The document discusses relational databases and functional dependencies. It begins by defining a relational database as a set of tables containing data organized in columns. Each table represents a relation between attributes. The document then provides examples of relations and attributes. It introduces the concept of functional dependencies, where a dependency a->b means that the value of b is determined by a. It provides examples and rules for determining if a functional dependency holds. The document also discusses closure of functional dependencies and canonical forms.
Functional dependencies (FDs) describe relationships between attributes in a database relation. FDs constrain the values that can appear across attributes for each tuple. They are used to define database normalization forms.
Some examples of FDs are: student ID determines student name and birthdate; sport name determines sport type; student ID and sport name determine hours practiced per week.
FDs can be trivial, non-trivial, multi-valued, or transitive. Armstrong's axioms provide rules for inferring new FDs. The closure of a set of attributes includes all attributes functionally determined by that set according to the FDs. Closures are used to identify keys, prime attributes, and equivalence of FDs.
Functional dependency defines a relationship between attributes in a table where a set of attributes determine another attribute. There are different types of functional dependencies including trivial, non-trivial, multivalued, and transitive. An example given is a student table with attributes Stu_Id, Stu_Name, Stu_Age which has the functional dependency of Stu_Id->Stu_Name since the student ID uniquely identifies the student name.
Introduction to Relational algebra in DBMS - The relational algebra is explained with all the operations. Some of the examples from the textbook is also solved and explained.
The document defines functional dependencies and describes how they constrain relationships between attributes in a database relation. A functional dependency X → Y means the Y attribute is functionally determined by the X attribute(s). The closure of a set of functional dependencies includes all dependencies that can be logically derived. Normalization aims to eliminate anomalies by decomposing relations based on their functional dependencies until a desired normal form is reached.
Functional dependencies in Database Management SystemKevin Jadiya
Slides attached here describes mainly Functional dependencies in database management system, how to find closure set of functional dependencies and in last how decomposition is done in any database tables
The document discusses functional dependency and normalization. It defines functional dependency and outlines Armstrong's axioms for functional dependencies. It also defines normalization objectives and normal forms including 1NF, 2NF and 3NF. The document provides examples of functional dependencies and canonical covers. It discusses anomalies that can occur in 1NF relations including insertion, deletion and update anomalies. Finally, it defines partial and transitive dependencies.
Normalisation is a process that structures data in a relational database to minimize duplication and redundancy while preserving information. It aims to ensure data is structured efficiently and consistently through multiple forms. The stages of normalization include first normal form (1NF), second normal form (2NF), third normal form (3NF), Boyce-Codd normal form (BCNF), fourth normal form (4NF) and fifth normal form (5NF). Higher normal forms eliminate more types of dependencies to optimize the database structure.
This document discusses database normalization forms and dependencies. It covers:
- The two levels of discussing relation schema quality (logical and implementation)
- Informal measures of quality like semantics, redundancy, NULL values, and spurious tuples
- Functional dependencies, inference rules, closure, and finding a minimal cover
- First, second, third, and BCNF normal forms and their definitions/conditions
- Non-prime and prime attributes
- Other dependencies like multivalued, join, and their relationships to higher normal forms.
Functional dependencies (FDs) describe relationships between attributes in a database relation. FDs constrain the values that can appear across attributes for each tuple. They are used to define database normalization forms.
Some examples of FDs are: student ID determines student name and birthdate; sport name determines sport type; student ID and sport name determine hours practiced per week.
FDs can be trivial, non-trivial, multi-valued, or transitive. Armstrong's axioms provide rules for inferring new FDs. The closure of a set of attributes includes all attributes functionally determined by that set according to the FDs. Closures are used to identify keys, prime attributes, and equivalence of FDs.
Functional dependency defines a relationship between attributes in a table where a set of attributes determine another attribute. There are different types of functional dependencies including trivial, non-trivial, multivalued, and transitive. An example given is a student table with attributes Stu_Id, Stu_Name, Stu_Age which has the functional dependency of Stu_Id->Stu_Name since the student ID uniquely identifies the student name.
Introduction to Relational algebra in DBMS - The relational algebra is explained with all the operations. Some of the examples from the textbook is also solved and explained.
The document defines functional dependencies and describes how they constrain relationships between attributes in a database relation. A functional dependency X → Y means the Y attribute is functionally determined by the X attribute(s). The closure of a set of functional dependencies includes all dependencies that can be logically derived. Normalization aims to eliminate anomalies by decomposing relations based on their functional dependencies until a desired normal form is reached.
Functional dependencies in Database Management SystemKevin Jadiya
Slides attached here describes mainly Functional dependencies in database management system, how to find closure set of functional dependencies and in last how decomposition is done in any database tables
The document discusses functional dependency and normalization. It defines functional dependency and outlines Armstrong's axioms for functional dependencies. It also defines normalization objectives and normal forms including 1NF, 2NF and 3NF. The document provides examples of functional dependencies and canonical covers. It discusses anomalies that can occur in 1NF relations including insertion, deletion and update anomalies. Finally, it defines partial and transitive dependencies.
Normalisation is a process that structures data in a relational database to minimize duplication and redundancy while preserving information. It aims to ensure data is structured efficiently and consistently through multiple forms. The stages of normalization include first normal form (1NF), second normal form (2NF), third normal form (3NF), Boyce-Codd normal form (BCNF), fourth normal form (4NF) and fifth normal form (5NF). Higher normal forms eliminate more types of dependencies to optimize the database structure.
