniem abstrakcyjnych pojęć matematycznych stworzonych do opisu zjawisk, które nie są deterministyczne: zmiennych losowych w przypadku pojedynczych zdarzeń oraz procesów stochastycznych w przypadku zdarzeń powtarzających się (w czasie). Jako matematyczny fundament statystyki, teoria prawdopodobieństwa odgrywa istotną rolę w sytuacjach, w których konieczna jest analiza dużych zbiorów danych. Jednym z największych osiągnięć fizyki dwudziestego wieku było odkrycie probabilistycznej natury zjawisk fizycznych w skali mikroskopowej, co opisuje mechanika kwantowa. 機率論(英語:Probability theory)是集中研究概率及随机现象的数学分支,是研究隨機性或不確定性等現象的數學。概率论主要研究对象为随机事件、随机变量以及随机过程。对于随机事件是不可能准确预测其结果的,然而对于一系列的独立随机事件——例如掷骰子、扔硬币、抽扑克牌以及輪盤等,会呈现出一定的、可以被用于研究及预测的规律,两个用来描述这些规律的最具代表性的数学结论分别是大數法則和中心极限定理。 作为统计学的数学基础,概率论对诸多涉及大量数据定量分析的人类活动极为重要,概率论的方法同样适用于其他方面,例如是对只知道系统部分状态的复杂系统的描述——统计力学,而二十世纪物理学的重大发现是以量子力学所描述的原子尺度上物理现象的概率本质。 數學家和精算師認為概率是在0至1閉區間内的數字,指定給一發生與失敗是隨機的「事件」。概率根據概率公理來指定給事件。 一事件在一事件確定發生後會發生的概率稱為給之的條件概率;其數值為。若給之的條件概率和的概率相同時,則稱和為獨立事件。且和的此一關係為對稱的,這可以由一同價敘述:「當和為獨立事件時,。」中看出。 概率論中的兩個重要概念為隨機變數和隨機變數的概率分佈兩種。 Sannolikhetsteorin är en matematisk lära som innehåller olika metoder att beskriva och räkna slumpmässiga händelser. Händelser och utfall studeras ofta i form av sannolikhetsfördelningar som beskriver hur troligt ett utfall är. Grunderna i sannolikhetsteorin är Kolmogorovs axiom, mängdläran och kombinatorik. La teoria de la probabilitat és la teoria matemàtica que modela els fenòmens aleatoris. Aquests han de contraposar-se als fenòmens determinístics, en els quals el resultat d'un experiment, realitzat sota condicions determinades, produeix un resultat únic o previsible: per exemple, l'aigua escalfada a 100 graus Celsius, a pressió normal, es transforma en vapor. Un fenomen aleatori és aquell que, a pesar que l'experiment es realitzi sota les mateixes condicions determinades, té com a resultats possibles un conjunt d'alternatives, exemples: llançar un dau o una moneda. La théorie des probabilités en mathématiques est l'étude des phénomènes caractérisés par le hasard et l'incertitude. Elle forme avec la statistique les deux sciences du hasard qui sont partie intégrante des mathématiques. Les débuts de l'étude des probabilités correspondent aux premières observations du hasard dans les jeux ou dans les phénomènes climatiques par exemple. Тео́рія ймові́рностей (імові́рностей), тео́рія імові́рності — розділ математики, що вивчає закономірності випадкових явищ: випадкові події, випадкові величини, їхні функції, властивості й операції над ними. Математичні моделі в теорії ймовірності описують з деяким ступенем точності випробування (експерименти, спостереження, вимірювання), результати яких неоднозначно визначаються умовами випробування. Математичним апаратом теорії ймовірності є комбінаторика та теорія міри. Teorie pravděpodobnosti (počet pravděpodobnosti) je matematická disciplína popisující zákonitosti týkající se jevů, které (přinejmenším z hlediska pozorovatele) mohou a nemusí nastat, resp. jejichž výsledná hodnota není předem jistá. Příkladem může být výsledek hodu kostkou ještě předtím, než hodíme, anebo venkovní teplota zítra v poledne. Takové jevy označujeme jako náhodné. La teoría de la probabilidad es una rama de las matemáticas que estudia los fenómenos aleatorios y estocásticos. Los fenómenos aleatorios se contraponen a los fenómenos deterministas, los cuales son resultados únicos y/o previsibles de experimentos realizados bajo las mismas condiciones determinadas, por ejemplo, si se calienta agua a 100 °C a nivel del mar se obtendrá vapor. Los fenómenos aleatorios, por el contrario, son aquellos que se obtienen de experimentos realizados, otra vez, bajo las mismas condiciones determinadas pero como resultado posible poseen un conjunto de alternativas, por ejemplo, el lanzamiento de un dado o de una moneda. Probability theory is the branch of mathematics concerned with probability. Although there are several