By Albert TenEyck Gardner
Every piece of yank sculpture within the Museums assortment is mentioned intimately, and there's a concise biography of every of the sculptors. The greater than 350 works characterize all significant American sculptors and faculties from the early 19th century to the current day, making this a priceless survey in a box the place little released info is offered. a number of the biographies contain attribute or diverting excerpts from heretofore unpublished letters written to the Museum by way of the sculptors themselves, describing their lives and paintings.
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Extra info for American Sculpture A Catalogue of the Collection of The Metropolitan Museum
Example text
2 2 /: 0:19 0:78 0:96 1:31 2:78 ? 9 4:85 6:50 7:35 8:27 ? ? 3 3 3:16 4:15 4:67 9 12:06 ? 18 ? 18 ? 10. Progressive Type-I censoring ensures that the maximum experimental time is bounded by Tk . However, the number of observations is random and may be zero. This scheme generalizes the usual Type-I censoring in the sense that, for k D 1, both procedures coincide. 14 1 Progressive Censoring: Data and Models withdrawn R1 D1 D2 T1 withdrawn withdrawn R2 R3 D3 T2 withdrawn D4 Dk T3 Rk Tk Fig. 8 depicts the generation procedure of progressively Type-I interval cen< Tk sored data for an ordered sample x1Wn ; : : : ; xnWn with censoring times T1 < (T0 D 1).
J /, 1 Ä j Ä m. In the case of order statistics, this yields a well-known result for Pareto distributions which was first mentioned by Malik [632]. Further references are Huang [458], Arnold [49], and Johnson et al. [483]. X1Wn ; : : : ; XnWn / D . 18) see, for example, David and Nagaraja [327] and Arnold et al. [58]. Thus, the negatives of the order statistics are once again distributed as order statistics from the same symmetric distribution. , Sect. 4). 4. x/ D f . x/, x 2 R, the joint density function can be rewritten in the desired form.
Notice that P M D kj D1 Dj . 6 depicts the generation procedure of progressively Type-I censored order statistics from an ordered sample x1Wn ; : : : ; xnWn . 8. 2, we illustrate the generation of progressively Type-I censored order statistics. 2 2 /. t. lifetimes x5W19 x6W19 x7W19 x8W19 x9W19 x10W19 x11W19 x12W19 ⊗ x13W19 x14W19 ⊗ x15W19 ⊗ ⊗ x16W19 x17W19 x18W19 x19W19 ⊗ ⊗ Fig. 2 (filled circle denotes an observed failure time, open crossed circle denotes a censored value) Thus, two units are left at the final censoring time T3 so that the total number of progressively censored units is 6.