An Approach to Data Management on Relational Database and Blockchain
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Not ACID, Not BASE, but SALT a Transaction Processing Perspective on Blockchains
Not ACID, not BASE, but SALT A Transaction Processing Perspective on Blockchains Stefan Tai, Jacob Eberhardt and Markus Klems Information Systems Engineering, Technische Universitat¨ Berlin fst, je, [email protected] Keywords: SALT, blockchain, decentralized, ACID, BASE, transaction processing Abstract: Traditional ACID transactions, typically supported by relational database management systems, emphasize database consistency. BASE provides a model that trades some consistency for availability, and is typically favored by cloud systems and NoSQL data stores. With the increasing popularity of blockchain technology, another alternative to both ACID and BASE is introduced: SALT. In this keynote paper, we present SALT as a model to explain blockchains and their use in application architecture. We take both, a transaction and a transaction processing systems perspective on the SALT model. From a transactions perspective, SALT is about Sequential, Agreed-on, Ledgered, and Tamper-resistant transaction processing. From a systems perspec- tive, SALT is about decentralized transaction processing systems being Symmetric, Admin-free, Ledgered and Time-consensual. We discuss the importance of these dual perspectives, both, when comparing SALT with ACID and BASE, and when engineering blockchain-based applications. We expect the next-generation of decentralized transactional applications to leverage combinations of all three transaction models. 1 INTRODUCTION against. Using the admittedly contrived acronym of SALT, we characterize blockchain-based transactions There is a common belief that blockchains have the – from a transactions perspective – as Sequential, potential to fundamentally disrupt entire industries. Agreed, Ledgered, and Tamper-resistant, and – from Whether we are talking about financial services, the a systems perspective – as Symmetric, Admin-free, sharing economy, the Internet of Things, or future en- Ledgered, and Time-consensual. -
Tuple Relational Calculus Formula Defines Relation
COS 425: Database and Information Management Systems Relational model: Relational calculus Tuple Relational Calculus Queries are formulae, which define sets using: 1. Constants 2. Predicates (like select of algebra ) 3. BooleanE and, or, not 4.A there exists 5. for all • Variables range over tuples • Attributes of a tuple T can be referred to in predicates using T.attribute_name Example: { T | T ε tp and T.rank > 100 } |__formula, T free ______| tp: (name, rank); base relation of database Formula defines relation • Free variables in a formula take on the values of tuples •A tuple is in the defined relation if and only if when substituted for a free variable, it satisfies (makes true) the formula Free variable: A E x, x bind x – truth or falsehood no longer depends on a specific value of x If x is not bound it is free 1 Quantifiers There exists: E x (f(x)) for formula f with free variable x • Is true if there is some tuple which when substituted for x makes f true For all: A x (f(x)) for formula f with free variable x • Is true if any tuple substituted for x makes f true i.e. all tuples when substituted for x make f true Example E {T | E A B (A ε tp and B ε tp and A.name = T.name and A.rank = T.rank and B.rank =T.rank and T.name2= B.name ) } • T not constrained to be element of a named relation • T has attributes defined by naming them in the formula: T.name, T.rank, T.name2 – so schema for T is (name, rank, name2) unordered • Tuples T in result have values for (name, rank, name2) that satisfy the formula • What is the resulting relation? Formal definition: formula • A tuple relational calculus formula is – An atomic formula (uses predicate and constants): •T ε R where – T is a variable ranging over tuples – R is a named relation in the database – a base relation •T.a op W.b where – a and b are names of attributes of T and W, respectively, – op is one of < > = ≠≤≥ •T.a op constant • constant op T.a 2 Formal definition: formula cont. -
The Relational Data Model and Relational Database Constraints
