Automata theory is the study of abstract machines and automata. It is a theory in theoretical computer science, & discrete mathematics. Automata comes from the Greek word αὐτόματα meaning "self-acting".
The app is classroom notes on the subject for Information technology (IT), Computer Science engineering, discrete mathematics & Mathematics students.
The purpose of the App is faster learning of the subject and quick revisions of the topics. The Topics are created in manner to quickly absorb the subject.
It covers 138 topics of Automata in detail. These 138 topics are divided in 5 units.
Some of topics Covered in this application are:
1. Introduction to automata theory and Formal Languages
2. Finite automata
3. Deterministic finite state automaton (DFA)
4. Sets
5. Relations and Functions
6. Asymptotic Behavior of Functions
7. Grammar
8. Graphs
9. Languages
10. Nondeterministic finite automaton
11. Strings and Languages
12. Boolean Logic
13. Orders for Strings
14. Operations on languages
15. Kleene Star, ‘∗’
16. Homomorphism
17. Machines
18. The power of DFAs
19. Machine types that accept non-regular languages
20. Equivalence of NFA and DFA
21. Regular Expressions
22. Regular Expressions and Languages
23. Building Regular Expressions
24. NFAs to Regular Expression
25. Two-way Finite Automata
26. Finite Automata with Output
27. Properties of regular sets (Languages)
28. Pumping Lemma
29. Closure properties of regular languages
30. Myhill-Nerode Theorem-1
31. Introduction to Context-Free Grammars
32. Conversion of Left-linear Grammar into Right-Linear Grammar
33. Derivation Tree
34. Parsing
35. Ambiguity
36. Simplification of CFG
37. Normal Forms
38. Greibach Normal Form
39. Pushdown Automata
40. Transition Functions for NPDA
41. Execution of NPDA
42. Relation between pda and context free language
43. CFG to NPDA
44. NPDA to CFG
45. Properties of context-free languages
46. Proof of Pumping Lemma
47. Usage of Pumping Lemma
48. dicision Algorithms
49. Turing Machine
50. Programming a Turing Machine
51. Turing Machines as Transducers
52. Complete language and functions
53. Modification of turing machines
54. Church-turing thesis
55. Enumerating Strings in a Language
56. Halting Problem
57. Rice's Theorem
58. Context sensitive grammar and languages
59. The chomsky hirarchy
60. Unrestricted grammar
61. Introduction to Complexity Theory
62. polynomial time algorithm
63. boolean satisfiablity
64. Additional NP problem
65. Formal systems
66. Composition and recursion
67. Ackermann's theorem
68. Propositions
69. Exampleof Non Deterministic Finite Automata
70. Conversion of NFA to DFA
71. Connectives
72. Tautology, Contradiction and Contingency
73. Logical Identities
74. Logical inference
75. Predicates and quantifiers
76. Quantifiers and logical operators
77. Normal forms
78. Mealy and moore Machine
79. Myhill-Nerode theorem
80. Decision algorithms
81. NFA with ε-moves
82. Binary Relation Basics
83. Transitive, and Related Notions
84. Equivalence (Preorder plus Symmetry)
85. The Power Relation between Machines
86. Dealing with Recursion
87. The Y operator
88. The least fixed-point
89. Error-correcting DFAs
90. Ultimate Periodicity and DFAs
91. The Automaton/Logic Connection
92. Binary Decision Diagrams (BDDs)
93. Basic Operations on BDDs
94. Stabilization at a Fixed-Point
95. A Taxonomy of Formal Languages and Machines
96. Introduction to Push-down Automata
97. Right- and Left-Linear CFGs
98. Developing CFGs
99. A Pumping Lemma for CFLs
100. A Pumping Lemma for CFLs
101. Acceptance, Halting, Rejection
102. NDTMs
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</div> <div jsname="WJz9Hc" style="display:none">自动机理论是抽象的机器和自动机的研究。正是在理论计算机科学理论,和离散数学。 αὐτόματα意思是“自我表演”自动机来自希腊字。
该应用程序是对信息技术(IT),计算机科学工程,离散数学与数学的学生主体课堂笔记。
该应用的目的是议题的主题和快速修订更快的学习。今天的题目是在创建方式,能够迅速吸收的主题。
几乎涵盖了自动机的138主题。这些138主题在5个单位划分。
一些在此应用中涉及的主题有:
1.介绍自动机理论和形式语言
2.有限自动机
3.确定有限状态自动机(DFA)
4.集
5.关系和功能
6.功能的渐近行为
7.语法
8.图
9.语言
10.非确定有限状态自动机
11.字符串和语言
12.布尔逻辑
13.订单弦乐
14.操作上的语言
15.克莱尼明星,¢â,¬ËœÃ¢Ë†â€“¢?€央行”¢
16.同态
17.机
18的DFA的力量
19.接受非正规语言的机器类型
20. NFA和DFA的等价
21.正则表达式
22.正则表达式和语言
23楼正则表达式
24. NFAS正则表达式
25.双向有限自动机
26.有限自动机与输出
27.定期套房产(语言)
28.泵引理
正规语言的29封闭性
30.迈希尔 - 尼罗德定理-1
31.介绍上下文无关文法
32.转换左线性文法到右键线性文法
33.派生树
34.解析
35.歧义
36.简化的CFG
37.范式
38.格雷巴赫标准式
39.下推自动机
对于NPDA 40.转移函数
41.执行NPDA的
42. PDA和上下文无关语言的关系
43. CFG到NPDA
44. NPDA到CFG
45.上下文无关语言的性质
46.抽证明引理
泵引理的47用法
48. dicision算法
49.图灵机
50.编程图灵机
51.图灵机作为传感器
52.完整的语言和功能
53.修改图灵机
54.教会图灵论题
55.枚举字符串的语言
56.停机问题
57. Rice定理
58.上下文相关的语法和语言
59.乔姆斯基hirarchy
60.无限制文法
61.介绍复杂性理论
62.多项式时间算法
63.布尔satisfiablity
64.其他NP问题
65.正式系统
66.组成和递归
67.阿克曼定理
68.命题
69. Exampleof非确定性有限自动机
NFA的70.转换为DFA
71.连接词
72.同义反复,矛盾与应急
73.逻辑标识
74.逻辑推理
75.谓词和量词
76.量词和逻辑运算符
77.范式
78.米利和摩尔机
79.迈希尔 - 尼罗德定理
80.决策算法
81. NFA与ÃŽÂμ,移动
82.二元关系基础
83.传递,以及相关概念
84.等效(预购加对称)
85.机器之间的权力关系
86.用递归处理
87.在Y运算符
88.至少定点
89.纠错的DFA
90.终极周期性和的DFA
91.自动机/逻辑连接
92.二元决策图(BDD)
93.基本操作上BDDS
94.稳定在一个固定点
形式语言和机器95.分类
96.介绍下推自动机
97.左手和线性CFGS
98.发展CFGS
99.泵引理节能灯
100.抽水引理节能灯
101.验收,停止,抑制
102. NDTMs
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