例句與造句

1. Similarly, one can define shifted polynomials for generic intervals.
2. Thus, generic interval numbers are smaller by 1, with respect to the conventional interval numbers.
3. In other words, each generic interval can be made from one of two possible different specific intervals.
4. Myhill's property is the quality of musical scales or collections with exactly two specific intervals for every generic interval.
5. For example, the diatonic collection is well formed, for the perfect fifth ( the generic interval 4 ) corresponds to the generator 7.
6. It's difficult to find generic intervals in a sentence. 用generic intervals造句挺難的
7. In diatonic set theory a "'generic interval "'is the number of scale interval is one less than the number of scale members . ( Johnson 2003, p . 26)
8. The class of the unison, Class ( 0 ), consists solely of multiples of ? and is typically excluded from consideration, so that the number of generic intervals is  ! & minus; 1.
9. Notice that staff positions, when used to determine the conventional interval number ( second, third, fourth, etc . ), are counted including the position of the lower note of the interval, while generic interval numbers are counted excluding that position.
10. A generated collection for which a single generic interval corresponds to the single generator or interval cycle used is a "'MOS "'( for " moment of symmetry " ) or "'well formed generated collection " '.
11. Myhill's property, that there are two specific intervals for every generic interval, follows from maximally evenness, and both properties are true of the diatonic collection, for instance adjacent notes are separated only by half-tones and whole-tones ( 1 and 2 ).
12. The interval class class ( i ) modulo ? depends only on " i " modulo  !, hence we may also define a version of class, Class ( " i " ), for pitch classes modulo " ? ", which are called generic intervals.
13. In diatonic set theory "'Myhill's property "'is the quality of musical scales or collections with exactly two specific intervals for every generic interval, and thus also have the properties of maximal evenness, cardinality equals variety, structure implies multiplicity, and being a well formed generated collection.
14. In diatonic set theory, "'maximal evenness "'is a quality of a collection or scale in which every generic interval has either one or two consecutive ( adjacent ) specific intervals in other words a scale that is " spread out as much as possible . " This property was first described by John Clough and mathematician Jack Douthett in " Maximally Even Sets " ( 1991 ) . ( Johnson 2003, p . 27, 150)
15. Though not all fifths in the diatonic collection are perfect ( B-F is a diminished fifth, tritone, or 6 ), a well formed generated collection has only one specific interval between scale members ( in this case 6 )  which corresponds to the generic interval ( 4, a fifth ) but to not the generator ( 7 ) and this one differing interval is always the generator ( 7 ) plus or minus one ( 7 & minus; 1 = 6 ) if the total number of specific intervals ( 12 ) and the generic interval's corresponding specific interval ( 7 ) are coprime ( 12 and 7 are ).
16. Though not all fifths in the diatonic collection are perfect ( B-F is a diminished fifth, tritone, or 6 ), a well formed generated collection has only one specific interval between scale members ( in this case 6 )  which corresponds to the generic interval ( 4, a fifth ) but to not the generator ( 7 ) and this one differing interval is always the generator ( 7 ) plus or minus one ( 7 & minus; 1 = 6 ) if the total number of specific intervals ( 12 ) and the generic interval's corresponding specific interval ( 7 ) are coprime ( 12 and 7 are ).