Question: The matching ( ( alpha _ 1 , beta _ 1 ) , ( alpha _ 2 , beta _

The matching \((\alpha_1,\beta_1),(\alpha_2,\beta_2),(\alpha_3,\beta_3)\), is this considered
-**Preferences of A's**:
-\(\alpha_1\): \(\beta_2,\beta_1,\beta_3\)
-\(\alpha_2\): \(\beta_3,\beta_2,\beta_1\)
-\(\alpha_3\): \(\beta_2,\beta_3,\beta_1\)
-**Preferences of B's**:
-\(\beta_1\): \(\alpha_1,\alpha_2,\alpha_3\)
-\(\beta_2\): \(\alpha_2,\alpha_3,\alpha_1\)
-\(\beta_3\): \(\alpha_2,\alpha_3,\alpha_1\)
Given the matching:
-\(\alpha_1\) is matched with \(\beta_1\)
-\(\alpha_2\) is matched with \(\beta_2\)
-\(\alpha_3\) is matched with \(\beta_3\)

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