This document discusses database normalization forms and dependencies. It covers:
- The two levels of discussing relation schema quality (logical and implementation)
- Informal measures of quality like semantics, redundancy, NULL values, and spurious tuples
- Functional dependencies, inference rules, closure, and finding a minimal cover
- First, second, third, and BCNF normal forms and their definitions/conditions
- Non-prime and prime attributes
- Other dependencies like multivalued, join, and their relationships to higher normal forms.
The document discusses normalization in database design. Normalization is the process of organizing data to avoid redundancy and dependency. It involves splitting tables and restructuring relationships between tables. The document outlines various normal forms including 1NF, 2NF, 3NF, BCNF, 4NF and 5NF and provides examples to illustrate how to normalize tables to conform to each form.
The document provides an overview of entity-relationship (E-R) modeling concepts including:
- Entity sets represent collections of real-world entities that share common properties
- Relationship sets define associations between entity sets
- Attributes provide additional information about entities and relationships
- Keys uniquely identify entities and relationships
- Cardinalities constrain how entities can participate in relationships
- E-R diagrams visually depict entity sets, attributes, relationships and constraints.
This document provides an introduction to data structures. It discusses key concepts like abstract data types, different types of data structures including primitive and non-primitive, and common operations on data structures like traversing, searching, inserting, deleting, sorting and merging. It also covers algorithm analysis including time and space complexity and asymptotic notations. Specific data structures like arrays, linked lists, stacks, queues, trees and graphs are mentioned. The document concludes with discussions on pointers and structures in C/C++.
The document discusses decomposition of relations in a database. It defines decomposition as breaking a relation into multiple smaller relations. Decomposition should be lossless, meaning the original relation can be accurately reconstructed from the decomposed relations. There are two types of decomposition: lossless decomposition and dependency preserving decomposition. For a decomposition to be lossless, the common attributes between relations must contain a key. For a decomposition to be dependency preserving, the functional dependencies of the original relation must be logically implied by the functional dependencies of the decomposed relations. Several examples of lossless and non-lossless decompositions are provided based on different schemas and functional dependencies.
The document discusses the relational data model and query languages. It provides the following key points:
1. The relational data model organizes data into tables with rows and columns, where rows represent records and columns represent attributes. Relations between data are represented through tables.
2. Relational integrity constraints include key constraints, domain constraints, and referential integrity constraints to ensure valid data.
3. Relational algebra and calculus provide theoretical foundations for query languages like SQL. Relational algebra uses operators like select, project, join on relations, while relational calculus specifies queries using logic.
The document discusses the relational database model. It was introduced in 1970 and became popular due to its simplicity and mathematical foundation. The model represents data as relations (tables) with rows (tuples) and columns (attributes). Keys such as primary keys and foreign keys help define relationships between tables and enforce integrity constraints. The relational model provides a standardized way of structuring data through its use of relations, attributes, tuples and keys.
Functional dependencies play a key role in database design and normalization. A functional dependency (FD) is a constraint that one attribute determines another. FDs have various definitions but generally mean that given the value of one attribute (left side), the value of another attribute (right side) is determined. Armstrong's axioms are used to derive implied FDs from a set of FDs. The closure of an attribute set or set of FDs finds all attributes/FDs logically implied. Normalization aims to eliminate anomalies and is assessed using normal forms like 1NF, 2NF, 3NF, BCNF which impose additional constraints on table designs.
The document discusses different types of schedules for transactions in a database including serial, serializable, and equivalent schedules. A serial schedule requires transactions to execute consecutively without interleaving, while a serializable schedule allows interleaving as long as the schedule is equivalent to a serial schedule. Equivalence is determined based on conflicts, views, or results between the schedules. Conflict serializable schedules can be tested for cycles in a precedence graph to determine if interleaving introduces conflicts, while view serializable schedules must produce the same reads and writes as a serial schedule.
This document discusses database normalization and different normal forms including 1NF, 2NF, 3NF, and BCNF. It defines anomalies like insertion, update, and deletion anomalies that can occur when data is not normalized. Examples are provided to illustrate the different normal forms and how denormalizing data can lead to anomalies. The key aspects of each normal form like removing repeating groups (1NF), removing functional dependencies on non-prime attributes (2NF), and removing transitive dependencies (3NF, BCNF) are explained.
The document presents information on Entity Relationship (ER) modeling for database design. It discusses the key concepts of ER modeling including entities, attributes, relationships and cardinalities. It also explains how to create an Entity Relationship Diagram (ERD) using standard symbols and notations. Additional features like generalization, specialization and inheritance are covered which allow ERDs to represent hierarchical relationships between entities. The presentation aims to provide an overview of ER modeling and ERDs as an important technique for conceptual database design.
Normalization is the process of organizing data in a database. This includes creating tables and establishing relationships between those tables according to rules designed both to protect the data and to make the database more flexible by eliminating redundancy and inconsistent dependency.
The document discusses normalization of database tables. It covers normal forms including 1NF, 2NF, 3NF, BCNF and 4NF. The process of normalization reduces data redundancies and helps eliminate data anomalies. Normalization is done concurrently with entity-relationship modeling to produce an effective database design. In some cases, denormalization may be needed to generate information more efficiently.