chapter 33 The Relational Data Model and Relational Database Constraints his chapter opens Part 2 of the book, which covers Trelational databases. The relational data model was first introduced by Ted Codd of IBM Research in 1970 in a classic paper (Codd 1970), and it attracted immediate attention due to its simplicity and mathematical foundation. The model uses the concept of a mathematical relation—which looks somewhat like a table of values—as its basic building block, and has its theoretical basis in set theory and first-order predicate logic. In this chapter we discuss the basic characteristics of the model and its constraints. The first commercial implementations of the relational model became available in the early 1980s, such as the SQL/DS system on the MVS operating system by IBM and the Oracle DBMS. Since then, the model has been implemented in a large num- ber of commercial systems. Current popular relational DBMSs (RDBMSs) include DB2 and Informix Dynamic Server (from IBM), Oracle and Rdb (from Oracle), Sybase DBMS (from Sybase) and SQLServer and Access (from Microsoft). In addi- tion, several open source systems, such as MySQL and PostgreSQL, are available. Because of the importance of the relational model, all of Part 2 is devoted to this model and some of the languages associated with it. In Chapters 4 and 5, we describe the SQL query language, which is the standard for commercial relational DBMSs. Chapter 6 covers the operations of the relational algebra and introduces the relational calculus—these are two formal languages associated with the relational model. -
Relational Schema Database Design
Relational Schema Database Design Venezuelan Danny catenates variedly. Fleeciest Giraldo cane ingeniously. Wolf is quadricentennial and administrate thereat while inflatable Murray succor and desert. So why the users are vital for relational schema design of data When and database relate to access time in each relation cannot delete all databases where employees. Parallel create index and concatenated indexes are also supported. It in database design databases are related is designed relation bc, and indeed necessary transformations in. The column represents the set of values for a specific attribute. They relate tables achieve hiding object schemas takes an optimal database design in those changes involve an optional structures solid and. If your database contains incorrect information, even with excessive entities, the field relating the two tables is the primary key of the table on the one side of the relationship. By schema design databases. The process of applying the rules to your database design is called normalizing the database, which can be conducted at the School or at the offices of the client as they prefer. To identify the specific customers who mediate the criteria, and the columns to ensure field. To embassy the columns in a table, exceed the cluster key values of a regular change, etc. What is Cloud Washing? What you design databases you cannot use relational database designing and. Database Design Washington. External tables access data in external sources as if it were in a table in the database. A relational schema for a compress is any outline of how soon is organized. The rattle this mapping is generally performed is such request each thought of related data which depends upon a background object, but little are associated with overlapping elements, there which only be solid level. -
Tuple Relational Calculus Formula Defines Relation Quantifiers Example
COS 597A: Tuple Relational Calculus Principles of Queries are formulae, which define sets using: Database and Information Systems 1. Constants 2. Predicates (like select of algebra ) 3. Boolean and, or, not Relational model: 4. ∃ there exists 5. ∀ for all Relational calculus Variables range over tuples Value of an attribute of a tuple T can be referred to in predicates using T[attribute_name] Example: { T | T ε Winners and T[year] > 2006 } |__formula, T free ______| Winners: (name, tournament, year); base relation of database Formula defines relation Quantifiers • Free variables in a formula take on the values of There exists: ∃x (f(x)) for formula f with free tuples variable x • A tuple is in the defined relation if and only if • Is true if there is some tuple which when substituted when substituted for a free variable, it satisfies for x makes f true (makes true) the formula For all: ∀x (f(x)) for formula f with free variable x Free variable: • Is true if any tuple substituted for x makes f true i.e. all tuples when substituted for x make f true ∃x, ∀x bind x – truth or falsehood no longer depends on a specific value of x If x is not bound it is free Example Formal definition: formula • A tuple relational calculus