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| | List of theorems |
 | | See also list of mathematical theorems, list of mathematical proofs, list of lemmas, list of conjectures, list of fundamental theorems. | | | No attempt is made here to comment on that aspect of usage: this is a list of results known as theorems. | | | Fundamental theorem of arbitrage-free pricing ( financial mathematics) |
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http://www.bambooweb.com/articles/l/i/List_of_theorems.html
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| | List of fundamental theorems - Wikipedia |
| | Wähle „List of fundamental theorems suchen“ um nach List of fundamental theorems zu suchen. | | | Ein Wörterbucheintrag zu List of fundamental theorems hat seinen Platz im Wiktionary (Wiktionary). |
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http://de.wikipedia.org/wiki/List_of_fundamental_theorems
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| | List of mathematical theorems - encyclopedia article about List of mathematical theorems. |
| | list of fundamental theorems In mathematics, there are a number of fundamental theorems for different fields. | | | List of theorems (redirected from List of mathematical theorems) | | | Arzelà-Ascoli theorem In mathematics, the Arzelà-Ascoli theorem of functional analysis is a criterion to decide whether a set of continuous functions from a compact metric space into a metric space is compact in the topology of uniform convergence. |
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http://encyclopedia.thefreedictionary.com/List%20of%20mathematical%20theorems
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| | List of theorems |
| | See also\n* list of mathematical theorems \n* list of fundamental theorems \n* list of lemmas \n* list of conjectures \n* list of mathematical proofs \nIn some fields, theorem can be considered as a courtesy title, given to major results, although with a content that would not satisfy a mathematician. | | | No attempt is made here to comment on that aspect of usage: this is a list of results known as theorems. | | | Most of the results do come from mathematics, but there are others from theoretical physics, economics and so on. |
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http://encyclopedia.codeboy.net/wikipedia/l/li/list_of_theorems.html
(147 words)
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| | Mathematics - encyclopedia article about Mathematics. |
| | Riemann hypothesis – Continuum hypothesis – P=NP – Pythagorean theorem – Central limit theorem – Fundamental theorem of calculus – Fundamental theorem of algebra – Fundamental theorem of arithmetic – Fundamental theorem of projective geometry – classification theorems of surfaces – Gauss-Bonnet theorem | | | These are theorems and conjectures that have changed the face of mathematics throughout history. | | | For a fuller treatment, see Areas of mathematics or the list of lists of mathematical topics. |
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http://encyclopedia.thefreedictionary.com/mathematics
(4648 words)
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| | PlanetMath: fundamental theorems in complex analysis |
| | The following is a list of fundamental theorems in the subject of complex analysis (single complex variable). | | | This is version 13 of fundamental theorems in complex analysis, born on 2005-01-22, modified 2005-04-19. | | | "fundamental theorems in complex analysis" is owned by rspuzio. |
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http://planetmath.org/encyclopedia/FundamentalTheoremsInComplexAnalysis.html
(142 words)
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| | PlanetMath: fundamental theorems in complex analysis |
| | The following is a list of fundamental theorems in the subject of complex analysis (single complex variable). | | | This is version 14 of fundamental theorems in complex analysis, born on 2005-01-22, modified 2005-12-07. | | | "fundamental theorems in complex analysis" is owned by rspuzio. |
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http://planetmath.org/encyclopedia/FundamentalTheoremsInComplexAnalysis.html
(142 words)
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| | Math Forum - Mathematics Teacher Bibliography: What Should Be Taught? |
| | College Entrance Requirements In Mathematics National Committee On Mathematical Requirements A list of fundamental propositions and requirements is presented in the geometry section. | | | Proposed Syllabus In Plane And Solid Geometry George W. Evans A list of assumptions and theorems. | | | The Sequence Of Theorems In School Geometry T. |
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http://mathforum.org/mathed/mtbib/what.taught.html
(1496 words)
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| | 7.6 - Counting Principles |
| | Fundamental theorems are important foundations for the rest of the material to follow. | | | A listing of all the possible outcomes is called the sample space and is denoted by the capital letter S. The sample space for the experiments of flipping a coin and rolling a die are S = { H1, H2, H3, H4, H5, H6, T1, T2, T3, T4, T5, T6}. | | | The fundamental counting principle allows us to figure out that there are twelve ways without having to list them all out. |
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http://www.richland.edu/james/lecture/m116/sequences/counting.html
(1448 words)
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| | Riemannian geometry - Wikipedia, the free encyclopedia |
| | Nash embedding theorems also called Fundamental Theorems of Riemannian geometry. | | | What follows is an incomplete list of the most classical theorems in Riemannian geometry. | | | In all of the following theorems we assume some local behavior of the space (usually formulated using curvature assumption) to derive some information about the global structure of the space, including either some information on the topological type of the manifold or on the behavior of points at "sufficiently large" distances. |
