The Bluyiov Formula, better known as Bluyiov's Second Probabilistic Shift of N-Space Formula, is a formula describing the asymptotic relationship (through a generalized probabilistic curve) of the nature of 11- to 14-year-old humour product. The formula, which was discovered by Russian mathematician Yuri Bluyiov, was used to quell the war between the United Ribaldist Front and the Contemporary Generalists, who had often resorted to guerrilla warfare, in the middles, due to the longstanding feud over the asymptotic nature of the stated humour.
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| - The Bluyiov Formula, better known as Bluyiov's Second Probabilistic Shift of N-Space Formula, is a formula describing the asymptotic relationship (through a generalized probabilistic curve) of the nature of 11- to 14-year-old humour product. The formula, which was discovered by Russian mathematician Yuri Bluyiov, was used to quell the war between the United Ribaldist Front and the Contemporary Generalists, who had often resorted to guerrilla warfare, in the middles, due to the longstanding feud over the asymptotic nature of the stated humour.
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abstract
| - The Bluyiov Formula, better known as Bluyiov's Second Probabilistic Shift of N-Space Formula, is a formula describing the asymptotic relationship (through a generalized probabilistic curve) of the nature of 11- to 14-year-old humour product. The formula, which was discovered by Russian mathematician Yuri Bluyiov, was used to quell the war between the United Ribaldist Front and the Contemporary Generalists, who had often resorted to guerrilla warfare, in the middles, due to the longstanding feud over the asymptotic nature of the stated humour. The Bluyiov formula analyzes 11- to 14-year old humour based on an application of frequency probability. The formula demonstrates that a limit over asymmetrical n-space can be achieved when applying the formula over sets of humour data with equal cardinality. The limit is asymptotic; when frequency data is divided by half, then squared over a portion of generalized n-space, the data demonstrates the required asmyptotic nature (as argued by the Contemporary Generalists).
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