Definition of whole number in English:

whole number

noun

A number without fractions; an integer.
整数；自然数
Example sentencesExamples
- The math course consists of five subject areas: understanding numbers, using whole numbers, using decimals, using fractions and percents, and working with data.
- A perfect number is a whole number, an integer greater than zero; and when you add up all of the factors less than that number, you get that number.
- Clearly, most integers are not squares of whole numbers.
- At its most complex, it is an irrational number that cannot be expressed as the ratio of two whole numbers and has an apparently random decimal string of infinite length.
- For several of her artworks, Happersett used the Fibonacci sequence of whole numbers to determine the number of strokes per box.
- Column addition was performed on whole numbers and then on fractions.
- He gave the important lecture Essay of an algebraic theory of whole numbers, preceded by a logical introduction to any deductive theory at the International Congress of Philosophy in Paris in 1900.
- Basic operations with whole numbers, fractions, and decimals were required to solve some problems, although many items required no calculations.
- In this sequence, 8 and 9 are not only powers of integers but also consecutive whole numbers.
- It can't be expressed exactly as a ratio of whole numbers.
- When talking about modular arithmetic it is important to remember that we are only allowed to use integers, that is whole numbers.
- Such problem arise when one asks whether an equation involving only whole numbers has an infinite number of whole-number solutions, a finite number, or none at all.
- For example, the sequence of all squares and cubes of whole numbers begins with the integers 4, 8, 9, 16, 25, 27, and 36.
- This requires fractals to be given dimensions that are not whole numbers but fractions (hence the name fractals).
- Fascinating patterns lurk among the digits of whole numbers.
- The decimal point separates the whole numbers from the fractions or parts of numbers and so every number has a decimal point, whether we show it or not.
- Any fractional or decimal value must be multiplied by a whole number to eliminate fractional subscripts.
- Integers are the whole numbers, negative whole numbers, and zero.
- The modern name for the branch of mathematics that Gauss was referring to as Arithmetic is Number Theory - the study of the properties of the positive whole numbers or integers.
- For finite sets, the cardinal numbers are the whole numbers.

Definition of whole number in US English:

whole number

nounhoʊl ˈnəmbərhōl ˈnəmbər

A number without fractions; an integer.
整数；自然数
Example sentencesExamples
- For finite sets, the cardinal numbers are the whole numbers.
- The decimal point separates the whole numbers from the fractions or parts of numbers and so every number has a decimal point, whether we show it or not.
- Column addition was performed on whole numbers and then on fractions.
- For several of her artworks, Happersett used the Fibonacci sequence of whole numbers to determine the number of strokes per box.
- He gave the important lecture Essay of an algebraic theory of whole numbers, preceded by a logical introduction to any deductive theory at the International Congress of Philosophy in Paris in 1900.
- Clearly, most integers are not squares of whole numbers.
- Basic operations with whole numbers, fractions, and decimals were required to solve some problems, although many items required no calculations.
- The math course consists of five subject areas: understanding numbers, using whole numbers, using decimals, using fractions and percents, and working with data.
- Integers are the whole numbers, negative whole numbers, and zero.
- For example, the sequence of all squares and cubes of whole numbers begins with the integers 4, 8, 9, 16, 25, 27, and 36.
- When talking about modular arithmetic it is important to remember that we are only allowed to use integers, that is whole numbers.
- In this sequence, 8 and 9 are not only powers of integers but also consecutive whole numbers.
- It can't be expressed exactly as a ratio of whole numbers.
- Such problem arise when one asks whether an equation involving only whole numbers has an infinite number of whole-number solutions, a finite number, or none at all.
- A perfect number is a whole number, an integer greater than zero; and when you add up all of the factors less than that number, you get that number.
- Fascinating patterns lurk among the digits of whole numbers.
- At its most complex, it is an irrational number that cannot be expressed as the ratio of two whole numbers and has an apparently random decimal string of infinite length.
- This requires fractals to be given dimensions that are not whole numbers but fractions (hence the name fractals).
- The modern name for the branch of mathematics that Gauss was referring to as Arithmetic is Number Theory - the study of the properties of the positive whole numbers or integers.
- Any fractional or decimal value must be multiplied by a whole number to eliminate fractional subscripts.

