Difference between revisions of "Hilger alternating axis"
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(Created page with "The Hilger alternating axis is defined by $$\mathbb{A}_h = \{z \in \mathbb{C}_h \colon z \in \mathbb{R}, z < -\dfrac{1}{h} \right\},$$ where $\mathbb{C}_h$ is the Hilger com...") |
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The Hilger alternating axis is defined by | The Hilger alternating axis is defined by | ||
| − | $$\mathbb{A}_h = \{z \in \mathbb{C}_h \colon z \in \mathbb{R}, z < -\dfrac{1}{h} \right\},$$ | + | $$\mathbb{A}_h = \left\{z \in \mathbb{C}_h \colon z \in \mathbb{R}, z < -\dfrac{1}{h} \right\},$$ |
where $\mathbb{C}_h$ is the [[Hilger complex plane]]. | where $\mathbb{C}_h$ is the [[Hilger complex plane]]. | ||
Revision as of 19:41, 29 December 2015
The Hilger alternating axis is defined by $$\mathbb{A}_h = \left\{z \in \mathbb{C}_h \colon z \in \mathbb{R}, z < -\dfrac{1}{h} \right\},$$ where $\mathbb{C}_h$ is the Hilger complex plane.
