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EXPRESSIONS ANGLAISES Utilisées en mathématiques Pour vous y retrouvez sur les sites
Internet. Et, pour ceux qui ont à travailler
avec les étrangers. |
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Alternating |
autre,
en remplacement |
Another approach is to
consider an alternating zeta function. |
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Append |
Ajouter
(à
la fin d'un fichier) |
Every task run will append
a full backup to each machine's archive. |
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As much |
fois
plus |
To pay twice as much
(payer deux fois plus cher). |
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Beget |
Engendrer,
faire |
Nine nines beget
eighty-one, eight nines beget seventy-two... seven nines beget sixty three, etc.
two ones beget one (Table de multiplication façon chinoise) |
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By the way (BTW) |
Au fait, à propos (Savez-vous que) |
By the way, the above
mentioned case ... |
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Concerned with |
s'intéressant
à |
Traditionally, number theory is that branch of
pure mathematics concerned with the properties of integers and contains many
open problems that are easily understood even by non-mathematicians. |
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Consider the equation |
soit
l'équation |
Consider the equation: 2x
– 1 = 0 |
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Data |
Données |
Current data (les chiffres actuels). Data est déjà un pluriel, donc pas de s (singulier latin: datum) Actuel ne se traduit pas par actual qui est un faux
ami |
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Expressible as |
exprimé
par |
Every positive integer is
expressible as a sum of, at most, 19 biquadratic numbers. |
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Fall into |
appartenir
à |
Division algorithms fall
into two main categories: slow division and fast division. |
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Haphazard |
au
hasard |
At first sight the primes
seem to be distributed among the integers in rather a haphazard way (also
random). |
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Important |
important |
A large number of people.
A high proportion.
A substantial amount.
A significant rise.
A major issue.
Fast Growth. |
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Important |
important |
Children's opinion are
as important as adults ones.
Children's opinion matter
as much as adults ones. |
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Infinite |
infini |
There are an infinite
number of zeroes. |
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It figures That figures |
C'est
logique. Ça
me parait logique |
It figures. If there's artificial intelligence, there's
bound to be some artificial stupidity. |
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Good at figures |
Bon
en maths |
Littéralement "bon en nombres" |
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May be said to |
on
peut dire que |
The theory of congruences may
be said to start with Gauss's "Disquisitiones". |
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Of the form |
de la forme |
Number of the form 2n
- 1 also attracted attention because it is easy to show that if unless n is prime
these number must be composite. |
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Power |
puissance |
A biquadratic number is a
fourth power, n4 |
Relationship |
relation |
The relationship between
the zeta zeroes and the prime numbers is not immediately obvious. |
Resolve to factors |
décomposez
en facteurs |
Resolve the left-hand side
of this equation to factors. |
Shape |
forme |
If an equation has the
shape ax + b = c = 0 |
Solve the equation |
résolvez
l'équation |
Solve the equation: 2x – 1 = 0 |
Such that |
tel
que |
More formally, for every
positive integer n there exist non-negative integers a,b,c,d such that n
= a² + b² + c² + d² |
That (¹which) |
Qui
(obligatoire pour le sens) |
Twenty-four is the
cardinal number that is the sum of twenty-three and one. |
To allow for |
tenir
compte |
The previous definition of
square root did not allow for square root of negative numbers. |
To be equal to zero |
être
égal à zéro |
It is possible for either
the real or imaginary part to be equal to zero by itself. |
To be interested in |
s'intéresser
à |
The mathematicians of
Pythagoras's school were interested in numbers for their mystical and
numerological properties. |
To be represented |
être
représenté par |
A figurate number is a number
which can be represented by a regular geometrical arrangement of equally
spaced points. |
To behave |
se
comporter |
We can have different
expressions for the zeta function, but they all behave the same. |
To boil down |
revenir
à |
The whole scenario boils
down to a waveform that travels along the s = 1/2 line. |
To come to be known as |
devenir
connu en tant que |
Fermat proved what has
come to be known as Fermat's Little Theorem. |
To conjecture |
|
In one of his letters to Mersenne,
Fermat conjectured that the numbers 2n + 1 were always
prime if n is a power of 2. |
To denote |
nommer |
If we denote by nmin
the smallest number n such that ... |
To devise |
inventer,
imaginer |
In about 200 BC the Greek
Eratosthenes devised an algorithm for calculating primes called the Sieve of
Eratosthenes. |
To equal |
égaliser |
Then, equalling each of
them to zero. |
To express |
exprimer |
We have found a new method
for expressing the original zeta function. |
To find the zeros |
trouver
les zéros |
Finding the zeroes of the zeta
function is a complex task, and requires numerical techniques. |
To handle |
traiter,
appréhender |
The zeta equation is very
difficult to handle. |
To keep -ing |
ne
cesser de |
Petrol prices keep increasing
(le prix de l'essence ne cesse d'augmenter). |
To lie |
se
trouver |
It is also known that 40%
of the zeroes do lie on this line. |
To represent |
représenter |
Essentially, psi(x)
represents the number of primes and prime powers less than x. |
To show that |
montrer
que |
Euclid also showed that if
the number 2n - 1 is prime then the number 2n-1(2n
- 1) is a perfect number. |
To state |
affirmer,
formuler |
Lagrange's Four-Square Theorem
states that every positive integer can be expressed as the sum of at most
four squares. |
To sum to |
dont
la somme est égale à |
A perfect number is one
whose proper divisors sum to the number itself. |
Tournure passive |
il
y a |
65% of British people are in favour of … ( il y a 65% de
Britanniques qui sont pour …) |
Way |
façon |
The following table gives
the numbers which can be represented in n different ways as a sum of k
squared numbers. |
Whether |
si
(alternative) |
Methods of checking
whether numbers are prime. |
Suite |
Anglais pour parler des
affaires, du commerce et de la technique |
Voir |
DicoMot des
maths
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