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1Choosing Crime : The Criminal Calculus Of Property Offenders

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2Calculus AB Lesson 38: Antiderivatives And Inverse Trigonometric Functions

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3Watched Cup Never Cools: Lab Activity For Calculus And Precalculus

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4Study Guide With Selected Solutions : Brief Calculus And Its Applications

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[vii], 240 pages : 26 cm

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5Supplemental Worksheets For Applied Calculus

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[vii], 240 pages : 26 cm

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6Salas: Teachers Manual To Accompany Calculus: One & Several Variables 6ed (Manual)

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[vii], 240 pages : 26 cm

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7Applications Of Kirby Calculus

Speaker : Bob Gomph

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8Applied Finite Mathematics And Calculus

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Speaker : Bob Gomph

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9Transform Calculus With An Introduction To Complex Variables

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Speaker : Bob Gomph

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10Derivatives In Noncommutative Calculus And Deformation Property Of Quantum Algebras

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The aim of the paper is twofold. First, we introduce analogs of (partial) derivatives on certain Noncommutative algebras, including some enveloping algebras and their "braided counterparts", namely, the so-called modified Reflection Equation algebras. By using these derivatives we construct an analog of the de Rham complex on these algebras. Second, we discuss deformation property of some quantum algebras and show that contrary to a commonly held view, in the so-called q-Witt algebra there is no analog of the PBW theorem. In this connection, we discuss different forms of the Jacobi condition related to quadratic-linear algebras.

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11MIT 18.02 Multivariable Calculus, Fall 2007

These are MIT based math lectures of Multivariable calculus 

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12Fixed-point Elimination In The Intuitionistic Propositional Calculus

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It is a consequence of existing literature that least and greatest fixed-points of monotone polynomials on Heyting algebras-that is, the algebraic models of the Intuitionistic Propositional Calculus-always exist, even when these algebras are not complete as lattices. The reason is that these extremal fixed-points are definable by formulas of the IPC. Consequently, the $\mu$-calculus based on intuitionistic logic is trivial, every $\mu$-formula being equivalent to a fixed-point free formula. We give in this paper an axiomatization of least and greatest fixed-points of formulas, and an algorithm to compute a fixed-point free formula equivalent to a given $\mu$-formula. The axiomatization of the greatest fixed-point is simple. The axiomatization of the least fixed-point is more complex, in particular every monotone formula converges to its least fixed-point by Kleene's iteration in a finite number of steps, but there is no uniform upper bound on the number of iterations. We extract, out of the algorithm, upper bounds for such n, depending on the size of the formula. For some formulas, we show that these upper bounds are polynomial and optimal.

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13Clifford Algebra To Geometric Calculus (Fundamental Theories Of Physics)

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1987, 1984 D. Reidel Publishing

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14ERIC EJ1043044: What Do Croatian Pre-Service Teachers Remember From Their Calculus Course?

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This paper reports a study on retention of core concepts in differential and integral calculus by examining the knowledge of two pre-service mathematics students. The study is conducted using a mixed method approach and the obtained data were analyzed using theory of three worlds of mathematics. The results showed that having good understanding of the concepts in the conceptual-embodied world can reflect on the long-term retention of mathematical knowledge in the proceptual-symbolic and formal-axiomatic world as well.

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15ERIC ED344729: The Hawaii Teleschool: An Evaluation Of Distance Learning For Advanced Placement Calculus Instruction In "Paradise."

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This paper describes the Hawaii Interactive Television System (HITS) program and provides an evaluation of the first year of broadcasts for the advanced placement (AP) calculus course. HITS allows two-way video-audio interaction among origination sites, but the configuration used by the Department of Education for its Teleschool program is the one-way video pattern with audio interaction through a telephone bridge. The purpose of the Teleschool is to deliver televised courses to schools that have low student enrollments in the targeted courses or are unable to secure a qualified teacher for the course. Eleven schools in both rural and urban locations participated in the first year AP calculus broadcasts. Most sites received class broadcasts live, but some schools showed videotapes of the class to enrolled students. Site coordinators and students were able to contact the Teleschool teacher through a toll-free number at his home during nonbroadcast hours. Results of a questionnaire survey of school principals, site coordinators, and students at each of the AP calculus Teleschool sites include: (1) students and site coordinators were particularly positive about the TV teacher's instructional ability; (2) school principals reported problems with transmission and with fitting the HITS class into the schedule; (3) students and site coordinators most frequently criticized the lack of teacher-student interaction; and (4) over 90 percent of the students said they preferred a traditional classroom. (KS)

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16ERIC ED390685: Our Experiences With Using Visualization Tools In Teaching Calculus.

