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Subject Item: dbr:Calculus
rdf:type: dbo:Book owl:Thing
rdfs:label: Calcolo infinitesimale Kalkulu infinitesimal Kalkulus Calculus 미적분학 Infinitesimalrechnung 微分積分学 Cálculo infinitesimal 微积分学 Rachunek różniczkowy i całkowy Infinitesimalkalkyl Infinitezimální počet Calcalas Cálculo infinitesimal تفاضل وتكامل Wiskundige analyse Математический анализ Диференціальне та інтегральне числення Λογισμός Càlcul infinitesimal Infinitezima kalkulo Calcul infinitésimal
rdfs:comment: Kalkulus (bahasa Latin: calculus, artinya "batu kecil", untuk menghitung) adalah cabang ilmu matematika yang mencakup limit, turunan, integral, dan deret takterhingga. Kalkulus adalah ilmu yang mempelajari perubahan, sebagaimana geometri yang mempelajari bentuk dan aljabar yang mempelajari operasi dan penerapannya untuk memecahkan persamaan. Kalkulus memiliki aplikasi yang luas dalam bidang-bidang sains, ekonomi, dan teknik; serta dapat memecahkan berbagai masalah yang tidak dapat dipecahkan dengan aljabar elementer. Infinitezima kalkulo estas branĉo de matematiko, kiu entenas la diferencialan kalkulon kaj la integralan kalkulon kunigitajn per la fundamenta teoremo de infinitezima kalkulo. La matematike rigoran formon de infinitezima kalkulo oni kutime nomas analitiko. La infiniteziman kalkulon malkovris en la 17-a jarcento Newton kaj Leibniz, kiuj uzis infinitezimajn kvantojn por determini tangentojn de kurboj aŭ por faciligi kalkulon de longoj kaj areoj de la kurbaj figuroj. Kalkulu infinitesimala analisi matematikoaren adarra da, funtzio jarraituen aldakuntza arrazoiak edo tasak aztertzen dituena. Bi alor nagusi ditu, kalkulu diferentziala eta kalkulu integrala, kalkuluaren oinarrizko teoremak lotzen dituena. Isaac Newton eta Gottfried Wilhelm Leibniz hartzen dira kalkulu infinitesimalaren sortzailetzat. El càlcul infinitesimal és una branca de les matemàtiques, desenvolupada a partir de l'àlgebra i la geometria, que involucra dos conceptes complementaris: el concepte d'integral (càlcul integral) i el concepte de derivada (càlcul diferencial). Les dues operacions són inverses i estan lligades pel teorema fonamental del càlcul. Els fundadors d'aquesta branca són Isaac Newton i Gottfried Leibniz i els seus precursors John Wallis i Isaac Barrow. Posteriorment, va ser Augustin Louis Cauchy qui va donar-li una forma més rigorosa en afegir-hi el concepte de límit. Aquesta branca de les matemàtiques ha esdevingut la base fonamental de la física des de la qual es vertebra. El càlcul té també aplicacions en química, enginyeria, economia i medicina. Диференціальне та інтегральне числення (англ. Calculus, від лат. calculus, дослівно «невеликий камінчик» — такий, що в рахівницях, який використовувався для підрахунку) — є розділом математики, що вивчає збіжності послідовностей і рядів, неперервні дійсні функції й диференціальне та інтегральне числення дійсних функцій однієї змінної. Традиційно в інших країнах курс «числення» є вступом до математичного аналізу та інших курсів, які використовують диференціальне й інтегральне числення. El cálculo infinitesimal o simplemente cálculo constituye una rama muy importante de las matemáticas. En la misma manera que la geometría estudia el espacio y el álgebra estudia las estructuras abstractas, el cálculo es el estudio del cambio y la continuidad (más concretamente, de los cambios continuos, en oposición a los discretos). En la matemática contemporánea y en los programas de estudio para matemáticos, el cálculo es usualmente abordado como una introducción a la disciplina conocida como análisis matemático, que generaliza y formaliza el estudio de funciones y límites. 微積分學也称微分积分学（拉丁語：Calculus），主要包括微分學和積分學两个部分，是研究極限、微分、積分和無窮級數等的一個數學分支。更本質的講，微積分學是一門研究连续變化的學問。微積分學在科學、商學和工程學領域有廣泛的應用，並成為了現代大學教育的重要组成部分，用來解决那些僅依靠代數學和幾何學不能有效解決的問題。微積分學在代數學和幾何學的基礎上建立起来，其中微分是指函數的局部變化率的一種線性描述，包括求導數和其運算，是一套關於變化率的理論。