REFERENCES
| Title: | REFERENCES |
|---|---|
| Authors: | G. P. Mostow; J. H. Sampson; J. P. Mryer; Fundamental Structures Of Algebra; D. C. Murdoch; Linear Algebra For Undergraduates; John Wiley; New York |
| Contributors: | The Pennsylvania State University CiteSeerX Archives |
| Source: | http://www.mathstat.dal.ca/FQ/Scanned/10-4/somer-b.pdf. |
| Publication Year: | 1972 |
| Collection: | CiteSeerX |
| Description: | [Continued from page 348.] If a = 0, b ^ 0 (modp), then every term of the primary sequence from the second one on will be E 0 (mod p) and this sequence will satisfy the theorem since J,. / , = J p-(k/p) p = 0 (mod p) F. If a = 0, b ^ 0 (modp), then we will get the sequence (1,0,b, 0,b 2,0,b 3 sO, ' • •) and every second term will be divisible by p. Thus, whether p- (k/p) = p + 1 or p- 1, the theorem will be satisfied. I will close the paper by investigating which terms of primary sequence are divisible by the prime 2. If a,b are both odd, we obtain the repetitive sequence (1,1,0,-••) » and J = J E 3 2 + l ° ( m o d 2) If a is odd and b is even, then { J} is a Fibonacci-like group (mod 2) and we get |
| Document Type: | text |
| File Description: | application/pdf |
| Language: | English |
| Relation: | http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.390.1843 |
| Availability: | http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.390.1843; http://www.mathstat.dal.ca/FQ/Scanned/10-4/somer-b.pdf |
| Rights: | Metadata may be used without restrictions as long as the oai identifier remains attached to it. |
| Accession Number: | edsbas.FF9908B5 |
| Database: | BASE |