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This paper describes two uses of the software package TEMATH (Tools for Exploring Mathematics) with calculus students: (1) as a demonstration tool in the classroom to visually explore with students the many mathematical models introduced in a first year calculus course; and (2) as a part of a lab where students use a set of laboratory explorations to experiment on their own and write down their findings, interpretations, and conclusions. Guidelines for presenting a successful classroom computer demonstration are given, as well as examples of assigned explorations and activities. These activities include sequences of secant lines, parametric equations, using real data, modeling the men's summer olympics gold medal long jump distances, numerical integration, the derivative as a function, and Taylor polynomial approximations to the circle. (MKR)

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17The Projection Calculus

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We develop some tools for manipulating and constructing projections in C*-algebras. These are then applied to give short proofs of some standard projection homotopy results, as well as strengthen some fundamental classical results for C*-algebras of real rank zero, specifically on liftings, excising pure states and Kadison's transitivity theorem. Lastly, we investigate some order properties of the set of projections in C*-algebras of real rank zero, building on our previous work.

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18Hyperoctahedral Chen Calculus For Effective Hamiltonians

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The algebraic structure of iterated integrals has been encoded by Chen. Formally, it identifies with the shuffle and Lie calculus of Lyndon, Ree and Sch\"utzenberger. It is mostly incorporated in the modern theory of free Lie algebras. Here, we tackle the problem of unraveling the algebraic structure of computations of effective Hamiltonians. This is an important subject in view of applications to chemistry, solid state physics, quantum field theory or engineering. We show, among others, that the correct framework for these computations is provided by the hyperoctahedral group algebras. We define several structures on these algebras and give various applications. For example, we show that the adiabatic evolution operator (in the time-dependent interaction representation of an effective Hamiltonian) can be written naturally as a Picard-type series and has a natural exponential expansion.

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19Calculus An Applied Approach Student Solutions Guide

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The algebraic structure of iterated integrals has been encoded by Chen. Formally, it identifies with the shuffle and Lie calculus of Lyndon, Ree and Sch\"utzenberger. It is mostly incorporated in the modern theory of free Lie algebras. Here, we tackle the problem of unraveling the algebraic structure of computations of effective Hamiltonians. This is an important subject in view of applications to chemistry, solid state physics, quantum field theory or engineering. We show, among others, that the correct framework for these computations is provided by the hyperoctahedral group algebras. We define several structures on these algebras and give various applications. For example, we show that the adiabatic evolution operator (in the time-dependent interaction representation of an effective Hamiltonian) can be written naturally as a Picard-type series and has a natural exponential expansion.

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20Calculus Revisited Part 3 - Constructing Bases

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Herb Gross gives a short review of bases and dimension. He then does an example to illustrate how to determine if the space spanned by 4 vectors belonging to a given 4-dimensional vector space V is equal to or a lower-dimensional subspace of V by using the row-reduced matrix technique.

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21DTIC ADA1046507: Programming With A Relational Calculus.

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This report describes the concept of programming in a relational calculus. This is a style of programming in which entire relations are manipulated rather than individual data, and in which the program itself is represented as a relation. Thus relational programming is more general than functional programming in three respects. First, it is more general because relations subsume functions. Second, it is more general because the same objects, viz. relations are used to represent both the program and the data. Finally, since complex data structures are easily represented as relations, relational programming can manipulate with facility a much wider class of structures that other very-high-level languages. (Author)

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22Calculus By Discovery

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This report describes the concept of programming in a relational calculus. This is a style of programming in which entire relations are manipulated rather than individual data, and in which the program itself is represented as a relation. Thus relational programming is more general than functional programming in three respects. First, it is more general because relations subsume functions. Second, it is more general because the same objects, viz. relations are used to represent both the program and the data. Finally, since complex data structures are easily represented as relations, relational programming can manipulate with facility a much wider class of structures that other very-high-level languages. (Author)

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23#uregina120 - #89 - Calculus (part I) - The Fundamental Theorem Of Calculus.mp4

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#uregina120 - #89 - Calculus (part I) - the fundamental theorem of calculus.mp4

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24Calculus Of Variations And Control Theory : Proceedings Of A Symposium Conducted By The Mathematics Research Center, University Of Wisconsin-Madison, September 22-24, 1975

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  • Title: ➤  Calculus Of Variations And Control Theory : Proceedings Of A Symposium Conducted By The Mathematics Research Center, University Of Wisconsin-Madison, September 22-24, 1975
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25A Unified Approach To The Calculus Of Variations On Time Scales

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In this work we propose a new and more general approach to the calculus of variations on time scales that allows to obtain, as particular cases, both delta and nabla results. More precisely, we pose the problem of minimizing or maximizing the composition of delta and nabla integrals with Lagrangians that involve directional derivatives. Unified Euler-Lagrange necessary optimality conditions, as well as sufficient conditions under appropriate convexity assumptions, are proved. We illustrate presented results with simple examples.

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26Stochastic Calculus For A Time-changed Semimartingale And The Associated Stochastic Differential Equations

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It is shown that under a certain condition on a semimartingale and a time-change, any stochastic integral driven by the time-changed semimartingale is a time-changed stochastic integral driven by the original semimartingale. As a direct consequence, a specialized form of the Ito formula is derived. When a standard Brownian motion is the original semimartingale, classical Ito stochastic differential equations driven by the Brownian motion with drift extend to a larger class of stochastic differential equations involving a time-change with continuous paths. A form of the general solution of linear equations in this new class is established, followed by consideration of some examples analogous to the classical equations. Through these examples, each coefficient of the stochastic differential equations in the new class is given meaning. The new feature is the coexistence of a usual drift term along with a term related to the time-change.

