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Abstract: In this paper, the correspondence model of even numbers is established, and we solve the problem by using the correspondence model of Prime pair.
Key words: Correspondence; Correspondence model; Prime pairs
Correspondence (II): If a subsections correspondence to a subsections of whole six numbers in each of section to correspondence to only 11 even number of the same as range. Before and after combine the correspondence, correspondence for the number of is seven even number the number the correspondence.
For example, section I and section IVSection II and section III, correspondence to only 872, 902, 932, 962, 992, 1022, 1052, 1082, 1112, 1142, 1172; Section I and section III, Section II and section II, correspondence to only 662, 692, 722, 752, 782, 812, 842, 872, 902, 932, 962; Section I and section V, section II and section IV, section III and section III, correspondence to only 1082, 1112, 1142, 1172, 1202, 1232, 1262, 1292, 1322, 1352, 1382.
If section I and section IV have correspondence only in 872, 902, 932, 962, 992, 1022, 1052, then the 1082, 1112, 1142, 1172 pair should use 872, 902, 932, 962(section I and section III correspondence) to compensate; If section I and section IV have correspondence only in 992, 1022, 1052, 1082, 1112, 1142, 1172, then the 872, 902, 932, 962 should use 1082, 1112, 1142,1172 (section I and section V correspondence) to compensate.
REFERENCES
[1] Hua, Loo-Keng.(1979).An introduction to number theory (In Chinese). Beijing: Science Press.
[2] Song, K. (2007). Elementary number theory (In Chinese). Beijing: China Drama Press.
Key words: Correspondence; Correspondence model; Prime pairs
Correspondence (II): If a subsections correspondence to a subsections of whole six numbers in each of section to correspondence to only 11 even number of the same as range. Before and after combine the correspondence, correspondence for the number of is seven even number the number the correspondence.
For example, section I and section IVSection II and section III, correspondence to only 872, 902, 932, 962, 992, 1022, 1052, 1082, 1112, 1142, 1172; Section I and section III, Section II and section II, correspondence to only 662, 692, 722, 752, 782, 812, 842, 872, 902, 932, 962; Section I and section V, section II and section IV, section III and section III, correspondence to only 1082, 1112, 1142, 1172, 1202, 1232, 1262, 1292, 1322, 1352, 1382.
If section I and section IV have correspondence only in 872, 902, 932, 962, 992, 1022, 1052, then the 1082, 1112, 1142, 1172 pair should use 872, 902, 932, 962(section I and section III correspondence) to compensate; If section I and section IV have correspondence only in 992, 1022, 1052, 1082, 1112, 1142, 1172, then the 872, 902, 932, 962 should use 1082, 1112, 1142,1172 (section I and section V correspondence) to compensate.
REFERENCES
[1] Hua, Loo-Keng.(1979).An introduction to number theory (In Chinese). Beijing: Science Press.
[2] Song, K. (2007). Elementary number theory (In Chinese). Beijing: China Drama Press.