FHE - Brakerski's "Scale Invariant" Scheme I thought the current state of the art for fully homomorphic encryption was Brakerski, Gentry and Vaikuntanathan's scheme (BGV) based on standard/ring LWE employing modulus switching for noise management. 

I recently came across a paper by Zvika Brakerski on a "scale invariant" FHE scheme, based on gapSVP, that does not require modulus switching. 

Is there an opinion on whether the latter "scale invariant" scheme (I haven't fully read the paper as yet) represents the current state of the art in the FHE world?
I think arguments could be made for either, but I would still call BGV the state of the art for FHE for the following reasons:


A public implementation exists
We have benchmark info
Other protocols have successfully applied it with real world use and analysis here and here (though presumably the scale-invariant system could replace BGV in this work)


All of this could change though. Someone could release an implementation of the cipher and benchmark the benefits. Recent papers are beginning to mention the scale-invariant system. The authors list a number of potential benefits of their system. And a recent blog post details the simplistic nature of the cipher.

There are reasons to believe that the scale-invariant system will not become state of the art though. This system uses rationals (fractional ciphertexts modulo 1) which is different and I'm not sure how that affects implementation. The blog post talks about this and mentions using reals, truncated and that this does not affect correctness. But what about performance? 

One popular optimization to FHE ciphers is ciphertext packing (putting multiple plaintexts into a single ciphertext). This allows SIMD like computations on encrypted data. The authors of the paper you mention do not mention packing in $\S$4.2-Implications and Optimizations. Though it appears to be at least an option (see comment by Chris below). Multiplication in the scale-invariant cipher appears to be less efficient too.