Examples of using Arithmetical in English and their translations into Hebrew
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Colloquial
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Ecclesiastic
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Computer
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Programming
Arithmetical Algorithm Development.
Provably, there are arithmetical statements not provable in ZFC.
In that year, he also wrote an important treatise on the arithmetical triangle.
The advanced arithmetical machines of the future will be electrical in nature, and they will perform at 100 times present speeds, or more.
In the yard, two largecubes provide group tasks, using the four arithmetical functions.
Mental calculation comprises arithmetical calculations using only the human brain, with no help from calculators, computers, or pen and paper.
This is useful because: It allows the general formulation of arithmetical laws(such as a+ b= b+ a).
And then there are the other figures who, partly by meditation,partly by arithmetical, geometrical or other exercises, or by the study and interpretation of the Gospels and the sacred writings, seek to discover the causes of things by applying their human intellect.
It was a very charged atmosphere, a lot of the major figures of arithmetical algebraic geometry were there.
But in dealing with human personality it would be nearer the truth to say that such a personality association is a sum equal to the square of the number ofpersonalities concerned in the equation rather than the simple arithmetical sum.
He tried various oval-like curves,calculated away… made some arithmetical mistakes… which caused him to reject the correct answer.
Babbage, even with remarkably generous support for his time,could not produce his great arithmetical machine.
He tried various oval-like curves,calculated away made some arithmetical mistakes which caused him to reject the correct answer.
He also said that the spacing between the nucleotides andthe spacing of amino acids in proteins"was not an arithmetical accident".
The ten fingers on which men learnt to count, that is,to perform the first arithmetical operation, are anything but a free creation of the mind.
This machine occupied everything a cellar of the university, weighed 30 tons and required everything a conditioned air system,but he was able to conduct five thousand arithmetical operations in a second.
In 1671,Leibniz began to invent a machine that could execute all four arithmetical operations, gradually improving it over a number of years.
Three or four of their mathematicians decided how to compute the tables, half a dozen more broke down the operations into simple stages, and the work itself, which was restricted to addition and subtraction,was done by eighty computers who knew only these two arithmetical processes.
The needs of business, and the extensive market obviously waiting,assured the advent of mass-produced arithmetical machines just as soon as production methods were sufficiently advanced.
The· hunger and thirst for righteousness leads to the discovery of truth, and truth augments ideals, and this creates new problems for the individual religionist, for our ideals tend to grow by geometrical progression,while our ability to live up to them is enhanced only by arithmetical progression.
The roots of algebra can be traced to the ancient Babylonians,who developed an advanced arithmetical system with which they were able to do calculations in an algorithmic fashion.
The hunger and thirst for righteousness leads to the discovery of truth, and truth augments ideals, and this creates new problems for the individual religionists, for our ideals tend to grow by geometrical progression,while our ability to live up to them is enhanced only by arithmetical progression.
Research with newborns and infants shows that they can tell the difference between numbers of objects,they have arithmetical expectations and they react strongly to experiments in which outcomes are arithmetically impossible.
The study of quantity starts with numbers,first the familiar natural numbers and integers and their arithmetical operations, which are characterized in arithmetic.
This led him to spectacular applications in combinatorics,including a new proof of the Szemeredi Theorem on arithmetical progressions and far-reaching generalizations thereof.
There is, for instance, the case of the“calculating horses” which has made such a stir recently,where horses have carried out simple arithmetical operations through stamping with their hooves.
In 1623 and 1624, in two letters that he sent to Kepler,reported his design and construction of what he referred to as an“arithmeticum organum”(“arithmetical instrument”) that he has invented, but which would later be described as a Rechenuhr(calculating clock).