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	Scheme (mathematics) - Biocrawler (Site not responding. Last check: 2007-10-30)
		In mathematics, a scheme is an important concept connecting the fields of algebraic geometry, commutative algebra and number theory.
		Schemes were introduced by Alexander Grothendieck so as to broaden the notion of algebraic variety; some consider schemes to be the basic object of study of modern algebraic geometry.
		Technically, a scheme is a topological space together with commutative rings for all its open sets, which arises from "gluing together" spectra (spaces of prime ideals) of commutative rings.
	www.biocrawler.com /encyclopedia/Scheme_%28mathematics%29 (1120 words)

	Scheme (mathematics) - Wikipedia, the free encyclopedia
		In mathematics, a scheme is an important concept connecting the fields of algebraic geometry, commutative algebra and number theory.
		Schemes were introduced by Alexander Grothendieck so as to broaden the notion of algebraic variety; some consider schemes to be the basic object of study of modern algebraic geometry.
		Technically, a scheme is a topological space together with commutative rings for all its open sets, which arises from "gluing together" spectra (spaces of prime ideals) of commutative rings.
	en.wikipedia.org /wiki/Scheme_(mathematics) (1128 words)

	NationMaster - Encyclopedia: Glossary of scheme theory
		In mathematics, in the fields of general topology and particularly of algebraic geometry, a generic point P of a topological space X is a point such that every point Q of X is a specialization of P, in the sense of the specialization order (or pre-order).
		In algebraic geometry, a field of mathematics, an Ã©tale morphism is an algebraic analogue of the notion of a local isomorphism in the complex analytic topology.
		In mathematics, in particular in the theory of schemes in algebraic geometry, a flat morphism f from a scheme X to a scheme Y is a morphism such that the induced map on every stalk is a flat map of rings, i.
	www.nationmaster.com /encyclopedia/Glossary-of-scheme-theory (2609 words)

	Glossary of scheme theory - Wikipedia, the free encyclopedia
		For example, we can speak of locally noetherian schemes, namely those which are covered by the spectra of Noetherian rings; and we say that a scheme is noetherian when it is covered by 'finitely' many spectra of noetherian rings.
		For example, one might say of a scheme that it is connected which simply means that the underlying topological space is connected.
		A scheme X is said to be irreducible when (as a topological space) it is not the union of two closed subsets except if one is equal to X.
	en.wikipedia.org /wiki/Glossary_of_scheme_theory (844 words)

	PSU Mathematics Placement Scheme
		The mathematics courses which would be appropriate for your student are listed by number in that cell.
		If a student did well in the HS mathematics courses, then you might choose the higher numbered courses, otherwise it would be wise to choose the lower numbered courses.
		MATH 133 - Quantitative Reasoning - This course is for students needing a general education course in mathematics.
	www.pittstate.edu /math/placement.html (349 words)

	Working in the UK - Information about Science and Engineering Graduates Scheme
		The International Graduates Scheme (IGS) was launched on 1 May 2007 with the aim of encouraging graduates of UK further or higher education establishments to pursue a career in the United Kingdom.
		Alternatively you can apply to return to the UK from abroad under the scheme no later than one year after you complete your course (as shown by the date your relevant leave as a student expires).
		This will be available from the "all forms" section of this website when the scheme launches on 1 May 2007.
	www.workingintheuk.gov.uk /working_in_the_uk/en/homepage/schemes_and_programmes/internationalgraduatesscheme.html (1578 words)

	Scheme (mathematics) help – Wiki at Help.com (Site not responding. Last check: 2007-10-30)
		In mathematics, a scheme is an important concept connecting the fields of algebraic geometry, commutative algebra and number theory.
		Schemes were introduced by Alexander Grothendieck so as to broaden the notion of algebraic variety; some consider schemes to be the basic object of study of modern algebraic geometry.
		Technically, a scheme is a topological space together with commutative rings for all its open sets, which arises from "gluing together" spectra (spaces of prime ideals) of commutative rings.
	www.help.com /wiki/Scheme_%28mathematics%29 (136 words)

