Difference between revisions of "Inequality for Hilger real part"

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==Theorem==
 
==Theorem==
 
The following inequality holds for $z \in \mathbb{C}_h$:
 
The following inequality holds for $z \in \mathbb{C}_h$:
$$-\dfrac{1}{h} < \mathrm{Re}_h(z) < \infty.$$
+
$$-\dfrac{1}{h} < \mathrm{Re}_h(z) < \infty,$$
 +
where $\mathrm{Re}_h$ denotes the [[Hilger real part]].
  
 
==Proof==
 
==Proof==

Revision as of 12:58, 17 August 2017

Theorem

The following inequality holds for $z \in \mathbb{C}_h$: $$-\dfrac{1}{h} < \mathrm{Re}_h(z) < \infty,$$ where $\mathrm{Re}_h$ denotes the Hilger real part.

Proof

References