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The bound for 2-connected graphs was a conjecture of B. Bollobás (AMH 75 80) [3].
In the early 1990s, using joint work with Zilber, Hrushovski gave a model-theoretic proof (the first complete proof to be found) of the geometric Mordell-Lang conjecture in all characteristics; this was a conjecture in classical diophantine geometry.
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The consequence is that every positive human assertion of the truth is a conjecture….
However, the convergence of the algorithm is a conjecture in the reference above, and demonstrated by lots of empirical examples.
In any event, there is a conjecture [609] that (N_c(Z) le Z+k) for some finite k.
That is, a conjecture for player \(i\) is an element of \ \Delta(S_{-i})\), the set of probability measures over \(S_{-i}\).
However, there is a conjecture on independent spanning trees: any n-connected graph has n independent spanning trees rooted at an arbitrary vertex.
It is a conjecture that there are infinity many solutions of np-1 ≡ 1 (mod p2) for every natural number n.
So, it is a Conjecture.
This is a conjecture to be studied in detail later, using the MCRS model framework combined with the Vienna algorithm of RNA folding [ 21].
Still, it is a conjecture based on properties the two systems have in common, but not implausible and good to think about, we find.
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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