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Conjectures: more books (100)

The life of John Milton, with conjectures on the origin of Paradise lost by William Hayley, Giovanni Battista Andreini, 2010-08-17
Les Conjectures de Stark sur les Fonctions L d'Artin en s=0: Notes d'un cours a Orsay redigees par Dominique Bernardi (Progress in Mathematics) (French Edition) by J. Tate, 1984-01-01
Various conjectures on the perception, motion, and generation of ideas (1746) by David Hartley, 1959
Hora philologica; or, Conjectures on the structure of the Greek language by William Sewell, 2010-08-19
Chain Conjectures in Ring Theory: An Exposition of Conjectures on Catenary Chains (Lecture Notes in Mathematics) (Volume 0) by L.J. Jr. Ratliff, 1978-05-23
History the interpreter of prophecy, or, A view of Scriptural prophecies and their accomplishment in the past and present occurrences of the world: With conjectures respecting their future completion by Henry Kett, 1800
Europe: Or, a General Survey of the Present Situation of the Principal Powers; with Conjectures On Their Future Prospects by Alexander Hill Everett, 2010-01-12
Conjectures, with short comments and illustrations of various passages in the New Testament, particularly in the Gospel of St. Matthew. To which is added ... on the Old Testament. By Stephen Weston, ... by Stephen Weston, 2010-06-10
Conjectures on Original Composition; In a Letter to the Author of Sir Charles Grandison by Edward Young, 2010-07-24
The original version of "Love's labour's lost," with a conjecture as to "Love's labour's won," by Henry David Gray, 2010-08-29
Modernist Conjectures: A Mainstream in European Literature, 1910-1940 by Douwe Fokkema, Elrud Ibsch, 1988-07
Critical conjectures and observations on the New Testament: collected from various authors, as well in regard to words as pointing, with the reasons on which both are founded by William Morrell, Johann David Michaelis, et all 2010-09-08
GREAT CONJECTURE: WHO IS THIS JESUS?: AN ACCOUNT OF EXPERIENCE WITH THE INESCAPABLE GALILEAN by Winifred Kirkland, 1929
On Artin's Conjecture for Odd 2-dimensional Representations (Lecture Notes in Mathematics)

lists with details

List Of Conjectures -- Facts, Info, And Encyclopedia Article
(Click link for more info and facts about Weil conjectures) Weil conjectures Riemann Hypotheses see also Weil conjectures, above
http://www.absoluteastronomy.com/encyclopedia/l/li/list_of_conjectures.htm
The 2+2 Forums: Sklansky -Fermat Conjectures
Sklansky Fermat conjectures, David Sklansky, 06/18/05 0211 AM . * ReSklansky -Fermat conjectures Roland19, 06/18/05 0216 AM .
http://forumserver.twoplustwo.com/showthreaded.php?Cat=&Number=2665796&page=5&vi
Conjectures And Hesitations Home Page - Sociology At Lancaster University
Welcome to the conjectures and Hesitations home page. This is a new venture it is a forum for debate about the character and the future of sociology and
http://www.lancs.ac.uk/fss/sociology/research/conjectures/

Extractions: Tel: +44 (0) 1524 594178 Fax: +44 (0) 1524 594256 E-mail: Home Research Conjectures and Hesitations Home Page Welcome to the 'Conjectures and Hesitations' home page. This is a new venture - it is a forum for debate about the character and the future of sociology and social science. Here are some of the questions on our list: Is there intellectual progress? Does social science increase in power?
List Of ALgebra Problems
List of ALgebra Problems. Algebra Help Algebra - Prize - conjectures - Listof ALgebra Problems (Log On). The list of $7000000 Problems
http://www.algebra.com/algebra/higher/prize/conjectures/index.epl