它使得函數、速度、加速度和斜率等均可用一套通用的符號進行演繹；積分是微積分學與數學分析裡的一個核心概念，包括求積分的運算，為定義和計算長度、面積、體積等提供一套通用的方法。微積分基本定理指出，微分和不定積分互為逆運算，這也是兩種理論被統一成微積分學的原因。歷史上，微積分曾經指無窮小的計算。现在，在更深的數學領域中，高等微積分学通常被稱為分析學，並被定義為研究函數的科學，是高等數學的主要分支之一。相应的，微積分學又稱為初等數學分析。 Infinitezimální počet neboli kalkul(us) je obor matematiky, blízký matematické analýze, jehož hlavními částmi jsou diferenciální a integrální počet s důležitými pojmy derivace a integrálu, které propojuje tzv. základní věta integrálního počtu. Označení historicky vychází z pojmu infinitezimální hodnoty. Calculus, originally called infinitesimal calculus or "the calculus of infinitesimals", is the mathematical study of continuous change, in the same way that geometry is the study of shape, and algebra is the study of generalizations of arithmetic operations. Infinitesimal calculus was developed independently in the late 17th century by Isaac Newton and Gottfried Wilhelm Leibniz. Later work, including codifying the idea of limits, put these developments on a more solid conceptual footing. Today, calculus has widespread uses in science, engineering, and social science. Математи́ческий ана́лиз (классический математический анализ) — совокупность разделов математики, соответствующих историческому разделу под наименованием «анализ бесконечно малых», объединяет дифференциальное и интегральное исчисления. Rachunek różniczkowy i całkowy – podstawowy dział analizy matematycznej, badający pochodne i całki funkcji zmiennej rzeczywistej lub zespolonej. Rachunek różniczkowy jest jednym z podstawowych narzędzi matematycznych fizyki i techniki. Die Infinitesimalrechnung ist eine von Gottfried Wilhelm Leibniz und Isaac Newton unabhängig voneinander entwickelte Technik, um Differential- und Integralrechnung zu betreiben. Sie liefert eine Methode, eine Funktion auf beliebig kleinen (d. h. infinitesimalen) Abschnitten widerspruchsfrei zu beschreiben. Frühe Versuche, unendlich kleine Intervalle quantitativ zu fassen, waren an Widersprüchen und Teilungsparadoxa gescheitert. Il calcolo infinitesimale è la branca fondante dell'analisi matematica che studia il "comportamento locale" di una funzione tramite le nozioni di continuità e limite, usato in quasi tutti i campi della matematica e della fisica, e della scienza in generale. Le funzioni a cui si applica sono a variabile reale o complessa. Tramite la nozione di limite, il calcolo infinitesimale definisce e studia le nozioni di convergenza di una successione o di una serie, continuità, derivata e integrale. Infinitesimalkalkyl, från nylatinets infinitesimus, från infinit, med betydelsen oändlig, är den del av matematiken som behandlar gränsvärden, derivator och integraler. Namnet infinitesimalkalkyl syftar på de obegränsat (infinit) små tal som används. Termen inbegriper differentialkalkyl och integralkalkyl. Enkelt uttryckt kan man säga att en infinitesimalkalkyl inbegriper beräknandet av oändligt små tal samt oändligt stora tal. Man undersöker matematiska förhållandens förändringar när en variabel närmar sig en gräns. Kalkylen är en del av en analys som i där huvudsakligen funktioner undersöks. Funktionerna uttrycks med hjälp av differential- och integralkalkyler betraktade i infinitesimala sektioner. 미적분학(微積分學, calculus)은 수학의 한 분야로 극한, 함수, 미분, 적분, 무한급수를 다루는 학문이다. 미분은 도함수라는 정의역에서 미소한 차이에 대한 함수값의 차이 값의 비를 구한다. 그 값은 곡선의 기울기로 해석한다. 또 넓이, 부피, 길이 등은 곡선으로 제한된다. 여기서 "곡선"은 직선을 의미할 수도 있으므로 주의해야 한다. 또 극한을 구하는 과정을 유도하는 무한 과정 또는 궁극점(일반적으로 구하는 값)에 접근해 가는 것과 관련이 있다. 이 2가지 방법은 수학적 해석학의 토대가 되고 있다. 기하학이 모양에 중심을 둔 학문이고 대수학이 연산에 대한 수학이라면, 미적분학은 변화에 중점을 둔 수학이다. 미적분학은 크게 2개의 분야로 분류되는데, 미분과 적분이 바로 그것이다. 미분은 미소적인 변화를 다루는 분야이고, 적분은 미소적인 양의 집적을 다루는 분야이다.미분의 기하학적 의미를 보면, 특정 함수 그래프의 어떤 점에서 접선, 혹은 접평면을 구하는데 필요한 연산이다. 더 일반적으로, 미분은 원래는 어렵게 정의된 함수를 선형근사해서 다루기 쉬운 형태로 바꾸어 파악하려는 목적을 가지고 있다. 미분은 선형사상이 된다. 그래서 선형 대수학에서 미분가능한 함수들의 선형공간을 다룰 때 중요한 선형사상으로 여겨진다. (단, 다변수 함수의 미분을 선형사상으로 취급하는 방식은 20세기에 들어서부터 확립됐다.) 