different probability interpretations, probability theory treats the concept in a rigorous mathematical manner by expressing it through a set of axioms. Typically these axioms formalise probability in terms of a probability space, which assigns a measure taking values between 0 and 1, termed the probability measure, to a set of outcomes called the sample space. Any specified subset of the sample space is called an event.Central subjects in probability theory include discrete and continuous random variables, probability distributions, and stochastic processes (which provide mathematical abstractions of non-deterministic or uncertain processes or measured quantities that may either be singl نظرية الاحتمال (بالإنجليزية: Probability theory)‏ هي النظرية التي تدرس احتمال الحوادث العشوائية، بالنسبة للرياضيين، الاحتمالات أعداد محصورة في المجال بين 0 و1 تحدد احتمال حصول أو عدم حصول حدث معين عشوائي أي غير مؤكد. يتم تحديد احتمال الحدث بالقيمة حسب بدهيات الاحتمال. كما ندعو احتمال الحدث علما بحدوث الحدث : الاحتمال الشرطي للحدث مع العلم بحدوث . نمثل هذا الاحتمال الشرطي بالنسبة بين احتمال التقاطع بين الحدثين (أي حدوثهما معا) إلى احتمال حدوث الحدث ، أي . تناقش نظرية الاحتمالات مصطلحين غاية في الأهمية وهما: المتغير العشوائي والتوزيع الاحتمالي للمتغير العشوائي. Kansrekening of waarschijnlijkheidsrekening, ook wel kansberekening, is een tak van de wiskunde die zich bezighoudt met situaties waarin het toeval een rol speelt, met als gevolg dat er geen zekerheid is over allerlei uitkomsten. Kansrekening is ontstaan vanuit de maatschappelijke behoefte om zo effectief mogelijk om te gaan met onzekerheden. De kansrekening tracht mathematische hulpmiddelen aan te reiken aan een zeer breed scala van maatschappelijke activiteiten en wetenschappen, om binnen een omgeving met onzekerheden toch gefundeerde keuzes te kunnen maken of conclusies te kunnen trekken. Als zodanig is kansrekening een belangrijk hulpmiddel in de statistiek. Inmiddels is kansrekening een sterk ontwikkelde tak van de wiskunde, met een groot aantal deelgebieden. Die Wahrscheinlichkeitstheorie, auch Wahrscheinlichkeitsrechnung oder Probabilistik, ist ein Teilgebiet der Mathematik, das aus der Formalisierung, der Modellierung und der Untersuchung von Zufallsgeschehen hervorgegangen ist. Gemeinsam mit der mathematischen Statistik, die anhand von Beobachtungen zufälliger Vorgänge Aussagen über das zugrunde liegende Modell trifft, bildet sie das mathematische Teilgebiet der Stochastik. Die zentralen Objekte der Wahrscheinlichkeitstheorie sind zufällige Ereignisse, Zufallsvariablen und stochastische Prozesse. probabilitatea baliatu eta aztertu egiten duten eredu matematikoak biltzen dira. Probabilitate kontzeptuan oinarrituz, zorizko aldagaiak, probabilitate banaketak, zorizko prozesu edo prozesu estokastikoak biltzen ditu, besteak beste, errealitatean hautematen diren ziurgabetasunezko sistemak (eguraldia, ekonomia, ...) irudikatzeko. Horrela, fisika kuantikoan oinarrizko tresna da, partikulen mugimendu aurrez ikusezina eredua egiteko orduan. Probabilitatearen emaitza ezagunak dira zenbaki handien legea eta limitearen teorema zentrala, ziurgabetasunezko sistemetan epe luzerako joerak nolakoak diren erakusten dutenak. Estatistikari ere oinarri matematikoa eskaintzen dio, bere teknikak eta prozedurak zorroztasunez eratzeari begira. A teoria das probabilidades é o estudo matemático das probabilidades. Pierre Simon Laplace é considerado o fundador da teoria das probabilidades. Os teoremas de base das probabilidades podem ser demonstrados a partir dos axiomas de probabilidade e da teoria de conjuntos. Os teoremas seguintes supõem que o universo Ω é um conjunto finito, o que nem sempre é o caso, como por exemplo no caso do estudo de uma variável aleatória que segue uma distribuição normal. As fórmulas seguintes exprimem matematicamente as propriedades acima: Probablo-teorio aŭ probabloteorio aŭ probablokalkulo esploras la probablojn de