Sentence examples for negative proof from inspiring English sources

Dictionary

negative proof

noun

A fallacious judgment that because a premise cannot be proven true, that premise must be false.

Exact(8)

You can then re-examine your library of negative "proof" and swap out threatening realities for positive ones.

Conversion disorder has long been a troubling diagnosis because it hinges on negative proof: if nothing else is wrong with you, maybe you've got it.

Even Ajax showed that – and City perhaps provided negative proof – when the Dutch champions, with a team of almost entirely homegrown players, outplayed City to win 3-1 last month.

This indicates the frequency access hypothesis to be false and this negative proof was able to be evidenced by the data collected by the iPhone.

The cognitive criteria whose various definitions are one by one examined are perception (pratyakṣa), inference (anumāna), presumption (arthāpatti), reasoning based on analogy (upamāna), negative proof based on absence (abhāva), equivalence (sambhāva), tradition (aitihya), and verbal or scriptural testimony (śabda, āgama).

David tried to protest, but the man looked so determined as he came out of the shed, carrying the block in one arm and the beam balanced in the other, that David felt there was no graceful way out of simply allowing the negative proof to assert itself this at the cost of more time.

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Similar(52)

Judy Ditner, the Richard Benson Assistant Curator of Photography and Digital Media, is just beginning the multiyear project of sorting through the thousands of objects in the archive, including photographs, negatives, proof sheets, book dummies, instructional materials, student work, business records, and correspondence.

For instance, if an efficacious intervention does not affect a surrogate this will lead to a false-negative proof-of-concept study result and may lead to abandoning the intervention and not pursuing the intervention in confirmatory studies.

In the case when y ( t ) is negative, the proof is similar.

Clearly, (xi_{2} ) satisfies condition (8) if (R_{0}<1 ), and since (xi_{1} ) is negative, the proof is complete.

When (u(t)) is eventually negative, the proof is carried out in the same way using the interval the interval ([a_{2}, b_{2}]) instead of ([a_{1}, b_{1}]).

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