Category:Integer Reciprocal Space
Jump to navigation
Jump to search
This category contains results about the integer reciprocal space $\set {\dfrac 1 n : n \in \Z_{>0} }$ under the usual topology.
Let $\struct {\R, \tau_d}$ be the real number line $\R$ under the usual (Euclidean) topology $\tau_d$.
Let $A \subseteq \R$ be the set of all points on $\R$ defined as:
- $A := \set {\dfrac 1 n : n \in \Z_{>0} }$
That is:
- $A := \set {1, \dfrac 1 2, \dfrac 1 3, \dfrac 1 4, \ldots}$
Then $\struct {A, \tau_d}$ is the integer reciprocal space.
Pages in category "Integer Reciprocal Space"
The following 13 pages are in this category, out of 13 total.