okazaĵoj, kiam teorie pli ol unu okazaĵo estas ebla. Ĝi tiel serĉas kvantecan priskribon de hazardo. * La estis formulita de Andrej Kolmogorov. Ĝi estas uzata en statistiko: ekzemple, por interpreti rezultojn de opinio-sondoj kaj por fari prognozojn. * La estas alia aliro por konstrui teorion pri probabloj. * La kvantuma mekaniko fondis novan interpretadon de la nocio "probablo" en la kvantuma logiko. La teoria della probabilità è lo studio matematico della probabilità. I matematici si riferiscono alle probabilità come a numeri nell'intervallo da 0 a 1, assegnati ad "eventi" la cui ricorrenza è casuale. Le probabilità sono assegnate ad eventi secondo gli assiomi della probabilità.
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機率論(英語:Probability theory)是集中研究概率及随机现象的数学分支,是研究隨機性或不確定性等現象的數學。概率论主要研究对象为随机事件、随机变量以及随机过程。对于随机事件是不可能准确预测其结果的,然而对于一系列的独立随机事件——例如掷骰子、扔硬币、抽扑克牌以及輪盤等,会呈现出一定的、可以被用于研究及预测的规律,两个用来描述这些规律的最具代表性的数学结论分别是大數法則和中心极限定理。 作为统计学的数学基础,概率论对诸多涉及大量数据定量分析的人类活动极为重要,概率论的方法同样适用于其他方面,例如是对只知道系统部分状态的复杂系统的描述——统计力学,而二十世纪物理学的重大发现是以量子力学所描述的原子尺度上物理现象的概率本质。 數學家和精算師認為概率是在0至1閉區間内的數字,指定給一發生與失敗是隨機的「事件」。概率根據概率公理來指定給事件。 一事件在一事件確定發生後會發生的概率稱為給之的條件概率;其數值為。若給之的條件概率和的概率相同時,則稱和為獨立事件。且和的此一關係為對稱的,這可以由一同價敘述:「當和為獨立事件時,。」中看出。 概率論中的兩個重要概念為隨機變數和隨機變數的概率分佈兩種。 Тео́рия вероя́тностей — раздел математики, изучающий случайные события, случайные величины, их свойства и операции над ними. Probablo-teorio aŭ probabloteorio aŭ probablokalkulo esploras la probablojn de okazaĵoj, kiam teorie pli ol unu okazaĵo estas ebla. Ĝi tiel serĉas kvantecan priskribon de hazardo. * La estis formulita de Andrej Kolmogorov. Ĝi estas uzata en statistiko: ekzemple, por interpreti rezultojn de opinio-sondoj kaj por fari prognozojn. * La estas alia aliro por konstrui teorion pri probabloj. * La kvantuma mekaniko fondis novan interpretadon de la nocio "probablo" en la kvantuma logiko. A Treatise on Probability (Traktato pri probableco) estis verko de John Maynard Keynes publikigita dum li estis en la Universitato de Kembriĝo en 1921. Η θεωρία πιθανοτήτων (αγγλικά: Probability Theory) είναι μια αξιωματική μαθηματική θεωρία μέτρου. Πρόκειται δηλαδή για τον κλάδο των μαθηματικών ο οποίος ασχολείται με την ανάλυση τυχαίων φαινομένων. Κεντρικό ρόλο στη θεωρία πιθανοτήτων παίζει η έννοια της πιθανότητας, ενώ σημαντικές είναι οι τυχαίες μεταβλητές, οι συναρτήσεις κατανομής, οι και τα γεγονότα: μαθηματικές αφαιρέσεις μη ντετερμινιστικών συμβάντων τα οποία είτε συμβαίνουν μία φορά είτε εξελίσσονται με το πέρασμα του χρόνου. Η πιθανότητα εκφράζει την αβεβαιότητα του ανθρώπου για την εξέλιξη των φαινομένων. Το μέτρο δε της πιθανότητας ορίστηκε να είναι ένας θετικός αριθμός, μικρότερος ή ίσος του ένα. Αν και τα γεγονότα που μελετώνται από τη θεωρία πιθανοτήτων, όπως π.χ. η ρίψη ενός ζαριού ή το στρίψιμο ενός κέρματος, είναι τυχαία, όταν επαναλαμβάνονται πολλές φορές η αλληλουχία των τυχαίων γεγονότων παρουσιάζει ορισμένα στατιστικά μοτίβα τα οποία μπορούν να μελετηθούν και να προβλεφθούν. Δύο αντιπροσωπευτικά μαθηματικά αποτελέσματα που περιγράφουν τέτοια μοτίβα είναι ο νόμος των μεγάλων αριθμών και το θεώρημα κεντρικού ορίου. Ως μαθηματικό θεμέλιο της στατιστικής, η θεωρία πιθανοτήτων είναι απαραίτητη σε πολλές δραστηριότητες που περιλαμβάνουν ανάλυση μεγάλων συνόλων δεδομένων. Μέθοδοι της θεωρίας πιθανοτήτων εφαρμόζονται και στην περιγραφή πολύπλοκων συστημάτων, όπως στη στατιστική μηχανική. Μία μεγάλη ανακάλυψη του εικοστού αιώνα ήταν η των φυσικών νόμων σε μοριάκο,ατομικό,υποατομικό επίπεδο, σύμφωνα με τα ευρήματα της κβαντομηχανικής. Teorie pravděpodobnosti (počet pravděpodobnosti) je matematická disciplína popisující zákonitosti týkající se jevů, které (přinejmenším z hlediska pozorovatele) mohou a nemusí nastat, resp. jejichž výsledná hodnota není předem jistá. Příkladem může být výsledek hodu kostkou ještě předtím, než hodíme, anebo venkovní teplota zítra v poledne. Takové jevy označujeme jako náhodné. 