	Guide to the Mathematics Subject Classification Scheme
		One way to divide the mathematics literature is to decide which books and articles are designed to reveal the structure of mathematics itself, and which are intended to apply mathematics to closely allied areas.
		The second broad part of the mathematics literature includes those areas which could be considered either independent disciplines or central parts of mathematics, as well as those areas which clearly use mathematics but are interested in non-mathematical ideas too.
		Mathematically, these are solutions to the Laplace equation Del(u)=0; physically, they are the functions giving the potential energy throughout space resulting from some masses or electric charges.
	www.math.niu.edu /~rusin/known-math/index/beginners.html (5525 words)

	NAEP - What Does the 2005 Mathematics Assessment Measure?
		The revisions made to the mathematics framework for the 2005 assessment are intended to reflect recent curricular emphases and to include clear and more specific objectives for each grade level.
		Mathematical complexity is categorized as low, moderate, or high, and each level of complexity includes aspects of knowing and doing mathematics, such as reasoning, performing procedures, understanding concepts, or solving problems.
		The complexity dimension builds on the dimensions of mathematical ability (conceptual understanding, procedural knowledge, and problem solving) and mathematical power (reasoning, connections, and communication) that were used in the mathematics framework for the 1996-2003 NAEP assessments.
	nces.ed.gov /nationsreportcard/mathematics/whatmeasure.asp (561 words)

	\Large {The Mathematics Survey Proposal}
		As discussed in detail elsewhere, the structure of the peer-reviewed journal is a robust one which has served the academic community well over the last century, and survived intact despite being largely taken over by commercial interests in the last half century, and despite the change of medium from paper to electronic.
		Mathematics will always be important, as it provides the language for quantitative and qualitative theories of all kinds in all branches of science.
		There is a small, tightly knit community of probabilists, with a strong sense of the identity and importance of their subject in the larger scheme of mathematics and science.
	www.stat.berkeley.edu /users/pitman/mathsurvey/proposal.html (4429 words)

	lawBlawg: Scamology 101: Introduction to Pyramid Scheme Math (Site not responding. Last check: 2007-10-30)
		Mathematically, this progression could continue to infinity with the bottom level always consisting of approximately 83.3% of all distributors.
		The reality of a pyramid scheme is that it is irrelevant whether it is possible to have exponential growth that would exceed the world's population.
		These schemes are promoted with idealized, hypotheical examples so if you talk about how they are really structured (as opposed to how they are promoted) you get the response "well, that's not what the plan shows." So I dissect them based on what they tell people they should do.
	mlmlaw.blogspot.com /2004/08/scamology-101-introduction-to-pyramid.html (4223 words)

	[No title]
		There is general recognition that mathematics today has gotten out of control, in that no one seems to be able to get a "good grasp" of mathematics as a whole.
		We believe in the idea of a powerful organizational scheme for mathematics, that would put the myriad advances into some clear general picture that is fully intelligible to the general mathematical community - and largely to other scholarly communities as well.
		There seems to be a lot of serious mathematics involved in sorting out just when finite additivity enough, and just when countable additivity must be invoked, and even when countable additivity is not good enough (this would involve highly pathological sets unavailable without the axiom of choice).
	www.cs.uky.edu /fmpc/archive.dir/0605004.html (1577 words)

	EMIS ELibM: Mathematical Journals
		The Annals of Mathematics was founded in 1884 by Ormond Stone of the University of Virginia, the journal was transferred in 1899 to Harvard University, and in 1911 to Princeton University.
		This is the mathematical journal of the Department of Mathematics of Universidad del Zulia (Venezuela).
		The EMIS version of the journal is mirrored from the journal's homepage at the Institute of Mathematics of the University of Kiev (Ukraine).
	www.emis.de /journals (4943 words)

	PSU Mathematics Placement Scheme
		Find the student's Mathematics ACT and go down that column until you arrive at the row which best describes the student's High School mathematics background.
		The mathematics courses which would be appropriate for your student are listed by number in that cell.
		If a student did well in the HS mathematics courses, then you might choose the higher numbered courses, otherwise it would be wise to choose the lower numbered courses.
	faculty.pittstate.edu /math/placement.html (349 words)

