Sentence examples for be asserted only if from inspiring English sources

Exact(1)

According to the intuition of normality theories this seems to be counterintuitive, because cp-laws should be asserted only if the situation without (non-negligible) disturbing factor is a normal or at least a rather probable situation.

Similar(57)

The phrase 'it's just a model' indicates that the hypothesis at stake is asserted only tentatively or is even known to be false, while something is awarded the label 'theory' if it has acquired some degree of general acceptance.

This was particularly objectionable to mathematicians of a "constructive" bent such as the so-called French Empiricists Baire, Borel and Lebesgue, for whom a mathematical object could be asserted to exist only if it can be defined in such a way as to characterize it uniquely.

This doctrine is important because a bankruptcy trustee can assert only those claims that the bankrupt company could, and if there would be a valid in pari delicto claim against the company, then it can be asserted against the trustee.

If similarities were computed in the preceding step, these similarities can be accessed and functions can be asserted.

If it is asserted that a society functions adequately only if necessary needs are satisfied, and if it is further asserted that ritual does satisfy that need, then scholars cannot conclude that, therefore, ritual is present in that society without committing the logical fallacy of affirming the consequent.

Recently, John Turri (2013) has published results from a series of survey studies, where the aim was to determine whether speakers accept a factive or a non-factive norm: the norm is factive in case an assertion is proper only if what is asserted is true, otherwise non-factive.

A sentence is possible only if what is asserted is not always non-actual (I.124-125).

It was asserted that the deal might only be legal if the affected stations were operated under shared services agreements.

$\dashv$ Detachment: If $Cab$ is asserted and $b$ is rejected then $a$ is rejected.

What is being asserted?

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