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- 13:32, 24 July 2008 (diff | hist) . . (+11) . . A.3 Old Kiwi (current)
- 13:32, 24 July 2008 (diff | hist) . . (+11) . . A.3 OldKiwi (current)
- 13:30, 24 July 2008 (diff | hist) . . (+1,436) . . N A.3 Old Kiwi (New page: A.3) Suppose that <math>y>0, \ x \in (\frac{1}{2}, \frac{3}{2})</math> and <math>0<h<\frac{1}{4}</math>, say. Then<math> -\frac{e^{-(x+h)y}-e^{-xy}}{h} \frac{1}{y^3+1} =- \frac{d}{dx} ...)
- 13:30, 24 July 2008 (diff | hist) . . (+1,436) . . N A.3 OldKiwi (New page: A.3) Suppose that <math>y>0, \ x \in (\frac{1}{2}, \frac{3}{2})</math> and <math>0<h<\frac{1}{4}</math>, say. Then<math> -\frac{e^{-(x+h)y}-e^{-xy}}{h} \frac{1}{y^3+1} =- \frac{d}{dx} ...)
- 13:00, 24 July 2008 (diff | hist) . . (+36) . . Problem set 10: These problems were all given by Dr. Davis on an exam Old Kiwi
- 13:00, 24 July 2008 (diff | hist) . . (+35) . . Problem set 10: These problems were all given by Dr. Davis on an exam OldKiwi
- 12:33, 24 July 2008 (diff | hist) . . (+755) . . N A.1 Old Kiwi (New page: Let G={x | f is continuous at x} Pick some <math>x \in G.</math> Then <math>\exists \ \delta>0 \ s.t.\ |x-y|<\delta \Rightarrow |f(x)-f(y)| < \frac{1}{2}</math>. But since f is integer ...) (current)
- 12:33, 24 July 2008 (diff | hist) . . (+755) . . N A.1 OldKiwi (New page: Let G={x | f is continuous at x} Pick some <math>x \in G.</math> Then <math>\exists \ \delta>0 \ s.t.\ |x-y|<\delta \Rightarrow |f(x)-f(y)| < \frac{1}{2}</math>. But since f is integer ...) (current)
- 12:21, 24 July 2008 (diff | hist) . . (+35) . . Problem set 10: These problems were all given by Dr. Davis on an exam OldKiwi
- 12:21, 24 July 2008 (diff | hist) . . (+36) . . Problem set 10: These problems were all given by Dr. Davis on an exam Old Kiwi
- 12:15, 24 July 2008 (diff | hist) . . (+925) . . N B.1 Old Kiwi (New page: B.1 By egorov, <math>\forall \ k</math> we may pick a set <math>E_k</math> such that <math>m(E_k)<\frac{1}{2^k}</math> and <math>f_n \rightarrow 0</math> uniformly off of <math>E_k</math>...) (current)
- 12:15, 24 July 2008 (diff | hist) . . (+925) . . N B.1 OldKiwi (New page: B.1 By egorov, <math>\forall \ k</math> we may pick a set <math>E_k</math> such that <math>m(E_k)<\frac{1}{2^k}</math> and <math>f_n \rightarrow 0</math> uniformly off of <math>E_k</math>...) (current)
- 12:08, 24 July 2008 (diff | hist) . . (+36) . . Problem set 10: These problems were all given by Dr. Davis on an exam Old Kiwi
- 12:08, 24 July 2008 (diff | hist) . . (+35) . . Problem set 10: These problems were all given by Dr. Davis on an exam OldKiwi
- 16:04, 22 July 2008 (diff | hist) . . (+1) . . Exam 9.2 Old Kiwi (current)
- 16:04, 22 July 2008 (diff | hist) . . (+1) . . Exam 9.2 OldKiwi (current)
- 16:03, 22 July 2008 (diff | hist) . . (-7) . . Exam 9.2 Old Kiwi
- 16:03, 22 July 2008 (diff | hist) . . (-7) . . Exam 9.2 OldKiwi
- 15:57, 22 July 2008 (diff | hist) . . (+728) . . N Exam 9.2 Old Kiwi (New page: 2) Pick a partition P of [a,b] <math>a=x_0<x_1<...<x_n=b</math> Pick <math>c_i \in (x_0, x_1) \ i=1,...,N.</math> Let n=N Define <math>c_{n+1}=b</math> and <math>c_0=a</math>. Then ...)
- 15:57, 22 July 2008 (diff | hist) . . (+728) . . N Exam 9.2 OldKiwi (New page: 2) Pick a partition P of [a,b] <math>a=x_0<x_1<...<x_n=b</math> Pick <math>c_i \in (x_0, x_1) \ i=1,...,N.</math> Let n=N Define <math>c_{n+1}=b</math> and <math>c_0=a</math>. Then ...)
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