Recent page changes from site "Nicks Math" (a Wikidot site) http://nicksmath.wikidot.com Thu, 17 May 2012 16:42:17 +0000 http://nicksmath.wikidot.com/significance-of-the-derivative#revision-16197220 "Significance Of The Derivative" - source change http://nicksmath.wikidot.com/significance-of-the-derivative Page: <a href="http://nicksmath.wikidot.com/significance-of-the-derivative">Significance Of The Derivative</a> (significance-of-the-derivative)<br/>Current revision number: 2<br/>Date changed: Tue, 17 Aug 2010 20:02:46 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>Defintions: let $f$ be a function and $A$ a set of numbers contained in the domain of $f$. A point $x$ in $A$ is a maximum point for $f$ on $A$ if $f(x) \ge f(y)$ for every $y$ in $A$. The number... Tue, 17 Aug 2010 20:02:46 +0000 Significance Of The Derivative (significance-of-the-derivative)
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Defintions: let $f$ be a function and $A$ a set of numbers contained in the domain of $f$. A point $x$ in $A$ is a maximum point for $f$ on $A$ if $f(x) \ge f(y)$ for every $y$ in $A$. The number... ]]> http://nicksmath.wikidot.com/significance-of-the-derivative#revision-16197172 "Significance Of The Derivative" - source change http://nicksmath.wikidot.com/significance-of-the-derivative Page: <a href="http://nicksmath.wikidot.com/significance-of-the-derivative">Significance Of The Derivative</a> (significance-of-the-derivative)<br/>Current revision number: 1<br/>Date changed: Tue, 17 Aug 2010 19:59:54 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>Defintions: let $f$ be a function and $A$ a set of numbers contained in the domain of $f$. A point $x$ in $A$ is a maximum point for $f$ on $A$ if $f(x) \ge f(y)$ for every $y$ in $A$. The number... Tue, 17 Aug 2010 19:59:54 +0000 Significance Of The Derivative (significance-of-the-derivative)
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Defintions: let $f$ be a function and $A$ a set of numbers contained in the domain of $f$. A point $x$ in $A$ is a maximum point for $f$ on $A$ if $f(x) \ge f(y)$ for every $y$ in $A$. The number... ]]> http://nicksmath.wikidot.com/significance-of-the-derivative#revision-16197169 "Significance Of The Derivative" - new page http://nicksmath.wikidot.com/significance-of-the-derivative Page: <a href="http://nicksmath.wikidot.com/significance-of-the-derivative">Significance Of The Derivative</a> (significance-of-the-derivative)<br/>Current revision number: 0<br/>Date changed: Tue, 17 Aug 2010 19:59:39 +0000<br/>Change type: new page<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>Defintions: let $f$ be a function and $A$ a set of numbers contained in the domain of $f$. A point $x$ in $A$ is a maximum point for $f$ on $A$ if $f(x) \ge f(y)$ for every $y$ in $A$. The number... Tue, 17 Aug 2010 19:59:39 +0000 Significance Of The Derivative (significance-of-the-derivative)
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Defintions: let $f$ be a function and $A$ a set of numbers contained in the domain of $f$. A point $x$ in $A$ is a maximum point for $f$ on $A$ if $f(x) \ge f(y)$ for every $y$ in $A$. The number... ]]> http://nicksmath.wikidot.com/spivak#revision-16197162 "Spivak" - source change http://nicksmath.wikidot.com/spivak Page: <a href="http://nicksmath.wikidot.com/spivak">Spivak</a> (spivak)<br/>Current revision number: 6<br/>Date changed: Tue, 17 Aug 2010 19:59:12 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>Prologue Chapter 1 : Basic Properties of Numbers Chapter 2 : Numbers of Various Sorts Foundations Chapter 3 : Functions Chapter 4 : Graphs Chapter 5 : Limits Chapter 6 : Continuous... Tue, 17 Aug 2010 19:59:12 +0000 Spivak (spivak)
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Prologue Chapter 1 : Basic Properties of Numbers Chapter 2 : Numbers of Various Sorts Foundations Chapter 3 : Functions Chapter 4 : Graphs Chapter 5 : Limits Chapter 6 : Continuous... ]]> http://nicksmath.wikidot.com/least-upper-bounds#revision-16067188 "Least Upper Bounds" - source change http://nicksmath.wikidot.com/least-upper-bounds Page: <a href="http://nicksmath.wikidot.com/least-upper-bounds">Least Upper Bounds</a> (least-upper-bounds)<br/>Current revision number: 6<br/>Date changed: Sun, 08 Aug 2010 19:16:10 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>Problems: Question... Sun, 08 Aug 2010 19:16:10 +0000 Least Upper Bounds (least-upper-bounds)
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Problems: Question... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16067160 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 37<br/>Date changed: Sun, 08 Aug 2010 19:11:14 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 19:11:14 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16067149 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 36<br/>Date changed: Sun, 08 Aug 2010 19:09:31 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 19:09:31 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16067146 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 35<br/>Date changed: Sun, 08 Aug 2010 19:09:01 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 19:09:01 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16067137 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 34<br/>Date changed: Sun, 08 Aug 2010 19:07:54 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 19:07:54 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16067002 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 33<br/>Date changed: Sun, 08 Aug 2010 18:53:39 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 18:53:39 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16060697 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 32<br/>Date changed: Sun, 08 Aug 2010 04:52:14 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 04:52:14 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16060670 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 31<br/>Date changed: Sun, 08 Aug 2010 04:46:12 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 