미분방정식은 이런 사고의 자연스러운 연장 선상에 있다. Le calcul infinitésimal (ou calcul différentiel et intégral) est une branche des mathématiques, développée à partir de l'algèbre et de la géométrie, qui implique deux idées majeures complémentaires : * Le calcul différentiel, qui établit une relation entre les variations de plusieurs fonctions, ainsi que la notion de dérivée. La vitesse, l'accélération, et les pentes des courbes des fonctions mathématiques en un point donné peuvent toutes être décrites sur une base symbolique commune, les taux de variation, l'optimisation et les taux liés. * Le calcul intégral, qui développe l'idée d'intégration, les techniques d'intégration, fait intervenir le concept d'aire sous-tendue par le graphe d'une fonction, inclut des notions connexes comme le volume, les suites et séries. حساب التفاضل والتكامل أو الحسبان (باللاتينية: Calculus) الذي يسمى في الأساس «حساب التفاضل والتكامل اللانهائي»، هو الدراسة الرياضية للتغير المستمر، بنفس الطريقة التي تكون فيها الهندسة هي دراسة الشكل والجبر هي دراسة تعميمات العمليات الحسابية. له فرعين رئيسيين: حساب التفاضل وحساب التكامل. يتعلق الأول بمعدلات التغيير الفورية، وميل المنحنيات، بينما يتعلق حساب التكامل بتراكم الكميات، والمساحات الموجودة أسفل المنحنيات أو بينها. يرتبط هذان الفرعان ببعضهما البعض من خلال المبرهنة الأساسية للتفاضل والتكامل، ويستفيدان من المفاهيم الأساسية للتقارب بين المتسلسلات اللانهائية إلى حد محدد جيدًا. O cálculo infinitesimal, também conhecido como cálculo diferencial e integral ou simplesmente cálculo, é um ramo importante da matemática, desenvolvido a partir da Álgebra e da Geometria, que se dedica ao estudo de taxas de variação de grandezas (como a inclinação de uma reta) e a acumulação de quantidades (como a área debaixo de uma curva ou o volume de um sólido). Onde há movimento ou crescimento em que forças variáveis agem produzindo aceleração, o cálculo é a matemática a ser empregada. Foi criado como uma ferramenta auxiliar em várias áreas das ciências exatas. Desenvolvido simultaneamente por Gottfried Wilhelm Leibniz (1646-1716) e por Isaac Newton (1643-1727), em trabalhos independentes. Ο Απειροστικός Λογισμός, ή απλά Λογισμός, είναι η μαθηματική μελέτη της συνεχούς μεταβολής των τιμών. Έχει δύο κύριους κλάδους τον διαφορικό λογισμό (σχετικά με τα ποσοστά των αλλαγών και τις κλίσεις των καμπυλών) και τον ολοκληρωτικό λογισμό (σχετικά με τη σώρευση των ποσοτήτων και τις περιοχές κάτω από τις καμπύλες), αυτοί οι δύο κλάδοι συνδέονται μεταξύ τους με το θεμελιώδες θεώρημα του λογισμού. Και οι δύο κλάδοι κάνουν χρήση των θεμελιωδών εννοιών της σύγκλισης άπειρων ακολουθιών και άπειρων σειρών σε ένα καλά καθορισμένο όριο. Ο λογισμός έχει ευρέως διαδεδομένες χρήσεις στον τομέα της επιστήμης, της οικονομίας, και της μηχανικής και μπορεί να λύσει πολλά προβλήματα που η άλγεβρα μόνη της δεν μπορεί. 微分積分学（びぶんせきぶんがく、英: calculus）または微積分学（びせきぶんがく）とは、解析学の基本的な部分を形成する数学の分野の一つである。微分積分学は、局所的な変化を捉える微分と局所的な量の大域的な集積を扱う積分の二本の柱からなり、分野としての範囲を確定するのは難しいが、大体多変数実数値関数の微分と積分に関わる事柄（逆関数定理やベクトル解析も）を含んでいる。微分は、ある関数のある点での接線、或いはを考える演算である。数学的に別の言い方をすると、基本的には複雑な関数を線型近似して捉えようとする考え方である。従って、微分は線型写像になる。但し、多変数関数の微分を線型写像として捉える考え方は 20世紀に入ってからのものである。微分方程式はこの考え方の自然な延長にある。対して積分は、幾何学的には、曲線、あるいは曲面と座標軸とに挟まれた領域の面積（体積）を求めることに相当している。ベルンハルト・リーマンは（一変数の）定積分の値を、長方形近似の極限として直接的に定義し、連続関数は積分を有することなどを証明した。彼の定義による積分をリーマン積分と呼んでいる。微分と積分はまったく別の概念でありながら密接な関連性を持ち、一変数の場合、互いに他の逆演算としての意味を持っている（微分積分学の基本定理）。微分は傾き、積分は面積を表す。 Séard atá sa chalcalas ná bealach matamaiticiúil chun cur síos a dhéanamh ar rátaí athraithe. Baintear úsáid as an gcalcalas ins an bhfisic, ins an meicnic ach go háirithe, i staidéar na heacnamaíochta, agus i neart brainsí eile den eolaíocht. Tugtar sainmhíniú ar fheidhm sa chalcalas agus leagtar amach bealach chun ráta athraithe na feidhme sin a ríomh. Glaotar an calcalas difreálach air seo. Ar an láimh eile, má tá ráta athraithe ar eolas, tá bealach ann chun an fheidhm a ríomh, agus is é seo an calcalas suimealach. Tá teoirim ann a deireann gur inbheartú é an calcalas suimeálach agus difreálach, agus is é seo bunteoirim an chalcalais.