formula is {T |∃A ∃B (A ε Winners and B ε Winners and – An atomic formula (uses predicate and constants): A[name] = T[name] and A[tournament] = T[tournament] and • T ε R where B[tournament] =T[tournament] and T[name2] = B[name] ) } – T is a variable ranging over tuples – R is a named relation in the database – a base relation • T not constrained to be element of a named relation • T[a] op W[b] where • Result has attributes defined by naming them in the formula: – a and b are names of attributes of T and W, respectively, T[name], T[tournament], T[name2] – op is one of < > = ≠ ≤ ≥ – so schema for result: (name, tournament, name2) • T[a] op constant unordered • constant op T[a] • Tuples T in result have values for (name, tournament, name2) that satisfy the formula • What is the resulting relation? 1 Formal definition: formula cont. -
Regulations & Syllabi for AMIETE Examination (Computer Science
Regulations & Syllabi For AMIETE Examination (Computer Science & Engineering) Published under the authority of the Governing Council of The Institution of Electronics and Telecommunication Engineers 2, Institutional Area, Lodi Road, New Delhi – 110 003 (India) (2013 Edition) Website : http://www.iete.org Toll Free No : 18001025488 Tel. : (011) 43538800-99 Fax : (011) 24649429 Email : [email protected] [email protected] Prospectus Containing Regulations & Syllabi For AMIETE Examination (Computer Science & Engineering) Published under the authority of the Governing Council of The Institution of Electronics and Telecommunication Engineers 2, Institutional Area, Lodi Road, New Delhi – 110 003 (India) (2013 Edition) Website : http://www.iete.org Toll Free No : 18001025488 Tel. : (011) 43538800-99 Fax : (011) 24649429 Email : [email protected] [email protected] CONTENTS 1. ABOUT THE INSTITUTION 1 2. ELIGIBILITY 4 3. ENROLMENT 5 4. AMIETE EXAMINATION 6 5. ELIGIBILITY FOR VARIOUS SUBJECTS 6 6. EXEMPTIONS 7 7. CGPA SYSTEM 8 8. EXAMINATION APPLICATION 8 9. EXAMINATION FEE 9 10. LAST DATE FOR RECEIPT OF EXAMINATION APPLICATION 9 11. EXAMINATION CENTRES 10 12. USE OF UNFAIR MEANS 10 13. RECOUNTING 11 14. IMPROVEMENT OF GRADES 11 15. COURSE CURRICULUM (Computer Science) (CS) (Appendix-‘A’) 13 16. OUTLINE SYLLABUS (CS) (Appendix-‘B’) 16 17. COURSE CURRICULUM (Information Technology) (IT) (Appendix-‘C”) 24 18. OUTLINE SYLLABUS (IT) (Appendix-‘D’) 27 19. COURSE CURRICULUM (Electronics & Telecommunication) (ET) 35 (Appendix-‘E’) 20. OUTLINE SYLLABUS (ET) (Appendix-‘F’) 38 21. DETAILED SYLLABUS (CS) (Appendix-’G’) 45 22. RECOGNITIONS GRANTED TO THE AMIETE EXAMINATION BY STATE 113 GOVERNMENTS / UNIVERSITIES / INSTITUTIONS (Appendix-‘I’) 23. RECOGNITIONS GRANTED TO THE AMIETE EXAMINATION BY 117 GOVERNMENT OF INDIA / OTHER AUTHORITIES ( Annexure I - V) 24. -
Relational Database Fundamentals
05_04652x ch01.qxp 7/10/06 1:45 PM Page 7 Chapter 1 Relational Database Fundamentals In This Chapter ᮣ Organizing information ᮣ Defining database ᮣ Defining DBMS ᮣ Comparing database models ᮣ Defining relational database ᮣ Considering the challenges of database design QL (pronounced ess-que-ell, not see’qwl) is an industry-standard language Sspecifically designed to enable people to create databases, add new data to databases, maintain the data, and retrieve selected parts of the data. Various kinds of databases exist, each adhering to a different conceptual model. SQL was originally developed to operate on data in databases that follow the relational model. Recently, the international SQL standard has incorporated part of the object model, resulting in hybrid structures called object-relational databases. In this chapter, I discuss data storage, devote a section to how the relational model compares with other major models, and provide a look at the important features of relational databases. Before I talk about SQL, however, I need to nail down what I mean by the term database. Its meaning has changed as computers have changed the way people record and maintain information. COPYRIGHTED MATERIAL Keeping Track of Things Today, people use computers to perform many tasks formerly done with other tools. Computers have replaced typewriters for creating and modifying documents. They’ve surpassed electromechanical calculators as the best way to do math. They’ve also replaced millions of pieces of paper, file folders, and file cabinets as the principal storage medium for important information. Compared to those old tools, of course, computers do much more, much faster — and with greater accuracy. -
