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دانلود کتاب Introduction to Computation: Haskell, Logic and Automata

دانلود کتاب مقدمه ای بر محاسبات: هاسکل، منطق و اتومات

Introduction to Computation: Haskell, Logic and Automata

مشخصات کتاب

Introduction to Computation: Haskell, Logic and Automata

ویرایش: 1 
نویسندگان: , , ,   
سری: Undergraduate Topics in Computer Science 
ISBN (شابک) : 3030769070, 9783030769079 
ناشر: Springer 
سال نشر: 2022 
تعداد صفحات: 371 
زبان: English 
فرمت فایل : PDF (درصورت درخواست کاربر به PDF، EPUB یا AZW3 تبدیل می شود) 
حجم فایل: 9 مگابایت 

قیمت کتاب (تومان) : 72,000



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فهرست مطالب

Preface
Contents
1 Sets
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Things and Equality of Things
		Sets, Set Membership and Set Equality
		Subset
		Set Comprehensions
		Operations on Sets
		Ordered Pairs and Cartesian Product
		Relations
		Functions
		Exercises
2 Types
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Sets Versus Types
		Types in Haskell
		Polymorphic Types
		Equality Testing, Eq and Num
		Defining New Types
		Types Are Your Friend!
		Exercises
3 Simple Computations
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Arithmetic Expressions
		Int and Float
		Function Definitions
		Case Analysis
		Defining Functions by Cases
		Dependencies and Scope
		Indentation and Layout
		Exercises
4 Venn Diagrams and Logical Connectives
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Visualising Sets
		Visualising Operations on Sets
		Logical Connectives
		Truth Tables
		Exercises
5 Lists and Comprehensions
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Lists
		Functions on Lists
		Strings
		Tuples
		List Comprehensions
		Enumeration Expressions
		Lists and Sets
		Exercises
6 Features and Predicates
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Logic
		Our Universe of Discourse
		Representing the Universe
		Things Having More Complex Properties
		Checking Which Statements Hold
		Sequents
		Exercises
7 Testing Your Programs
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Making Mistakes
		Finding Mistakes Using Testing
		Testing Multiple Versions Against Each Other
		Property-Based Testing
		Automated Testing Using QuickCheck
		Conditional Tests
		Test Case Generation
		Testing Polymorphic Properties
		Exercises
8 Patterns of Reasoning
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Syllogisms
		Relationships Between Predicates
		A Deductive Argument
		Negated Predicates
		Contraposition and Double Negation
		More Rules
		Exercises
9 More Patterns of Reasoning
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Denying the Conclusion
		Venn Diagrams with Inhabited Regions
		Contraposition Again
		Checking Syllogisms
		Finding Counterexamples
		Symbolic Proofs of Soundness
		Deriving All of the Sound Syllogisms
		Exercises
10 Lists and Recursion
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Building Lists
		Recursive Function Definitions
		More Recursive Function Definitions
		Sorting a List
		Recursion Versus List Comprehension
		Exercises
11 More Fun with Recursion
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Counting
		Infinite Lists and Lazy Evaluation
		Zip and Search
		Select, Take and Drop
		Natural Numbers
		Recursion and Induction
		Exercises
12 Higher-Order Functions
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Patterns of Computation
		Map
		Filter
		Fold
		foldr and foldl
		Combining map, filter and foldr/foldl
		Curried Types and Partial Application
		Exercises
13 Higher and Higher
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Lambda Expressions
		Function Composition
		The Function Application Operator $
		Currying and Uncurrying Functions
		Bindings and Lambda Expressions
		Exercises
14 Sequent Calculus
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Combining Predicates
		The 147Immediate148 Rule
		De Morgan\'s Laws
		Sequents Again
		Adding Antecedents and Succedents
		Sequent Calculus
		Proofs in Sequent Calculus
		Exercises
15 Algebraic Data Types
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		More Types
		Booleans
		Seasons
		Shapes
		Tuples
		Lists
		Optional Values
		Disjoint Union of Two Types
		Exercises
16 Expression Trees
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Trees
		Arithmetic Expressions
		Evaluating Arithmetic Expressions
		Arithmetic Expressions with Infix Constructors
		Propositions
		Evaluating Propositions
		Satisfiability of Propositions