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http://en.wikipedia.org/wiki/Riemannian_geometry
(1448 words)
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| | Origami Mathematics Page |
| | Physicist Jun Maekawa has discovered some fundamental theorems about origami and used them to design origami models of surprising elegance. | | | Mathematician Toshikazu Kawasaki has a number of origami theorems to his name and has even generalized some of them to describe paper folding in higher dimensions. | | | These pages will try to help solve this problem by providing an extensive bibliography for origami-math, list upcoming lectures and events, and offer instructions and tutorials for select topics. |
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http://www.merrimack.edu/~thull/origamimath.html
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| | The Math Forum - Math Library - Hyperbolic Geom. |
| | Krickl's diploma thesis: a list of all pentahedra that tessellate hyperbolic 3-space in the sense that they are a fundamental domain to their discrete reflection group. | | | Course notes that include: Origins of geometry; spherical geometry; logic and the axiomatic method; proof; Euclid's mathematical system; incidence geometry; betweenness axioms; congruence theorems; axioms of continuity; neutral geometry; theorems of continuity; the work of Saccheri and Gauss; hyperbolic geometry; classification of parallels; the pseudosphere; hyperbolic trigonometry and hyperbolic analytic geometry; and more. | | | An list of suggestions for projects in geometry, topology, symmetry, making geometric solids, calendars, spherical and hyperbolic trigonometry, puzzles, models, etc. Projects were to be exhibited at the Geometry Fair at the end of the course. |
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http://www.forum.swarthmore.edu/library/topics/hyperbolic_g
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| | The Math Forum - Math Library - Hyperbolic Geom. |
| | Krickl's diploma thesis: a list of all pentahedra that tessellate hyperbolic 3-space in the sense that they are a fundamental domain to their discrete reflection group. | | | Course notes that include: Origins of geometry; spherical geometry; logic and the axiomatic method; proof; Euclid's mathematical system; incidence geometry; betweenness axioms; congruence theorems; axioms of continuity; neutral geometry; theorems of continuity; the work of Saccheri and Gauss; hyperbolic geometry; classification of parallels; the pseudosphere; hyperbolic trigonometry and hyperbolic analytic geometry; and more. | | | An list of suggestions for projects in geometry, topology, symmetry, making geometric solids, calendars, spherical and hyperbolic trigonometry, puzzles, models, etc. Projects were to be exhibited at the Geometry Fair at the end of the course. |
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http://mathforum.org/library/topics/hyperbolic_g
(455 words)
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| | PlanetMath: fundamental theorems in complex analysis |
| | The following is a list of fundamental theorems in the subject of complex analysis (single complex variable). | | | This is version 13 of fundamental theorems in complex analysis, born on 2005-01-22, modified 2005-04-19. | | | implicit function theorem for complex analytic functions (I gave proofs of this and the next theorem in a posting to a forum and must convert them to an encyclopaedia entry.) |
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http://planetmath.org/encyclopedia/FundamentalTheoremsInComplexAnalysis.html
(455 words)
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| | BIGpedia - List of theorems - Encyclopedia and Dictionary Online |
| | No attempt is made here to comment on that aspect of usage: this is a list of results known as theorems. | | | BIGpedia - List of theorems - Encyclopedia and Dictionary Online | | | Fundamental theorem of arbitrage-free pricing ( financial mathematics) |
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http://www.bigpedia.com/encyclopedia/List_of_theorems
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| | Analysis |
| | vector analysis: vector differential calculus; divergence, gradient, curl; vector integral calculus; integral identities and integral theorems of Green, Gauss and Stokes. | | | integration of functions of one variable: Riemann integral; conditions for integrability; properties of the integral; fundamental theorem of calculus; rectifiable curves | | | Limits and continuity: limits of functions; function limit theorems; continuity and uniform continuity; continuity and monotone functions; |
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http://www.math.colostate.edu/grad_program/Analysis.html
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| | HCC -- MATH-145 Business Calculus - Course Information |
| | Some of the theorems may include the mean-value theorem for derivatives and integrals and the fundamental theorems of calculus. | | | list of scheduled orientations for the date, time, and location. | | | Theorems will be used in the class to justify and explain the concepts. |
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http://www.howardcc.edu/online/MATH145N/_gbunyard/MATH145N_cd_Gbunyard.htm
(487 words)
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| | Theory of Computing Group |
| | Topics range from fundamental theorems and tools to current research. | | | To join the list, go to theory-reading list and follow the instructions. | | | Information about upcoming meetings will be posted to this web-page in addition to being mailed to the theory-reading mailing list. |
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http://www.cs.wisc.edu/areas/theory/reading.html
(234 words)
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| | Phil.510.Sylabus.html |
