Pn

In Sec - tion II, 3 we called Pn the sum of the 2r + 1 middle terms of pn (x) where r = nε and pn (x) is given in

Dictionary of the History of Ideas HILDA GEIRINGER 1968

Now, with ε a very small number, we call Pn the probability that z lies between q - ε and q + ε, or, what is the same, that x = nz lie between nq - nε and nq + n ε.

Dictionary of the History of Ideas HILDA GEIRINGER 1968

The Pn, that is the real projective spaces, have a remarkable property: for even dimensions n they are nonorientable, but for odd dimensions orientable.

INFINITY SALOMON BOCHNER 1968

If Barack wins Ia, NV, NM, & CO, which way Pn goes doesn't matter.

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Conversely, the ascription of Les grans regretz to Agricola in the Savoyard manuscript B-Br 11239 should be disregarded in favour of that to Hayne in F-Pn fr.2245 and US-Wc M2.1.

Archive 2009-05-01 Lu 2009

If n is a numeral, then Pn reduces to nKI (n (KI)), which suggests that for positive numbers P could have been defined to be the term

Combinatory Logic Bimbó, Katalin 2008

Pn the fencing front, I'm glad you found a new coach!

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Pn = 4 kW, U = 380 V, In = 8. 8A, n = 1.430 rpm. cos jn = 0.83

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Then, no matter how small an ε is chosen, as the number n of repetitions increases indefinitely, the probability Pn that the frequency of success lie between q - ε and q + ε, approaches 1.

Dictionary of the History of Ideas HILDA GEIRINGER 1968

De Moivre, who had a deep admiration for Bernoulli and his theorem, conceived the very fruitful idea of evaluating Pn directly for large values of n, instead of estimating it by an inequality.

Dictionary of the History of Ideas HILDA GEIRINGER 1968