Entity Relationship Diagrams (ERDs) are conceptual data models used in software engineering to model information systems. ERDs represent entities as rectangles, attributes as ellipses, and relationships as diamonds connecting entities. Attributes can be single-valued, multi-valued, composite, or derived. Relationships have cardinality like one-to-one, one-to-many, many-to-one, or many-to-many. Participation constraints and Codd's 12 rules of relational databases are also discussed in the document.
SQL language includes four primary statement types: DML, DDL, DCL, and TCL. DML statements manipulate data within tables using operations like SELECT, INSERT, UPDATE, and DELETE. DDL statements define and modify database schema using commands like CREATE, ALTER, and DROP. DCL statements control user access privileges with GRANT and REVOKE. TCL statements manage transactions with COMMIT, ROLLBACK, and SAVEPOINT to maintain data integrity.
Normalization is a process of removing redundancy from tables by splitting them into multiple tables in a sequence of normal forms. It addresses problems like inconsistent changes during updates by separating entities, attributes, and values into tables. The normal forms are first normal form (1NF), second normal form (2NF), third normal form (3NF), and Boyce-Codd normal form (BCNF). Higher normal forms impose stronger rules to remove dependencies between attributes like transitive and partial dependencies that can cause data anomalies.
This document provides an outline for a lecture on functional dependencies and normalization for relational databases. It covers topics such as functional dependencies, normal forms including 1NF, 2NF, 3NF and BCNF, and the process of normalization. The document defines key concepts and provides examples to illustrate the various topics.
1) Lossless decomposition means breaking a relation into multiple relations while ensuring that joining the relations back together results in the original relation.
2) For a decomposition to be lossless, at least one of the decomposed relations must have the join attributes as a candidate key.
3) This guarantees that joining the relations back together will not produce any false or extra tuples, allowing the original relation to be perfectly reconstructed.
* Determine whether a relation represents a function.
* Find the value of a function.
* Determine whether a function is one-to-one.
* Use the vertical line test to identify functions.
* Graph the functions listed in the library of functions.
This document discusses different types of relations and functions. It defines equivalence relations, identity relations, empty relations, universal relations, one-to-one functions, onto functions, bijective functions, composition of functions, and invertible functions. It provides examples to illustrate these concepts.
The document discusses normalization in database design. Normalization is the process of organizing data to avoid redundancy and dependency. It involves splitting tables and restructuring relationships between tables. The document outlines various normal forms including 1NF, 2NF, 3NF, BCNF, 4NF and 5NF and provides examples to illustrate how to normalize tables to conform to each form.
The document provides an overview of entity-relationship (E-R) modeling concepts including:
- Entity sets represent collections of real-world entities that share common properties
- Relationship sets define associations between entity sets
- Attributes provide additional information about entities and relationships
- Keys uniquely identify entities and relationships
- Cardinalities constrain how entities can participate in relationships
- E-R diagrams visually depict entity sets, attributes, relationships and constraints.
This document provides an introduction to data structures. It discusses key concepts like abstract data types, different types of data structures including primitive and non-primitive, and common operations on data structures like traversing, searching, inserting, deleting, sorting and merging. It also covers algorithm analysis including time and space complexity and asymptotic notations. Specific data structures like arrays, linked lists, stacks, queues, trees and graphs are mentioned. The document concludes with discussions on pointers and structures in C/C++.
The document discusses decomposition of relations in a database. It defines decomposition as breaking a relation into multiple smaller relations. Decomposition should be lossless, meaning the original relation can be accurately reconstructed from the decomposed relations. There are two types of decomposition: lossless decomposition and dependency preserving decomposition. For a decomposition to be lossless, the common attributes between relations must contain a key. For a decomposition to be dependency preserving, the functional dependencies of the original relation must be logically implied by the functional dependencies of the decomposed relations. Several examples of lossless and non-lossless decompositions are provided based on different schemas and functional dependencies.
The document discusses the relational data model and query languages. It provides the following key points:
1. The relational data model organizes data into tables with rows and columns, where rows represent records and columns represent attributes. Relations between data are represented through tables.
2. Relational integrity constraints include key constraints, domain constraints, and referential integrity constraints to ensure valid data.
3. Relational algebra and calculus provide theoretical foundations for query languages like SQL. Relational algebra uses operators like select, project, join on relations, while relational calculus specifies queries using logic.
The document discusses the relational database model. It was introduced in 1970 and became popular due to its simplicity and mathematical foundation. The model represents data as relations (tables) with rows (tuples) and columns (attributes). Keys such as primary keys and foreign keys help define relationships between tables and enforce integrity constraints. The relational model provides a standardized way of structuring data through its use of relations, attributes, tuples and keys.
Functional dependencies play a key role in database design and normalization. A functional dependency (FD) is a constraint that one attribute determines another. FDs have various definitions but generally mean that given the value of one attribute (left side), the value of another attribute (right side) is determined. Armstrong's axioms are used to derive implied FDs from a set of FDs. The closure of an attribute set or set of FDs finds all attributes/FDs logically implied. Normalization aims to eliminate anomalies and is assessed using normal forms like 1NF, 2NF, 3NF, BCNF which impose additional constraints on table designs.
The document discusses different types of schedules for transactions in a database including serial, serializable, and equivalent schedules. A serial schedule requires transactions to execute consecutively without interleaving, while a serializable schedule allows interleaving as long as the schedule is equivalent to a serial schedule. Equivalence is determined based on conflicts, views, or results between the schedules. Conflict serializable schedules can be tested for cycles in a precedence graph to determine if interleaving introduces conflicts, while view serializable schedules must produce the same reads and writes as a serial schedule.