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dbp:caption: Isaac Newton developed the use of calculus in his laws of motion and gravitation. A sequence of Riemann sums over a regular partition of an interval: the total area of the rectangles converges to the integral of the function. Gottfried Wilhelm Leibniz was the first to state clearly the rules of calculus. Integration can be thought of as measuring the area under a curve, defined by , between two points .
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dbp:title: Calculus Topics on Calculus
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dbo:abstract: Infinitesimalkalkyl, från nylatinets infinitesimus, från infinit, med betydelsen oändlig, är den del av matematiken som behandlar gränsvärden, derivator och integraler. Namnet infinitesimalkalkyl syftar på de obegränsat (infinit) små tal som används. Termen inbegriper differentialkalkyl och integralkalkyl. Enkelt uttryckt kan man säga att en infinitesimalkalkyl inbegriper beräknandet av oändligt små tal samt oändligt stora tal. Man undersöker matematiska förhållandens förändringar när en variabel närmar sig en gräns. Kalkylen är en del av en analys som i där huvudsakligen funktioner undersöks. Funktionerna uttrycks med hjälp av differential- och integralkalkyler betraktade i infinitesimala sektioner. El càlcul infinitesimal és una branca de les matemàtiques, desenvolupada a partir de l'àlgebra i la geometria, que involucra dos conceptes complementaris: el concepte d'integral (càlcul integral) i el concepte de derivada (càlcul diferencial). Les dues operacions són inverses i estan lligades pel teorema fonamental del càlcul. Els fundadors d'aquesta branca són Isaac Newton i Gottfried Leibniz i els seus precursors John Wallis i Isaac Barrow. Posteriorment, va ser Augustin Louis Cauchy qui va donar-li una forma més rigorosa en afegir-hi el concepte de límit. Aquesta branca de les matemàtiques ha esdevingut la base fonamental de la física des de la qual es vertebra. El càlcul té també aplicacions en química, enginyeria, economia i medicina. Infinitezimální počet neboli kalkul(us) je obor matematiky, blízký matematické analýze, jehož hlavními částmi jsou diferenciální a integrální počet s důležitými pojmy derivace a integrálu, které propojuje tzv. základní věta integrálního počtu. Označení historicky vychází z pojmu infinitezimální hodnoty. Математи́ческий ана́лиз (классический математический анализ) — совокупность разделов математики, соответствующих историческому разделу под наименованием «анализ бесконечно малых», объединяет дифференциальное и интегральное исчисления. На классическом математическом анализе основывается современный анализ, который рассматривается как одно из трёх основных направлений математики (наряду с алгеброй и геометрией). При этом термин «математический анализ» в классическом понимании используется, в основном, в учебных программах и материалах. В англо-американской традиции классическому математическому анализу соответствуют программы курсов с наименованием «исчисление» (англ. Calculus). O cálculo infinitesimal, também conhecido como cálculo diferencial e integral ou simplesmente cálculo, é um ramo importante da matemática, desenvolvido a partir da Álgebra e da Geometria, que se dedica ao estudo de taxas de variação de grandezas (como a inclinação de uma reta) e a acumulação de quantidades (como a área debaixo de uma curva ou o volume de um sólido). Onde há movimento ou crescimento em que forças variáveis agem produzindo aceleração, o cálculo é a matemática a ser empregada. Foi criado como uma ferramenta auxiliar em várias áreas das ciências exatas. Desenvolvido simultaneamente por Gottfried Wilhelm Leibniz (1646-1716) e por Isaac Newton (1643-1727), em trabalhos independentes. O cálculo tem inicialmente três "operações-base", ou seja, possui áreas iniciais como o cálculo de limites, o cálculo de derivadas de funções e a