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27Stochastic Calculus For Assets With Non-Gaussian Price Fluctuations

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From the path integral formalism for price fluctuations with non-Gaussian distributions I derive the appropriate stochastic calculus replacing Ito's calculus for stochastic fluctuations.

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28Semantics Of A Typed Algebraic Lambda-Calculus

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Algebraic lambda-calculi have been studied in various ways, but their semantics remain mostly untouched. In this paper we propose a semantic analysis of a general simply-typed lambda-calculus endowed with a structure of vector space. We sketch the relation with two established vectorial lambda-calculi. Then we study the problems arising from the addition of a fixed point combinator and how to modify the equational theory to solve them. We sketch an algebraic vectorial PCF and its possible denotational interpretations.

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29Lambda Calculus Synopsis

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This text gives a rough, but linear summary covering some key definitions, notations, and propositions from Lambda Calculus: Its Syntax and Semantics, the classical monograph by Barendregt. First, we define a theory of untyped extensional lambda calculus. Then, some syntactic sugar, a system of combinatory logic, and the fixed point theorem are described. The final section introduces a topology on the set of lambda terms which is meant to explain an illusory contradiction. Namely, functions defined on the set of lambda terms are in the set of lambda terms itself, the latter being a countable set. However, the functions on the set of lambda terms appear to be continuous with respect to a topology of trees.

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30Some Singular Minimizers In Low Dimensions In The Calculus Of Variations

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We construct a singular minimizing map ${\bf u}$ from $\mathbb{R}^3$ to $\mathbb{R}^2$ of a smooth uniformly convex functional of the form $\int_{B_1} F(D{\bf u})\,dx$.

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31Path Integral In The Simplest Regge Calculus Model

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The simplest (3+1)D Regge calculus model (with three-dimensional discrete space and continuous time) is considered which describes evolution of the simplest closed two-tetrahedron piecewise flat manifold in the continuous time. The measure in the path integral which describes canonical quantisation of the model in terms of area bivectors and connections as independent variables is found. It is shown that selfdual-antiselfdual splitting of the variables simplifies the integral although does not admit complete separation of (anti-)selfdual sector.

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32127 - What Is Calculus?

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SPONSORED BY: AUDIBLE To get a 30-day trial, a free book, and access to the entire Audible Plus catalog, go to audible.com/ndq or text \"NDQ\" to 500500. RAYCON Go to https://buyraycon.com/NDQ for up to 15% off your order. Brought to you by Raycon. STUFF IN THIS EPISODE: Grant Sanderson - 3Blue1Brown The Epstein Drive CONNECT WITH NO DUMB QUESTIONS: Support No Dumb Questions on Patreon if that sounds good to you Discuss this episode here NDQ Subreddit Our podcast YouTube channel Our website is nodumbquestions.fm No Dumb Questions Twitter Matt's Twitter Destin's Twitter SUBSCRIBE LINKS: Subscribe on iTunes Subscribe on Android OUR YOUTUBE CHANNELS ARE ALSO FUN: Matt's YouTube Channel (The Ten Minute Bible Hour) Destin's YouTube Channel (Smarter Every Day)

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33Calculus

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34Calculus Of Variations And Partial Differential Equations Of The First Order

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35Calculus Of One Variable

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36Calculus

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Downloaded from cnx.org. The creator merged the OpenStax Calculus volumn 1 to 3 and removed the duplicated chapters. Then add the cover and preface.

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37[Mr. Zhang Xu's Latest Work In 2022] National Taiwan Comprehensive University 108 Transfer Exam Calculus C Volume #3｜#Mathematics Teacher Zhang Xu｜Banmei Ig: G Lobster1003｜#changhsumath666｜#g Lobster1003

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Downloaded from cnx.org. The creator merged the OpenStax Calculus volumn 1 to 3 and removed the duplicated chapters. Then add the cover and preface.

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38Calculus : An Applied Approach

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Downloaded from cnx.org. The creator merged the OpenStax Calculus volumn 1 to 3 and removed the duplicated chapters. Then add the cover and preface.

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39Calculus Concepts : An Informal Approach To The Mathematics Of Change

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"Preliminary edition. Single-variable chapters"

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40Calculus Concepts : An Applied Approach To The Mathematics Of Change

"Preliminary edition. Single-variable chapters"

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41Calculus: An Introductory Approach

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"Preliminary edition. Single-variable chapters"

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42Calculus And Its Applications

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43Calculus: Late Transcendental Functions

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44Calculus : Single Variable

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45Calculus With Analytic Geometry

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x, 704 p. 24 cm

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46Calculus With Applications

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47【Mr. Zhang Xu's Latest Work In 2022】Taiwan University 108 Transfer Exam Calculus A2 Paper A#5｜#Mathematics Teacher Zhang Xu｜Banmei Ig: Angelakuo0504｜#changhsumath666｜#angelakuo0504

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49The Calculus Of Chemistry, With An Introduction To Computer Programming

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50Mathematical Connections : A Modeling Approach To Business Calculus And Finite Mathematics

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