This document discusses database normalization and different normal forms including 1NF, 2NF, 3NF, and BCNF. It defines anomalies like insertion, update, and deletion anomalies that can occur when data is not normalized. Examples are provided to illustrate the different normal forms and how denormalizing data can lead to anomalies. The key aspects of each normal form like removing repeating groups (1NF), removing functional dependencies on non-prime attributes (2NF), and removing transitive dependencies (3NF, BCNF) are explained.
The document presents information on Entity Relationship (ER) modeling for database design. It discusses the key concepts of ER modeling including entities, attributes, relationships and cardinalities. It also explains how to create an Entity Relationship Diagram (ERD) using standard symbols and notations. Additional features like generalization, specialization and inheritance are covered which allow ERDs to represent hierarchical relationships between entities. The presentation aims to provide an overview of ER modeling and ERDs as an important technique for conceptual database design.
Normalization is the process of organizing data in a database. This includes creating tables and establishing relationships between those tables according to rules designed both to protect the data and to make the database more flexible by eliminating redundancy and inconsistent dependency.
The document discusses normalization of database tables. It covers normal forms including 1NF, 2NF, 3NF, BCNF and 4NF. The process of normalization reduces data redundancies and helps eliminate data anomalies. Normalization is done concurrently with entity-relationship modeling to produce an effective database design. In some cases, denormalization may be needed to generate information more efficiently.
Entity Relationship Diagrams (ERDs) are conceptual data models used in software engineering to model information systems. ERDs represent entities as rectangles, attributes as ellipses, and relationships as diamonds connecting entities. Attributes can be single-valued, multi-valued, composite, or derived. Relationships have cardinality like one-to-one, one-to-many, many-to-one, or many-to-many. Participation constraints and Codd's 12 rules of relational databases are also discussed in the document.
SQL language includes four primary statement types: DML, DDL, DCL, and TCL. DML statements manipulate data within tables using operations like SELECT, INSERT, UPDATE, and DELETE. DDL statements define and modify database schema using commands like CREATE, ALTER, and DROP. DCL statements control user access privileges with GRANT and REVOKE. TCL statements manage transactions with COMMIT, ROLLBACK, and SAVEPOINT to maintain data integrity.
Normalization is a process of removing redundancy from tables by splitting them into multiple tables in a sequence of normal forms. It addresses problems like inconsistent changes during updates by separating entities, attributes, and values into tables. The normal forms are first normal form (1NF), second normal form (2NF), third normal form (3NF), and Boyce-Codd normal form (BCNF). Higher normal forms impose stronger rules to remove dependencies between attributes like transitive and partial dependencies that can cause data anomalies.
This document provides an outline for a lecture on functional dependencies and normalization for relational databases. It covers topics such as functional dependencies, normal forms including 1NF, 2NF, 3NF and BCNF, and the process of normalization. The document defines key concepts and provides examples to illustrate the various topics.
1) Lossless decomposition means breaking a relation into multiple relations while ensuring that joining the relations back together results in the original relation.
2) For a decomposition to be lossless, at least one of the decomposed relations must have the join attributes as a candidate key.
3) This guarantees that joining the relations back together will not produce any false or extra tuples, allowing the original relation to be perfectly reconstructed.
* Determine whether a relation represents a function.
* Find the value of a function.
* Determine whether a function is one-to-one.
* Use the vertical line test to identify functions.
* Graph the functions listed in the library of functions.
This document discusses different types of relations and functions. It defines equivalence relations, identity relations, empty relations, universal relations, one-to-one functions, onto functions, bijective functions, composition of functions, and invertible functions. It provides examples to illustrate these concepts.
This document provides information about determinants of square matrices:
- It defines the determinant of a matrix as a scalar value associated with the matrix. Determinants are computed using minors and cofactors.
- Properties of determinants are described, such as how determinants change with row/column operations or identical rows/columns.
- Examples are provided to demonstrate computing determinants by expanding along rows or columns and using cofactors and minors.
- Applications of determinants include finding the area of triangles and solving systems of linear equations.
1) Functions relate inputs to outputs through ordered pairs where each input maps to exactly one output. The domain is the set of inputs and the range is the set of outputs.
2) There are different types of functions including linear, quadratic, and composition functions. A linear function's graph is a straight line while a quadratic function's graph is a parabola.
3) Composition functions combine other functions where the output of one becomes the input of another. Together functions provide a powerful modeling tool used across many fields including medicine.
The document discusses relations and functions. It defines relations as subsets of Cartesian products of sets and describes how to classify relations as reflexive, symmetric, transitive, or an equivalence relation. It also defines functions, including their domain, codomain, and range. It describes how to classify functions as injective, surjective, or bijective. Examples are provided to illustrate these concepts of relations and functions.
This document discusses relational database design theory and normalization. It covers topics like first normal form, functional dependencies, attribute closure, canonical covers, decomposition, and Boyce-Codd normal form. An example university schema is provided to illustrate some concepts. The document suggests decomposing some relations in the schema to eliminate redundancy and preserve dependencies and information.
This document discusses concepts related to calculus including limits, continuity, and derivatives of functions. Specifically, it covers:
- Definitions and theorems related to limits, continuity, and derivatives of algebraic functions.
