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Lecture 4 - Michael De
Lecture 4 - Michael De

Arithmetic Sequence
Arithmetic Sequence

Proof
Proof

1.2 Mathematical Patterns
1.2 Mathematical Patterns

PDF
PDF

.pdf
.pdf

Tools-Slides-3 - Michael Johnson`s Homepage
Tools-Slides-3 - Michael Johnson`s Homepage

Notes on Propositional and Predicate Logic
Notes on Propositional and Predicate Logic

Another form of the reciprocity law of Dedekind sum
Another form of the reciprocity law of Dedekind sum

... use the reciprocity law successively and also use the Matsumoto-Montesinos formula [7], which is proved by purely elementary number theoretic method (see also Remark 2.2). The proof of Proposition 1.2 is elementary, which is given in §3. Therefore the formula (3) is, in some sense, “another form” of ...
Biform Theories in Chiron
Biform Theories in Chiron

... both about the syntax of expressions and what the expressions mean. Traditional logics are usually not equipped with the means to express statements about syntax and to reason about syntax. The transformer of a rule does not need to be expressed in the logic. As long as its corresponding meaning for ...
Name Date Class Generating Equivalent Algebraic Expressions
Name Date Class Generating Equivalent Algebraic Expressions

Chapter 1, Part I: Propositional Logic
Chapter 1, Part I: Propositional Logic

... “Inclusive Or” - In the sentence “Students who have taken CS202 or Math120 may take this class,” we assume that students need to have taken one of the prerequisites, but may have taken both. This is the meaning of disjunction. For p ∨q to be true, either one or both of p and q must be true.  “Exclu ...
Chapter 6 Practice Test
Chapter 6 Practice Test

.pdf
.pdf

... for Government purposes notwithstanding any copyright annotation thereon. ...
THE BINOMIAL THEOREM FOR HYPERCOMPLEX NUMBERS
THE BINOMIAL THEOREM FOR HYPERCOMPLEX NUMBERS

... discovered quaternions in 1866. The algebra of quaternions is not commutative and therefore the usual binomial theorem fails there. We present a binomial theorem in H and even in a more general subspace Rn+1 of the Clifford algebra Cn . The (universal) Clifford algebra is the associative algebra over ...
3.6 Indicator Random Variables, and Their Means and Variances
3.6 Indicator Random Variables, and Their Means and Variances

Slide 1
Slide 1

22 Mar 2015 - U3A Site Builder
22 Mar 2015 - U3A Site Builder

The Foundations: Logic and Proofs - UTH e
The Foundations: Logic and Proofs - UTH e

Conjunctive normal form - Computer Science and Engineering
Conjunctive normal form - Computer Science and Engineering

... functions, and propositional calculus—to compute the functional values of logical expressions on each of their functional arguments, that is, on each combination of values taken by their logical variables (Enderton, 2001). In particular, truth tables can be used to tell whether a propositional expre ...
Algebra I - Biloxi Public Schools
Algebra I - Biloxi Public Schools

an interpretation of aristotle`s syllogistic and a certain fragment of set
an interpretation of aristotle`s syllogistic and a certain fragment of set

1-2 Lesson
1-2 Lesson

CS 40: Foundations of Computer Science
CS 40: Foundations of Computer Science

... c)The issue is ¬ e V d, which is equivalent to the conditional statement e → d. This does not follow from our assumptions. If we take d to be false, e to be true, and s to be false, then this proposition is false but our assumptions are true. d)The issue is ¬ d V ¬ e, which is equivalent to the cond ...
Practice Midterm 1
Practice Midterm 1

... (b) Suppose that 3 was a positive rational number. Let us say that 3 is equal to c/d, where c and d are natural numbers. Use part 4(a) to show that 3d − c < c. ...
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Laws of Form

Laws of Form (hereinafter LoF) is a book by G. Spencer-Brown, published in 1969, that straddles the boundary between mathematics and philosophy. LoF describes three distinct logical systems: The primary arithmetic (described in Chapter 4 of LoF), whose models include Boolean arithmetic; The primary algebra (Chapter 6 of LoF), whose models include the two-element Boolean algebra (hereinafter abbreviated 2), Boolean logic, and the classical propositional calculus; Equations of the second degree (Chapter 11), whose interpretations include finite automata and Alonzo Church's Restricted Recursive Arithmetic (RRA).Boundary algebra is Dr Philip Meguire's (2011) term for the union of the primary algebra (hereinafter abbreviated pa) and the primary arithmetic. ""Laws of Form"" sometimes loosely refers to the pa as well as to LoF.
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