Syria, officially known as the Syrian Arab Republic, is a country in Western Asia, bordering Lebanon and the Mediterranean Sea to the west, Turkey to the north, Iraq to the east, Jordan to the south, and Israel to the southwest. The western two-thirds of Syrias Golan Heights are since 1967 occupied by Israel and were in 1981 effectively annexed by Israel, whereas the eastern third is controlled by Syria, with the UNDOF maintaining a buffer zone in between, to implement the ceasefire of the Purple Line. Syria's capital and largest city is Damascus.

A country of fertile plains, high mountains, and deserts, Syria is home to diverse ethnic and religious groups, including Syrian Arabs, Greeks, Armenians, Assyrians, Kurds, Circassians, Mandeans and Turks. Religious groups include Sunnis, Christians, Alawites, Druze, Mandeans, Shiites, Salafis, Yazidis, and Jews. Sunni Arabs make up the largest religious group in Syria.

In English, the name "Syria" was formerly synonymous with the Levant (known in Arabic as "al-Sham"), while the modern state encompasses the sites of several ancient kingdoms and empires, including the Eblan civilization of the 3rd millennium BC. Its capital Damascus and largest city Aleppo are among the oldest continuously inhabited cities in the world. In the Islamic era, Damascus was the seat of the Umayyad Caliphate and a provincial capital of the Mamluk Sultanate in Egypt. What are the answers to this following set of questions: 1. What country are we discussing?
2. What's the official name?
3. What borders it?
4. What about to the north?
5. And on the east?
6. Is it near Israel?
7. Is it on the boarder too?
8. What border?
9. Does it have a mixture of ethnic groups?
10. Who you say there are more than 3?
11. Name one ethnic group?
12. Can you name another one?
13. Are there lots of religions there two?
14. Would you stay more than 6?
15. What's the largest religious group?
16. What is it synonymous for in English?
17. What's the capital?
18. And largest city?
19. Is it pretty old?
20. Do a lot of people still live there?
Answer: 1. Syria
2. Syrian Arab Republic
3. Lebanon and the Mediterranean Sea to the west
4. Turkey
5. Iraq
6. Yes
7. Yes
8. southwest.
9. Yes
10. Yes
11. Syrian Arabs
12. Greeks
13. there are more than two.
14. Yes I would
15. Sunni Arabs
16. Levant
17. Damascus
18. Aleppo
19. Yes it is
20. Yes

CHAPTER XV.--The Mark of Cain.

Next morning Barton entered his sitting-room in very high spirits, and took up his letters. He had written to Maitland the night before, saying little but, "Come home at once. Margaret is found. She is going to be my wife. You can't come too quickly, if you wish to hear of something very much to your advantage." A load was off his mind, and he felt as _Romeo_ did just before the bad news about _Juliet_ reached him.

In this buoyant disposition, Barton opened his letters. The first was in a hand he knew very well--that of a man who had been his fellow-student in Paris and Vienna, and who was now a prosperous young physician. The epistle ran thus:

"Dear Barton.--I'm off to the West of Ireland, for a fortnight People are pretty fit, as the season has not run far. Most of my patients have not yet systematically overeaten themselves. I want you to do something for me. Martin & Wright, the lawyers, have a queer little bit of medical jurisprudence, about which young Wright, who was at Oriel in our time, asked my opinion. I recommended him to see you, as it is more in your line; and _my_ line will presently be attached to that eminent general practitioner, 'The Blue Doctor.' May he prosper with the Galway salmon!

"Thine,

"Alfred Franks."

"Lucky beggar!" thought Barton to himself, but he was too happy to envy even a man who had a fortnight of salmon-fishing before him. What are the answers to this following set of questions: 1. who was the letter from?
2. did Barton recognize the handwriting?
3. how did he know him?
4. where?
5. and what was he now?
6. where is Alfred going to?
7. are his patients fat?
8. what does he say they haven't done?
9. what does he say they are?
10. who has he asked to visit Barton?
11. who was at Oriel?
12. Was Barton happy that morning?
13. who had he sent a letter to?
14. what did he ask him to do immedietly?
15. had he found someone?
16. who?
17. what was his relationship with her?
18. did he have other news for Maitland?
19. was that going to be helpful for maitland?
20. who did Barton feel like?
Answer: 1. Alfred Franks
2. Yes
3. his fellow-student
4. Paris and Vienna
5. a physician
6. West of Ireland
7. No
8. have not yet systematically overeaten themselves
9. are pretty fit
10. Martin & Wright
11. young Wright
12. Yes
13. Maitland
14. Come home at once
15. Yes
16. Margaret
17. She is going to be his wife
18. Yes
19. Yes
20. Romeo and Juliet

A prime number (or a prime) is a natural number greater than 1 that has no positive divisors other than 1 and itself. A natural number greater than 1 that is not a prime number is called a composite number. For example, 5 is prime because 1 and 5 are its only positive integer factors, whereas 6 is composite because it has the divisors 2 and 3 in addition to 1 and 6. The fundamental theorem of arithmetic establishes the central role of primes in number theory: any integer greater than 1 can be expressed as a product of primes that is unique up to ordering. The uniqueness in this theorem requires excluding 1 as a prime because one can include arbitrarily many instances of 1 in any factorization, e.g., 3, 1 3, 1 1 3, etc. are all valid factorizations of 3.

The property of being prime (or not) is called primality. A simple but slow method of verifying the primality of a given number n is known as trial division. It consists of testing whether n is a multiple of any integer between 2 and . Algorithms much more efficient than trial division have been devised to test the primality of large numbers. These include the MillerRabin primality test, which is fast but has a small probability of error, and the AKS primality test, which always produces the correct answer in polynomial time but is too slow to be practical. Particularly fast methods are available for numbers of special forms, such as Mersenne numbers. As of January 2016[update], the largest known prime number has 22,338,618 decimal digits. What are the answers to this following set of questions: 1. what is primality?
2. is trial division less efficient than an algorithm
3. what have the algorithms been developed for?
4. name one
5. is it known as error free?
6. name another?
7. which is faster?
8. what are non prime numbers called?
9. is 1 prime?
10. how many digits in the largest prime number?
Answer:
1. a number that con only be divided by 1 and itself
2. yes
3. test the primality of large numbers
4. Miller Rabin
5. no
6. AKS
7. Miller Rabin
8. composite numbers
9. no
10. 22,338,618