- Evaluating limits, determining continuity of functions, and taking derivatives of algebraic functions using basic theorems of differentiation.
- The objective is for students to be able to evaluate limits, determine continuity, and find derivatives of continuous algebraic functions in explicit or implicit form after discussing these calculus concepts.
The document discusses relations, functions, and their properties. Some key points:
1. Relations are subsets of the Cartesian product A x B. The number of relations from set A to set B is 2^mn, where m and n are the number of elements in sets A and B respectively.
2. Functions are a special type of relation where each element of the domain is mapped to only one element of the codomain.
3. Logarithmic and exponential functions are introduced along with their graphs and properties. Logarithmic functions are defined only for positive bases and arguments.
4. Modulus functions are discussed through their graphs and the concept of opening modulus. Methods to solve modulus equations are
This document provides an overview of functions and their graphs. It defines what constitutes a function, discusses domain and range, and how to identify functions using the vertical line test. Key points covered include:
- A function is a relation where each input has a single, unique output
- The domain is the set of inputs and the range is the set of outputs
- Functions can be represented by ordered pairs, graphs, or equations
- The vertical line test identifies functions as those where a vertical line intersects the graph at most once
- Intercepts occur where the graph crosses the x or y-axis
It is very helpful in learning all the basics concepts of DBMS starting from Introduction: An Overview of Database Management System to Data Modeling using the Entity-Relationship Model, PL/SQL, Transaction Processing Concept, and Concurrency Control Techniques plus important numerals in exam point of view can be learned.
This document provides an introduction to relations and functions. It defines ordered pairs, Cartesian products of sets, relations between sets, and different types of relations such as one-to-one and many-to-many. Functions are introduced as a special type of relation where each input has a single output. Examples of real-valued functions are given such as identity, constant, modulus, and greatest integer functions. Algebraic operations on real functions like addition, subtraction, multiplication by a scalar, and multiplication of two functions are also described. The document concludes with some practice questions.
Chapter wise important questions in Mathematics for Karnataka 2 year PU Science students. This is taken from the PU board website and compiled together.
The document is a maths project report for class 12th student Tabrez Khan on the topic of determinants. It contains definitions and properties of determinants of order 1, 2 and 3 matrices. It discusses minors, cofactors and applications of determinants like solving systems of linear equations using Cramer's rule. It also contains examples of evaluating determinants and applying properties of determinants to simplify expressions.
The document discusses Cartesian products, domains, ranges, and co-domains of relations and functions through examples and definitions. It explains that the Cartesian product of sets A and B, written as A×B, is the set of all ordered pairs (a,b) where a is an element of A and b is an element of B. It also defines what constitutes a relation between two sets and provides examples of relations and functions, discussing their domains and ranges. Arrow diagrams are presented to illustrate various functions along with questions and their solutions related to relations and functions.
In this PPT contains Functional Dependency , Armstrong Inferences Rules and Data Normalization like 1NF,2NF and 3NF. Explain also full functional dependencies , multivalued dependency and Transitive Dependency.
Limit, Continuity and Differentiability for JEE Main 2014Ednexa
The document discusses limits, continuity, and differentiability. It defines the limit of a function, continuity of a function at a point using three conditions, and Cauchy's definition of continuity using delta and epsilon. It also discusses left and right continuity, Heine's definition of continuity using convergent sequences, and the formal definition of continuity. Examples are provided to illustrate calculating limits and determining continuity.
This document provides an overview of key calculus concepts including:
- Functions and function notation which are fundamental to calculus
- Limits which allow defining new points from sequences and are essential to calculus concepts like derivatives and integrals
- Derivatives which measure how one quantity changes in response to changes in another related quantity
- Types of infinity and limits involving infinite quantities or areas
The document defines functions, limits, derivatives, and infinity, and provides examples to illustrate these core calculus topics. It lays the groundwork for further calculus concepts to be covered like integrals, derivatives of more complex functions, and applications of limits, derivatives, and infinity.
This document discusses correlation, regression, and the general linear model. It defines correlation as assessing the relationship between two variables, while regression describes how well one variable can predict another. Pearson's r standardizes the covariance between variables. Linear regression finds the best-fitting line that minimizes the residuals through the least squares method. The coefficient of determination, r-squared, indicates how much variance in the dependent variable is explained by the independent variable. Multiple regression extends this to include multiple independent variables. The general linear model encompasses linear regression and can analyze effects across multiple dependent variables.
We have compiled the most important slides from each speaker's presentation. This year’s compilation, available for free, captures the key insights and contributions shared during the DfMAy 2024 conference.
International Conference on NLP, Artificial Intelligence, Machine Learning an...gerogepatton
International Conference on NLP, Artificial Intelligence, Machine Learning and Applications (NLAIM 2024) offers a premier global platform for exchanging insights and findings in the theory, methodology, and applications of NLP, Artificial Intelligence, Machine Learning, and their applications. The conference seeks substantial contributions across all key domains of NLP, Artificial Intelligence, Machine Learning, and their practical applications, aiming to foster both theoretical advancements and real-world implementations. With a focus on facilitating collaboration between researchers and practitioners from academia and industry, the conference serves as a nexus for sharing the latest developments in the field.
