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  anchorContext: 'This subgroup gives us two cosets: $0 + 2\\mathbb Z$ and $1 + 2\\mathbb Z$ \\(remember that $+$ is the group operation in this example\\), which are the elements of our quotient group\\. We will give them their conventional names: $\\text{even}$ and $\\text{odd}$, and we can apply the coset multiplication rule to see that $\\text{even}+ \\text{even} = \\text{even}$, $\\text{even} + \\text{odd} = \\text{odd}$, and $\\text{odd} + \\text{odd} = \\text{odd}$\\. ',
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