| dc.contributor.author |
Melrose, Richard B. |
|
| dc.coverage.temporal |
Fall 2002 |
|
| dc.date.accessioned |
2007-05-08T11:29:39Z |
|
| dc.date.available |
2007-05-08T11:29:39Z |
|
| dc.date.issued |
2002-12 |
|
| dc.identifier |
18.100B-Fall2002 |
|
| dc.identifier.other |
18.100B |
|
| dc.identifier.other |
IMSCP-MD5-9908abcd0c08bccfaefff61dbbec8d1a |
|
| dc.identifier.uri |
http://hdl.handle.net/1721.1/37329 |
|
| dc.description.abstract |
Two options offered, both covering fundamentals of mathematical analysis: convergence of sequences and series, continuity, differentiability, Riemann integral, sequences and series of functions, uniformity, interchange of limit operations. Both options show the utility of abstract concepts and teach understanding and construction of proofs. <I>Option A</I> chooses less abstract definitions and proofs, and gives applications where possible. <I>Option B</I> is more demanding and for students with more mathematical maturity. Places greater emphasis on point-set topology. |
en |
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Previous issue date: 2002-12 |
en |
| dc.language.iso |
en-US |
|
| dc.rights |
This site (c) Massachusetts Institute of Technology 2003. Content within individual courses is (c) by the individual authors unless otherwise noted. The Massachusetts Institute of Technology is providing this Work (as defined below) under the terms of this Creative Commons public license ("CCPL" or "license"). The Work is protected by copyright and/or other applicable law. Any use of the work other than as authorized under this license is prohibited. By exercising any of the rights to the Work provided here, You (as defined below) accept and agree to be bound by the terms of this license. The Licensor, the Massachusetts Institute of Technology, grants You the rights contained here in consideration of Your acceptance of such terms and conditions. |
en |
| dc.subject |
mathematical analysis |
en |
| dc.subject |
convergence of sequences |
en |
| dc.subject |
convergence of series |
en |
| dc.subject |
continuity |
en |
| dc.subject |
differentiability |
en |
| dc.subject |
Reimann integral |
en |
| dc.subject |
uniformity |
en |
| dc.subject |
interchange of limit operations |
en |
| dc.subject |
utility of abstract concepts |
en |
| dc.subject |
construction of proofs |
en |
| dc.subject |
point-set topology |
en |
| dc.subject |
n-space |
en |
| dc.subject |
sequences of functions |
en |
| dc.subject |
series of functions |
en |
| dc.subject |
applications |
en |
| dc.subject |
real variable |
en |
| dc.subject |
metric space |
en |
| dc.subject |
sets |
en |
| dc.subject |
theorems |
en |
| dc.subject |
differentiate |
en |
| dc.subject |
differentiable |
en |
| dc.subject |
converge |
en |
| dc.subject |
uniform |
en |
| dc.subject |
18.100B |
en |
| dc.subject |
18.100 |
en |
| dc.title |
18.100B Analysis I, Fall 2002 |
en |
| dc.title.alternative |
Analysis I |
en |
| dc.audience.educationlevel |
Undergraduate |
|
| dc.subject.cip |
270103 |
en |
| dc.subject.cip |
Analysis and Functional Analysis |
en |
