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and consequently to outperform vs here we consider

These two phrases are not directly comparable as they serve different purposes. "And consequently to outperform" is used to show a cause and effect relationship, while "here we consider" is used to introduce a topic or point of discussion. They are not interchangeable in a sentence.

Last updated: March 15, 2024 • 1078 views

and consequently to outperform

This phrase is not a common or correct construction in English. It lacks clarity and coherence.

This phrase does not make sense in English. It seems like a fragment of a sentence that needs more context to be correct.
  • and consequently to outperform their adversary in a dog-fight; and how to survive an explosive decompression. The successful aeromedical research and ...
  • Jul 3, 2013 ... ... and that puts us in a position to get a competitive advantage and, consequently , to outperform. Having random blocks in Holborn or the City ...
  • and, consequently, to outperform its competitors. 2. The elements of customer service. We have long time promoted in our articles the inbound elements of ...
  • Dec 31, 2012 ... ... revenues as well as improve the number of advertising clients and consequently, to outperform the local internet advertising market growth.

here we consider

This phrase is a valid and commonly used construction in English to introduce a topic or point of discussion.

"Here we consider" is used to indicate that the following information or ideas will be discussed or examined.
  • Starting point: Here we consider a variety of transformations T : R2 → R2. Previously, we have used such functions to describe vector fields on the plane, but we ...
  • Sanov's Theorem. Here we consider a sequence of i.i.d. random variables with values in some complete separable metric space X with a common distribution α.
  • Mar 31, 2015 ... Starting point: Here we consider a variety of transformations T : R2 → R2. Previously, we have used such functions to describe vector fields on ...
  • Introduction. Here we consider some problems concerning regular types. In the first place we consider a strongly minimal set D. One can ask what is the strength.

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