We give a recursion formula for the moments of a Kloosterman sum over the finite field , which utilizes known weight formulae for the... M Moisio - 《Finite Fields & Their Applications》 被引量: 41发表: 2008年 On a new identity for Kloosterman sums and nonlinear system of equations over...
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373 Find K Pairs with Smallest Sums 25.50% Medium 372 Super Pow 30.10% Medium 371 Sum of Two Integers 54.00% Easy 370 Range Addition $ 49.90% Medium 369 Plus One Linked List $ 50.10% Medium 368 Largest Divisible Subset 32.00% Medium 367 Valid Perfect Square 36.60% Medium 366 Find Leaves ...
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For s sums, the binary64 numbers to sum are rounded to binary32 and then expanded to 80 bits and added into an 80-bit accumulator, except that whenever there are a multiple of 64 numbers left to add, counting the number just added, the accumulator is rounded to binary32 and then expand...
377 Combination Sum IV 37.50% Medium 376 Wiggle Subsequence 35.80% Medium 375 Guess Number Higher or Lower II 28.30% Medium 374 Guess Number Higher or Lower 31.70% Easy 373 Find K Pairs with Smallest Sums 25.50% Medium 372 Super Pow 30.10% Medium 371 Sum of Two Integers 54.00% Easy 370 ...
Dependent on the burning process and the major destruction reaction, only one term out of either of the three sums in Eq. (16) defines the burning timescale, which is in case of photodisintegrations determined by \(N^i_i\lambda _i (T)\) and not density dependent; for a dominant two...
This is because the output of our RNN is determined by a linear combination of neural states, W, which are weighted sums of the K expansion terms from the decompiler. Here, programming refers to specifying m outputs as a weighted sum of the K terms from the decompiler, which forms an m...
We hypothesize that the sum (10) could explains the origin of the sums over ensembles in Gibbs’ theory, further investigation of this intriguing similarity is under way. The way to complete the field theory of specific heat, in our opinion, is to replace a scalar function of temperature by...
=SUM(OFFSET(B2,(ROW(1:1)-ROW($1:$1))*6,0,7,1)) Does this formula help? It sums the values from row 2 to row 8 and then from row 9 to row 15 and then row 16 to 22 and so on. I think you can easily adapt it to your sheets if it returns the intended result. Marked...