نتایج جستجو برای: tower of hanoi task

تعداد نتایج: 21178436  

2002
Erik M. Altmann J. Gregory Trafton

Goal-directed cognition is often discussed in terms of specialized memory structures like the “goal stack.” The goal-activation model presented here analyzes goal-directed cognition in terms of the general memory constructs of activation and associative priming. The model embodies three predictive constraints: (1) the interference level, which arises from residual memory for old goals; (1) the ...

1999
Erik M. Altmann

The notion that memory for goals is organized as a stack persists as a central feature of cognitive theory, in that stacks are primitive mechanisms in leading cognitive architectures. However, the stack construct over-predicts the strength of goal memory and the precision of goal selection order, while under-predicting the maintenance cost of both. A better approach to understanding cognitive g...

Journal: :Language, cognition and neuroscience 2015
Caroline Trofatter Carly Kontra Sian Beilock Susan Goldin-Meadow

The coordination of speech with gesture elicits changes in speakers' problem-solving behavior beyond the changes elicited by the coordination of speech with action. Participants solved the Tower of Hanoi puzzle (TOH1); explained their solution using speech coordinated with either Gestures (Gesture+Talk) or Actions (Action+Talk), or demonstrated their solution using Actions alone (Action); then ...

Journal: :GANIT: Journal of Bangladesh Mathematical Society 2016

2008
Ruben Martins

One of the most well-known CNF benchmark encodes the problem of the Towers of Hanoi. This benchmark is available from SATlib and has been part of the set of problem instances used in more than one edition of the SAT competition. The existing CNF instances build upon an encoding using the STRIPS language. Although the available instances (ranging from 4 to 6 disks) are hard to solve for most of ...

2008
Mehdi Samadi Ariel Felner Jonathan Schaeffer

Heuristic functions for single-agent search applications estimate the cost of the optimal solution. When multiple heuristics exist, taking their maximum is an effective way to combine them. A new technique is introduced for combining multiple heuristic values. Inspired by the evaluation functions used in two-player games, the different heuristics in a singleagent application are treated as feat...

