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376 – Andorra (formerly 33 628) 377 – Monaco (formerly 33 93) 378 – San Marino (interchangeably with 39 0549; earlier was allocated 295 but never used) 379 – Vatican City (assigned but uses 39 06698). 38 – formerly assigned to Yugoslavia until its break-up in 1991. 380 – Ukraine. 381 – Serbia.
Then we fell in love. I told him he was too short for me. Then we fell in love. I was 57 years old — divorced almost 25 years — when I met Jim on Match.com. He was a year older than me ...
ISO 3166-1 ( Codes for the representation of names of countries and their subdivisions – Part 1: Country codes) is a standard defining codes for the names of countries, dependent territories, and special areas of geographical interest. It is the first part of the ISO 3166 standard published by the International Organization for Standardization .
So basically, if you'd normally spend $100 on brand-name products at Costco, choosing the Kirkland version could leave you spending just $80 instead. That's a big deal at a time like this, when ...
The tests have taken on an extra layer of importance after the collapse of three US banks sent shockwaves through the banking system last year. The 31 banks required to take the test would lose ...
Udemy has not yet generated a profit as is common among high-growth startups who invest heavily in their own growth. Udemy reported net losses of $69.7 million for 2019 and $77.6 million in net losses for 2020. By June 30, 2021, Udemy had an accumulated deficit of $407.9 million. In 2020, Udemy spent $192.6 million on marketing and advertising.
Aloo Samosas. There are few savory snacks as satisfying as an aloo samosa, with its perfectly spiced potato and peas inside. Making your own at home takes a total 2 hours, 40 minutes, and only 1 ...
In probability theory, the coupon collector's problem refers to mathematical analysis of "collect all coupons and win" contests. It asks the following question: if each box of a given product (e.g., breakfast cereals) contains a coupon, and there are n different types of coupons, what is the probability that more than t boxes need to be bought ...
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