Extractions: Algebra Help Algebra Prize Conjectures -> List of ALgebra Problems ( Log On If you can solve any of these problems, you will make a lot of money. I am of the opinion that if you are motivated by money rather than having fun solving the problem, you will never solve it. Anyway, even if you do not solve it, feel free to work on the problems as it makes you smarter. How to solve them? If you have an interest in math, read as much as you can about math and algebra, solve hard to solve problems, try to meet other mathematically inclined persons, and do not be afraid to be embarrassed by telling others about your ideas. P versus NP This problem deals with computational complexity of certain mathematical problems. The Hodge Conjecture Hodge Cycles are algebraic cycles in projective algebraic varieties. The Poincaré Conjecture Equivalency of 3d objects on which any line can be smoothly shrunk to a point to a sphere. The Riemann Hypothesis All interesting complex solutions of equation z(s) = line on a straight line.
Matches For:
FRANCO MORETTI conjectures ON WORLD LITERATUREconjectures ON WORLD LITERATURE. Nowadays, national literature doesnt meanmuch the age of world literature is beginning, and everybody should contribute
http://www.ams.org/bookstore?fn=20&arg1=conmseries&item=CONM-358
FRANCO MORETTI - MORE CONJECTURES
One must begin somewhere, and conjectures tried to sketch how the literaryworldsystem If conjectures erred in that direction it was a mistake,
http://www.newleftreview.net/NLR25402.shtml

Extractions: Conjectures on World Literature New Left Review , Emily Apter and Jale Parla elsewhere. My thanks to all of them; and as I obviously cannot respond to every point in detail, I will focus here on the three main areas of disagreement among us: the (questionable) paradigmatic status of the novel; the relationship between core and periphery, and its consequences for literary form; and the nature of comparative analysis. I thousand lingua franca entire everywhere is both very implausible and extraordinarily boring. But before indulging in speculations at a more abstract level, we must learn to share the significant facts of literary history across our specialized niches. Without collective work, world literature will always remain a mirage. II Yes, forms can move in several directions. But do that movement from the periphery to the centre is less rare, but still quite unusual, while that from the centre to the periphery is by far the most frequent.
Conjectures Of Order: Intellectual Life And The American South, 1810-1860, By Mi
So European conjectures of order appealed to Southerners, since the latter wereamong the custodians of empire. They were out in the field,
http://uncpress.unc.edu/chapters/obrien_conjectures.html

Extractions: The Position and Course of the South Images Johann Gottlieb Fichte, quoted in Southern Presbyterian Review Thomas Dew of Virginia, writing in 1829 in the exordium of his Lectures on the Restrictive System Southern Literary Messenger Less familiar, at least to American readers, will be the proposition that Southerners were postcolonials, who had only recently repudiated a metropolitan authority and were anxious to possess and define their "place."[6] But "postcolonial" is an omnibus term, which can obscure as much as it can illuminate, for empires take many forms, as do the regimes that succeed them.[7] In India and Nigeria, for example, a small imperial class governed a large indigenous population with the aid of a collaborating or comprador au courant knowledge into old-fashioned provinciality. A visitor could arrive, only to sneer at earnest young ladies playing Mozart and to say that Bellini was now the rage in Paris; the returned traveler could announce that no one, anymore, read Wordsworth, that Tennyson was now the man, or that Lamarck was an exploded theorist and someone called Darwin had a much better idea. Southerners lived at the edge of the known world and, like figures in a Chekhov play, some in it wanted to touch the center. "If you go back to Paris," Yasha the servant says to Madame Ranevsky in
The UNC Press, Conjectures Of Order By Michael O'Brien
conjectures of Order Intellectual Life and the American South, 18101860.by Michael O Brien In 2 vols. Awards Winner of the 2005 Bancroft Prize,
http://uncpress.unc.edu/books/T-6901.html

