Geodesic
The Nucleus of a Set
Canadian mathematical bulletin, Tome 11 (1968) no. 1, pp. 65-72

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Consider the subset containing those functions for which One never attempts to visualize ; it is just a compact blur in the infinite-dimensional space . Nevertheless, we want to establish that it shares with several other sets an odd but rather remarkable "geometric" property: it is overwhelmingly concentrated around a single element. This element we call the nucleus of . 
Strang, Gilbert. The Nucleus of a Set. Canadian mathematical bulletin, Tome 11 (1968) no. 1, pp. 65-72. doi: 10.4153/CMB-1968-009-8
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[1] 1 Kolmogorov, A.N. and Tihomirov, V.M., ∈-entropy and ∈ - capacity of sets in functional spaces, Uspehi Mat. 14(1959) 3-86; American Math, Soc. Translations 17 (1961) 277–364. Google Scholar

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