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Multitask Learning,”
, 1997
"... Abstract. Multitask Learning is an approach to inductive transfer that improves generalization by using the domain information contained in the training signals of related tasks as an inductive bias. It does this by learning tasks in parallel while using a shared representation; what is learned for ..."
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Cited by 677 (6 self)
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Abstract. Multitask Learning is an approach to inductive transfer that improves generalization by using the domain information contained in the training signals of related tasks as an inductive bias. It does this by learning tasks in parallel while using a shared representation; what is learned
Proof of a Conjecture of Frankl and Füredi
"... We give a simple linear algebraic proof of the following conjecture of Frankl and Furedi [7, 9, 13]. (FranklFuredi Conjecture) If F is a hypergraph on X = f1; 2; 3; : : : ; ng such that 1 jE " F j k 8 E; F 2 F ; E 6= F; then jF j k X i=0 / n \Gamma 1 i ! : We generalise a method ..."
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Cited by 1 (0 self)
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We give a simple linear algebraic proof of the following conjecture of Frankl and Furedi [7, 9, 13]. (FranklFuredi Conjecture) If F is a hypergraph on X = f1; 2; 3; : : : ; ng such that 1 jE " F j k 8 E; F 2 F ; E 6= F; then jF j k X i=0 / n \Gamma 1 i ! : We generalise a method
Manufacturing Firms in Developing Countries: How Well do they do and Why
 Journal of Economic Literature
, 2000
"... The manufacturing sectors of less developed countries (LDCs) have traditionally been relatively protected. They have also been subject to heavy regulation, much of which is biased in favor of large enterprises. Accordingly, it is often argued that manufacturers in these countries perform poorly in s ..."
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Cited by 392 (9 self)
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. In this paper I assess each of these conjectures, drawing on plant and firmlevel studies of LDC manufacturers. I find none to be systematically supported. Turnover is substantial, unexploited scale economies are modest, and convincing demonstrations of monopoly rents are generally lacking. Nonetheless I find
On the geometry and cohomology of some simple Shimura varieties
, 1999
"... This paper has twin aims. On the one hand we prove the local Langlands conjecture for GL n over a padic field. On the other hand in many cases we are able to identify the action of the decomposition group at a prime of bad reduction on the ladic cohomology of the "simple" Shimura varieti ..."
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Cited by 333 (19 self)
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varieties studied by Kottwitz in [Ko4]. These two problems go hand in hand. The local Langlands conjecture is one of those hydra like conjectures which seems to grow as it gets proved. However the generally accepted formulation seems to be the following (see [He2]). Let K be a finite extension of Q p . Fix
AN ATTEMPT AT FRANKL’S CONJECTURE
 PUBLICATIONS DE L’INSTITUT MATHÉMATIQUE NOUVELLE SÉRIE, TOME 81(95) (2007), 29–43
, 2007
"... In 1979 Frankl conjectured that in a finite unionclosed family F of finite sets, F = {∅} there has to be an element that belongs to at least half of the sets in F. We prove this when  ⋃ F  <= 10. ..."
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Cited by 2 (0 self)
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In 1979 Frankl conjectured that in a finite unionclosed family F of finite sets, F = {∅} there has to be an element that belongs to at least half of the sets in F. We prove this when  ⋃ F  <= 10.
On a Conjecture of Frankl and Füredi
"... Frankl and Füredi conjectured that if F ⊂ 2X is a nontrivial λintersecting family of size m, then the number of pairs {x,y} ∈ ( X) 2 that are contained in some F ∈ F is at least ( m) 2 [P. Frankl and Z. Füredi. A Sharpening of Fisher’s Inequality. Discrete Math., 90(1):103107, 1991]. We verify ..."
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Frankl and Füredi conjectured that if F ⊂ 2X is a nontrivial λintersecting family of size m, then the number of pairs {x,y} ∈ ( X) 2 that are contained in some F ∈ F is at least ( m) 2 [P. Frankl and Z. Füredi. A Sharpening of Fisher’s Inequality. Discrete Math., 90(1):103107, 1991]. We verify
A path integral approach to the Kontsevich quantization formula
, 1999
"... We give a quantum field theory interpretation of Kontsevich’s deformation quantization formula for Poisson manifolds. We show that it is given by the perturbative expansion of the path integral of a simple topological bosonic open string theory. Its Batalin–Vilkovisky quantization yields a supercon ..."
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Cited by 306 (21 self)
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superconformal field theory. The associativity of the star product, and more generally the formality conjecture can then be understood by field theory methods. As an application, we compute the center of the deformed algebra in terms of the center of the Poisson algebra.
The Use of Explicit Plans to Guide Inductive Proofs
 9TH CONFERENCE ON AUTOMATED DEDUCTION
, 1988
"... We propose the use of explicit proof plans to guide the search for a proof in automatic theorem proving. By representing proof plans as the specifications of LCFlike tactics, [Gordon et al 79], and by recording these specifications in a sorted metalogic, we are able to reason about the conjectures ..."
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Cited by 295 (40 self)
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the conjectures to be proved and the methods available to prove them. In this way we can build proof plans of wide generality, formally account for and predict their successes and failures, apply them flexibly, recover from their failures, and learn them from example proofs. We illustrate this technique
ON THE SCOPE OF AVERAGING FOR FRANKL’S CONJECTURE
, 2008
"... Let F be a unionclosed family of subsets of an melement set A. Let n = F  ≥ 2. For b ∈ A let w(b) denote the number of sets in F containing b minus the number of sets in F not containing b. Frankl’s conjecture from 1979, also known as the unionclosed sets conjecture, states that there exists ..."
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Cited by 2 (2 self)
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Let F be a unionclosed family of subsets of an melement set A. Let n = F  ≥ 2. For b ∈ A let w(b) denote the number of sets in F containing b minus the number of sets in F not containing b. Frankl’s conjecture from 1979, also known as the unionclosed sets conjecture, states
Bethe Ansatz for Quantum Strings
, 2004
"... We propose Bethe equations for the diagonalization of the Hamiltonian of quantum strings on AdS5×S 5 at large string tension and restricted to certain large charge states from a closed su(2) subsector. The ansatz differs from the recently proposed allloop gauge theory asymptotic Bethe ansatz by add ..."
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Cited by 281 (16 self)
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. Secondly, we explain how to derive the 1/J energy corrections of Mimpurity BMN states, provide explicit, general formulae for both distinct and confluent mode numbers, and compare to asymptotic gauge theory. In the special cases M = 2, 3 we reproduce the results of direct quantization of Callan et al
Results 1  10
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7,123