[edit: am schimbat...
]O proprietate a unui spatiu masurabil
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Beniamin Bogosel
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O proprietate a unui spatiu masurabil
Fie \( (X,\mathcal{A}) \) un spatiu masurabil. Demonstrati ca \( card \mathcal{A}\neq \aleph_0 \).
[edit: am schimbat... ]
[edit: am schimbat...
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Last edited by Beniamin Bogosel on Sat Nov 01, 2008 9:24 pm, edited 1 time in total.
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Liviu Paunescu
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Rudinul sa traiasca!!! Nu vreau sa par pedant, dar \( (X,\mathcal{A}) \) se numeste spatiu masurabil. \( (X,\mathcal{A},\mu) \) ar fi un spatiu cu masura. Stiu ca s-ar putea sa va para irelevant, dar eu m-am incurcat de curand in cele doua notiuni si am pierdut ceva timp. Nu mai stiam daca am sau nu masura pe spatiul pe care lucram.Mesajul Depeche Mode pentru matematicieni:
"You'll see your problems multiplied
If you continually decide
To faithfully pursue
The policy of truth"
"You'll see your problems multiplied
If you continually decide
To faithfully pursue
The policy of truth"