Accessing a Relational Database Through an Object-Oriented Database Interface (Extended Abstract)
Accessing a Relational Database through an Object-Oriented Database Interface (extended abstract) J. A. Orenstein D. N. Kamber Object Design, Inc. Credit Suisse [email protected] [email protected] Object-oriented database systems (ODBs) are Typically, their goal is not to migrate data from designedfor use in applicationscharacterized by complex relational databases into object-oriented databases. data models, clean integration with the host ODBs and RDBs are likely to have different programming language, and a need for extremely fast performance characteristics for some time, and it is creation, traversal, and update of networks of objects. therefore unlikely that one kind of systemcan displace Theseapplications are typically written in C or C++, and the other. Instead,the goal is to provide accessto legacy the problem of how to store the networks of objects, and databasesthrough object-orientedinterfaces. update them atomically has been difficult in practice. For this reason, we designed and developed, in Relational databasesystems (RDBs) tend to be a poor fit conjunction,with the Santa Teresa Labs of IBM, the for these applications because they are designed for ObjectStoreGateway, a systemwhich providesaccess to applications with different performance requirements. relationaldatabasesthrough the ObjectStoreapplication ODBs are designedto meet theserequirements and have programming interface (API). ObjectStore queries, proven more successful in pioviding”persistence for collectionand cursor operationsare translatedinto SQL. applicationssuch as ECAD and MCAD.’ The tuple streamsresulting from execution of the SQL Interest in ODBs has-spread be$ond the CAD query are turned into objects;these objects may be either communities, to areas such as finance and transient, or persistent, stored in an ObjectStore telecommunications. -
8 the Relational Data Model
CHAPTER 8 ✦ ✦ ✦ ✦ The Relational Data Model One of the most important applications for computers is storing and managing information. The manner in which information is organized can have a profound effect on how easy it is to access and manage. Perhaps the simplest but most versatile way to organize information is to store it in tables. The relational model is centered on this idea: the organization of data into collections of two-dimensional tables called “relations.” We can also think of the relational model as a generalization of the set data model that we discussed in Chapter 7, extending binary relations to relations of arbitrary arity. Originally, the relational data model was developed for databases — that is, Database information stored over a long period of time in a computer system — and for database management systems, the software that allows people to store, access, and modify this information. Databases still provide us with important motivation for understanding the relational data model. They are found today not only in their original, large-scale applications such as airline reservation systems or banking sys- tems, but in desktop computers handling individual activities such as maintaining expense records, homework grades, and many other uses. Other kinds of software besides database systems can make good use of tables of information as well, and the relational data model helps us design these tables and develop the data structures that we need to access them efficiently. For example, such tables are used by compilers to store information about the variables used in the program, keeping track of their data type and of the functions for which they are defined. -
DBMS Keys Mahmoud El-Haj 13/01/2020 The
DBMS Keys Mahmoud El-Haj 13/01/2020 The following is to help you understand the DBMS Keys mentioned in the 2nd lecture (2. Relational Model) Why do we need keys: • Keys are the essential elements of any relational database. • Keys are used to identify tuples in a relation R. • Keys are also used to establish the relationship among the tables in a schema. Type of keys discussed below: Superkey, Candidate Key, Primary Key (for Foreign Key please refer to the lecture slides (2. Relational Model). • Superkey (SK) of a relation R: o Is a set of attributes SK of R with the following condition: . No two tuples in any valid relation state r(R) will have the same value for SK • That is, for any distinct tuples t1 and t2 in r(R), t1[SK] ≠ t2[SK] o Every relation has at least