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y &\longmapsto & m \beta^{(y)}
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y &\longmapsto & m \beta^{(y)}
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\end{IEEEeqnarray*}
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\end{IEEEeqnarray*}
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continuous.
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continuous.
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\item $\phi \circ S = m \cdot \phi \circ \sigma$:
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\item $\phi \circ S = \phi + m \sigma$:
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$Z$ is $T$-invariant.
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$Z$ is $T$-invariant.
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\item $[\phi \circ S \circ \gamma] = [\phi \circ \gamma] + [m \sigma \circ \gamma]$
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\item $[\phi \circ S \circ \gamma] = [\phi \circ \gamma] + [m \sigma \circ \gamma]$
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$\implies [m \sigma \circ \gamma] = 0 \lightning$.
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$\implies [m \sigma \circ \gamma] = 0 \lightning$.
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