확률론(영어: probability theory)은 확률에 대해 연구하는 수학의 한 분야이다. 확률론은 현상을 수학적으로 기술하는 것을 목적으로 하며, 주요 연구 대상으로는 확률 변수, 확률 과정, 사건 등이 있다. 확률론은 통계학의 수학적 기초이다. 또한 인간은 살아가기 위해 매 순간 직접적으로 예측할 수 없는 방법으로 변화하는 환경에 대처하여 결정을 내릴 필요가 있으며, 이는 의식적으로나 무의식적으로나 확률론에 기반한다. 통계역학 등에서, 완전한 정보가 알려지지 않은 복잡계를 기술하는 데에도 확률론적 방법론은 큰 역할을 한다. 이에 더해 20세기 초에 등장한 물리학 이론인 양자역학은, 미시계의 물리적 현상이 근본적으로 확률적인 본질을 갖고 있음을 알려주었다. A teoria das probabilidades é o estudo matemático das probabilidades. Pierre Simon Laplace é considerado o fundador da teoria das probabilidades. Os teoremas de base das probabilidades podem ser demonstrados a partir dos axiomas de probabilidade e da teoria de conjuntos. Os teoremas seguintes supõem que o universo Ω é um conjunto finito, o que nem sempre é o caso, como por exemplo no caso do estudo de uma variável aleatória que segue uma distribuição normal. 1. * A soma das probabilidades de todos os eventos elementares é igual a 1. 2. * Para todos os eventos arbitrários A1 e A2, a probabilidade de os eventos se realizarem simultaneamente é dada pela soma das probabilidades de todos os eventos elementares incluídos tanto em A1 como em A2. Se a intersecção é vazia, então a probabilidade é igual a zero. 3. * Para todos os eventos arbitrários A1 e A2, a probabilidade de que um ou outro evento se realize é dada pela soma das probabilidades de todos os eventos elementares incluídos em A1 ou A2. As fórmulas seguintes exprimem matematicamente as propriedades acima: Тео́рія ймові́рностей (імові́рностей), тео́рія імові́рності — розділ математики, що вивчає закономірності випадкових явищ: випадкові події, випадкові величини, їхні функції, властивості й операції над ними. Математичні моделі в теорії ймовірності описують з деяким ступенем точності випробування (експерименти, спостереження, вимірювання), результати яких неоднозначно визначаються умовами випробування. Математичним апаратом теорії ймовірності є комбінаторика та теорія міри. Теорія ймовірностей виникла і спершу розвивалася як прикладна дисципліна (зокрема, для розрахунків в азартних іграх). Пов'язана з іменами Х.Гюйґенса, Б.Паскаля, П.Ферма. Своїм теоретичним обґрунтуванням зобов'язана Я.Бернуллі, П.Лапласу, П. Л. Чебишову, А. М. Ляпунову. Систему аксіом теорії ймовірностей сформулював А. М. Колмогоров. Теорія ймовірностей є підґрунтям математичної статистики. Широко вживається для опису й вивчення різноманітних технологічних процесів зважаючи на їх стохастичність. Teori peluang adalah cabang matematika yang bersangkutan dengan peluang, analisis fenomena acak. Objek utama teori peluang adalah variabel acak, proses stokastik, dan kejadian: abstraksi matematis non-deterministik peristiwa atau kuantitas terukur yang dapat berupa kejadian tunggal atau berkembang dari waktu ke waktu dalam mode tampaknya acak. Jika satu koin dilemparkan atau sebuah dadu dianggap peristiwa acak, maka jika berkali-kali mengulangi urutan kejadian acak akan menunjukkan pola-pola tertentu, yang dapat dipelajari, dan diprediksi. Dua hasil matematis representatif menggambarkan pola tersebut adalah hukum bilangan besar, dan teorema limit pusat. Sebagai dasar matematika untuk statistik, teori peluang adalah hal penting untuk kegiatan manusia disebabkan banyak hal yang melibatkan analisis kuantitatif set besar data. Metode teori peluang juga berlaku untuk deskripsi sistem yang kompleks diberikan pengetahuan hanya sebagian dari negara mereka, seperti dalam mekanika statistik. Sebuah penemuan besar fisika abad kedua puluh adalah sifat peluang fenomena fisik pada skala atom, dijelaskan dalam mekanika kuantum. Teoria prawdopodobieństwa, inaczej rachunek prawdopodobieństwa lub probabilistyka – dział matematyki zajmujący się zdarzeniami losowymi. Rachunek prawdopodobieństwa zajmuje się badaniem abstrakcyjnych pojęć matematycznych stworzonych do opisu zjawisk, które nie są deterministyczne: zmiennych losowych w przypadku pojedynczych zdarzeń oraz procesów stochastycznych w przypadku zdarzeń powtarzających się (w