	Scheme (Site not responding. Last check: 2007-10-30)
		The word scheme is similar to schema, and thus has numerous meanings based on the area of expertise and context of the user.
		In the context of programming languages, the Scheme programming language is a streamlined variant of the Lisp programming language.
		In mathematics, a scheme is a topological space together with commutative rings for all its open sets, which arises from "gluing together" spectra (spaces of prime ideals) of commutative rings.
	www.theezine.net /s/scheme.html (134 words)

	Mathematics
		The Mathematics curriculum provides opportunities for the child to explore the nature of maths as well as to acquire the knowledge, concepts and skills required for everyday living and for use in other subject areas.
		A list of the mathematical terms and language to be taught is included at a later stage of this scheme.
		Mathematical development requires a substantial amount of practical experience to establish, to reinforce concepts and to develop a facility for their every day use.
	homepage.eircom.net /~swordsourtown/staff/mathematics.htm (5710 words)

	Society for Philosophy and Technology - volume 1, numbers 3 & 4
		The subject matter of mathematics was "nude quantity," i.e., matter considered only in terms of necessary connections and not through relations of cause and effect.
		One of Galileo's primary considerations was to incorporate mathematics into our very conception of how to describe and reason about the world.3 He makes this case in a number of places, but most notably in his famous Dialogue on the Two Chief World Systems.
		Since Galileo is here talking about mathematics, it might be thought that he is concerned only to claim that we can know some of the truths of mathematics as well as God can.
	scholar.lib.vt.edu /ejournals/SPT/v1_n3n4/Pitt.html (8025 words)

	Swansea University - BSc Mathematics with Sport Science
		The Department of Mathematics is a friendly and caring department offering a wide range of degree schemes involving Pure and Applied Mathematics and some jointly with other disciplines.
		Mathematics is a thoroughly international subject as is borne out by the fact that around half our staff are from outside the United Kingdom.
		Typical offers for single honours BSc schemes in Mathematics are 300 points, including at least 100 in Mathematics, while for the MMath Mathematics scheme we usually require 320 points with at least 120 in Mathematics.
	www.swansea.ac.uk /ugcourses/PhysicalSciences/BScMathematicswithSportScience (476 words)

	Scheme (mathematics) Definition / Scheme (mathematics) Research (Site not responding. Last check: 2007-10-30)
		Schemes were introduced by Alexander GrothendieckAlexander Grothendieck (born March 28, 1928, Berlin) is one of the greatest mathematicians of the 20th century, with major contributions to algebraic geometry, homological algebra, and functional analysis.
		He was awarded the Fields Medal in 1966 and coawarded the Crafoord Prize with Pierre Deligne in 1988.
		[click for more] (spaces of prime idealsIn mathematics, a prime ideal is a subset of a ring which shares many important properties of a prime number in the ring of integers.
	www.elresearch.com /Scheme_(mathematics) (255 words)

	Chapter 6
		For him, the conclusive proof that Mathematics cannot describe the world is the fact that it does not comprise the contradiction, and hence the dialectics.
		Myself feel that the spiritual states ar not in their depth a mathematical object, although certain aspects of the spiritual life could be, to a certain degree, expressed mathematically.
		These structures can be mathematically described and this can be done to anything that is structured in the material world, hence in the deep zone too.
	www.racai.ro /books/doe/chap6-2.html (867 words)

	IMA: Small Grant Scheme
		The Institute is pleased to announce the initiation of a Small Grant Scheme whose purpose is to facilitate research activity in all areas of applicable mathematics.
		The Scheme is designed to be flexible, to have a simple application procedure, and to offer a rapid response to applications.
		The purpose of the IMA Small Grant Scheme is to facilitate research activity in all areas of applicable mathematics.
	www.ima.org.uk /learned_soc/grant.htm (573 words)

