White Piano by Nicole Brossard

By Nicole Brossard

Translated via Erin Moure and Robert Majzels

"White Piano holds an acute experience of what poetry is, its possibility. . . . Brossard is aware good that 'life is simply solid for living' and that dwelling is incarnated within the fabric of language, that sounds, these vendors of experience, can propel it in entrance of the world." – Le Devoir

Between the verbs quivering and streaming, White Piano unfolds its diversifications like musical ratings. Pronouns and individuals, poetry and prose: White Piano, fantastically translated from the French, narrates a constellation of questions and gives a "language that cultivates its personal craters of fireside and savoir-vie."

Nicole Brossard is one in all North America's superior practitioners of leading edge writing.

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F. Chern. ,75,2919(1981); 77, 383 (1982); Schlegel,H. ; Robb, M. A. Chem. Phys. , 93, 43 (1982). 22. Pople, J. ; Schlegel,H. ; Binkley, J. S. Int. f. , QuantumChem. ,13, 225 (1979). 23. ; Mills, 1. M. f. Chern. , 49,1719,1730(1968). 24. ; SchaeferIII, H. F. f. Chern. ,77, 383 (1982). 25. Frisch, M. ; Pople, J. A Chern. Phys. , 141, 189 (1990). ; Plesset,M. S. Phys. ,46,618 (1934). 26. (1ller, 27. For a review of MBPT and coupledclustermethodsseeBartlett, R. J. Annu. Rev. Phys. , 32359 (1981). 28.

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Beyondn::=3, the curvesare approximatelylinear. The crossoverbetweenthe conventionaland the direct SCF is clearly due to the difference in the slopes. The differencein the slopes,in turn, is due to the fact that in the direct SCF, the densitymatrix can be usedin the integral cut-offs to discardmore integralsthan in the conventionalintegral evaluation. The position of the crossoverdependson the relative speedof the integral evaluation(different algorithmsare currently usedin Gaussian90 for conventional anddirect SCF),the spatialextentof the molecule(long moleculeshavemore small integrals that can be eliminated more effectively in the direct procedure)and the numberof SCF cycles (the direct methodmust re-evaluatea fraction of the integralsfor every SCFcycle, but the numberof SCFcyclesis ca 10-15,independentof the size of the molecule).

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