2016
Author et al R. M. Bateman M. D. Sharpe J. E. Jagger C. G. Ellis J. Solé-Violán M. López-Rodríguez E. Herrera-Ramos J. Ruíz-Hernández L. Borderías J. Horcajada N. González-Quevedo O. Rajas M. Briones F. Rodríguez de Castro C. Rodríguez Gallego F. Esen G. Orhun P. Ergin Ozcan E. Senturk C. Ugur Yilmaz N. Orhan N. Arican M. Kaya M. Kucukerden M. Giris U. Akcan S. Bilgic Gazioglu E. Tuzun R. Riff O. Naamani A. Douvdevani R. Takegawa H. Yoshida T. Hirose N. Yamamoto H. Hagiya M. Ojima Y. Akeda O. Tasaki K. Tomono T. Shimazu S. Ono T. Kubo S. Suda T. Ueno T. Ikeda H. Ogura H. Takahashi J. Kang Y. Nakamura T. Kojima T. Ikeda S. Suda Y. Izutani T. Ueno S. Ono T. Taniguchi M. O C. Dinter J. Lotz B. Eilers C. Wissmann R. Lott M. M. Meili P. S. Schuetz H. Hawa M. Sharshir M. Aburageila N. Salahuddin V. Chantziara S. Georgiou A. Tsimogianni P. Alexandropoulos A. Vassi F. Lagiou M. Valta G. Micha E. Chinou G. Michaloudis A. Kodaira T. Ikeda S. Ono T. Ueno S. Suda Y. Izutani H. Imaizumi M. V. De la Torre-Prados A. Garcia-De la Torre A. Enguix-Armada A. Puerto-Morlan V. Perez-Valero A. Garcia-Alcantara N. Bolton J. Dudziak S. Bonney A. Tridente P. Nee G. Nicolaes M. Wiewel M. Schultz K. Wildhagen J. Horn R. Schrijver T. Van der Poll C. Reutelingsperger S. Pillai G. Davies G. Mills R. Aubrey K. Morris P. Williams P. Evans E. G. Gayat J. Struck A. Cariou N. Deye B. Guidet S. Jabert J. Launay M. Legrand M. Léone M. Resche-Rigon E. Vicaut A. Vieillard-Baron A. Mebazaa R. Arnold M. Capan A. Linder P. Akesson M. Popescu D. Tomescu C. L. Sprung R. Calderon Morales G. Munteanu E. Orenbuch-Harroch P. Levin H. Kasdan A. Reiter T. Volker Y. Himmel Y. Cohen J. Meissonnier L. Girard F. Rebeaud I. Herrmann B. Delwarde E. Peronnet E. Cerrato F. Venet A. Lepape T. Rimmelé G. Monneret J. Textoris N. Beloborodova V. Moroz A. Osipov A. Bedova Y. Sarshor A. Pautova A. Sergeev E. Chernevskaya J. Odermatt R. Bolliger L. Hersberger M. Ottiger M. Christ-Crain B. Mueller P. Schuetz N. K. Sharma A. K. Tashima M. K. Brunialti F. R. Machado M. Assuncao O. Rigato R. Salomao S. C. Cajander G. Rasmussen E. Tina B. Söderquist J. Källman K. Strålin A. L. Lange J. S. Sundén-Cullberg A. M. Magnuson O. H. Hultgren P. Van der Geest M. Mohseni J. Linssen R. De Jonge S. Duran J. Groeneveld R. Miller B. K. Lopansri L. C. McHugh A. Seldon J. P. Burke J. Johnston R. Reece-Anthony A. Bond A. Molokhia C. Mcgrath E. Nsutebu P. Bank Pedersen D. Pilsgaard Henriksen S. Mikkelsen A. Touborg Lassen R. Tincu C. Cobilinschi D. Tomescu Z. Ghiorghiu R. Macovei M. A. Wiewel M. B. Harmon L. A. Van Vught B. P. Scicluna A. J. Hoogendijk J. Horn A. H. Zwinderman O. L. Cremer M. J. Bonten M. J. Schultz T. Van der Poll N. P. Juffermans W. J. Wiersinga G. Eren Y. Tekdos M. Dogan O. Acicbe E. Kaya O. Hergunsel S. Alsolamy G. Ghamdi L. Alswaidan S. Alharbi F. Alenezi Y. Arabi J. Heaton A. Boyce L. Nolan A. Dukoff-Gordon A. Dean T. Mann Ben Yehudah C. Fleischmann D. Thomas-Rueddel C. Haas U. Dennler K. Reinhart O. Suntornlohanakul B. Khwannimit F. Breckenridge A. Puxty P. Szturz P. Folwarzcny J. Svancara R. Kula P. Sevcik L. Caneva A. Casazza E. Bellazzi S. Marra L. Pagani M. Vetere R. Vanzino D. Ciprandi R. Preda R. Boschi L. Carnevale V. Lopez M. Aguilar Arzapalo L. Barradas A. Escalante J. Gongora M. Cetina B Adamik D Jakubczyk A Kübler A. Radford T. Lee J. Singer J. Boyd D. Fineberg M. Williams J. Russell E. Scarlatescu G. Droc S. Arama M. Müller M. Straat S. S. Zeerleder N. P. Juffermans C. F. Fuchs C. S. Scheer S. W. Wauschkuhn M. V. Vollmer K. M. Meissner S. K. Kuhn K. H. Hahnenkamp S. R. Rehberg M. G. Gründling N. Yamamoto M. Ojima S. Hamaguchi T. Hirose Y. Akeda R. Takegawa O. Tasaki T. Shimazu K. Tomono E. Gómez-Sánchez M. Heredia-Rodríguez E. Álvarez-Fuente M. Lorenzo-López E. Gómez-Pesquera M. Aragón-Camino P. Liu-Zhu A. Sánchez-López A. Hernández-Lozano M. T. Peláez-Jareño E. Tamayo D. O. Thomas-Rüddel C. Fleischmann C. Haas U. Dennler K. Reinhart V. Adora A. Kar A. Chakraborty S. 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Antoniadou K. Mandragos A. Armaganidis A. R. Robles Caballero B. Civantos J. C. Figueira J. López A. Silva-Pinto F. Ceia A. Sarmento L. Santos G. Almekhlafi Y. Sakr S. Baharoon A. Aldawood A. Matroud J. Alchin S. Al Johani H. Balkhy S. Y. Yousif B. O. Alotabi A. S. Alsaawi J. Ang M. D. Curran D. Enoch V. Navapurkar A. Morris R. Sharvill J. Astin J. Patel C. Kruger J. O’Neal H. Rhodes J. Jancik B. François P. F. Laterre P. Eggimann A. Torres M. Sánchez P. F. Dequin G. L. Bassi J. Chastre H. S. Jafri M. Ben Romdhane Z. Douira M. Bousselmi A. Vakalos V. Avramidis T. H. Craven G. Wojcik K. Kefala J. McCoubrey J. Reilly R. Paterson D. Inverarity I. Laurenson T. S. Walsh S. Mongodi B. Bouhemad A. Orlando A. Stella G. Via G. Iotti A. Braschi F. Mojoli M. Haliloglu B. Bilgili U. Kasapoglu I. Sayan M. Süzer Aslan A. Yalcin I. Cinel H. E. Ellis K. Bauchmuller D. Miller A. Temple C. E. Luyt M. Singer Y. Nassar M. S. Ayad A. Trifi S. Abdellatif F. Daly R. Nasri S. Ben Lakhal F. Gul A. Kuzovlev A. Shabanov S. Polovnikov

Unfortunately, the original version of this supplement [1] contained errors in two of the abstracts; P037 and P127. Please see details below. In P037, the image presented as Figure eight is incorrect. The correct figure is shown below (Fig. 1). In P127, the author list presented is incorrect. The correct author list is as below. R Iqbal; Y Alhamdi; N Venugopal; S Abrams; C Downey; CH Toh; ID We...

Journal: :SIAM J. Discrete Math. 2006
Dan Romik

Abstract. We present efficient algorithms for constructing a shortest path between two configurations in the Tower of Hanoi graph, and for computing the length of the shortest path. The key element is a finite-state machine which decides, after examining on the average only a small number of the largest discs (asymptotically, 63 38 ≈ 1.66), whether the largest disc will be moved once or twice. ...

Journal: :IJMNO 2012
Patricia Alonso-Ruiz Uta R. Freiberg

The famous game Towers of Hanoi is related with a family of so–called Hanoi–graphs. We regard these non self–similar graphs as geometrical objects and obtain a sequence of fractals (HGα)α converging to the Sierpiński gasket which is one of the best studied fractals. It is shown that this convergence holds not only with respect to the Hausdorff distance, but that also Hausdorff dimension does co...

2012
Hayedeh Ahrabian Abbass Nowzari-Dalini

In this paper, two versions of an iterative loopless algorithm for the classical towers of Hanoi problem with O(1) storage complexity and O(2) time complexity are presented. Based on this algorithm the number of different moves in each of pegs with its direction is formulated. Keywords—Loopless algorithm, Binary tree, Towers of Hanoi.

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