Science in the ancient world encompasses the earliest history of science from the protoscience of prehistory and ancient history to late antiquity. In ancient times, culture and knowledge were passed through oral tradition. The development of writing further enabled the preservation of knowledge and culture, allowing information to spread accurately.
The earliest scientific traditions of the ancient world developed in the Ancient Near East, with Ancient Egypt and Babylonia in Mesopotamia. Later traditions of science during classical antiquity were advanced in ancient Persia, Greece, Rome, India, China, and Mesoamerica. Aside from alchemy and astrology that waned in importance during the Age of Enlightenment, civilizations of the ancient world laid the roots of modern sciences.
Ancient Near East and North East Africa
Mesopotamia
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thumb|[[Mesopotamian clay tablet-letter from 2400 BC, Louvre (from King of Lagash, found at Girsu)]]
Around 3500 BC, in Sumer (now Iraq), the Mesopotamian people began preserving some observations of the cosmos with extremely thorough numerical data.
Mathematics
Pythagorean theorem has demonstrated evidence of ancient writing forms. It was recorded in the 18th century BC on the Mesopotamian cuneiform tablet known as Plimpton 322. The columns of numbers in the tablet generates several Pythagorean triples such as and .
Astronomy
Babylonian astronomy was "the first and highly successful attempt at giving a refined mathematical description of astronomical phenomena." According to the historian Asger Aaboe, "all subsequent varieties of scientific astronomy, in the Hellenistic world, in India, in Islam, and in the West—if not indeed all subsequent endeavour in the exact sciences—depend upon Babylonian astronomy in decisive and fundamental ways".
Scribes recorded observations of the cosmos such as the motions of the stars, the planets, and the Moon on clay tablets. The cuneiform style of writing revealed that astronomers used mathematical calculations to observe the motions of the planets. Astronomical periods identified by Mesopotamian scientists remain widely used in Western calendars: the solar year and the lunar month. Using data, Mesopotamians developed arithmetical methods to compute the changing length of daylight during the year, and to predict the Lunar phases and planets along with eclipses of the Sun and Moon.
Only a few astronomers' names are known, such as Kidinnu, a Chaldean astronomer and mathematician. Kiddinu's value for the solar year is in use for modern calendars. Hipparchus used this data to calculate the precession of the Earth's axis. Fifteen hundred years after Kiddinu, Al-Battani used the collected data and improved Hipparchus' value for the precession. Al-Batani's value, 54.5 arc-seconds per year, compares well with the current value of 49.8 arc-seconds per year (26,000 years for Earth's axis to round the circle of nutation). Astronomy and astrology were considered to be the same thing, as evidenced by the practice of this science in Babylonia by priests. Mesopotamian astronomy became more astrology-based later in the civilisation, studying the stars in terms of horoscopes and omens.
Archaeology
Following the Late Bronze Age collapse, the practice of various sciences continued in post–Iron Age Mesopotamia. For instance, in the nascent history of archaeology, king Nabonidus of the Neo-Babylonian Empire was a pioneer in the analysis of artifacts. Foundation deposits of king Naram-Sin of the Akkadian Empire dated circa 2200BC were discovered and analyzed by Nabonidus around the 550BC. These deposits belonged to the temples of Shamash the sun god and the warrior goddess Annunitum in Sippar, and Naram-Sin's temple to the moon god in Harran, which were restored by Nabonidus. though his estimates were inaccurate by hundreds of years. located in Aswan, Upper Egypt. Excavations of the megalith structures were completed in 2008.]]
Neolithic inhabitants constructed Nabta Playa megalithic structures, in Aswan located in Upper Egypt. These structures served to coordinate astronomical observations, religious practices and alignment with solar patterns and annual flooding cycles. These practices have been linked with the emergence of cosmology in Old Kingdom Egypt.
Archaeological evidence has suggested that the Ancient Egyptian counting system had origins in Sub-Saharan Africa. Also, fractal geometry designs which are widespread among Sub-Saharan African cultures are also found in Egyptian architecture and cosmological signs.The Ishango bone, according to scholar Alexander Marshack, may have influenced the later development of mathematics in Egypt as, like some entries on the Ishango bone, Egyptian arithmetic also made use of multiplication by 2; this however, is disputed.
Significant advances in ancient Egypt included astronomy, mathematics, and medicine. Egypt was also a centre of alchemical research for much of the Western world.
Architecture, engineering, and mathematics
Ancient Egyptian geometry was a necessary outgrowth of surveying to preserve the layout and ownership of farmland, which was flooded annually by the Nile. The 3–4–5 right triangle and other rules of thumb served to represent rectilinear structures, including architecture such as post and lintel structures.