Extractions: In this magisterial history of intellectual life, Michael O'Brien analyzes the lives and works of antebellum Southern thinkers and reintegrates the South into the larger tradition of American and European intellectual history. O'Brien finds that the evolution of Southern intellectual life paralleled and modified developments across the Atlantic by moving from a late Enlightenment sensibility to Romanticism and, lastly, to an early form of realism. Volume 1 describes the social underpinnings of the Southern intellect by examining patterns of travel and migration; the formation of ideas on race, gender, ethnicity, locality, and class; and the structures of discourse, expressed in manuscripts and print culture. In Volume 2, O'Brien looks at the genres that became characteristic of Southern thought. Throughout, he pays careful attention to the many individuals who fashioned the Southern mind, including John C. Calhoun, Louisa McCord, James Henley Thornwell, and George Fitzhugh.
Conjectures.htm
% This document created by Scientific Word (R) Version 2.5.
http://www.joma.org/images/upload_library/4/vol2/upperlevel/conjectures.htm

Extractions: Conjectures December 2001 (BJT conjecture) Every subgroup of a finite group which has index 2 in is a normal subgroup of (CEK corollary) The subgroup of all rotations of is a normal subgroup of (9-conjecture) The commutator subgroup of any group is normal. (7-conjecture) The center of any group is normal. (6-conjecture) Let be odd, and let be the commutator subgroup of Then (DJKT conjecture) Let be even and let be the commutator subgroup of Then (Kevin's conjecture) Let be even and let be the subgroup of consisting of the identity and the 180 rotation. Then is normal in and Students who contributed the conjectures: This document created by Scientific WorkPlace 4.0.
EuroWorkshop - CONJECTURES, RECENT RESULTS AND OPEN PROBLEMS RELATED TO THE MACD
Since their introduction, these conjectures and polynomials have been a centraltopic of study in Algebraic Combinatorics. Of particular note has been the
http://www.newton.cam.ac.uk/programmes/SFM/sfmw01.html

Extractions: Programme Participants Organisers: Professor P Hanlon, Professor IG Macdonald and Professor AO Morris. The overall programme: In the 1980s, IG Macdonald formulated a series of conjectures which predicted the constant terms of expressions that involve an important new class of symmetric functions called the Macdonald polynomials Since their introduction, these conjectures and polynomials have been a central topic of study in Algebraic Combinatorics. Of particular note has been the variety of approaches used in efforts to solve the conjectures or to find an algebraic or geometric interpretation for the Macdonald polynomials themselves. Different approaches involve double affine Hecke algebras, homology of nilpotent Lie algebras, generalized traces of Lie algebra representations and diagonal actions of the symmetric group on polynomial rings in two sets of variables. In this programme we will attempt to unify these different approaches to the Macdonald polynomials and some of the outstanding conjectures that have resulted from this work.
The Blogging Of The President
conjecturesconjectures. This model is weak because so much of its based on conjecture.The derivation of mass is based on special relativity formulas and is internally
http://www.bopnews.com/archives/001048.html

Extractions: I heard a high level former general speak a week and a half ago, and here are the two interesting things he said: 1) Prior to the election, there will be a crisis with Iran. Ariel Sharon knows that neither Kerry nor Bush will contradict him before an election, so he will foment a crisis with Iran to deal with their nuclear weapons program. 2) There will be a peace deal with North Korea. The deal should have happened two years ago, but wasn't because of diplomatic blunders. A deal will now happen because it is necessary to showcase Bush as a peacemaker. I sort of ignored him at the time, even though I am a blogger and thus prone to all sorts of rumormongering and falsehood. But if this conjecture is accurate, it kind of casts a new light on this newfound convenient Al Qaeda/Iran link.
LP: Sample Proofs: Sample Conjectures
LP, the Larch Prover Sample proofs sample conjectures Except for thefourth, the sample conjectures are like the sample axioms they are either
http://www.sds.lcs.mit.edu/spd/larch/LP/misc/sample_conjectures.html

Extractions: We will illustrate LP's proof mechanisms by proving the following sample conjectures: Except for the fourth, the sample conjectures are like the sample axioms: they are either formulas or induction rules. The fourth, , is an abbreviation for the conjunction of the associative and commutative laws for the operator. It provides LP with useful operational information. For example, it allows LP to conclude that is the same set as ; hence the third conjecture shows that both of these sets are the same as x The order in which we have stated these conjectures is not completely arbitrary. As we shall see, some of them are used to prove conjectures appearing later in the list.
LP: Hints On Formalizing Axioms And Conjectures
LP, the Larch Prover Hints on formalizing axioms and conjectures. Be carefulnot to confuse variables and constants. If x is a variable and c is a
http://www.sds.lcs.mit.edu/spd/larch/LP/misc/hints_formalizing.html

