ALGORITHMES D’APPRENTISSAGE ET MODÈLES STATISTIQUES:

Game modding has been rapidly emerging as a source of competitive advantage in the gaming industry. While gaming companies are increasingly focusing towards establishing modder communities, very little is known about the process of modding itself. In this paper, we have carried out an analysis of activities of mod developers on mod distribution websites and their interactions with mod users. The theoretical lens of meta-structuring of technology use mediation helps us understand the phases of mod development. The phases relate to the activities that gamers and modders perform in order to maximize the game-play experience and usage of the mods respectively. We believe that these phases are integral part of mod development and can be used to establish appropriate support infrastructure to nurture modder communities. The paper concludes with implications for gaming firms and modding communities along with potential for further research in the area.

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Structuring

10.5220/0005378801140121

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/B3LYP/PrGd/Exp/Mod_Conv Mod_Conv

Joan González Fabra

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Susquehanna Chorale Spring Concert "Roots and Wings"

Deborah Hawkins

The nationally-recognized Susquehanna Chorale will delight audiences of all ages with a diverse mix of classic and contemporary pieces. The ChoraleAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂ¢AÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂs performances have been described as AÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂ¢AÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂemotionally unfiltered, honest music making, successful in their aim to make the audience feel, to be moved, to be part of the performance - and all this while working at an extremely high musical level.AÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂ¢AÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂAÂ Experience choral singing that will take you to new heights!

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The number of intersections between two rectangular paths

IEEE Transactions on Computers (1989)

Y.-L. Wang R.C.T. Lee Jow‐Ran Chang

The authors consider upper bounds on the number of intersections between two rectangular paths. Let these two paths be denoted as P and Q, and denote the number of Manhattan subpaths in P and Q by mod P mod and mod Q mod respectively. K. Kant (1985) gave an upper bound of 10 mod P mod mod Q mod /9+4( mod P mod + mod Q mod )/9. The authors have sharpened these upper bounds, using methods to break the rectangular paths into subpaths, to be mod P mod mod Q mod +( mod P mod /2)+( mod Q mod /3), where they assume without loss of generality that mod P mod >

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10.1109/12.42126

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