		Structural Induction
		Mutual Recursion
		Exercises
17 Karnaugh Maps
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Simplifying Logical Expressions
		Conjunctive Normal form and Disjunctive Normal form
		Karnaugh Maps
		Converting Logical Expressions to DNF
		Converting Logical Expressions to CNF
		Exercises
18 Relations and Quantifiers
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Expressing Logical Statements
		Quantifiers
		Relations
		Another Universe
		Dependencies
		Exercises
19 Checking Satisfiability
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Satisfiability
		Representing CNF
		The DPLL Algorithm: Idea
		The DPLL Algorithm: Implementation
		Application: Sudoku
		Exercises
20 Data Representation
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Four Different Representations of Sets
		Rates of Growth: Big-O Notation
		Representing Sets as Lists
		Representing Sets as Ordered Lists Without Duplicates
		Representing Sets as Ordered Trees
		Representing Sets as Balanced Trees
		Comparison
		Polymorphic Sets
		Exercises
21 Data Abstraction
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Modular Design
		Sets as Unordered Lists
		Sets as Ordered Lists Without Duplicates
		Sets as Ordered Trees
		Sets as AVL Trees
		Abstraction Barriers
		Abstraction Barriers: SetAsOrderedTree and SetAsAVLTree
		Abstraction Barriers: SetAsList and SetAsOrderedList
		Testing
		Exercises
22 Efficient CNF Conversion
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		CNF Revisited
		Implication and Bi-implication
		Boolean Algebra
		Logical Circuits
		The Tseytin Transformation
		Tseytin on Expressions
		Exercises
23 Counting Satisfying Valuations
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		2-SAT
		Implication and Order
		The Arrow Rule
		Complementary Literals
		Implication Diagrams with Cycles
		Exercises
24 Type Classes
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Bundling Types with Functions
		Declaring Instances of Type Classes
		Defining Type Classes
		Numeric Type Classes
		Functors
		Type Classes are Syntactic Sugar
		Exercises
25 Search in Trees
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Representing a Search Space
		Trees, Again
		Depth-First Search
		Breadth-First Search
		Best-First Search
		Exercises
26 Combinatorial Algorithms
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		The Combinatorial Explosion
		Repetitions in a List
		Sublists
		Cartesian Product
		Permutations of a List
		Choosing k Elements from a List
		Partitions of a Number
		Making Change
		Eight Queens Problem
		Exercises
27 Finite Automata
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Models of Computation
		States, Input and Transitions
		Some Examples
		Deterministic Finite Automata
		Some More Examples
		How to Build a DFA
		Black Hole Convention
		Exercises
28 Deterministic Finite Automata
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Diagrams and Greek Letters
		Deterministic Finite Automata, Formally
		Complement DFA
		Product DFA
		Sum DFA
		Exercises
29 Non-deterministic Finite Automata
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Choices, Choices
		Comparing a DFA with an NFA
		Some More Examples
		Non-deterministic Finite Automata, Formally
		NFAs in Haskell
		Converting an NFA to a DFA
		ε-NFAs
		Concatenation of ε-NFAs
		Exercises
30 Input/Output and Monads
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Interacting with the Real World
		Commands
		Performing Commands
		Commands That Return a Value
		do Notation
		Monads
		Lists as a Monad
		Parsers as a Monad
		Exercises
31 Regular Expressions
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Describing Regular Languages
		Examples
		Simplifying Regular Expressions
		Regular Expressions Describe Regular Languages
		Regular Expressions Describe All Regular Languages
		Exercises
32 Non-Regular Languages
	Donald Sannella 慮搠 Michael Fourman 慮搠 Haoran Peng 慮搠 Philip Wadler
		Boundaries of Expressibility
		Accepting Infinite Languages Using a Finite Number of States
		A Non-Regular Language
		The Pumping Lemma
		Proving That a Language Is Not Regular
		Exercises
A Supplementary Information
		Appendix: The Haskell Ecosystem
		The Haskell Website
		The Haskell Language
		The Haskell Compiler GHC and Interactive Environment GHCi
		The Haskell Library, Hackage, and Hoogle
		The Cabal Installation Tool
		The Haskell Profiler and Debugger
		Indexheight12pt depth0pt width0pt
	Index




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