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ON THE EXPANSION OF SOME EXPONENTIAL PERIODS IN AN
ON THE EXPANSION OF SOME EXPONENTIAL PERIODS IN AN

An introduction to this course   and to the real numbers
An introduction to this course and to the real numbers

real numbers
real numbers

Irrational numbers
Irrational numbers

Mathematical Proofs - Kutztown University
Mathematical Proofs - Kutztown University

... A set is a collection of objects. The objects that make up the set are called its elements. It’s customary to use capital (uppercase) letters (such as A, B, C, S, X, Y) to describe sets and lowercase letters (for example, a, b, c, s, x, y) to represent elements of sets. If a is an element of the set ...
Set Theory - The Analysis of Data
Set Theory - The Analysis of Data

Lesson 1 – Number Sets & Set Notation
Lesson 1 – Number Sets & Set Notation

... Rational numbers are any number that can be expressed as a ratio of two integers (a ratio being one number placed over another with a "/" in) . ...
Exact Real Calculator for Everyone
Exact Real Calculator for Everyone

... In general, any positive-integral-base real number representation suffers a realizability problem: even simple functions such as scaling, e.g., t(x) = 9x, cannot be programmed in such systems. Counterintuitive it may seem, this fact will be explained in the next section. First pointed out by Brouwer ...
The Greatest Integer function.
The Greatest Integer function.

Fibonacci Numbers
Fibonacci Numbers

... as a sum of distinct Fibonacci numbers. We could begin by looking for the largest Fibonacci number that is less than 62, in this case 55, and writing 62 as 55 + 7. Since the difference between 62 and 55 (i.e. 7) must be smaller than 55, then if we know how to decompose it into a sum of distinct Fibo ...
Revision Sheet 1
Revision Sheet 1

Arithmetic Series
Arithmetic Series

Document
Document

1.4 Linear Equations in Two Variables and Linear Functions
1.4 Linear Equations in Two Variables and Linear Functions

Counting Sets - MIT OpenCourseWare
Counting Sets - MIT OpenCourseWare

Lecture_Notes (reformatted)
Lecture_Notes (reformatted)

Transition to College Math Review Notes Name R.1 Algebra and
Transition to College Math Review Notes Name R.1 Algebra and

A Propositional Modal Logic for the Liar Paradox Martin Dowd
A Propositional Modal Logic for the Liar Paradox Martin Dowd

B2[∞]-sequences of square numbers
B2[∞]-sequences of square numbers

Detailed Lesson Plans
Detailed Lesson Plans

... Multiplication and division T: Let's see how much we have remembered from our revision session. Try these tasks on your own: For each of the following sequences: - work out the difference - determine the next 3 terms using this rule - write down the formula of the sequence - check the formula using ...
Sequences and Series - Steven Prascius`s e
Sequences and Series - Steven Prascius`s e

arithmetic sequence
arithmetic sequence

Full text
Full text

Difficulties of the set of natural numbers
Difficulties of the set of natural numbers

Essential Question - Mr. Goodrich`s Class
Essential Question - Mr. Goodrich`s Class

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Hyperreal number

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