04:46:12 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16060666 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 30<br/>Date changed: Sun, 08 Aug 2010 04:45:12 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 04:45:12 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16060665 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 29<br/>Date changed: Sun, 08 Aug 2010 04:44:58 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 04:44:58 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/continuous-functions#revision-16060382 "Continuous Functions" - source change http://nicksmath.wikidot.com/continuous-functions Page: <a href="http://nicksmath.wikidot.com/continuous-functions">Continuous Functions</a> (continuous-functions)<br/>Current revision number: 28<br/>Date changed: Sun, 08 Aug 2010 04:01:25 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>Theorom 6.1 If $f$ and $g$ are continuous at $a$, then (1) $f + g$ is continuous at $a$ (2) $f \cdot g$ is continuous at $a$ Moreover, if $g(a) \neq 0$, then (3) $1/g$ is continuous at... Sun, 08 Aug 2010 04:01:25 +0000 Continuous Functions (continuous-functions)
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Theorom 6.1 If $f$ and $g$ are continuous at $a$, then (1) $f + g$ is continuous at $a$ (2) $f \cdot g$ is continuous at $a$ Moreover, if $g(a) \neq 0$, then (3) $1/g$ is continuous at... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16060374 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 28<br/>Date changed: Sun, 08 Aug 2010 03:58:54 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 03:58:54 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/start#revision-16060364 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 10<br/>Date changed: Sun, 08 Aug 2010 03:56:55 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:56:55 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/start#revision-16060356 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 9<br/>Date changed: Sun, 08 Aug 2010 03:54:35 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:54:35 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/start#revision-16060355 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 8<br/>Date changed: Sun, 08 Aug 2010 03:54:30 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:54:30 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/start#revision-16060345 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 7<br/>Date changed: Sun, 08 Aug 2010 03:51:44 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:51:44 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/start#revision-16060266 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 6<br/>Date changed: Sun, 08 Aug 2010 03:48:30 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:48:30 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/start#revision-16060263 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 5<br/>Date changed: Sun, 08 Aug 2010 03:47:52 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:47:52 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/start#revision-16060261 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 4<br/>Date changed: Sun, 08 Aug 2010 03:47:40 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:47:40 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/start#revision-16060259 "Welcome to Nick's Math!" - source change http://nicksmath.wikidot.com/start Page: <a href="http://nicksmath.wikidot.com/start">Welcome to Nick's Math!</a> (start)<br/>Current revision number: 3<br/>Date changed: Sun, 08 Aug 2010 03:47:28 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/> Sun, 08 Aug 2010 03:47:28 +0000 Welcome to Nick's Math! (start)
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]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16060236 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 27<br/>Date changed: Sun, 08 Aug 2010 03:42:23 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 03:42:23 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16060235 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 26<br/>Date changed: Sun, 08 Aug 2010 03:42:07 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sun, 08 Aug 2010 03:42:07 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16058165 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 25<br/>Date changed: Sat, 07 Aug 2010 22:52:35 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sat, 07 Aug 2010 22:52:35 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16058036 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 24<br/>Date changed: Sat, 07 Aug 2010 22:39:28 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sat, 07 Aug 2010 22:39:28 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16058031 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 23<br/>Date changed: Sat, 07 Aug 2010 22:39:06 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sat, 07 Aug 2010 22:39:06 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]> http://nicksmath.wikidot.com/spivak-chapter-8:6#revision-16057863 "Chapter 8 #6 : Continuous Functions On Dense Sets" - source change http://nicksmath.wikidot.com/spivak-chapter-8:6 Page: <a href="http://nicksmath.wikidot.com/spivak-chapter-8:6">Chapter 8 #6 : Continuous Functions On Dense Sets</a> (spivak-chapter-8:6)<br/>Current revision number: 22<br/>Date changed: Sat, 07 Aug 2010 22:24:09 +0000<br/>Change type: source change<br/>By: <span class="printuser"><a href="http://www.wikidot.com/user:info/nick226" onclick="WIKIDOT.page.listeners.userInfo(526461); return false;" >Nick226</a></span><br/><br/>Page content preview: <br/>6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... Sat, 07 Aug 2010 22:24:09 +0000 Chapter 8 #6 : Continuous Functions On Dense Sets (spivak-chapter-8:6)
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6. A set $A$ of real numbers is said to be dense if every open interval of real numbers contains a point of $A$. For example, Problem 5 shows that the set of rational numbers and the set of... ]]>