czasie). Jako matematyczny fundament statystyki, teoria prawdopodobieństwa odgrywa istotną rolę w sytuacjach, w których konieczna jest analiza dużych zbiorów danych. Jednym z największych osiągnięć fizyki dwudziestego wieku było odkrycie probabilistycznej natury zjawisk fizycznych w skali mikroskopowej, co opisuje mechanika kwantowa. Matematyczna teoria prawdopodobieństwa sięga swoimi korzeniami do analizy gier losowych podjętej w siedemnastym wieku przez Pierre de Fermata oraz Blaise Pascala. Z tego powodu, początkowo teoria prawdopodobieństwa zajmowała się niemal wyłącznie zjawiskami dyskretnymi i używała metod kombinatorycznych. Zmienne ciągłe zostały wprowadzone do teorii prawdopodobieństwa znacznie później. Za początek stworzenia współczesnej teorii prawdopodobieństwa powszechnie uważa się jej aksjomatyzację, której w 1933 dokonał Andriej Kołmogorow. Współczesna teoria prawdopodobieństwa jest ściśle związana z teorią miary. Pomimo że wynik pojedynczego rzutu monetą lub kością do gry często z praktycznego punktu widzenia można uważać za nieprzewidywalny, jeżeli eksperyment taki powtórzony zostaje wielokrotnie, mogą pojawić się pewne prawidłowości i wzory statystyczne, które można badać i przewidzieć. Dwa przykłady takich prawidłowości, i kluczowe osiągnięcia rachunku prawdopodobieństwa, to prawo wielkich liczb oraz centralne twierdzenie graniczne. 確率論(かくりつろん、英: probability theory, 仏: théorie des probabilités, 独: Wahrscheinlichkeitstheorie)は、偶然現象に対して数学的な模型(モデル)を与え、解析する数学の一分野である。 もともとサイコロ賭博といった賭博の研究として始まった。現在でも保険や投資などの分野で基礎論として使われる。 なお、確率の計算を問題とする分野を指して「確率論」と呼ぶ用例もあるが、本稿では取り扱わない。 probabilitatea baliatu eta aztertu egiten duten eredu matematikoak biltzen dira. Probabilitate kontzeptuan oinarrituz, zorizko aldagaiak, probabilitate banaketak, zorizko prozesu edo prozesu estokastikoak biltzen ditu, besteak beste, errealitatean hautematen diren ziurgabetasunezko sistemak (eguraldia, ekonomia, ...) irudikatzeko. Horrela, fisika kuantikoan oinarrizko tresna da, partikulen mugimendu aurrez ikusezina eredua egiteko orduan. Probabilitatearen emaitza ezagunak dira zenbaki handien legea eta limitearen teorema zentrala, ziurgabetasunezko sistemetan epe luzerako joerak nolakoak diren erakusten dutenak. Estatistikari ere oinarri matematikoa eskaintzen dio, bere teknikak eta prozedurak zorroztasunez eratzeari begira. Staidéar matamaiticiúil ar dhóchúlachtaí coibhneasta is ea teoiric na dóchúlachta, i bpróisis ina mbíonn neamhchinnteacht (mar shampla, caitheamh boinn nó díslí). La teoría de la probabilidad es una rama de las matemáticas que estudia los fenómenos aleatorios y estocásticos. Los fenómenos aleatorios se contraponen a los fenómenos deterministas, los cuales son resultados únicos y/o previsibles de experimentos realizados bajo las mismas condiciones determinadas, por ejemplo, si se calienta agua a 100 °C a nivel del mar se obtendrá vapor. Los fenómenos aleatorios, por el contrario, son aquellos que se obtienen de experimentos realizados, otra vez, bajo las mismas condiciones determinadas pero como resultado posible poseen un conjunto de alternativas, por ejemplo, el lanzamiento de un dado o de una moneda. La teoría de probabilidades se ocupa de asignar un cierto número a cada posible resultado que pueda ocurrir en un experimento aleatorio, con el fin de cuantificar dichos resultados y saber si un suceso es más probable que otro. Muchos fenómenos naturales son aleatorios, pero existen algunos como el lanzamiento de un dado, donde el fenómeno no se repite en las mismas condiciones, debido a que las características del material hace que no exista una simetría del mismo, así las repeticiones no garantizan una probabilidad definida. En los procesos reales que se modelizan mediante distribuciones de probabilidad corresponden a modelos complejos donde no se conocen a priori todos los parámetros que intervienen; ésta es una de las razones por las cuales la estadística, que busca