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The two decades of subsequent research seem to prove this striking conjecture beyond reasonable doubt.
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It is striking confirmation of this conjecture that many earlier Presocratics described their material principles as "unlimited".
Our next result shows that Conjecture 1 has a striking consequence for the dynamics of random cooperative networks without restrictions on the number of inputs r per variable.
As we look across teachers' descriptions of students with respect to the conjecturing task, it is striking that teachers describe students primarily in terms of the task resources, occasionally in terms of the task operations, and descriptions of students in terms of the task goal are absent.
The analysis associated with such non-doubling measure μ has proved to play a striking role in solving the long-standing open Painlevé's problem and Vitushkin's conjecture by Tolsa [19].
The proof of the Bieberbach conjecture and an attack on the Riemann hypothesis are some of the more striking examples of these concepts.
That's conjecture.
Again, pure conjecture.
Why? "Because it's conjecture.
But it's all conjecture.
"We werewriting historical conjecture, andMr.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com