	Welcome to Umesh_Dawson's World Economic Resources
		The scheme aims to train students in analytical thinking and logical deduction whether it be in the development of an argument or proof in Mathematics or in deriving a solution based on accounting principles.The usual entry requirement is 20 points with a C (or better) in Mathematics.
		The usual entry level required for this scheme, which is in the School of Social Sciences, is 20 points, with at least a C in mathematics.
		Years two and three of the scheme are identical to those for the Mathematics degree, except that, in each year, one mathematics course is replaced by an economics course.
	members.tripod.com /umesh_dawson/Html_Files/Courses1.htm (3057 words)

	pyramid schemes, chain letters and Ponzi schemes
		A pyramid scheme is called a pyramid scheme because of the shape of a pyramid: a three dimensional triangle.
		Thus, the result of all these schemes is inevitable: at best, a few people walk away with a lot of money, while most recruits lose whatever money they put into the scheme.
		The police pyramid schemes are called "investment clubs" and have attractive names such as "The Friendship Investment Club" and "A Gift Network." They're sold to investors with the assurance that they are perfectly legal, approved by the IRS or a CPA, and that they definitely are not a pyramid scheme.
	skepdic.com /pyramid.html (1840 words)

	Referativni Zhurnal Classification
		Feedback to mathweb at MR This classification was prepared as a piece of the UDC (Universal Decimal Classification) which covers all knowledge in a fairly uniform way.
		RzhMat Classification 271 Mathematics 271.01 General questions of mathematics 271.01.01 Instructional exposition 271.01.05 Publications of a general nature 271.01.05.15 Philosophy and the methodology of mathematics 271.01.05.17 Classification of the mathematical sciences 271.01.09 History of mathematics.
		Mathematical education 271.01.79.17 Popularization of the mathematical sciences 271.03 Foundations of mathematics, mathematical logic 271.03.15 Foundations of mathematics 271.03.15.15 General philosophical problems 271.03.15.17 Set theory 271.03.15.17.17 Naive set theory 271.03.15.17.19 Axiomatic set theory.
	www.ams.org /mathweb/Classif/RZhClassification.html (1545 words)

	[No title]
		Scheme->C is an R4RS compliant Scheme system that is centered around a compiler that compiles Scheme to C. Besides the base language, the system includes "expansion passing style" macros, a foreign function call capability, records, weak pointers, 3 X11 interfaces, call/cc, and a generational, conservative, copying garbage collector.
		SLIB (Standard Scheme Library) is a portable Scheme library which is intended to provide compatability and utility functions for all standard Scheme implementations, including SCM, Chez, Elk, Gambit, MacScheme, MITScheme, scheme->C, Scheme48, T3.1, and VSCM, and is available as the file slib2a0.tar.gz.
		Small scheme implementation in C arranged as a set of subroutines that can be called from any main program for the purpose of introducing an interpreted extension language.
	www.cs.cmu.edu /Groups/AI/util/lang/scheme/faq/scheme_2.faq (5415 words)

	Promotion of Languages (Site not responding. Last check: 2007-10-30)
		Under the scheme ‘Hindi Sevi Samman Yojana’, 13 eminent Hindi scholars have been selected for Hindi Sevi Samman during the year 1998-99 for their distinguished contribution in the fields of development and propagation of Hindi, research and creative literature, scientific and technical literature in Hindi and also Hindi Journalism.
		Under this scheme, assistance is being given to eminent (traditional type) Sanskrit Scholars who are not below the age of 55 years, are in indigent circumstances and are engaged in study/research in Sanskrit at the maximum rate of Rs.
		The objective of the scheme for modernisation of Madarsa Education is to encourage traditional institutions like Madarsa and Maktabs to introduce Science, Mathematics, Social Studies, Hindi and English in their curriculum.
	www.education.nic.in /htmlweb/prolan.htm (2388 words)

	Scheme - Wikipedia, the free encyclopedia
		In mathematics, schemes are an important concept connecting the fields of algebraic geometry, commutative algebra and number theory.
		A scheme is a form of organization for the British Police Cadets
		This is a disambiguation page, a list of pages that otherwise might share the same title.
	en.wikipedia.org /wiki/Scheme (156 words)

	Introduction
		It should also be clear that the listing is incomplete, for it fails to give the subdivisions of mathematics, metaphysics, and the idioscopic sciences, especially the last with its elaborate arrangement of suborders, families, and subfamilies.
		Philosophy (all branches) is dependent upon mathematics, but takes precedence over all the special sciences, which follow it in the hierarchical scheme.
		Then there is the other kind of problem one runs into when dealing with classificatory schemes generally the problem of how to classify this or that relative to the scheme with which one is working.
	www.iupui.edu /~peirce/robin/robin_fm/intro.htm (4568 words)

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