| | Characteristic is the establishment of fundamental theorems of algebra and number theory and the assumptions underlying them. | | | Web: Zeno, Antiphon (my introduction and Simplicius), see Class Notes for the list of suggestions of Greek mathematical texts, but Euclid 1 32 (just as an example of a proof) and recommended Euclid I 1 and a reconstruction of the original argument behind Euclid 12 2. | | | Web: Some examples of first principles in Euclid, see Class Notes for the list of suggestions or go to Euclid 1 definitions, postulates and common notions and Euclid 11 definitions. |
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http://www.calstatela.edu/faculty/hmendel/Classwork/Phil510/Phil.510.Syllabus.html
(1299 words)
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| | Richard F. Patterson - Mathematician of the African Diaspora |
| | Patterson, Richard F. Analogues of some fundamental theorems of summability theory. | | | See his web page for a list of his most recent works. | | | Patterson, Richard F. Comparison theorems for four dimensional regular matrices, Southeast Asian Bulletin of Mathematics 6(2), (2002) ?-?. |
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http://www.math.buffalo.edu/mad/PEEPS/patterson.richardf.html
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| | MathForge.net--Power Tools for Online Mathematics |
| | On his website, Nathan Kahl has republished a list of the Hundred Greatest Theorems Of All-Time in the history of mathematics. | | | The top three (if you're too lazy to clink on the link): The irrationality of the square root of two, the fundamental theorem of algebra and the denumerability of the rationals. | | | Anyway, I have a feeling that the theorems there are either incredibly famous (FLT, 4-color theorem) or else targeted at a high school level/beginning undergraduate level. |
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http://mathforge.net/index.jsp?page=seeReplies&messageNum=2059
(172 words)
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| | MA113 |
| | Material: This summer we will learn about derivatives, integrals and the fundamental theorems of calculus, which give the connections between integrals and derivatives. | | | If you have an excused absence, please inform me. A list of all excused absences will be collected during the semester. | | | We will begin by introducing the notion of a limit, which is essential to defining derivatives and integrals. |
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http://www.ms.uky.edu/~elliott/ma113_syll.htm
(681 words)
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| | Technology in the Upper-Level Curriculum |
| | In an introductory algebra course, they are primarily learning the basic structures rather than a long list of theorems. | | | Follow-up sessions emphasized the theory and proofs that are so fundamental to this course. | | | Students were also expected to write formal mathematical proofs for this class, in addition to the less formal, expository paragraphs in their lab reports. |
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http://www.joma.org/images/upload_library/4/vol2/upperlevel/maycock2.html
(696 words)
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| | PhilSci Archive - Year: 2002 |
| | Brown, Harvey and Brading, Katherine (2002) General covariance from the perspective of Noether's theorems. | | | Grandpierre, Attila (2002) The Fundamental Principles of Existence and the Origin of Physical Laws. | | | Lusanna, Luca and Pauri, Massimo (2002) General Covariance and the Objectivity of Space-Time Point-Events: The Physical Role of Gravitational and Gauge Degrees of Freedom - DRAFT. |
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http://philsci-archive.pitt.edu/view/year/2002.html
(696 words)
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| | 2003 Contributed Talks |
| | It is conjectured that there are only finitely many with > 6 exceptional fillings, and an explicit list of such manifolds is conjectured to be the only examples. | | | The common thread of these two theorems is a result of Anderson, Canary, Culler and Shalen which gives an improved Margulis lemma for tame free groups. | | | Marden's conjecture states that a complete hyperbolic 3-manifold with finitely generated fundamental group is tame, i.e. |
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http://www.uark.edu/depts/mathinfo/activities/SpringLecture/contributed2003.html
(696 words)
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| | Graduate Handbook |
| | A list of the principal topics in each area is presented as an overview, but not as a detailed outline of the reference material. | | | (c)Cauchy's theorem, formula, residue theorem, inequality; Morera's theorem; classification of singularities; Liouville's theorem; fundamental theorem of algebra; Casorati-Weierstrass theorem; definite integrals; maximum modulus theorem; Schwarz's lemma; Rouche's theorem; Weierstrass' theorem. | | | (h) Limit theorems (e.g., weak law of large numbers and especially the central limit theorem). |
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http://www.math.purdue.edu/academic/grad/handbook?id=6
(913 words)
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| | test |
| | Students are expected to know the basic definitions and fundamental theorems of Topology, to be able to prove simple propositions and to learn the power of abstraction, and to be able to connect Topology with other branches of mathematics. | | | A list of topics that we will study includes the following: | | | Class discussions and exams will be used to assess the level to which these objectives are being attained. |
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http://facweb.stvincent.edu/academics/mathematics/Topology/topology.html
(431 words)
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| | List of theorems |
| | No attempt is made here to comment on that aspect of usage: this is a list of results known as theorems. | | | Fundamental theorem of arbitrage-free pricing ( financial mathematics) | | | Isoperimetric theorem ( curve s, calculus of variations) |
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http://www.worldhistory.com/wiki/L/List-of-theorems.htm
(431 words)
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