1981
DOI: 10.1007/bf01546204
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Cited by 4 publications
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“…But α + 3 10 β can have either sign. So if α, for example, equals ±4 (well below the unitarity bound, see [43]), β is small, and 15a + 7b is, say, 1, then the contribution to λ 6 is ±2, showing that a large coefficient isn't unreasonable, and well within unitarity limits. Of course, the contribution to λ 6 would be even larger if, as expected, the unification scale is well below the Planck scale.…”
Section: Appendix Cmentioning
confidence: 99%
See 1 more Smart Citation
“…But α + 3 10 β can have either sign. So if α, for example, equals ±4 (well below the unitarity bound, see [43]), β is small, and 15a + 7b is, say, 1, then the contribution to λ 6 is ±2, showing that a large coefficient isn't unreasonable, and well within unitarity limits. Of course, the contribution to λ 6 would be even larger if, as expected, the unification scale is well below the Planck scale.…”
Section: Appendix Cmentioning
confidence: 99%
“…But α + 3 10 β can have either sign. So if α, for example, equals ±4 (well below the unitarity bound, see [43]), β is small, and 15a + 7b is, say, 1, then the contribution to λ 6 is ±2, showing that a large coefficient isn't unreasonable, and…”
Section: Appendix Amentioning
confidence: 99%