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Что (кто) такое purely optional contributions - определение
WIKIMEDIA DISAMBIGUATION PAGE
Purely-functional; Purely functional (disambiguation)
Purely inseparable extension
Purely inseparable field extension; Purely inseparable; Radicial extension; Purely inseparable extensions; Modular extension
In algebra, a purely inseparable extension of fields is an extension k ⊆ K of fields of characteristic p > 0 such that every element of K is a root of an equation of the form xq = a, with q a power of p and a in k. Purely inseparable extensions are sometimes called radicial extensions, which should not be confused with the similar-sounding but more general notion of radical extensions.
Nationally determined contribution
NON-BINDING NATIONAL PLANS HIGHLIGHTING CLIMATE ACTIONS
Intended Nationally Determined Contribution; Nationally determined contributions; Intended nationally determined contributions; Climate pledge; Intended Nationally Determined Contributions; Nationally Determined Contribution; Nationally Determined Contributions; International climate pledges
A nationally determined contribution (NDC) or intended nationally determined contribution (INDC) is a non-binding national plan highlighting climate change mitigation, including climate-related targets for greenhouse gas emission reductions. These plans also include policies and measures governments aim to implement in response to climate change and as a contribution to achieve the global targets set out in the Paris Agreement.
Optional stopping theorem
A MARTINGALE'S EXPECTED VALUE AT A STOPPING TIME EQUALS ITS INITIAL EXPECTED VALUE
Optional stopping; Optional sampling theorem; Doob's optional stopping theorem
In probability theory, the optional stopping theorem (or Doob's optional sampling theorem) says that, under certain conditions, the expected value of a martingale at a stopping time is equal to its initial expected value. Since martingales can be used to model the wealth of a gambler participating in a fair game, the optional stopping theorem says that, on average, nothing can be gained by stopping play based on the information obtainable so far (i.
Википедия
Purely functional
Purely functional may refer to:
