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An Annotated Chronology of the History of Information from about 30,000 B.C.E. to the present, by Jeremy M. Norman.

30,000 BCE 899 BCE30 CE500 CE
1000140014501500
1550160016501700
1750 18501900
1920194019501960
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Circa 500 B.C.E.

In Chhandah-shastra, a Sansrit book on meters, or long syllables, "Pingala presents the first known description of a binary numeral system. He described the binary numeral system in connection with the listing of Vedic meters with short and long syllables. His work also contains the basic ideas of maatraameru (Fibonacci number) and meruprastaara (Pascal's triangle.)"

Circa 475. B.C.E.

By the time of Herodotus the Persian Royal Road runs some 2,857 km from the city of Susa on the lower Tigris to the port of Smyrna (modern Izmir in Turkey) on the Aegean Sea. The Royal Road is a highway built by the Persian king Darius I. Darius built the road to facilitate rapid communication throughout his very large empire. The road will be protected by Persian rulers and later used by the Romans. On this road couriers can travel 1,677 miles (2,699 km) in seven or nine days. Herodotus wrote, "There is nothing in the world that travels faster than these Persian couriers." Herodotus' praise for these messengers — "Neither snow nor rain nor heat nor darkness of night prevents them from accomplishing the task proposed to them with the very utmost speed" — is the inspiration for the unofficial motto of postal carriers. By having fresh horses and riders ready at each relay, royal couriers can carry messages the entire distance in 9 days, though normal travellers take about three months. This Royal Road links into many other routes in the overall trade network known as the Silk Road. Some of these, such as the routes to India and Central Asia, are also protected, encouraging regular contact between India, Mesopotamia and the Mediterranean. There are accounts in the Old Testament book of Esther of dispatches being sent from Susa to provinces as far out as India and Cush during the reign of Xerxes (485-465 BC).

Until the development of optical telegraph systems at the end of the 18th century, messengers on horseback riding over a good road system will remain the fastest method of sending a message overland.

Circa 400 B.C.E. What we call "Arabic numerals" are invented in India by the Hindus. Because the Arabs will transmit this system to the West after the Hindu numerical system finds its way to Persia, the numeral system will become known as "Arabic". "Arabs themselves call the numerals they use "Indian numerals", أرقام هندية, arqam hindiyyah)".
384-321 B.C.E.

The library of Aristotle may be the first private library concerning which there is considerable discussion among early commentators. It is impossible to know how much of the discussion has basis in fact. Harris provides the following summary: "Upon his [Aristotle's] death, this library was inherited by Aristotle's teaching successor, Theorphrastus of Lesbos. . . .Theophrastus in turn enlarged the library and later bequeathed it to his nephew Neleus. Neleus was not a successful teacher, and in his later years withdrew from the school, taking his library with him to Scepsis in Asia Minor. His descendants, apparently unlettered but aware of the value of the books, saved them by burying them, according to the geographer Strabo, to keep them out of the hands of the Attalid kings of Pergamum who were building up their famous library.

"Finally, about 100 B.C., the mildewed and worm-eaten remnants of Aristotle's library were sold to Appellicon of Teos, a minor Athenian military leader and book collector. Apellicon tried to restore the damaged volumes but only succeeded in damaging them further when he made incorrect 'corrections' for missing fragments of pages and otherwise edited the works. After his death, Athens was captured by the Roman general Sulla, who carred the library off to Rome, where it eventually became a part of Tyrannion's library. Another account relates that Ptolemy II (285-246 B.C.) acquired Aristotle's library directly from Neleus and brought it to Egypt to become a part of the great Alexandrian library. It is possible that both stories are apartially correct, and it is quite probable that copies at least of Aristotle's library reached Alexandria eventually. " (Harris, History of Libraries in the Western World 4th ed. [1999] 40-41)

344-313 B.C.E. A quarter-inch thick copper plate in the Hebei Provincial Museum at Shijiazhuang, Hebei Province, China, bears the world's oldest map clearly marked with distances. The 2,300-year-old map marks the locations of buildings in the five mausoleums of Wang Cuo (344-313 B.C.), his queen, and his concubines. It is called the Zhao Yu Tu ("map of the area of the mausoleum.") " 'It is not only the oldest map ever found in China but the oldest numeral-bearing map in the world,' says Du Naisong, a researcher with the Palace Museum in Beijing's Forbidden City. Thirty-seven inches long and 19 inches wide, the map marks more than 70 locations, and symbols, numerals, and epigraphs are inlaid with gold and silver. Unlike modern maps, the Zhao Yu Tu has south on top and north on the bottom. One-half inch equals 16.5 feet on the map's scale."
4th Century B.C.E. Theophrastus, the successor to Aristotle at the Peripatetic School and botanist, uses the Greek word papuros when referring to the papyrus plant used as foodstuff, but uses the word bublos when describing the non-food uses of the plant such as for a writing surface. Bublos will later become the origin of English book-related words such as bibliography or bible.
Circa 323-283 B.C.E. Euclid of Alexandria, a teacher at the Alexandrian Library under the reign of Ptolemy I, writes the Elements, "in which he summarized the preceding two centuries of mathematical research. Now known as the founding document of mathematics, the Elements was the standard textbook for mathematical education in ancient times, in the Islamic world, and in Europe through the Middle Ages, the Renaissance, and until almost the present day. The system of thought presented by the Elements, in which knowledge was distilled in the form of theorems and then given a written proof, inspired fields as diverse as law and physics. Indeed, Newton’s Principia, which marked the beginning of modern physics, took Euclid’s work as its intellectual and stylistic model."
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30,000 BCE 899 BCE30 CE500 CE
1000140014501500
1550160016501700
1750 18501900
1920194019501960
1970198019902000
(This page was last revised on January 24, 2006. Please report errors and broken links to jnorman@jnorman.com.)

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