integral de diferenciais. Com o advento do Teorema Fundamental do Cálculo, estabeleceu-se uma conexão entre os dois ramos do cálculo: o Cálculo Diferencial e o Cálculo Integral. O cálculo diferencial surgiu do problema da tangente, enquanto o cálculo integral surgiu de um problema aparentemente não relacionado, o problema da área. O professor de Isaac Newton em Cambridge, Isaac Barrow, descobriu que esses dois problemas estão de fato estritamente relacionados, ao perceber que a derivação e a integração são processos inversos. Foram Leibniz e Newton que exploraram essa relação e a utilizaram para transformar o cálculo em um método matemático sistemático. Particularmente ambos viram que o Teorema Fundamental os capacitou a calcular áreas e integrais muito mais facilmente, sem que fosse necessário calculá-las como limites de soma (método descrito pelo matemático Riemann, pupilo de Gauss). A integral indefinida também pode ser chamada de antiderivada, uma vez que é um processo que inverte a derivada de funções. Já a integral definida, inicialmente definida como Soma de Riemann, estabelece limites de integração, ou seja, é um processo estabelecido entre dois intervalos bem definidos, daí o nome integral definida. O cálculo diferencial e o cálculo integral auxiliam em vários conceitos e definições na matemática, química, física clássica, física moderna e economia. O estudante de cálculo deve ter um conhecimento em certas áreas da matemática, como funções (modular, exponencial, logarítmica, par, ímpar, afim e segundo grau, por exemplo), trigonometria, polinômios, geometria plana, espacial e analítica, pois são a base do cálculo. El cálculo infinitesimal o simplemente cálculo constituye una rama muy importante de las matemáticas. En la misma manera que la geometría estudia el espacio y el álgebra estudia las estructuras abstractas, el cálculo es el estudio del cambio y la continuidad (más concretamente, de los cambios continuos, en oposición a los discretos). El cálculo infinitesimal se divide en dos áreas: cálculo diferencial y cálculo integral. El cálculo diferencial estudia cómo computar la función que describe el cambio de otra función de variables continuas (operación de orden superior llamada «derivada»), mientras que el cálculo integral estudia la operación inversa (antiderivadas e integrales) y las series infinitas. En su formulación contemporánea, ambos campos se fundamentan en el concepto de límite para poder calcular cambios infinitesimalmente pequeños; y se relacionan por medio del teorema fundamental del cálculo. Desde su aparición en el siglo XVII, el cálculo infinitesimal se ha vuelto imprescindible para la ciencia y la ingeniería (ver sección de Aplicaciones) y constituye gran parte de la educación universitaria moderna. Marcó un hito en la Revolución científica; al grado de que algunos historiadores fechan el inicio de la Ilustración con la publicación de las obras de Newton. Se usa para resolver muchos problemas para los cuales las matemáticas de la antigüedad fueron insuficientes; si bien parte de conocimientos clásicos en álgebra, trigonometría y geometría analítica. Encontrar la tangente a un punto en una curva, hacer mediciones exactas de longitudes, áreas y volúmenes curvos; determinar si una suma de infinitos sumandos converge o diverge, y encontrar situaciones de equilibrio y optimización en funciones de números reales son ejemplos de las puertas que el cálculo vino a abrir para las matemáticas. A su vez, el cálculo tiene generalizaciones y aplicaciones en otras áreas de la matemática; como ecuaciones diferenciales y sistemas dinámicos, teoría del caos, cálculo vectorial, geometría diferencial, topología, análisis matemático, probabilidad, estadística, etc. En la matemática contemporánea y en los programas de estudio para matemáticos, el cálculo es usualmente abordado como una introducción a la disciplina conocida como análisis matemático, que