determinar estos parámetros, no se reduce inmediatamente a la teoría de la probabilidad en sí. En 1933, el matemático soviético Andréi Kolmogórov propuso un sistema de axiomas para la teoría de la probabilidad, basado en la teoría de conjuntos y en la teoría de la medida, desarrollada pocos años antes por Lebesgue, Borel y Frechet entre otros. Esta aproximación axiomática que generaliza el marco clásico de la probabilidad, la cual obedece a la regla de cálculo de casos favorables sobre casos posibles, permitió la rigorización de muchos argumentos ya utilizados, así como el estudio de problemas fuera de los marcos clásicos. Actualmente, la teoría de la probabilidad encuentra aplicación en las más variadas ramas del conocimiento, como puede ser la física (donde corresponde mencionar el desarrollo de las difusiones y el movimiento Browniano), o la economía (donde destaca el modelo de Black-Scholes para la valoración de activos financieros). La teoria de la probabilitat és la teoria matemàtica que modela els fenòmens aleatoris. Aquests han de contraposar-se als fenòmens determinístics, en els quals el resultat d'un experiment, realitzat sota condicions determinades, produeix un resultat únic o previsible: per exemple, l'aigua escalfada a 100 graus Celsius, a pressió normal, es transforma en vapor. Un fenomen aleatori és aquell que, a pesar que l'experiment es realitzi sota les mateixes condicions determinades, té com a resultats possibles un conjunt d'alternatives, exemples: llançar un dau o una moneda. Els processos reals que es modelitzen com a processos aleatoris poden no ser-ho realment; igual que llençar una moneda o un dau no són processos aleatoris en sentit estricte, ja que no es reproduïxen exactament les mateixes condicions inicials que ho determinen sinó només unes poques. Els processos reals que es modelitzen mitjançant distribucions de probabilitat corresponen a models complexos on no es coneixen tots els paràmetres que hi intervenen o no són reproduïbles les seves condicions inicials (teoria del caos). Per a simplificar, generalment a aquest tipus de problemes també se'ls considera aleatoris, encara que estrictament parlant no ho siguin. De fet, no és possible predir exactament els resultats dels esdeveniments aleatoris. Tanmateix, si una successió d'esdeveniments individuals, com el llançament de monedes o el llançament de daus, està influïda per altres factors, com la fricció, mostrarà uns certs patrons, que sí que es poden estudiar i predir. Dos resultats matemàtics que descriuen aquests patrons són la llei dels grans nombres i el teorema central del límit. El 1933, el matemàtic soviètic Andrei Kolmogórov va proposar un sistema d'axiomes per a la teoria de la probabilitat, basat en la teoria de conjunts i en la teoria de la mesura, desenvolupada pocs anys abans per Lebesgue, Borel i Fréchet, entre altres. Aquesta aproximació axiomàtica que generalitza el marc clàssic de la probabilitat, la qual obeïx a la regla de càlcul de casos favorables sobre casos possibles, va permetre la modulació matemàtica de sofisticats fenòmens aleatoris. Actualment, aquests fenòmens troben aplicació en les més variades branques del coneixement, com pot ser la física (on correspon esmentar el desenvolupament de les difusions i el moviment brownià), o les finances (on destaca el model de Black i Scholes per a la valuació d'accions). Com a fonament matemàtic de l'estadística, la teoria de la probabilitat és essencial per a moltes activitats quotidianes que impliquen l'anàlisi quantitativa de grans volums de dades. Els mètodes de la teoria de la probabilitat també es poden aplicar a descripcions de sistemes complexos dels quals només se'n coneix part del seu estat, com en mecànica estadística. Un gran descobriment de la física del segle xx fou la naturalesa probabilística dels fenòmens físics a escala atòmica, descrits mitjançant la mecànica quàntica. Kansrekening of