Examples of using Textstyle in English and their translations into Ukrainian
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Colloquial
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Ecclesiastic
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Computer
Are independent of each other given their input h{\displaystyle\textstyle h}.
consider the problem of finding the model f{\displaystyle\textstyle f}.
We are interested in testing whether θ{\displaystyle\textstyle\theta} is 0.5 or some other value.
as θ{\displaystyle\textstyle\theta}.
We assume the number of male births is a binomial variable with parameter θ{\displaystyle\textstyle\theta}.
P( E){\displaystyle\textstyle P(E)} is sometimes termed the marginal likelihood or"model evidence".
The evidence E{\displaystyle\textstyle E} corresponds to new data that were not used in computing the prior probability.
where f{\displaystyle\textstyle f}.
Proof is by observing that X= liminf n X n{\displaystyle\textstyle X=\liminf_{n}X_{n}}.
that can be any function of the data x{\displaystyle\textstyle x}.
the probability of observing a fraction of boys at least as large as x{\displaystyle\textstyle x}.
H{\displaystyle\textstyle H} stands for any hypothesis whose probability may be affected by data(called evidence below).
The Bayesian finds that H 0{\displaystyle\textstyle H_{0}} is a far better explanation for the observation than H 1{\displaystyle\textstyle H_{1}}.
X→ Y{\displaystyle\textstyle f: X\rightarrow Y}.
Assume a uniform prior of f C( c)= 0.2{\displaystyle\textstyle f_{C}(c)=0.2}, and that trials are independent and identically distributed.
the components of g{\displaystyle\textstyle g}.
Proof is by observing that X= liminf n X n{\displaystyle\textstyle X=\liminf_{n}X_{n}}(a.s.) and applying Fatou's lemma.
where f{\displaystyle\textstyle f} is shown as being dependent upon itself.
The Bayesian approach evaluates H 0{\displaystyle\textstyle H_{0}} as an alternative to H 1{\displaystyle\textstyle H_{1}},
Lunar distance(LD or Δ⊕ L{\textstyle\Delta_{\oplus L}}), also called Earth- Moon distance, Earth- Moon characteristic distance, or distance to the Moon, is a unit of measure in astronomy.