generaliza y formaliza el estudio de funciones y límites. Die Infinitesimalrechnung ist eine von Gottfried Wilhelm Leibniz und Isaac Newton unabhängig voneinander entwickelte Technik, um Differential- und Integralrechnung zu betreiben. Sie liefert eine Methode, eine Funktion auf beliebig kleinen (d. h. infinitesimalen) Abschnitten widerspruchsfrei zu beschreiben. Frühe Versuche, unendlich kleine Intervalle quantitativ zu fassen, waren an Widersprüchen und Teilungsparadoxa gescheitert. Für die heutige Analysis, die mit Grenzwerten und nicht mit Infinitesimalzahlen arbeitet, wird der Begriff üblicherweise nicht verwendet – allerdings existiert seit den 1960er-Jahren mit der sogenannten Nichtstandardanalysis eine widerspruchsfreie Infinitesimalrechnung. حساب التفاضل والتكامل أو الحسبان (باللاتينية: Calculus) الذي يسمى في الأساس «حساب التفاضل والتكامل اللانهائي»، هو الدراسة الرياضية للتغير المستمر، بنفس الطريقة التي تكون فيها الهندسة هي دراسة الشكل والجبر هي دراسة تعميمات العمليات الحسابية. له فرعين رئيسيين: حساب التفاضل وحساب التكامل. يتعلق الأول بمعدلات التغيير الفورية، وميل المنحنيات، بينما يتعلق حساب التكامل بتراكم الكميات، والمساحات الموجودة أسفل المنحنيات أو بينها. يرتبط هذان الفرعان ببعضهما البعض من خلال المبرهنة الأساسية للتفاضل والتكامل، ويستفيدان من المفاهيم الأساسية للتقارب بين المتسلسلات اللانهائية إلى حد محدد جيدًا. تم تطوير حساب التفاضل والتكامل اللانهائي بشكل مستقل في أواخر القرن السابع عشر من قبل إسحاق نيوتن وغوتفريد لايبنتس. اليوم، حساب التفاضل والتكامل له استخدامات واسعة في العلوم والهندسة والاقتصاد. في تعليم الرياضيات، يشير حساب التفاضل والتكامل إلى دورات التحليل الرياضي الأولي، والتي تُكرَّس أساسًا لدراسة الدوال والحدود. تأتي كلمة (حساب calculi) من اللاتينية، والتي تعني في الأصل «حصاة صغيرة»؛ نظرًا لاستخدام مثل هذه الوحدات الصغيرة جدًّا للتغيرات في الحساب، فقد تطور معنى الكلمة واليوم تعني عادةً طريقة حساب. لذلك يتم استخدامها لتسمية طرق محددة للحساب والنظريات ذات الصلة، مثل حساب القضايا، حساب ريتشي، حساب المتغيرات، حسابات اللامدا، وحساب العملية. Infinitezima kalkulo estas branĉo de matematiko, kiu entenas la diferencialan kalkulon kaj la integralan kalkulon kunigitajn per la fundamenta teoremo de infinitezima kalkulo. La matematike rigoran formon de infinitezima kalkulo oni kutime nomas analitiko. La infiniteziman kalkulon malkovris en la 17-a jarcento Newton kaj Leibniz, kiuj uzis infinitezimajn kvantojn por determini tangentojn de kurboj aŭ por faciligi kalkulon de longoj kaj areoj de la kurbaj figuroj. En la diferenciala kalkulo, oni kalkulas la derivaĵojn de funkcioj, dum en la integrala kalkulo oni kalkulas la integralojn de funkcioj. La fundamenta teoremo de infinitezima kalkulo diras ke la nedifinita integralo de funkcio ĉiam estas malderivaĵo de tiu funkcio, do ke la derivaĵo de la nedifinita integralo de funkcio f ĉiam egalas al f. Kalkulus (bahasa Latin: calculus, artinya "batu kecil", untuk menghitung) adalah cabang ilmu matematika yang mencakup limit, turunan, integral, dan deret takterhingga. Kalkulus adalah ilmu yang mempelajari perubahan, sebagaimana geometri yang mempelajari bentuk dan aljabar yang mempelajari operasi dan penerapannya untuk memecahkan persamaan. Kalkulus memiliki aplikasi yang luas dalam bidang-bidang sains, ekonomi, dan teknik; serta dapat memecahkan berbagai masalah yang tidak dapat dipecahkan dengan aljabar elementer. Kalkulus memiliki dua cabang utama, kalkulus diferensial dan kalkulus integral yang saling berhubungan melalui teorema dasar kalkulus. Contoh cabang kalkulus yang lain adalah kalkulus proposisional, kalkulus variasi, kalkulus lambda, dan kalkulus proses. Pelajaran kalkulus adalah pintu gerbang menuju pelajaran matematika lainnya yang lebih tinggi, yang khusus mempelajari fungsi dan limit, yang secara umum dinamakan analisis matematika. Диференціальне та інтегральне числення (англ. Calculus, від лат. calculus, дослівно «невеликий камінчик» — такий, що в рахівницях, який використовувався для підрахунку) — є