Extractions: Be careful not to confuse variables and constants . If x is a variable and c is a constant, then e(x) is a stronger assertion than e(c) . The first means . In the absence of other assertions involving c , the second only implies . If you don't know whether an identifier is a variable or a constant, type display symbols to find out. Be careful about the use of free variables in formulas. The formula correctly (albeit awkwardly) expresses the fact that the empty set is a subset of any set. However, its converse, , does not express the fact that any set that is a subset of all sets must be the empty set. That fact is expressed by the equivalent formulas and An axiom or conjecture of the form when A yield B has the same logical content as one of the form A => B , but different operational content. Given the axiomization declare variable x: Bool declare operators a: -> Bool f, g, h: Bool -> Bool .. assert when f(x) yield g(x); g(x) => h(x); f(a) .. LP will automatically derive the fact g(a) from f(a) by applying the deduction rule , but it will not derive h(a) from g(a) unless it is instructed to compute critical-pairs A multiple-hypothesis deduction rule of the form when A, B yield C
Language Log: More Conjectures And Refutations On Strict Transitivity
More conjectures and refutations on strict transitivity. My recent suggestionsfor verbs so rigidly transitive that they always have an overt direct object
http://itre.cis.upenn.edu/~myl/languagelog/archives/000976.html

Extractions: Main My recent suggestions for verbs so rigidly transitive that they always have an overt direct object (where it is permitted) were have and keep . There may be some others; but not the ones some people have been sending me. Andy Durdin was immediately reminded (as I should have been) of the words from the old Church of England marriage service from the Book of Common Prayer: However, I think this is one of the cases where the construction involved requires a missing object. There are lots of these constructions, and in every case it is fine for the object not to be there; but it is also fine for the object of a preposition like at not to be there: I want a wife I can love for the rest of my life
Untitled
Offbeat conjectures. By David Morris, McGregor Museum, Kimberley What canarchaeology say when faced with crackpot conjectures?
http://www.driekopseiland.itgo.com/catalog.html

Extractions: By David Morris, McGregor Museum, Kimberley Loony Claims Loony claims are not uncommon at the fringes of archaeology, and Driekopseiland has had its share of eccentric suggestions as to age, context and authorship. Phoenicians, Egyptians, Minoans, and Khazar merchants (believe it or not) have all featured. Evidence is alleged to exist showing human sacrifice, and mining by ancient sea-voyagers and adventurers who left messages in Ogham scripts, together with Celtic crosses and signs of the zodiac. Some of these extraordinary assertions are detailed and examined below.
The Stark Conjectures
The Stark conjectures. (References in brackets are to my papers and preprints . My published work on the Stark conjectures concerns the abelian case.
http://www.mth.kcl.ac.uk/~solomon/web_page/abstarcon.html

Extractions: (References in brackets are to my papers and preprints . Click for more details) My published work on the Stark Conjectures concerns the abelian case. In I introduce a formalism of `twisted zeta-functions' and use them to give a reformulation at s=1 of Karl Rubin's higher order abelian conjecture. This reformulation has a p-adic analogue (for K totally real) introduced in It is related to the abelian case of Serre's p-adic Stark conjecture, but is most neatly stated in terms of p-adic twisted zeta-functions at s=1. New techniques for evaluating the latter to high accuracy led to the the numerical verification (with Xavier Roblot) of a so-called `combined' (p-adic and complex) conjecture in several case with k real quadratic. In which also contains a proof of a weaker `integrality result' for complex twisted zeta functions at s=0 or, equivalently, complex partial zeta-functions at s=1. Some Stark conjecture resources: 1) a `classic': the book by J. T. Tate, `Les Conjectures de Stark sur les Fonctions L d'Artin en s=0' (Birkhauser, Boston, 1984), 2) useful online introductory lecture notes by David Hayes
Teaching Math: Grades 3-5: Reasoning And Proof
These are all useful tools for reasoning and for testing conjectures. Next Reasoningand justification Teaching Math Home Grades 35 Reasoning and
http://www.learner.org/channel/courses/teachingmath/grades3_5/session_04/section

