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Abstract
En 中文
Summary
In [21], Marco Riccardi formalized that ℝN-basis n is a basis (in the algebraic sense defined in [26]) of
ℰ
T
n
${\cal E}_T^n $
and in [20] he has formalized that
ℰ
T
n
${\cal E}_T^n $
is second-countable, we build (in the topological sense defined in [23]) a denumerable base of
ℰ
T
n
${\cal E}_T^n $
.
Then we introduce the n-dimensional intervals (interval in n-dimensional Euclidean space, pavé (borné) de ℝ
n
[16], semi-intervalle (borné) de ℝ
n
[22]).
We conclude with the definition of Chebyshev distance [11].
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