Writing
Egyptian hieroglyphs served as the basis for the Proto-Sinaitic script, the ancestor of the Phoenician alphabet from which the later Hebrew, Greek, Latin, Arabic, and Cyrillic alphabets were derived. The city of Alexandria retained preeminence with its library, which was damaged by fire when it fell under Roman rule, being destroyed before 642. With it, a large amount of antique literature and knowledge was lost.
Medicine
thumb|An Egyptian practice of treating [[migraine in ancient Egypt]]
The Edwin Smith Papyrus is one of the first medical documents still extant, and perhaps the earliest document that attempts to describe and analyse the brain: it might be seen as the very beginnings of modern neuroscience. However, while ancient Egyptian medicine had some effective practices, it was not without its ineffective and sometimes harmful practices. Medical historians believe that ancient Egyptian pharmacology was largely ineffective. Nevertheless, it applies the following components: examination, diagnosis, treatment and prognosis, to the treatment of disease, which display strong parallels to the basic empirical method of science and according to G. E. R. Lloyd played a significant role in the development of this methodology. The Ebers papyrus (c. 1550 BC) also contains evidence of traditional empiricism.
According to a paper published by Michael D. Parkins, 72% of 260 medical prescriptions in the Hearst Papyrus had no curative elements. Frank J. Snoek wrote that Egyptian medicine used fly specks, lizard blood, swine teeth, and other such remedies which he believes could have been harmful.
Ancient Nubia
Medicine
Nubian mummies studied in the 1990s revealed that Kush was a pioneer of early antibiotics.
Tetracycline was being used by Nubians, based on bone remains between 350 AD and 550 AD. The antibiotic was in wide commercial use only in the mid 20th century. The theory states that earthen jars containing grain used for making beer contained the bacterium streptomyces, which produced tetracycline. Although Nubians were not aware of tetracycline, they could have noticed that people fared better by drinking beer than just consuming the grain itself. According to Charlie Bamforth, a professor of biochemistry and brewing science at the University of California, Davis, "They must have consumed it because it was rather tastier than the grain from which it was derived."
Mathematics
Based on engraved plans of Meroitic King Amanikhabali's pyramids, Nubians had a sophisticated understanding of mathematics as they appreciated the harmonic ratio. The engraved plans are indicative of much to be revealed about Nubian mathematics. The ancient Nubians also established a system of geometry which they used in creating early versions of sun clocks. During the Meroitic period in Nubian history, the Nubians used a trigonometric methodology similar to the Egyptians.
Persia
thumb|Scholar Nersi with [[Anahita in Persia]]
In the Sasanian Empire, great attention was given to mathematics and astronomy. The Academy of Gondishapur is a prominent example in this regard. Astronomical tables date to this period, and Sassanid observatories were later imitated by Muslim astronomers and astrologers of the Islamic Golden Age. In the mid-Sassanid era, an influx of knowledge came to Persia from the West in the form of views and traditions of Greece which, following the spread of Christianity, accompanied Syriac language. In the Early Middle Ages, Persia became a stronghold of Islamic science. After the establishment of Umayyad and Abbasid states, many Iranian scholars were sent to the capitals of these Islamic dynasties.
Greco-Roman world
The legacy of classical antiquity included substantial advances in factual knowledge, especially in anatomy, zoology, botany, mineralogy, geography, mathematics and astronomy. Scholars advanced their awareness of the importance of certain scientific problems, especially those related to the problem of change and its causes. In the Hellenistic period, scholars frequently employed the principles developed in earlier Greek thought: the application of mathematics and deliberate empirical research.
Scientific practices
thumb|[[Plato and Aristotle (The School of Athens, 1511)]]In classical antiquity, the inquiry into the workings of the universe took place both in investigations aimed at practical goals, such as calendar-making and medicine, and in abstract investigations known as natural philosophy. The ancient people who are considered the first scientists may have thought of themselves as "natural philosophers", as practitioners of a skilled profession, or as followers of a religious tradition.
Scientific thought in classical antiquity became tangible beginning in the 6th centuryBC in the pre-Socratic philosophy of Thales and Pythagoras. Thales, the "father of science", was the first to postulate non-supernatural explanations for natural phenomena such as lightning and earthquake. Pythagoras founded the Pythagorean school, which investigated mathematics and was the first to postulate that the Earth is spherical.
