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Violation in Mixing

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1.5 Determ<strong>in</strong>ation of « 41<br />

Figure 1-7. Diagrams for � � � � and � � Ã � : both modes have contributions from tree � � Ù<br />

and pengu<strong>in</strong> processes. The figure shows also the dependence of each amplitude on � � ×�Ò � �.<br />

à � . Similarly, if � � � � were ma<strong>in</strong>ly pengu<strong>in</strong> (lower-left,Ç � ), then � � à � pengu<strong>in</strong><br />

contribution (lower-right, Ç � ) would be even larger.<br />

1.5.3.1 � � � �<br />

From previous section, one can assume that pengu<strong>in</strong>s can be present <strong>in</strong> � � � � channel. S<strong>in</strong>ce the<br />

weak phase of the pengu<strong>in</strong> diagram is different from that of the tree diagram, pengu<strong>in</strong> pollution can affect<br />

the clean extraction of « from this process. As already said, the isosp<strong>in</strong> analysis can be used to elim<strong>in</strong>ate the<br />

pengu<strong>in</strong> pollution <strong>in</strong> this case [25]. Know<strong>in</strong>g the isosp<strong>in</strong> decomposition of the amplitude from Table 1-2,<br />

we can def<strong>in</strong>e the s<strong>in</strong>gle isosp<strong>in</strong> components: � � � � � � � , � � � � � � � and<br />

� � � � � � � . Because of Bose statistics the  � two-pion state produced <strong>in</strong> � decay has no<br />

�È VIOLATION IN THE �� SYSTEM

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