waarschijnlijkheidsrekening, ook wel kansberekening, is een tak van de wiskunde die zich bezighoudt met situaties waarin het toeval een rol speelt, met als gevolg dat er geen zekerheid is over allerlei uitkomsten. Kansrekening is ontstaan vanuit de maatschappelijke behoefte om zo effectief mogelijk om te gaan met onzekerheden. De kansrekening tracht mathematische hulpmiddelen aan te reiken aan een zeer breed scala van maatschappelijke activiteiten en wetenschappen, om binnen een omgeving met onzekerheden toch gefundeerde keuzes te kunnen maken of conclusies te kunnen trekken. Als zodanig is kansrekening een belangrijk hulpmiddel in de statistiek. Inmiddels is kansrekening een sterk ontwikkelde tak van de wiskunde, met een groot aantal deelgebieden. Het definitiekader wordt aangegeven door de axioma's van de kansrekening. Kernbegrippen binnen de kansrekening zijn de stochastische variabele en de direct daarmee samenhangende kansverdeling. Andere belangrijke begrippen binnen de kansrekening en statistiek zijn verwachting en variantie. Kansrekening is een belangrijk hulpmiddel in , statistiek en informatietheorie, met toepassingen in onder andere de natuurkunde, biologie, sociologie, psychologie en economie. Verdere achtergrond en onderbouwing van de axioma's van de kansrekening wordt gegeven in de maattheorie, die zich bezighoudt met het begrip 'maat', dat behalve in de kansrekening ook wordt toegepast in de integraalrekening. Een deelgebied van de kansrekening is de Bayesiaanse kansrekening. Die Wahrscheinlichkeitstheorie, auch Wahrscheinlichkeitsrechnung oder Probabilistik, ist ein Teilgebiet der Mathematik, das aus der Formalisierung, der Modellierung und der Untersuchung von Zufallsgeschehen hervorgegangen ist. Gemeinsam mit der mathematischen Statistik, die anhand von Beobachtungen zufälliger Vorgänge Aussagen über das zugrunde liegende Modell trifft, bildet sie das mathematische Teilgebiet der Stochastik. Die zentralen Objekte der Wahrscheinlichkeitstheorie sind zufällige Ereignisse, Zufallsvariablen und stochastische Prozesse. La théorie des probabilités en mathématiques est l'étude des phénomènes caractérisés par le hasard et l'incertitude. Elle forme avec la statistique les deux sciences du hasard qui sont partie intégrante des mathématiques. Les débuts de l'étude des probabilités correspondent aux premières observations du hasard dans les jeux ou dans les phénomènes climatiques par exemple. Bien que le calcul de probabilités sur des questions liées au hasard existe depuis longtemps, la formalisation mathématique n'est que récente. Elle date du début du XXe siècle avec l'axiomatique de Kolmogorov. Des objets tels que les événements, les mesures de probabilité, les espaces probabilisés ou les variables aléatoires sont centraux dans la théorie. Ils permettent de traduire de manière abstraite les comportements ou des quantités mesurées qui peuvent être supposés aléatoires. En fonction du nombre de valeurs possibles pour le phénomène aléatoire étudié, la théorie des probabilités est dite discrète ou continue. Dans le cas discret, c'est-à-dire pour un nombre au plus dénombrable d'états possibles, la théorie des probabilités se rapproche de la théorie du dénombrement ; alors que dans le cas continu, la théorie de l'intégration et la théorie de la mesure donnent les outils nécessaires. Les objets et résultats probabilistes sont un support nécessaire à la statistique, c'est le cas par exemple du théorème de Bayes, de l'évaluation des quantiles ou du théorème central limite et de la loi normale. Cette modélisation du hasard permet également de résoudre plusieurs paradoxes probabilistes. Qu'il soit discret ou continu, le calcul stochastique est l'étude des phénomènes aléatoires qui dépendent du temps. La notion d'intégrale stochastique et d'équation différentielle stochastique font partie de cette branche de la théorie des probabilités. Ces processus aléatoires permettent de