can u give me the namer of web sites regarding real analysis and complex analysis?
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I think the follwoing site should help.\n\nhttp://www.shu.edu/projects/reals/reals.html\n\nIt is really a good site. Try to spend atleast 20 mins there.\nIt should help you.\n\nTake Care.
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http://www.math.com/\nhttp://mathworld.wolfram.com/\nhttp://www.calculus-help.com/\nhttp://math.about.com/od/calculus/
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Try http://integrals.wolfram.com/
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http://www-groups.dcs.st-and.ac.uk/~history/Indexes/HistoryTopics.html\nhttp://archives.math.utk.edu/topics/history.html\nhttp://aleph0.clarku.edu/~djoyce/mathhist/\nhttp://www.dcs.warwick.ac.uk/bshm/resources.html
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Here are some sites that have saved my behind.  :)\n\nhttp://integrals.wolfram.com/index.jsp\n\nhttp://www.calc101.com/webMathematica/integrals.jsp\n\nhttp://mcraefamily.com/MathHelp/CalculusTableOfIntegrals.htm
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Check out http://math.mit.edu/research/index.html
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I have a copy of the second edition. Is that good enough?\n\nIs there something in particular you need, or do you want the outline of the whole book?\n\n1. Set theory\nIntroduction\nFunctions\nUnions, Intersections, and complements\nAlgebra of sets\nThe axiom of chice and infinite direct product\nCountable sets\nRelations and equivalences\nPartial orderings and the maximal principle\nWell ordering and the countable ordinal\n\nPart One -- Theory of Functions of a Real Variable\n\n2. The Real Number System\n\nAxioms for the real numbers\nThe natural and rational numbers as subsets of R\nThe extended real numbers\nSequences of real numbers\nOpen and closed sets of real numbers\nContinuous functions\nBorel sets\n\n3. Lebesgue Measure\nIntroduction\nOuter measure\nMeasurable sets and Lebesgue measure\nA nonmeasurable set\nMeasurable functions\nLittlwood's three principles\n\n4. The Lebesgue Integral\nThe Riemann integral\nThe Lebesgue integral of a bounded function over a set of finite measure\nThe integral of a nonnegative function\nThe general Lebesque integral\nConvergence in measure\n\n5. Differentiation and Integration\nDifferentiation of a monotone function\nFunction of bounded variation\nDifferentiation of an integral\nAbsolute continuity\nConvex functions\n\n6. The Classical Banach Spaces\nThe Lp spaces\nThe Holder Minkowski inequalities\nConvergence and completeneww\nBounded linear functionsals on the Lp spaces\n\n\nPart Two -- Abstract Spaces\n\n7. Metric Spaces\nIntroduction\nOpen and closed sets\nContinuous function and homeomorphisms\nConvergence and completeness\nUniform continuity and uniformity\nSubspaces\nBaire category\n\n8. Topological Spaces\nFundamental notions\nBases and countability\nThe separation axioms and continuous real-valued functions\nProduct spaces\nConnectedness\nAbsolute (G delta)\nNets\n\n9. Compact Spaces\nBasic properties\nCountable compactness and the Bolzano-Weierstrass property\nCompact metric spaces\nProducts of compact spaces\nLocally compact spaces\nThe Stone-Cech compactification\nThe Stone-Weierstrass theorem\nThe Ascoli theorem\n\n10. Banach Spaces\nIntroduction\nLinear Operators\nLinear Functionals and the Hahn-Banach theorem\nThe closed graph theorem\nTopological vector spaces\nWeak topologies\nConvexity\nHilbert space\n\nPart Three -- General Measure and Integration Theory\n\n11. Measure and Integration\nMeasure spaces\nMeasurable functions\nIntegration\nGeneral convergence theorems\nSigned measures\nThe Radon-Nikodym theorem\nThe Lp spaces\n\n12. Measure and Outer Measure\nOuter measure and measurability\nThe extension theorem\nThe Lebesgue-Stieltjes integral\nProduct measures\nInner measure\nExtension by sets of measure zero\nCaratheodory outer measure\n\n13. The Daniell Integral\nIntroduction\nThe extension theorem\nUniqueness\nMeasureability and measure\n\n14. Measure and Topology\nBaire sets and Borel sets\nPositive linear functionals and Baire measure\nBounded linear fuctionals on C(X)\nThe Borel extension of a measure\n\n15. Mappings of Measure Spaces\nPoint mappings and set mappings\nMeasure algebras\nBorel equivalences\nSet mappings and point mappings ofn complete metric spaces\nThe isometries of Lp
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There are many for example, one even from Yahoo:\nhttp://education.yahoo.com/homework_help/math_help/algebra1\nhttp://www.coolmathalgebra.com/\nhttp://mathforum.org/library/drmath/sets/high_algebra.html
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A WEBSITE THAT I FIND HELPFUL IS MATH.COM
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mathworld \n\n\n\n--- LeeeN
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www.bbc.co.uk/revisewise\nwww.murderousmaths.co.uk\nwww.a729.piczo.com\nwww.bbc.co.uk/bitesize
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www.hotmath.com\nhlps me all the time XD
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There are two seminar papers by Magnus Hestenes that should give you a good start:\n\n"A  Ternary Algebra with Applications to Matrices and Linear Transformation"\n\n"On a Ternary Algebra"
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Not the answer, but a suggestion.\n\nThis is a college level questionm, so I'm assuming that you are in college. Go to the math department library and find other texts on complex analysis. Look at the chapters that cover the same material. Look at the examples the authors have worked out. You may be surprised to find this problem or one enough like it to give you a clue on how to proceed.\n\nThis is not that tough a problem. N years ago, (where 0 < N  < 50) I could have given you an answer, but since then, the analysis sections of my brain have shrunken.
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math.com \nmathpower.com\nmath.about.com
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offical website below
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Try here:/\n\nhttp://archives.math.utk.edu/visual.calculus/