ACEP Magazine edition 4th launched on 05.06.2024Rahul
This document provides information about the third edition of the magazine "Sthapatya" published by the Association of Civil Engineers (Practicing) Aurangabad. It includes messages from current and past presidents of ACEP, memories and photos from past ACEP events, information on life time achievement awards given by ACEP, and a technical article on concrete maintenance, repairs and strengthening. The document highlights activities of ACEP and provides a technical educational article for members.
A review on techniques and modelling methodologies used for checking electrom...nooriasukmaningtyas
The proper function of the integrated circuit (IC) in an inhibiting electromagnetic environment has always been a serious concern throughout the decades of revolution in the world of electronics, from disjunct devices to today’s integrated circuit technology, where billions of transistors are combined on a single chip. The automotive industry and smart vehicles in particular, are confronting design issues such as being prone to electromagnetic interference (EMI). Electronic control devices calculate incorrect outputs because of EMI and sensors give misleading values which can prove fatal in case of automotives. In this paper, the authors have non exhaustively tried to review research work concerned with the investigation of EMI in ICs and prediction of this EMI using various modelling methodologies and measurement setups.
Harnessing WebAssembly for Real-time Stateless Streaming PipelinesChristina Lin
Traditionally, dealing with real-time data pipelines has involved significant overhead, even for straightforward tasks like data transformation or masking. However, in this talk, we’ll venture into the dynamic realm of WebAssembly (WASM) and discover how it can revolutionize the creation of stateless streaming pipelines within a Kafka (Redpanda) broker. These pipelines are adept at managing low-latency, high-data-volume scenarios.
Low power architecture of logic gates using adiabatic techniquesnooriasukmaningtyas
The growing significance of portable systems to limit power consumption in ultra-large-scale-integration chips of very high density, has recently led to rapid and inventive progresses in low-power design. The most effective technique is adiabatic logic circuit design in energy-efficient hardware. This paper presents two adiabatic approaches for the design of low power circuits, modified positive feedback adiabatic logic (modified PFAL) and the other is direct current diode based positive feedback adiabatic logic (DC-DB PFAL). Logic gates are the preliminary components in any digital circuit design. By improving the performance of basic gates, one can improvise the whole system performance. In this paper proposed circuit design of the low power architecture of OR/NOR, AND/NAND, and XOR/XNOR gates are presented using the said approaches and their results are analyzed for powerdissipation, delay, power-delay-product and rise time and compared with the other adiabatic techniques along with the conventional complementary metal oxide semiconductor (CMOS) designs reported in the literature. It has been found that the designs with DC-DB PFAL technique outperform with the percentage improvement of 65% for NOR gate and 7% for NAND gate and 34% for XNOR gate over the modified PFAL techniques at 10 MHz respectively.
Introduction- e - waste – definition - sources of e-waste– hazardous substances in e-waste - effects of e-waste on environment and human health- need for e-waste management– e-waste handling rules - waste minimization techniques for managing e-waste – recycling of e-waste - disposal treatment methods of e- waste – mechanism of extraction of precious metal from leaching solution-global Scenario of E-waste – E-waste in India- case studies.
DEEP LEARNING FOR SMART GRID INTRUSION DETECTION: A HYBRID CNN-LSTM-BASED MODELgerogepatton
As digital technology becomes more deeply embedded in power systems, protecting the communication
networks of Smart Grids (SG) has emerged as a critical concern. Distributed Network Protocol 3 (DNP3)
represents a multi-tiered application layer protocol extensively utilized in Supervisory Control and Data
Acquisition (SCADA)-based smart grids to facilitate real-time data gathering and control functionalities.
Robust Intrusion Detection Systems (IDS) are necessary for early threat detection and mitigation because
of the interconnection of these networks, which makes them vulnerable to a variety of cyberattacks. To
solve this issue, this paper develops a hybrid Deep Learning (DL) model specifically designed for intrusion
detection in smart grids. The proposed approach is a combination of the Convolutional Neural Network
(CNN) and the Long-Short-Term Memory algorithms (LSTM). We employed a recent intrusion detection
dataset (DNP3), which focuses on unauthorized commands and Denial of Service (DoS) cyberattacks, to
train and test our model. The results of our experiments show that our CNN-LSTM method is much better
at finding smart grid intrusions than other deep learning algorithms used for classification. In addition,
our proposed approach improves accuracy, precision, recall, and F1 score, achieving a high detection
accuracy rate of 99.50%.
DEEP LEARNING FOR SMART GRID INTRUSION DETECTION: A HYBRID CNN-LSTM-BASED MODEL
Functional dependency
1. Relational database
Relational database is a set of tables containing data . Each table (which
is sometimes called a relation) contains one or more data categories in
columns . the relational schema R contains a set S of attributes
(A1,A2,A3,…..,An) where attribute A is defined on domain Di for 1<=i<=n
. The relation defined on schema R is a finite set of tuples (t1,t2,….tn) .
The relation is represented by r or r(R) . Here r is the name of the
relation and R is the schema on which r is defined.
Tables are also knows as relation.
Columns are known as attribute.
A B C
x y z
a r h
v f G
w(a , b ,c)Here w is the name of relation and a , b & c
are attributes of relation w.
2. Relations can be represented as
relation W relation Student
A B C
x y z
a r h
v f G
id name branch
1 gg3 IT
2 gg2 CS
3 gg1 EC
W(ABC) Student(id name branch)
attributes
ABC are the attributes of relation W Id name branch are the attributes of student relation
3. Functional dependency
In relational database theory, a functional dependency(a->b) is a
constraint between two sets of attributes in a relation from a database.
