bit by bit vs can be selected such that

These two phrases express different ideas. 'Bit by bit' is used to describe something happening gradually or in small increments, while 'can be selected such that' is used to indicate a possibility or condition of a choice. They are both correct in their respective contexts.

Explained by Michele A.
Editor at TextRanch

Last updated: June 23, 2024 • 597 views

bit by bit

This phrase is correct and commonly used in English to describe something happening gradually or in small increments.

'Bit by bit' is used to indicate a gradual or incremental process. It is often used when describing how something is done or achieved slowly over time.

Examples:

She saved money bit by bit to buy a new car.
The project is coming together bit by bit.
He learned the language by practicing a little bit by bit every day.

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Bit by Bit was founded in 1987 as a database application development and networking company. Since that time we have evolved into a full service IT firm and ...
Also, little by little. Gradually, by small degrees, slowly. For example, The squirrels dug up the lawn bit by bit, till we had almost no grass, or Little by little he ...
bit by bit. star. see definition of bit by bit. Font size. X. Aa. Aa. Aa. Aa. Aa. show. all , adverb. adv a little at a time. prev next. by degrees ...

can be selected such that

This phrase is correct but less commonly used in everyday language. It is more technical and formal, often found in academic or technical writing.

'Can be selected such that' is used to indicate a condition or possibility for selection. It is commonly used in technical or academic contexts to specify criteria for choosing something.

Examples:

The samples can be selected such that they represent the entire population.
The parameters can be adjusted such that the system operates efficiently.
The data can be organized such that it is easily accessible.

Show examples from the web [+]

can be selected such that every integer is nonnegative and. \sum_{p = 1}^r n_p = n . We can visualize the number of possible assignments as follows. Picture n ...
what is the maximum number of integers that can be selected such that the sum of any two selected numbers is not a multiple of $7$ ? Solution ...
k2 (1 − cos 2θ). (5.9) which represents a family of cycloids. Here the constants k and x0 can be selected such that the curve passes through a given point (x1,y1).
The weights of an antenna array can be selected such that the radiation pattern has nulls (0 energy transmitted or received) in particular directions.

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bit by bit vs can be selected such that

bit by bit

can be selected such that

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