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the number of operations required to vs required to bring the interval

These two phrases are not directly comparable as they are incomplete and serve different purposes. The first phrase seems to be discussing the number of operations required for a certain task, while the second phrase appears to be discussing what is required to bring an interval. To provide a meaningful comparison, the context or complete sentences where these phrases would be used is needed.

Last updated: March 17, 2024 • 604 views

the number of operations required to

This phrase is correct and commonly used in English to indicate the quantity of operations needed for a task.

This phrase is typically used when discussing the amount or quantity of operations needed to complete a specific task or process.
  • Nov 7, 2014 ... For each case, the number of operations required to accomplish the breast reconstruction was recorded. Bilateral reconstruction was separated ...
  • ... number of digits of the primes being factored increases, the number of operations required to perform the factorization on any computer increases drastically.
  • is to determine the number of operations required to find the solution. We first look at the number of operations required to multiply a vector by a matrix, then to  ...
  • suggested that the number of operations required to treat peripheral arterial disease could be redud by combining. PTA with surgery. Doubilet and Abrams' used ...

required to bring the interval

This phrase is correct and can be used in the context of discussing what is needed to adjust or modify an interval.

This phrase is suitable for describing the actions or items necessary to adjust or modify an interval, such as time, resources, or specific steps.
  • required to bring the interval length down to 1/((6n2)!)2 is at most O(log(maxS π( S)) + n2 log n). Furthermore, each iteration of binary search requires polynomial.
  • However, because coding is required to bring the interval all the way down to 0, the interval for a block's activation will drop to 1 business day. This minimum ...
  • required to bring the interval length down to 1/((6n2)!)2 is at most O(log(maxS π( S)) + n2 log n). Furthermore, each iteration of binary search requires polynomial.

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