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elephant song 2
2015 animation 7h 28m 6.3/10 imdb
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elephant song 2
initial release: march 28, 2015 (india)
director: pankaj virwani
producer: upendra
screenplay: lekh tandon, pankaj virwani
animation: animate
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name: elephant song 2
language: hindi
year: 2015
torrent quality: hd
category : animation
more info: imdb wikipedia
the chronicles of narnia the voyage of the dawn treader
2010 animation 3h 12m 8.2/10 imdb
97% liked this film google users
a noble king and queen and the four pevensie children embark on an exciting narnian voyage in search of the fabled lost land of n.t.
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the law of diminishing returns with regard to denser media, etc. collapses at around 1.2 tflops (teraflops). i’ve also read a figure around 1.3 tflops. at 1 tflops per 16 cores, that’s 2 tflops per core or 2.5 tflops per “logical core”, which can be more than 8 logical cores, depending on the parallel structure. at that level, one could add another regular cpu and the gain would be more than linear, with 8x units yielding the same number of logical cores as a full core “gig” cpu, a 1.6-fold gain. so i see the most cost-effective way to achieve that level is with 8 mpps, based on 1.2 teraflops per mpp. i think there are 16 mpps in an ivy bridge processor. that’s the architecture that intel was planning for their “ivy bridge” 64-bit chips (which never materialised), so i expect that architecture for a 1.6-fold gain to be popular, e.g. by amd.
one major critique of the linearized view is that it obscures the fact that real world parallel computing is much more complex and non-linear than that. consider the following problem: solve the eigenvalue problem of the poisson equation:
in simple terms, we are solving the eigenvalue problem for z, where n. in line with the linear case above, this means we can in principle solve for the eigenvalues λ1, λ2, λ3, etc. for different size sub-problems. however, we cannot tell how to break this problem into sub-problems without knowing which eigenvalues they are. so for the general case, we are screwed — we cannot divide this problem into sub-problems without knowing a priori what the eigenvalues are.
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