faire des liens avec plusieurs domaines plus appliqués tels que les mathématiques financières, la mécanique statistique, le traitement d'images, etc. نظرية الاحتمال (بالإنجليزية: Probability theory)‏ هي النظرية التي تدرس احتمال الحوادث العشوائية، بالنسبة للرياضيين، الاحتمالات أعداد محصورة في المجال بين 0 و1 تحدد احتمال حصول أو عدم حصول حدث معين عشوائي أي غير مؤكد. يتم تحديد احتمال الحدث بالقيمة حسب بدهيات الاحتمال. كما ندعو احتمال الحدث علما بحدوث الحدث : الاحتمال الشرطي للحدث مع العلم بحدوث . نمثل هذا الاحتمال الشرطي بالنسبة بين احتمال التقاطع بين الحدثين (أي حدوثهما معا) إلى احتمال حدوث الحدث ، أي . إذا لم تتغير قيمة الاحتمال الشرطي للحدث علما بوقوع عن القيمة الأصلية غير الشرطية للحدث أي أن الاحتمال واحد في حال وقوع أو عدم وقوعه عندئذ نقول أن هذين الحدثين مستقلين. تناقش نظرية الاحتمالات مصطلحين غاية في الأهمية وهما: المتغير العشوائي والتوزيع الاحتمالي للمتغير العشوائي. La teoria della probabilità è lo studio matematico della probabilità. I matematici si riferiscono alle probabilità come a numeri nell'intervallo da 0 a 1, assegnati ad "eventi" la cui ricorrenza è casuale. Le probabilità sono assegnate ad eventi secondo gli assiomi della probabilità. La probabilità che un evento avvenga dato il verificarsi noto di un evento è la probabilità condizionata di dato ; il suo valore numerico è (finché è diverso da zero). Se la probabilità condizionale di dato è la stessa della probabilità ("non condizionale") di , allora ed sono detti eventi indipendenti. Che questa relazione tra e sia simmetrica, può essere visto più chiaramente osservando che è la stessa cosa che dire . Due concetti cruciali nella teoria della probabilità sono quelli di variabile casuale e di distribuzione probabilistica di una variabile casuale. In altri termini descrivere in termini probabilistici o statistici un fenomeno aleatorio nel tempo, caratterizzabile dunque da una variabile aleatoria, vuol dire descriverlo in termini di densità di distribuzione di probabilità e dei suoi parametri di media o valore atteso e varianza. Sannolikhetsteorin är en matematisk lära som innehåller olika metoder att beskriva och räkna slumpmässiga händelser. Händelser och utfall studeras ofta i form av sannolikhetsfördelningar som beskriver hur troligt ett utfall är. Grunderna i sannolikhetsteorin är Kolmogorovs axiom, mängdläran och kombinatorik. Probability theory is the branch of mathematics concerned with probability. Although there are several different probability interpretations, probability theory treats the concept in a rigorous mathematical manner by expressing it through a set of axioms. Typically these axioms formalise probability in terms of a probability space, which assigns a measure taking values between 0 and 1, termed the probability measure, to a set of outcomes called the sample space. Any specified subset of the sample space is called an event.Central subjects in probability theory include discrete and continuous random variables, probability distributions, and stochastic processes (which provide mathematical abstractions of non-deterministic or uncertain processes or measured quantities that may either be single occurrences or evolve over time in a random fashion).Although it is not possible to perfectly predict random events, much can be said about their behavior. Two major results in probability theory describing such behaviour are the law of large numbers and the central limit theorem. As a mathematical foundation for statistics, probability theory is essential to many human activities that involve quantitative analysis of data. Methods of probability theory also apply to descriptions of complex systems given only partial knowledge of their state, as in statistical mechanics or sequential estimation. A great discovery of twentieth-century physics was the probabilistic nature of physical phenomena at atomic scales, described in quantum mechanics.
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