розділом математики, що вивчає збіжності послідовностей і рядів, неперервні дійсні функції й диференціальне та інтегральне числення дійсних функцій однієї змінної. Традиційно в інших країнах курс «числення» є вступом до математичного аналізу та інших курсів, які використовують диференціальне й інтегральне числення. Диференціальне та інтегральне числення вивчає змінні, як геометрія вивчає форми, а алгебра — операції та їх застосування для розв'язання рівнянь. Його широко застосовують у науці, економіці й інженерії, до того ж використовують під час розв'язання багатьох задач, для яких однієї алгебри недостатньо. Історично склалося так, що диференціальне та інтегральне числення називали «численням нескінченно малих». Прикладами інших відомих числень є: числення висловлювань, варіаційне числення, лямбда-числення тощо. Calculus, originally called infinitesimal calculus or "the calculus of infinitesimals", is the mathematical study of continuous change, in the same way that geometry is the study of shape, and algebra is the study of generalizations of arithmetic operations. It has two major branches, differential calculus and integral calculus; the former concerns instantaneous rates of change, and the slopes of curves, while the latter concerns accumulation of quantities, and areas under or between curves. These two branches are related to each other by the fundamental theorem of calculus, and they make use of the fundamental notions of convergence of infinite sequences and infinite series to a well-defined limit. Infinitesimal calculus was developed independently in the late 17th century by Isaac Newton and Gottfried Wilhelm Leibniz. Later work, including codifying the idea of limits, put these developments on a more solid conceptual footing. Today, calculus has widespread uses in science, engineering, and social science. 微分積分学（びぶんせきぶんがく、英: calculus）または微積分学（びせきぶんがく）とは、解析学の基本的な部分を形成する数学の分野の一つである。微分積分学は、局所的な変化を捉える微分と局所的な量の大域的な集積を扱う積分の二本の柱からなり、分野としての範囲を確定するのは難しいが、大体多変数実数値関数の微分と積分に関わる事柄（逆関数定理やベクトル解析も）を含んでいる。微分は、ある関数のある点での接線、或いはを考える演算である。数学的に別の言い方をすると、基本的には複雑な関数を線型近似して捉えようとする考え方である。従って、微分は線型写像になる。但し、多変数関数の微分を線型写像として捉える考え方は 20世紀に入ってからのものである。微分方程式はこの考え方の自然な延長にある。対して積分は、幾何学的には、曲線、あるいは曲面と座標軸とに挟まれた領域の面積（体積）を求めることに相当している。ベルンハルト・リーマンは（一変数の）定積分の値を、長方形近似の極限として直接的に定義し、連続関数は積分を有することなどを証明した。彼の定義による積分をリーマン積分と呼んでいる。微分と積分はまったく別の概念でありながら密接な関連性を持ち、一変数の場合、互いに他の逆演算としての意味を持っている（微分積分学の基本定理）。微分は傾き、積分は面積を表す。微積分學也称微分积分学（拉丁語：Calculus），主要包括微分學和積分學两个部分，是研究極限、微分、積分和無窮級數等的一個數學分支。更本質的講，微積分學是一門研究连续變化的學問。微積分學在科學、商學和工程學領域有廣泛的應用，並成為了現代大學教育的重要组成部分，用來解决那些僅依靠代數學和幾何學不能有效解決的問題。微積分學在代數學和幾何學的基礎上建立起来，其中微分是指函數的局部變化率的一種線性描述，包括求導數和其運算，是一套關於變化率的理論。它使得函數、速度、加速度和斜率等均可用一套通用的符號進行演繹；積分是微積分學與數學分析裡的一個核心概念，包括求積分的運算，為定義和計算長度、面積、體積等提供一套通用的方法。微積分基本定理指出，微分和不定積分互為逆運算，這也是兩種理論被統一成微積分學的原因。歷史上，微積分曾經指無窮小的計算。现在，在更深的數學領域中，高等微積分学通常被稱為分析學，並被定義為研究函數的科學，是高等數學的主要分支之一。相应的，微積分學又稱為初等數學分析。 Le calcul infinitésimal (ou calcul différentiel et intégral) est une branche des mathématiques, développée à partir de l'algèbre et de la géométrie, qui implique deux idées majeures complémentaires : * Le calcul différentiel, qui établit une relation entre les variations de plusieurs fonctions, ainsi que la notion de dérivée. La vitesse, l'accélération, et les pentes des courbes des fonctions mathématiques en un point donné peuvent toutes être décrites sur une base symbolique commune, les taux de variation, l'optimisation et les taux liés. * Le calcul intégral, qui développe l'idée d'intégration, les techniques d'intégration, fait intervenir le concept d'aire sous-tendue par le graphe d'une fonction, inclut des notions connexes comme le volume, les suites et séries. Ces deux concepts définissent des opérations inverses au sens précis défini par les théorèmes fondamentaux du calcul infinitésimal. Ceci veut dire qu'ils ont une priorité équivalente. Cependant l'approche pédagogique habituelle commence par le calcul différentiel. Rachunek różniczkowy i całkowy – podstawowy dział analizy matematycznej, badający pochodne i całki funkcji zmiennej rzeczywistej lub zespolonej. Rachunek różniczkowy jest jednym z podstawowych narzędzi matematycznych fizyki i techniki. Il calcolo infinitesimale è la branca fondante dell'analisi matematica che studia il "comportamento locale" di una funzione tramite le nozioni di continuità e limite, usato in quasi tutti i campi della matematica e della fisica, e della scienza in generale. Le funzioni a cui si applica sono a variabile reale o complessa. Tramite la nozione di limite, il calcolo infinitesimale definisce e studia le nozioni di convergenza di una successione o di una serie, continuità, derivata e integrale. Kalkulu infinitesimala analisi matematikoaren adarra da, funtzio jarraituen aldakuntza arrazoiak edo tasak aztertzen dituena. Bi alor nagusi ditu, kalkulu diferentziala eta kalkulu integrala, kalkuluaren oinarrizko teoremak lotzen dituena. Isaac Newton eta Gottfried Wilhelm Leibniz hartzen dira kalkulu infinitesimalaren sortzailetzat. Ο Απειροστικός Λογισμός, ή απλά Λογισμός, είναι η μαθηματική μελέτη της συνεχούς μεταβολής των τιμών. Έχει δύο κύριους κλάδους τον διαφορικό λογισμό (σχετικά με τα ποσοστά των αλλαγών και τις κλίσεις των καμπυλών) και τον ολοκληρωτικό λογισμό (σχετικά με τη σώρευση των ποσοτήτων και τις περιοχές κάτω από τις καμπύλες), αυτοί οι δύο κλάδοι συνδέονται μεταξύ τους με το θεμελιώδες θεώρημα του λογισμού. Και οι δύο κλάδοι κάνουν χρήση των θεμελιωδών εννοιών της σύγκλισης άπειρων ακολουθιών και άπειρων σειρών σε ένα καλά καθορισμένο όριο. Ο λογισμός έχει ευρέως διαδεδομένες χρήσεις στον τομέα της επιστήμης, της οικονομίας, και της μηχανικής και μπορεί να λύσει πολλά προβλήματα που η άλγεβρα μόνη της δεν μπορεί. Ο λογισμός είναι ένα σημαντικό μέρος της σύγχρονης εκπαίδευσης μαθηματικών. Ένα μάθημα λογισμού αποτελεί πύλη για άλλα, πιο προχωρημένα θέματα στα μαθηματικά που είναι αφιερωμένα στη μελέτη των συναρτήσεων και των ορίων, και γενικά ονομάζονται μαθηματική ανάλυση. Μερικά παραδείγματα άλλων γνωστών λογισμών είναι ο διανυσματικός λογισμός (vector calculus), ο λογισμός μεταβολών (calculus of variations) και ο Λογισμός λάμδα. Séard atá sa chalcalas ná bealach matamaiticiúil chun cur síos a dhéanamh ar rátaí athraithe. Baintear úsáid as an gcalcalas ins an bhfisic, ins an meicnic ach go háirithe, i staidéar na heacnamaíochta, agus i neart brainsí eile den eolaíocht. Tugtar sainmhíniú ar fheidhm sa chalcalas agus leagtar amach bealach chun ráta athraithe na feidhme sin a ríomh. Glaotar an calcalas difreálach air seo. Ar an láimh eile, má tá ráta athraithe ar eolas, tá bealach ann chun an fheidhm a ríomh, agus is é seo an calcalas suimealach. Tá teoirim ann a deireann gur inbheartú é an calcalas suimeálach agus difreálach, agus is é seo bunteoirim an chalcalais. 미적분학(微積分學, calculus)은 수학의 한 분야로 극한, 함수, 미분, 적분, 무한급수를 다루는 학문이다. 미분은 도함수라는 정의역에서 미소한 차이에 대한 함수값의 차이 값의 비를 구한다. 그 값은 곡선의 기울기로 해석한다. 또 넓이, 부피, 길이 등은 곡선으로 제한된다. 여기서 "곡선"은 직선을 의미할 수도 있으므로 주의해야 한다. 또 극한을 구하는 과정을 유도하는 무한 과정 또는 궁극점(일반적으로 구하는 값)에 접근해 가는 것과 관련이 있다. 이 2가지 방법은 수학적 해석학의 토대가 되고 있다. 기하학이 모양에 중심을 둔 학문이고 대수학이 연산에 대한 수학이라면, 미적분학은 변화에 중점을 둔 수학이다. 미적분학은 크게 2개의 분야로 분류되는데, 미분과 적분이 바로 그것이다. 미분은 미소적인 변화를 다루는 분야이고, 적분은 미소적인 양의 집적을 다루는 분야이다.미분의 기하학적 의미를 보면, 특정 함수 그래프의 어떤 점에서 접선, 혹은 접평면을 구하는데 필요한 연산이다. 더 일반적으로, 미분은 원래는 어렵게 정의된 함수를 선형근사해서 다루기 쉬운 형태로 바꾸어 파악하려는 목적을 가지고 있다. 미분은 선형사상이 된다. 그래서 선형 대수학에서 미분가능한 함수들의 선형공간을 다룰 때 중요한 선형사상으로 여겨진다. (단, 다변수 함수의 미분을 선형사상으로 취급하는 방식은 20세기에 들어서부터 확립됐다.) 미분방정식은 이런 사고의 자연스러운 연장 선상에 있다. 적분은 기하학적으로 보면, 곡선 또는 곡면과 좌표축으로 둘러싸인 영역의 면적을 구하는 것에 해당된다.(단, 이때는 절댓값 기호를 씌워서 곡선 또는 곡면을 x축위로 꺾어올렸을때의 상태이다.)(실제 적분의 기하학적인 의미는 y좌표, 즉 길이들의 합이다.) 그러나 적분의 의미는 오랫동안 확실하게 파악되지 못하고 있었다. 적분의 확실한 정의를 내린 사람은 베른하르트 리만이 최초이다. 리만이 생각한 적분을 정식화한 것을 리만 적분이라고 한다. 적분 또한 선형사상이다. 미분과 적분은 완전히 별개의 개념이지만, 밀접한 연관성을 갖는다. 변수가 하나인 경우, 하나가 나머지의 역연산이 된다. 이를 미적분학의 기본정리라고 부른다.
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