principle of mathematical induction
prin·ci·ple of math·e·mat·i·cal in·duc·tion
P p Transcription
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- US Pronunciation
- US IPA
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- [prin-suh-puh l uhv, ov math-uh-mat-i-kuh l in-duhk-shuh n]
- /ˈprɪn sə pəl ʌv, ɒv ˌmæθ əˈmæt ɪ kəl ɪnˈdʌk ʃən/
-
- US Pronunciation
- US IPA
-
- [prin-suh-puh l uhv, ov math-uh-mat-i-kuh l in-duhk-shuh n]
- /ˈprɪn sə pəl ʌv, ɒv ˌmæθ əˈmæt ɪ kəl ɪnˈdʌk ʃən/
Definition of principle of mathematical induction words
- noun principle of mathematical induction a law in set theory which states that if a set is a subset of the set of all positive integers and contains 1, and if for each number in the given set the succeeding natural number is in the set, then the given set is identical to the set of all positive integers. Compare induction (def 5). 1
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Parts of speech for Principle of mathematical induction
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principle of mathematical induction popularity
This term is known only to a narrow circle of people with rare knowledge. Only 1% of English native speakers know the meaning of this word.
According to our data most of word are more popular. This word is almost not used. It has a much more popular synonym.
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