Unilibrary. Oliy ta'lim muassasalarining yagona elektron kutubxona axborot tizimi.

A spiral workbook for discrete mathematics

This is a textbook that covers the standard topics in a sophomore-level course in discrete mathematics: logic, sets, proof techniques, basic number theory, functions, relations, and elementary combinatorics, with an emphasis on motivation. It explains and clarifies the unwritten conventions in mathematics, and guides the students through a detailed discussion on how a proof is revised from its draft to a final polished form. Hands-on exercises help students understand a concept soon after learning it. The text adopts a spiral approach: many topics are revisited multiple times, sometimes from a different perspective or at a higher level of complexity. The goal is to slowly develop students’ problem-solving and writing skills.

Discrete mathematics for computer scientists

The aim of this book is to present some the basic mathematics that is needed by computer scientists. The reader is not expected to be a mathematician and we hope will find what follows useful. Just a word of warning. Unless you are one of the irritating minority mathematics is hard. You cannot just read a mathematics book like a novel. The combination of the compression made by the symbols used and the precision of the argument makes this impossible. It takes time and effort to decipher the mathematics and understand the meaning. It is a little like programming, it takes time to understand a lot of code and you never understand how to write code by just reading a manual - you have to do it! Mathematics is exactly the same, you need to do it.

Essential discrete mathematics for computer science

An engineer is said to be a man who knows a great deal about a very little, and who goes around knowing more and more, about less and less, until finally, he practically knows everything about nothing; whereas, a Salesman, on the other hand, is a man who knows a very little about a great deal, and keeps on knowing less and less about more and more until finally he knows practically nothing, about everything.

Кўз касалликлари.

Замонавий тиббиёт кундан кунга ривожланиб бормоқда.Янги технологияларнинг пайдо бўлиши офтальмология фани ва амалиётини янги чўққиларга олиб чиқмоқда.

Плавание

В учебнике освещены основные разделы предмета "Плавание", обобщен опыт ведущих специалистов по развитию теоретических основ методики и практики учебной и спортивной работы по плаванию.

TIBBIYOT KASBIGA KIRISH

Bugungi kunda respublikamizdagi tibbiyot oliy o'quv yurtlarining dolzarb masalalaridan biri tibbiyot sohasida har tomonlama bilimga ega bo'lgan malakali umumiy amaliyot shifokorlarini tayyorlashdir. Tibbiyot institutlari talabalari birinchi kursdan boshlab, klinika bilan tanishib, terapevtik va jarrohlik profilidagi bemorlarga, kattalar va bolalarni parvarish qilish ko'nikmalarini egallashlari kerak.

Кондиционирование воздуха, отопление и вентиляция

В книге приведены основные сведения об устройстве, расчете и эксплуатации систем отопления, вентиляции и кондиционирования воздуха. Даны примеры расчетов, необходимых для приобретения навыков проектирования таких систем. Приведены краткие сведения по защите атмосферы от загрязнений.

Discrete mathematics for computer science: Or (A bit of) the math that computer scientists need to know

This book is designed for an undergraduate student who has taken a computer science class or three—most likely, you are a sophomore or junior prospective or current computer science major taking your first non-programming-based CS class. If you are a student in this position, you may be wondering why you're taking this class (or why you have to take this class!). Computer science students taking a class like this one sometimes don't see why this material has anything to do with computer science— particularly if you enjoy CS because you enjoy programming.

Discrete mathematics for computer science some notes Jean

The curriculum of most undergraduate programs in computer science includes a course untitled Discrete Mathematics. These days, given that many students who graduate with a degree in computer science end up with jobs where mathematical skills seem basically of no use,1 one may ask why these students should take such a course. And if they do, what are the most basic notions that they should learn. Mathematicians write proof; most of us write proofs. This leads to the question: Which principles of reasoning do we use when we write proofs. The goal of this Chapter is to try answering this question. We do so by formalizing the basic rules of reasoning that we use, most of the time unconsciously, in a certain kind of formalism known as a natural deduction system.

Discrete mathematics for computer science

As the discipline of computer science has matured, it has become clear that a study of discrete mathematical topics is an essential part of the computer science major. The course in discrete structures has two primary aims. The first is to introduce students to the rich mathematical structures that naturally describe much of the content of the computer science discipline, including many structures that are frequently used in modeling and implementing solutions to problems. The second is to help students develop the skills of mathematical reasoning to learn new concepts and material in computer science. This learning takes place not only while they are students but also after graduation and throughout their professional life.

An active introduction to discrete mathematics and algorithms

The latest version of this book is an attempt at making this textbook more applicable in a wider range of courses. Although it was originally designed for use in a follow-up course to a data structures course for computer science majors, the current version can also be used for a discrete mathematics course with few to no prerequisites, and can be more or less focused on proof writing according the the needs of a course. The book was reorganized and has had content added to make it suitable for a discrete mathematics course with no prerequisites for secondary mathematics education students in the state of Michigan while con.tin.uing to serve the computer science students. I will be testing it in Spring 2025 for the first time with a mixed group of secondary mathematics education, computer science, and potentially general education students.

Advanced mathematics for engineers

Since 2008 this mathematics lecture is offered for the master courses computer science, mechatronics and electrical engineering. After a repetition of basic linear algebra, computer algebra and calculus, we will treat numerical calculus, statistics and function approximation, which are the most important mathematics basic topics for engineers. We also provide an introduction to Computer Algebra. Mathematica, Matlab and Octave are powerful tools for the Exercises. Event though we favour the open source tool Octave, the student is free to choose either one of the three.

Mathematics for engineers 4. Numerics (textbook)

The current text Mathematics fo r Engineers is a collection of four volumes covering the first three up to the fifth terms in undergraduate education. The text is mainly written for engineers but might be useful for students of applied mathematics and mathematical physics, too. Students and lecturers will find more material in the volumes than a traditional lecture will be able to cover. The organization of each of the volumes is done in a systematic way so that students will find an approach to mathematics. Lecturers will select their own material for their needs and purposes to conduct their lecture to students. For students the volumes are helpful for their studies at home and for their preparation for exams. In addition the books may be also useful for private study and continuing education in mathematics. The large number of examples, applications, and comments should help the students to strengthen their knowledge.

Организация и производство сварочно-монтажных работ

Материал учебника построен с учетом того, что учащиеся техникумов к моменту начала знакомства с ним уже изучили, в соответствии с учебным планом, специальные дисциплины, а профилирующие предметы изучают параллельно с настоящей дисциплиной.

Теория риска и моделирование рисковых ситуациях

Слово «риск» имеет испано - португальские корни и означает «риф», «подводная скала», что ассоциирует с понятием «лавировать» между скалами, а значит, сопряжено с чувством опасности.

Железобетонные конструкции. Общий курс

В методическом отношении учебник построен на основе многолетнего опыта преподавания данной дисциплины в Московском инженерно-строительном институте им.В.В.Куйбышева. В учебном процессе курс железобетонных конструкций компонуется с изучением каменных конструкций и в целом реализуется в виде циклов проблемных лекций, практических занятий с применением вычислительной техники и графопостроителей, лабораторных работ по испытанию образцов простых балок и колонн, а также двух самостоятельно выполняемых курсовых проектов.