Definition of scalar product in English:

scalar product

noun

Mathematics

A scalar function of two vectors, equal to the product of their magnitudes and the cosine of the angle between them.
Written as a. b or ab
Compare with vector product
Also called dot product
Example sentencesExamples
- The first scalar product could have told us that one of the digits was 6 too small but then no sensible answer would have been obtainable from the second scalar product.
- To judge this number, note that the scalar product between uncorrelated motions follows a Gaussian distribution of 0.015 half-width.
- The scalar product also appears in Grassmann's 1844 work.

Definition of scalar product in US English:

scalar product

noun

Mathematics

another term for inner product
Example sentencesExamples
- The first scalar product could have told us that one of the digits was 6 too small but then no sensible answer would have been obtainable from the second scalar product.
- To judge this number, note that the scalar product between uncorrelated motions follows a Gaussian distribution of 0.015 half-width.
- The scalar product also appears in Grassmann's 1844 work.

单词	scalar product
释义	Definition of scalar product in English: scalar product noun Mathematics A scalar function of two vectors, equal to the product of their magnitudes and the cosine of the angle between them. Written as a. b or ab Compare with vector product Also called dot product Example sentencesExamples The first scalar product could have told us that one of the digits was 6 too small but then no sensible answer would have been obtainable from the second scalar product. To judge this number, note that the scalar product between uncorrelated motions follows a Gaussian distribution of 0.015 half-width. The scalar product also appears in Grassmann's 1844 work. Definition of scalar product in US English: scalar product noun Mathematics another term for inner product Example sentencesExamples The first scalar product could have told us that one of the digits was 6 too small but then no sensible answer would have been obtainable from the second scalar product. To judge this number, note that the scalar product between uncorrelated motions follows a Gaussian distribution of 0.015 half-width. The scalar product also appears in Grassmann's 1844 work.
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