词汇	whole number
释义	Definition of whole number in English: whole number noun A number without fractions; an integer. 整数；自然数 Example sentencesExamples The math course consists of five subject areas: understanding numbers, using whole numbers, using decimals, using fractions and percents, and working with data. A perfect number is a whole number, an integer greater than zero; and when you add up all of the factors less than that number, you get that number. Clearly, most integers are not squares of whole numbers. At its most complex, it is an irrational number that cannot be expressed as the ratio of two whole numbers and has an apparently random decimal string of infinite length. For several of her artworks, Happersett used the Fibonacci sequence of whole numbers to determine the number of strokes per box. Column addition was performed on whole numbers and then on fractions. He gave the important lecture Essay of an algebraic theory of whole numbers, preceded by a logical introduction to any deductive theory at the International Congress of Philosophy in Paris in 1900. Basic operations with whole numbers, fractions, and decimals were required to solve some problems, although many items required no calculations. In this sequence, 8 and 9 are not only powers of integers but also consecutive whole numbers. It can't be expressed exactly as a ratio of whole numbers. When talking about modular arithmetic it is important to remember that we are only allowed to use integers, that is whole numbers. Such problem arise when one asks whether an equation involving only whole numbers has an infinite number of whole-number solutions, a finite number, or none at all. For example, the sequence of all squares and cubes of whole numbers begins with the integers 4, 8, 9, 16, 25, 27, and 36. This requires fractals to be given dimensions that are not whole numbers but fractions (hence the name fractals). Fascinating patterns lurk among the digits of whole numbers. The decimal point separates the whole numbers from the fractions or parts of numbers and so every number has a decimal point, whether we show it or not. Any fractional or decimal value must be multiplied by a whole number to eliminate fractional subscripts. Integers are the whole numbers, negative whole numbers, and zero. The modern name for the branch of mathematics that Gauss was referring to as Arithmetic is Number Theory - the study of the properties of the positive whole numbers or integers. For finite sets, the cardinal numbers are the whole numbers. Definition of whole number in US English: whole number nounhoʊl ˈnəmbərhōl ˈnəmbər A number without fractions; an integer. 整数；自然数 Example sentencesExamples For finite sets, the cardinal numbers are the whole numbers. The decimal point separates the whole numbers from the fractions or parts of numbers and so every number has a decimal point, whether we show it or not. Column addition was performed on whole numbers and then on fractions. For several of her artworks, Happersett used the Fibonacci sequence of whole numbers to determine the number of strokes per box. He gave the important lecture Essay of an algebraic theory of whole numbers, preceded by a logical introduction to any deductive theory at the International Congress of Philosophy in Paris in 1900. Clearly, most integers are not squares of whole numbers. Basic operations with whole numbers, fractions, and decimals were required to solve some problems, although many items required no calculations. The math course consists of five subject areas: understanding numbers, using whole numbers, using decimals, using fractions and percents, and working with data. Integers are the whole numbers, negative whole numbers, and zero. For example, the sequence of all squares and cubes of whole numbers begins with the integers 4, 8, 9, 16, 25, 27, and 36. When talking about modular arithmetic it is important to remember that we are only allowed to use integers, that is whole numbers. In this sequence, 8 and 9 are not only powers of integers but also consecutive whole numbers. It can't be expressed exactly as a ratio of whole numbers. Such problem arise when one asks whether an equation involving only whole numbers has an infinite number of whole-number solutions, a finite number, or none at all. A perfect number is a whole number, an integer greater than zero; and when you add up all of the factors less than that number, you get that number. Fascinating patterns lurk among the digits of whole numbers. At its most complex, it is an irrational number that cannot be expressed as the ratio of two whole numbers and has an apparently random decimal string of infinite length. This requires fractals to be given dimensions that are not whole numbers but fractions (hence the name fractals). The modern name for the branch of mathematics that Gauss was referring to as Arithmetic is Number Theory - the study of the properties of the positive whole numbers or integers. Any fractional or decimal value must be multiplied by a whole number to eliminate fractional subscripts.
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