In other words, functional dependency is a constraint that describes
the relationship between attributes in a relation.
Dependency (a->b) means that if we know value of a we can find value
of b easily.
a b
X Y
X Y
z Z
For same values of a ,values of b are
also same so dependency a->b holds
good.
r(a,b)
a b c d
X p z a
X p z b
X q t c
For same values of ab , values of c are
same so dependency ab->c holds good
R(a , b,c,d)
4. Functional dependency
there is a relation R(a , b) .
R={a , b}
subsets of R ={{a , b},{a},{b},{}}
a & b both are subsets of R
a ⊆ R ,b ⊆ R
If values of a in more than one tuples are same
and values of b are also same for those tuples
Then there is functional dependency a->b .
if Functional dependency (fd) a -> b exists .
t1[a]=t2[a]
then it must be true for dependency existence i.e.
t1[b]=t2[b]
NOTE :: on same values of a it is impossible to get different values of b on a->b .
Relation R(ab)
a b
t1 x y
t2 x y
t3 z v
5. Objective:: Check on relation R whether Functional dependency (a->b)
exists or not?
Solution---
In this problem we have two different values of b on same values of a.
t1[a]=t2[a]
But t1[b] != t2[b]
so Dependency does not exist.
Relation R(ab)
Different values of b
a b
x y
x z
z v
Same values of a
6. Types of dependency(x ->y)
Trivial dependency
Ab->b
In trivial dependency y(b) is a
subset of x(ab).
y⊆ x
Dependency exists but it is
not efficient because we get
insignificant information in this
dependency .
Non trivial dependency
ab->bc
In non trivial dependency y(bc)
is not subset of x(ab)
If y ⊆ x
Dependency exists also in this
case and it is more efficient
because in this dependency
we can get information more
than trivial dependency.
x y x y
7. Objective:: check following dependencies holds good or not on relation
R
1. a->bc
2. de->c
3. c->de
R(a,b,c,d,e)
a b c d e
T1 x 2 3 4 5
T2 2 a 3 4 5
T3 x 2 3 6 5
t4 x 2 3 6 6
dependencies
8. a ->bc
In functional dependency x->y ,as we know for same values of x , y should be
same.
Fd a->bc
For same values of a , there are
same values of bc so dependency
Holds good .
As t1[x]=t3[x]=t4[x]
Then t1[y]=t3[y]=t4[y]
From given relation
For every a=x
bc=23
So a -> bc dependency exist.
9. de ->c
As we know , for same values of x , y should be same.
As t1[x]=t2[x]
Then t1[y]=t2[y]
So dependency holds good.
There is no problem in searching each value of y w.r.t x .
For every unique value of x there is unique value of y.
a b c d e
T1 x 2 3 4 5
T2 2 a 3 4 5
T3 x 2 3 6 5
t4 x 2 3 6 6
10. C->de
As we know , for same values of x , y should be same.
As t1[x]=t2[x]=t3[x]=t4[x]
Then t1[y]=t2[y]!= t3[y]!=t4[y]
For every c= 3
de is not same
So dependency
c -> de does not exist.
a b c d e
T1 x 2 3 4 5
T2 2 a 3 4 5
T3 x 2 3 6 5
t4 x 2 3 6 6
11. note – in functional dependency x->y
If all the values of x are different then dependency always exist.
If all values of y are same then dependency always exist.
for normalization functional dependency is used as tool .
a b C
s j P
R e P
q W q
Dependency ab->c
always exist in this
relation.
a b C
s j P
R e P
q W p
Dependency ab->c
always exist in this
relation.
12. Closure of set of functional dependencies
Let F is set of all functional dependencies.
Then closure of set of functional dependencies is the set of all
functional dependencies that can be inferred(guessed) from F.
Objective :: F={(a->b),(ab->c)}
check functional dependency( bd->cd )exist or not.
Solution-
a ->b
ab ->c
b ->c
bd->cd (augmentation rule)
Dependency bd -> cd exist.
13. Inference rules
There are 6 inference rules for functional dependencies.
IR1-{reflexive rule}
IR2-{augmentation rule}
IR3-{transitivity rule}
IR4-{union rule}
IR5-{decomposition rule}
IR6-{pseudo transitivity rule}
RAT axioms or
ARMSTRONG’s axiom
14. axioms
An axiom is a statement that is taken to be true,
to serve as starting point for further reasoning
and arguments.
15. Reflexivity rule-IR1
If x is a set of attributes and y⊆ x , then x->y holds i.e. if y is a subset of
x then x->y holds. A functional dependency is said to be trivial if y⊆ x .
Augmentation rule-IR2
If x->y holds then xz->y and xz->yz also holds i.e. if we augment a set of
attributes z to the left side or to both side of fd x->y , then resultant fd
also hold.
If x->y is holds and z is a set of attributes , then z x->z y holds.
Transitivity rule- IR3
If x->y holds and y->z holds , then x->z also holds.
These three rules are known as Armstrong axioms and these are sound ,
because they do not generate any incorrect functional dependency.
16. Union rule-IR4
If x->y holds and x->z holds , then x->yz holds.
Decomposition rule-IR5
If x->yz holds , then x->y holds , x->z holds.
Pseudo transitivity rule-IR6
If x->y holds and zy->q holds ,then zx->q holds.