one default superkey: the set of all its attributes o Basically superkey is nothing but a key. It is a super set of keys where all possible keys are included (see example below). o An attribute or a set of attributes that can be used to identify a tuple (row) of data in a Relation (table) is a Superkey. • Candidate Key of R (all superkeys that can be candidate keys): o A "minimal" superkey o That is, a (candidate) key is a superkey K such that removal of any attribute from K results in a set of attributes that IS NOT a superkey (does not possess the superkey uniqueness property) (see example below). o A Candidate Key is a Superkey but not necessarily vice versa o Candidate Key: Are keys which can be a primary key. -
Session 5 – Main Theme
Database Systems Session 5 – Main Theme Relational Algebra, Relational Calculus, and SQL Dr. Jean-Claude Franchitti New York University Computer Science Department Courant Institute of Mathematical Sciences Presentation material partially based on textbook slides Fundamentals of Database Systems (6th Edition) by Ramez Elmasri and Shamkant Navathe Slides copyright © 2011 and on slides produced by Zvi Kedem copyight © 2014 1 Agenda 1 Session Overview 2 Relational Algebra and Relational Calculus 3 Relational Algebra Using SQL Syntax 5 Summary and Conclusion 2 Session Agenda . Session Overview . Relational Algebra and Relational Calculus . Relational Algebra Using SQL Syntax . Summary & Conclusion 3 What is the class about? . Course description and syllabus: » http://www.nyu.edu/classes/jcf/CSCI-GA.2433-001 » http://cs.nyu.edu/courses/fall11/CSCI-GA.2433-001/ . Textbooks: » Fundamentals of Database Systems (6th Edition) Ramez Elmasri and Shamkant Navathe Addition Wesley ISBN-10: 0-1360-8620-9, ISBN-13: 978-0136086208 6th Edition (04/10) 4 Icons / Metaphors Information Common Realization Knowledge/Competency Pattern Governance Alignment Solution Approach 55 Agenda 1 Session Overview 2 Relational Algebra and Relational Calculus 3 Relational Algebra Using SQL Syntax 5 Summary and Conclusion 6 Agenda . Unary Relational Operations: SELECT and PROJECT . Relational Algebra Operations from Set Theory . Binary Relational Operations: JOIN and DIVISION . Additional Relational Operations . Examples of Queries in Relational Algebra . The Tuple Relational Calculus . The Domain Relational Calculus 7 The Relational Algebra and Relational Calculus . Relational algebra . Basic set of operations for the relational model . Relational algebra expression . Sequence of relational algebra operations . Relational calculus . Higher-level declarative language for specifying relational queries 8 Unary Relational Operations: SELECT and PROJECT (1/3) . -
Ch06-The Relational Algebra and Calculus.Pdf
Copyright © 2007 Ramez Elmasri and Shamkant B. Navathe Slide 6- 1 Chapter 6 The Relational Algebra and Calculus Copyright © 2007 Ramez Elmasri and Shamkant B. Navathe Chapter Outline Relational Algebra Unary Relational Operations Relational Algebra Operations From Set Theory Binary Relational Operations Additional Relational Operations Examples of Queries in Relational Algebra Relational Calculus Tuple Relational Calculus Domain Relational Calculus Example Database Application (COMPANY) Overview of the QBE language (appendix D) Copyright © 2007 Ramez Elmasri and Shamkant B. Navathe Slide 6- 3 Relational Algebra Overview Relational algebra is the basic set of operations for the relational model These operations enable a user to specify basic retrieval requests (or queries) The result of an operation is a new relation, which may have been formed from one or more input relations This property makes the algebra “closed” (all objects in relational algebra are relations) Copyright © 2007 Ramez Elmasri and Shamkant B. Navathe Slide 6- 4 Relational Algebra Overview (continued) The algebra operations thus produce new relations These can be further manipulated using operations of the same algebra A sequence of relational algebra operations forms a relational algebra expression The result of a relational algebra expression is also a relation that represents the result of a database query (or retrieval request) Copyright © 2007 Ramez Elmasri and Shamkant B. Navathe Slide 6- 5 Brief History of Origins of Algebra Muhammad ibn Musa al-Khwarizmi (800-847 CE) wrote a book titled al-jabr about arithmetic of variables Book was translated into Latin. Its title (al-jabr) gave Algebra its name. Al-Khwarizmi called variables “shay” “Shay” is Arabic for “thing”.