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Page "Eiffel (programming language)" ¶ 41
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Alphabets: < span style =" background-color: lightblue ; color: white ;"> Armenian alphabet | Armenian </ span >, < span style =" background-color :# 008080 ; color: white ;"> Cyrillic | < font color =" white "> Cyrillic </ font color > </ span >, < span style =" background-color: brown ; color: white ;"> Georgian alphabet | < font color =" white "> Georgian </ font color > </ span >, < span style =" background-color :# 0000FF ; color: white ;"> Greek alphabet | < font color =" white "> Greek </ font color > </ span >, < span style =" background-color :# AAAAAA ; color: black ;"> Latin script | Latin </ span >, < span style =" background-color :# CCFF99 ; color: black ;"> Latin ( and Arabic script | Arabic ) </ span >, < span style =" background-color: cyan ; color: black ;"> Latin and Cyrillic </ span > Abjads: Arabic script | < span style =" background-color: green ; color: white ;"> Arabic </ span >, < span style =" background-color :# 00ff7f ; color: black ;"> Hebrew alphabet | Hebrew </ span > Abugidas: < span style =" background-color :# FFC000 ; color: black ;"> Indic scripts | North Indic </ span >, < span style =" background-color: orange ; color: black ;"> Indic scripts | South Indic </ span >, < span style =" background-color :# 66FF00 ; color: white ;"> Ge ' ez script | Ge ' ez </ span >, < span style =" background-color: olive ; color: white ;"> < font color =" white "> Tāna </ font > </ span >, < span style =" background-color :# FFFF80 ; color: black ;"> Canadian Aboriginal syllabics | Canadian Syllabic and Latin </ span > Logographic + syllabic: < span style =" background-color: red ; color: white ;"> Pure logographic </ span >, < span style =" background-color :# DC143C ; color: white ;"> Mixed logographic and syllabaries </ span >, < span style =" background-color :# FF00FF ; color: black ;"> Featural-alphabetic syllabary + limited logographic </ span >, < span style =" background-color :# 800080 ; color: white ;"> Featural-alphabetic syllabary </ span >

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< and brown
When certain ionic compounds containing bromine are mixed with potassium permanganate ( KMnO < sub > 4 </ sub >) and an acidic substance, they will form a pale brown cloud of bromine gas.
Solutions of iodine in strong donor solvents such as acetone, tetrahydrofuran, pyridine appears brown or yellow ( λ < sub > max </ sub > = 460-480 nm ), while in solvents of weaker donors such as dichloromethane it appears crimson red, in aromatic hydrocarbons such as benzene and toluene it appears pink or reddish-brown.

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< span style =" font-family: verdana ">-- Melly42 12: 31, 25 May 2007 ( UTC )

< and Set
For example, the Hom functor is of the type C < sup > op </ sup > × C → Set.
This defines a functor to Set which is contravariant in the first argument and covariant in the second, i. e. it is a functor C < sup > op </ sup > × C → Set.
For example, < tt > ADD $ 0 ,$ 1, 3 </ tt > means " Set $ 0 to the sum of $ 1 and 3.
Moreover this isomorphism is natural in A and F when both sides are regarded as functors from Set < sup > C </ sup > x C to Set.
An important special case of Yoneda's lemma is when the functor F from C to Set is another hom-functor h < sup > B </ sup >.
Mapping each object A in C to its associated hom-functor h < sup > A </ sup > = Hom ( A ,–) and each morphism f: B → A to the corresponding natural transformation Hom ( f ,–) determines a contravariant functor h < sup >–</ sup > from C to Set < sup > C </ sup >, the functor category of all ( covariant ) functors from C to Set.
The meaning of Yoneda's lemma in this setting is that the functor h < sup >–</ sup > is fully faithful, and therefore gives an embedding of C < sup > op </ sup > in the category of functors to Set.
The forgetful functor Met < sub > c </ sub >Set lifts finite limits but does not lift them uniquely.
To prove that every epimorphism f: X → Y in Set is surjective, we compose it with both the characteristic function g < sub > 1 </ sub >: Y →
< big > His Complete Set of Instructional Books ( In possible educational order )</ big >
Set x to< sup >+</ sup > U < sup > T </ sup > b.
# The category Set < sup > op </ sup > can be embedded into Rel by representing each set as itself and each function f: X → Y as the relation from Y to X formed as the set of pairs ( f ( x ), x ) for all x ∈ X ; hence Set < sup > op </ sup > is concretizable.

< and value
* If it is required to use a single number X as an estimate for the value of numbers, then the arithmetic mean does this best, in the sense of minimizing the sum of squares ( x < sub > i </ sub > − X )< sup > 2 </ sup > of the residuals.
The numerical value of K < sub > a </ sub > is equal to the concentration of the products divided by the concentration of the reactants, where the reactant is the acid ( HA ) and the products are the conjugate base and H < sup >+</ sup >.
As the speed of light in meters per second ( c < sub > 0 </ sub >) is fixed in the International System of Units, this measurement of the speed of light in AU / d ( c < sub > AU </ sub >) also determines the value of the astronomical unit in meters ( A ):
Neither G nor M < sub >☉</ sub > can be measured to high accuracy in SI units, but the value of their product is known very precisely from observing the relative positions of planets ( Kepler's Third Law expressed in terms of Newtonian gravitation ).
Since n grows faster than log < sub > 2 </ sub >( n ), there must exist a value n < sub > 0 </ sub > such that
The U. S. survey acre is about 4, 046. 872 609 874 252 square metres ; its exact value ( m < sup > 2 </ sup >) is based on an inch defined by 1 metre = 39. 37 inches exactly, as established by the Mendenhall Order.
The value V < sub > d </ sub > is given by
) Then X < sub > i </ sub > is the value ( or realization ) produced by a given run of the process at time i. Suppose that the process is further known to have defined values for mean μ < sub > i </ sub > and variance σ < sub > i </ sub >< sup > 2 </ sup > for all times i. Then the definition of the autocorrelation between times s and t is
Because of this keyword stropping, it was possible for AA to allow spaces in variable names, such as < code >< u > integer </ u > previous value </ code >.
Thus, all the antiderivatives of x < sup > 2 </ sup > can be obtained by changing the value of C in F ( x ) = ( x < sup > 3 </ sup >/ 3 ) + C ; where C is an arbitrary constant known as the constant of integration.
Thus for an ion which traverses a 1 m flight path, across a time of 2000 ns, given an initial accelerating voltage of 5000 V and noting that one amu is 1 × 10 < sup >− 27 </ sup > kg, the mass-to-charge ratio ( more correctly the mass-to-ionisation value ratio ) becomes Z amu / charge.
Between 70 K and room temperature, berkelium behaves as a Curie – Weiss paramagnetic material with an effective magnetic moment of 9. 69 Bohr magnetons ( µ < sub > B </ sub >) and a Curie temperature of 101 K. This magnetic moment is almost equal to the theoretical value of 9. 72 µ < sub > B </ sub > calculated within the simple atomic L-S coupling model.
Small could mean less than 3 dB below ( i. e., power output < 1 / 2 or voltage output < 0. 707 of ) the maximum value, or more rarely 10 dB below, or it could mean below a certain absolute value.
Most commonly, bandwidth refers to the 3-dB bandwidth, that is, the frequency range within which the spectral density ( in W / Hz or V < sup > 2 </ sup >/ Hz ) is above half its maximum value ( or the spectral amplitude, in V or V / Hz, is more than 70. 7 % of its maximum ); that is, above − 3 dB relative to the peak.
* BCS theory predicts the dependence of the value of the energy gap E at temperature T on the critical temperature T < sub > c </ sub >.

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