Sentence examples for implies that whenever from inspiring English sources

Invariance under time implies that whenever a motion is allowed by the laws of physics, the reversed motion is also an allowed one.

Thus whenever, which implies that whenever, that is, whenever.

This implies that, whenever exchange rate volatility increases, stock returns of both indices become more volatile in following periods.

The basic contractarian insight that cooperation is mutually advantageous implies that whenever someone can be included as a contributing cooperator there are gains to be realized for all.

This implies that, whenever the overall statevector factorizes into the product of a state of the Hilbert space of the physical system S and of the rest of the world, S does possess some properties (actually a complete set of properties, i.e., those associated to a maximal set of commuting observables).

Paradoxically, this result implies that whenever CpG/non-CpG assignment is used to estimate substitution rates between closely related species, CpG-rich sequences will appear to be evolving more slowly than CpG-poor sequences.

which implies that is bounded whenever is bounded.

It is a combination of denial bordering on the delusional coupled with a post-colonial hangover – emotional responses which attempt to shout down unpleasant statistics and imply that whenever the western world talks of African poverty, the aim is to paint the continent in a bad light.

Such a direct correlation between the nucleus and meiosis proposed here might imply that whenever meiosis is present in a given eukaryote, fundamental cytological features promoted by the nucleus, such as meiotic bouquet formation and cytoskeleton-mediated nuclear oscillations, should also be present [ 11, 13].

Equation (1) implies that herd immunity cannot be achieved whenever the infectious agent is able to spread epidemically in populations with a high level of protection (i.e. if Rhigh > 1), and that no animals need to have a high level of protection whenever the pathogen cannot spread epidemically in populations with a low level of protection (i.e. if Rlow < 1).

Thus for each, we have whenever, By (1), there exist open neighborhood of with and open neighborhood of such that whenever, which implies that (3.2). whenever,, The proof is finished.