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Generalisations

Generalisations | Generalisation

Generalisations meaning

plural of generalisation

Example sentences (16)

Court documents allege that the speeches included derogatory generalisations about Jewish people, such as descriptions of them as a “vile people”, a “treacherous people”, and claims that “their hands are in everywhere – in businesses … in the media”.

On the flip side, by understanding and modelling human generalisations, we can better align LLMs with user expectations.

Caymanians are rightly tired of being vilified by the minority of expats who appear to cast them and their heritage and their worth aside with sweeping generalisations about who they are.

Negative generalisations about a nationality is and always will be racism.

Unfortunately, elite sportspeople are an abysmal sample on which to make generalisations about populations – they are already wonderfully freakish outliers.

With his characteristic flamboyance, fresh comparisons and massive generalisations, Mazrui spoke about what he called the largest ethnic nation in Eastern Africa, the Oromo.

Generalisations Newton's generalised binomial theorem main Around 1665, Isaac Newton generalised the binomial theorem to allow real exponents other than nonnegative integers.

Generalisations of a polytope Infinite polytopes Not all manifolds are finite.

Generalisations of polyhedra The name 'polyhedron' has come to be used for a variety of objects having similar structural properties to traditional polyhedra.

Generalisations The various concepts relating to functions can also be generalised to binary functions.

However, some generalisations are possible.

In those generalisations, column rank, row rank, dimension of column space and dimension of row space of a matrix may be different from the others or may not exist.

Shows how generalisations of Galois theory lead to Galois groupoids.

These quantified types are written as Π and Σ instead of ∀ and ∃, and have the following formation rules: These types are generalisations of the arrow and product types, respectively, as witnessed by their introduction and elimination rules.

This point of view becomes essential in generalisations of the Fourier transform to general symmetry groups, including the case of Fourier series.

Using generalisations of the central limit theorem, we can then see that this would often (though not always) produce a final distribution that is approximately normal.