17. Objective- given relation R(a,b,c,d,e,f,g) and a set of FD {a->b ,
abcd->e , ef->g } IS acdf->g, implied by the set of given fd’s?
Solution-
given a->b
abcd->e
ef->g
Abcd->e
Aacd->e
implies acd->e(by pseudotransitivity rule)
acdf->ef(by augmentation rule)
acdf->g( by transitivity rule)
hence acdf->g
Hence acdf->g by the set of fd.
18. Closure set of attributes
Given R(a,b,c)
Fd’s a-> b
b->c
with the help of a we can get b
From b we can find c
So all the attributes can be derived from given dependencies so closure
of a+ ={abc} .
let F= total set of dependency.
F=f1+f2
Dependencies
which are
directly
visible
Dependencies
that are not
directly visible
F1=A->b
F2= A->c
F=A->bc
19. a+ = { abc}
b+ ={bc}
C+ ={c}
Closure is represented by attribute + symbol.
20. 1. Objective : given R(a,b,c,d,e,f,g)
dependencies
a->b
bc->de
aeg->g
Find (ac)+ .
solution –
let x={ac}
X1={abc} (by 1 dependency)
X2={abcde} (by 2 dependency)
We can not use 3 dependency because we do not have g .
(ac)+ =x2
hence (ac)+ ={abcde}
21. 2. Objective :given R(a,b,c,d,e)
fd { a->bc , cd->e, b->d, e->a}
find b+ .
let x={b}
X1={bd} (by 3 dependency)
b+=x1
So (b)+ = {bd}.
note ---------Cd is not used because it is not possible
Ab->c
A->b
A->c
24. Canonical form/irreducible form
In canonical form we check that there is any redundant element exist
or not , if there is any redundant element exist then remove it .
Redundant –
If presence or absence of element do not effect capability of given
functional dependency , then we have to eliminate that dependency, it
is considered as minimization.
R(w,x,y,z)
x->w
wz->xy
y->wxz
Irreducible form –
A set F of FDs is non redundant (irreducible)if there is no proper
subset F’ of F with F' ≡ F. If such an F' exists, F is
redundant(redundant).
In this problem functional dependency{ wz->x ,x->w }are
redundant.
25. Note-
If there is any dependency from P->Q
1.Then it may be redundancy on left side
2.It may be redundancy on right side
3.It may be redundancy on both side.
26. Steps-
1.Apply decomposition
2.Find closure set of attribute for each dependency one by one.
3.Then reduce dependency and find closure set for perticular
attribute one by one .
If closure set of attributes computed from 2 is equal to closure
set of attribute from 3 .then dependency can be reduce .now
remove that dependency at that time.
4.Continue step 2&3 for each. If closure from step 2 is not equal
to closure from 3 then dependency is compulsory.
5. After computing all the closure apply composition rule.
28. 1) Apply decomposition rule:
1. X->w
2. Wz->x
3. Wz->y
4. Y->w
5. Y->x
6. Y->z
Now redundancy on right side removed.
29. Find closure->
1. X->w(compulsory)
2. Wz->x
3. Wz->y
4. Y->w
5. Y->x
6. Y->z
For first
Step 2)X+ = {x,w}
If presence or absence of any dependency is not affect on system then
that dependency is redundant.
ignore dependency x->w
3) X+ = {x}
After ignoring 1 dependency power of x is not same so x->w
dependency is compulsory.
30. 1. X->w(compulsory)
2. Wz->x(redundant)
3. Wz->y
4. Y->w
5. Y->x
6. Y->z
for second dependency
2).(wz)+ ={wzxy}
After ignoring wz->x
3).(wz)+ = {wzyx}
In this case after ignoring dependency power of wz is not reduced so it
is redundent .
31. 1. X->w(compulsory)
2. Wz->x(redundant)
3. Wz->y(compulsory)
4. Y->w
5. Y->x
6. Y->z
For third dependency
2).(wz)+ ={wzxy}
After ignoring wz->y
3).(Wz)+ ={wzx}
In this case after ignoring dependency power of wz is reduced
so it is not redundent .
32. 1. X->w(compulsory)
2. Wz->x(redundant)
3. Wz->y(compulsory)
4. Y->w(redundant)
5. Y->x
6. Y->z
For fourth dependency
Y->w
2).Y+ ={ywxz}
After ignoring
3).Y+ ={yxzw}
Dependency y->w is redundant.
33. 1. X->w(compulsory)
2. Wz->x(redundant)
3. Wz->y(compulsory)
4. Y->w(redundant)
5. Y->x(compulsory)
6. Y->z
For fifth dependency
Y->x
2).Y+ ={wzxy}
After ignoring
3).Y+ ={yz}
Dependency is not redundant .it is compulsory.
34. 1. X->w(compulsory)
2. Wz->x(redundant)
3. Wz->y(compulsory)
4. Y-> w(redundant)
5. Y->x(compulsory)
6. Y->z(compulsory)
For sixth dependency
Y->z
2).Y+ = {yzwx}
After ignoring
3).y+ = {xyz}
So this is compulsory .
35. X->w
Wz->y
Y->z
Y->x
Now for checking redundancy on left side
Compute (wz)+ ={wzyx}
Now reduce attribute one by one and get closure
W+ ={w}
z+ = {z}
Now in this case
Neither w+ nor z+ is equal to (wz)+ so neither w nor z is
redundant.
Both are compulsory.