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For example, we might build verbal report or its equivalent into condition C. The discipline of formulating a condition C for which animals can be tested empirically should help to avoid settling on a condition whose connection with consciousness is exemplified only in humans.
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We formulate a condition that enables our design by characterizing the powers of the given system.
We formulate a condition on a local specification E on a countable product space MΓ, M being a Riemannian manifold or a discrete set {−1, +1}, assuring that the corresponding set of Gibbs measures consists of a unique measure μ satisfying a logarithmic Sobolev inequality.
Rédei and Valente (forthcoming) formulate a condition of operational separability for an algebraic quantum field system in order to argue that quantum field theory can be squared with the principle of local action.
The statement in question can be rendered more specifically as "If it has been demonstrated that tree T contains a set of nodes forming a bar, then it can be demonstrated that T contains a bar that is well-ordered".[9] Brouwer first formulates a condition for any demonstration that may be found of the proposition "Tree T contains a bar".
We will formulate a condition that depends on the regularity of the exact solution.
We aim to formulate a condition C, associated with metamemory tasks, for which non-human animals can be tested.
On the one hand we might formulate a condition which is in fact met by unconscious systems.
However, algorithmic approaches exist, and it is possible to formulate a condition which, for any given design, can confirm whether this design is in fact optimal or not.
That is, to be sure people only meet condition C when they are conscious we may formulate a condition that is too strong, which we know only humans can meet, effectively presupposing that animals cannot be conscious.
We don't know yet what this assumption is, but EH may well be helpful in discussing the issue and ultimately formulating a suitable condition.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com