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Here, the authors strive to change the way logic and discrete math are taught in computer science and mathematics: while many books treat logic simply as another topic of study, this one is unique in its willingness to go one step further. The book traets logic as a basic tool which may be applied in essentially every other area.
Here, the authors strive to change the way logic and discrete math are taught in computer science and mathematics: while many books treat logic simply as another topic of study, this one is unique in its willingness to go one step further. The book traets logic as a basic tool which may be applied in essentially every other area.
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Inhaltsangabe
0 Using Mathematics. 1 Textual Substitution, Equality, and Assignment. 2 Boolean Expressions. 3 Propositional Calculus. 4 Relaxing the Proof Style. 5 Applications of Propositional Calculus. 6 Hilbert style Proofs. 7 Formal Logic. 8 Quantification. 9 Predicate Calculus. 10 Predicates and Programming. 11 A Theory of Sets. 12 Mathematical Induction. 13 A Theory of Sequences. 14 Relations and Functions. 15 A Theory of Integers. 16 Combinatorial Analysis. 17 Recurrence Relations. 18 Modern Algebra. 19 A Theory of Graphs. 20 Infinite Sets. References. Theorems of the propositional and predicate calculi.
0 Using Mathematics.- 1 Textual Substitution, Equality, and Assignment.- 2 Boolean Expressions.- 3 Propositional Calculus.- 4 Relaxing the Proof Style.- 5 Applications of Propositional Calculus.- 6 Hilbert-style Proofs.- 7 Formal Logic.- 8 Quantification.- 9 Predicate Calculus.- 10 Predicates and Programming.- 11 A Theory of Sets.- 12 Mathematical Induction.- 13 A Theory of Sequences.- 14 Relations and Functions.- 15 A Theory of Integers.- 16 Combinatorial Analysis.- 17 Recurrence Relations.- 18 Modern Algebra.- 19 A Theory of Graphs.- 20 Infinite Sets.- References.- Theorems of the propositional and predicate calculi.
0 Using Mathematics. 1 Textual Substitution, Equality, and Assignment. 2 Boolean Expressions. 3 Propositional Calculus. 4 Relaxing the Proof Style. 5 Applications of Propositional Calculus. 6 Hilbert style Proofs. 7 Formal Logic. 8 Quantification. 9 Predicate Calculus. 10 Predicates and Programming. 11 A Theory of Sets. 12 Mathematical Induction. 13 A Theory of Sequences. 14 Relations and Functions. 15 A Theory of Integers. 16 Combinatorial Analysis. 17 Recurrence Relations. 18 Modern Algebra. 19 A Theory of Graphs. 20 Infinite Sets. References. Theorems of the propositional and predicate calculi.
0 Using Mathematics.- 1 Textual Substitution, Equality, and Assignment.- 2 Boolean Expressions.- 3 Propositional Calculus.- 4 Relaxing the Proof Style.- 5 Applications of Propositional Calculus.- 6 Hilbert-style Proofs.- 7 Formal Logic.- 8 Quantification.- 9 Predicate Calculus.- 10 Predicates and Programming.- 11 A Theory of Sets.- 12 Mathematical Induction.- 13 A Theory of Sequences.- 14 Relations and Functions.- 15 A Theory of Integers.- 16 Combinatorial Analysis.- 17 Recurrence Relations.- 18 Modern Algebra.- 19 A Theory of Graphs.- 20 Infinite Sets.- References.- Theorems of the propositional and predicate calculi.
Rezensionen
"This is a rather extraordinary book, and deserves to be read by everyone involved in computer science and - perhaps more importantly - software engineering. I recommend it highly... If the book is taken seriously, the rigor that it unfolds and the clarity of its concepts could have a significant impact on the way in which software is conceived and developed." - Peter G. Neumann
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