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Since our new decoder g is very similar to Oosterwijk et al.'s decoder h (by c·g≈h), a natural conjecture would be that also for this new score function, asymptotically the best pirate attack maximizing the decoder's error probabilities is the interleaving attack.
However, since the network consumption is less for the cooperative beamforming than for the best relay scheme as illustrated in Figure 6, it is a natural conjecture that the energy efficiency, i.e., the network power consumption per unit throughput would be less in the case of cooperative beamforming than of the best relay.
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It is therefore natural to conjecture that constructive logicism is the intuitionistic (relevant) fragment of Heck's finite Frege arithmetic.
It is natural to conjecture that secrecy capacity would grow as the eavesdropper moved away or as the total relay transmit power increased.
By the preceding example it seems natural to conjecture that if (C_{psi,varphi}C_{psi,varphi}^{ast}) is Fredholm, then (varphiinoperatorname{Aut}(mathbb{D})).
Though the centralizer of Belavin Drinfeld r-matrices were not explicitly computed in these papers, it is natural to conjecture that that they are always connected.
If we think of a type as a special kind of set, it is natural to conjecture that such a type of equality proofs is always inhabited for any two equality proofs p and q.
It is a natural to conjecture that the nullspace of (L) should consist precisely of the functions (langle K,nu rangle ) where (K) is an ambient rotation vector field.
Consider the natural projection rule (conjecture that all emeralds are green on a sample of green emeralds).
Ever since Darwin or perhaps Aesop, observed patterns in the natural world have invited conjecture as to how they benefit the organism displaying them.
As before, let us consider two rules: the "natural" projection rule which conjectures that all emeralds are green as long as only green emeralds are found, and the "gruesome" rule which keeps projecting the next grue predicate consistent with the available evidence.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com