Extractions: "Conjecture that is, informed guessing is a major pathway to discovery. Teachers and researchers agree that students can learn to make, refine, and test conjectures in elementary school. Beginning in the earliest years, teachers can help students learn to make conjectures by asking questions: What do you think will happen next? What is the pattern? Is this true always? Sometimes? Simple shifts in how tasks are posed can help students learn to conjecture" (NCTM, 2000, p. 57). While working on projects or investigations, students can be encouraged to make and investigate conjectures. For example, in Part A, we saw an open-ended assignment that encouraged students to search for patterns and relationships in an organized chart of n + n and n x n values. One classmate, Robert, made what might seem at first an obvious conjecture about n + n always being even. The teacher posed Robert's conjecture to all the students to provide them with experience in using reasoning and proving a conjecture. Frequent exposure to students' examples, or a teacher's modeling of conjectures, advances the idea that conjectures are made by actual people and are based on observation. Review the teacher's questions from Sums of Numbers in Part A. Notice that the teacher's questions guide and encourage the class to use increasingly sophisticated levels of reasoning and a variety of methods of verification, including proof. Models, manipulatives, drawings, and the systematic organization of observations can help reveal patterns and pinpoint mathematical relationships. These are all useful tools for reasoning and for testing conjectures.
Two Ramanujan Conjectures
Two Ramanujan conjectures. RogersRamanujan identities. One of these identititessuggest a relation between partitions where p_i-p_j 1 for all i!
http://www.users.globalnet.co.uk/~perry/maths/tworamanujan/tworamanujan.htm

Extractions: 2 Ramanujan conjectures Rogers-Ramanujan identities e.g. 9=8+1=7+2=6+3=5+3+1 in the first case, and 9=6+1+1+1=4+4+1=4+5.1=9.1 in the second, 5 terms in each. There is a possible explanation via the Ferrers diagram of the first case. In this case, if we read the Ferrers diagram vertically, we have at least 2 entries of a depth n. For n=1,4 mod 5, we have no problem in gaining a part of type 1,4 mod 5. In the case n=0 mod 5, n can be interpreted as 1 mod 5 + 4 mod 5. In the remaining cases, n=2,3 mod 5, then we notice that 2*n = 4,1 mod 5, and 3*n = 1,4 mod 5. As we have at least 2 entires at a depth n, and every integer greater than or equal to 2 is representable as a partition into 2 or 3, we have a connection. There is another combinatorial interpretation of the LHS. We can say that the LHS represents the number of partitions of n into one part of k Or consider a partition of n into parts 1,4mod5. Consider a subset of this partition, so we have a partition where each part is at least 2 apart. Consider all the subsets, these also have this property. Appending each together preserves the property. The 1-1 bijection is formed by considering the parts of 1,4mod5 as a 'cover' of the first n rows of a partitions. For example using all the 4's and 1 6 we can cover all partitions into 2 parts. The rest of the 6's and a 9 covers partitions into 3 parts. A part of 1 is placed onto the first part.
Novikov Conjectures, Index Theorems, And Rigidity - Cambridge University Press
Novikov conjectures, Index Theorems, and Rigidity (Germany) in September1993, on the subject of Novikov conjectures, Index Theorems and Rigidity.
http://www.cambridge.org/uk/catalogue/catalogue.asp?isbn=0521497965
Novikov Conjectures, Index Theorems, And Rigidity - Cambridge University Press
Novikov conjectures, Index Theorems, and Rigidity (Germany) in September,1993, on the subject of `Novikov conjectures, Index Theorems and Rigidity.
http://www.cambridge.org/uk/catalogue/catalogue.asp?isbn=0521497957

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