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The Government of Canada's Translation Bureau recommends using hyphens between groups; e.g. 250-555-0199. [2] Using the format specified by the International Telecommunication Union (ITU) in Recommendation E.164 for telephone numbers, a Canadian number is written as +1NPANXXXXXX, with no spaces, hyphens, or other characters; e.g. +12505550199.
The Montgomery form of the residue class a with respect to R is aR mod N, that is, it is the representative of the residue class aR. For example, suppose that N = 17 and that R = 100. The Montgomery forms of 3, 5, 7, and 15 are 300 mod 17 = 11, 500 mod 17 = 7, 700 mod 17 = 3, and 1500 mod 17 = 4.
The incumbent local exchange carriers in 705/249 are Bell Canada, Northern Telephone, Bell Aliant , Eastlink, and some municipally-owned carriers. In February 2017, area code 683 was reserved as a third area code for the numbering plan area, [ 4 ] After further debate, it was decided to activate 683 as a third overlaid area code for this region ...
In arithmetic and algebra, the fifth power or sursolid [1] of a number n is the result of multiplying five instances of n together: n 5 = n × n × n × n × n. Fifth powers are also formed by multiplying a number by its fourth power, or the square of a number by its cube. The sequence of fifth powers of integers is:
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First, the Court found that the "form and substance" formulation and analysis of Amazon.com's claims departed from the approach articulated by the Supreme Court of Canada in Free World Trust v Électro Santé Inc [10] and Whirlpool Corp v Camco Inc, [11] which stated that the identification of the invention must be done through a purposive ...
The forms 100 and upwards are not correct Greek. In Ancient Greek , hekaton = 100, diakosioi = 200, triakosioi = 300, etc. The numbers 200-900 would be confused easily with 22 to 29 if they were used in chemistry.
where the modulus m is a prime number or a power of a prime number, the multiplier a is an element of high multiplicative order modulo m (e.g., a primitive root modulo n), and the seed X 0 is coprime to m. Other names are multiplicative linear congruential generator (MLCG) [2] and multiplicative congruential generator (MCG).