In about 385BC, Plato founded the Academy. Aristotle, Plato's student, began the "scientific revolution" of the Hellenistic period culminating in the 3rd and 2nd centuries with scholars such as Eratosthenes, Euclid, Aristarchus of Samos, Hipparchus, and Archimedes. Plato and Aristotle's development of deductive reasoning was particularly useful to later scientific inquiry.
Architecture and engineering
Astronomy
thumb|Schematics of the [[Antikythera mechanism]]
The level of achievement in Hellenistic astronomy and engineering is shown by the Antikythera mechanism. The astronomer Aristarchus of Samos was the first known person to propose a heliocentric model of the Solar System, while the geographer Eratosthenes accurately calculated the circumference of the Earth. Hipparchus produced the first systematic star catalogue.
Mathematics
The mathematician Euclid laid down the foundations of mathematical rigour and introduced the concepts of definition, axiom, theorem and proof still in use today in his Elements. Archimedes is credited with using the method of exhaustion to calculate the area under the arc of a parabola with the summation of an infinite series, and gave a remarkably accurate approximation of pi. He is also known in physics for his studies on hydrostatics and the principle of the lever.
Medicine
In medicine, Herophilos was the first to base his conclusions on the dissection of the human body and to describe the nervous system. Hippocrates and his followers were the first to describe many diseases and medical conditions. Galen performed many audacious operations—including brain and eye surgeries—that were not tried again for more than a millennia.
Mineralogy
thumb|[[Pliny the Elder: an imaginative 19th-century portrait]]Theophrastus wrote some of the earliest descriptions of plants and animals, establishing the first taxonomy and looking at minerals in terms of their properties such as hardness. Pliny the Elder produced the encyclopedia Natural HIstory in 77AD. He accurately describes the octahedral shape of the diamond. His recognition of the importance of crystal shape is a precursor to modern crystallography, while mentioning numerous other minerals presages mineralogy. He also recognises that other minerals have characteristic crystal shapes, but in one example, confuses the crystal habit with the work of lapidaries. He was also the first to recognise that amber was a fossilized resin from pine trees because he had seen samples with trapped insects within them.
Indian subcontinent
thumb|175px|Ancient India was an early leader in [[metallurgy, as evidenced by the wrought iron Pillar of Delhi.]]
Mathematics and engineering
Excavations at Harappa, Mohenjo-daro and other sites of the Indus Valley Civilisation (IVC) have uncovered evidence of the use of "practical mathematics". The people of the IVC manufactured bricks whose dimensions were in the proportion 4:2:1, considered favourable for the stability of a brick structure. They used a standardised system of weights based on set ratios, with the unit weight equaling approximately . They mass-produced weights in regular geometrical shapes, which included hexahedra, barrels, cones, and cylinders, thereby demonstrating knowledge of basic geometry. Inhabitants of the IVC also tried to standardise the measurement of length to a high degree of accuracy. They designed the Mohenjo-Daro ruler, whose unit of length () was divided into ten equal parts. Bricks manufactured in ancient Mohenjo-Daro often had dimensions that were integral multiples of this unit of length.
The main authors of classical Indian mathematics (400AD to 1200AD) were scholars like Mahaviracharya, Aryabhata, Brahmagupta, and Bhāskara II. Indian mathematicians made early contributions to the study of the decimal system, zero, negative numbers, arithmetic, and algebra. Trigonometry, having been introduced to ancient India through Greek works, was further advanced in India. The modern definitions of sine and cosine were developed in India.
The Hindu–Arabic numeral system was developed in ancient India and spread to the later Islamic world to Al-Andalus where it was adopted (without the zero) by the French monk Gerbert of Aurillac, who would become Pope Sylvester II. Sylvester spread its usage throughout medieval Europe in the 11th century with the reintroduction of the Greco-Roman abacus calculating tool. The Bakhshali manuscript features negative numbers; it was compiled at an uncertain date between 200 AD and as late as 600 AD, after which they were used with certainty by Indian mathematician Brahmagupta.
Medicine
Mehrgarh, a Neolithic IVC site, provides the earliest known evidence for in vivo drilling of human teeth, with recovered samples dated to 7000–5500 BC.
Ayurveda medicine traces its origins to the Atharvaveda and is connected to Hinduism. The Sushruta Samhita of Sushruta appeared during the first millenniumBC. Ayurvedic practice was flourishing during the time of the Buddha (around 520BC), and in this period ayurvedic practitioners were commonly using mercuric–sulphur medicines. An important ayurvedic practitioner of this period was Nagarjuna. During the regime of Chandragupta II (375–415 AD), ayurveda was part of mainstream Indian medical techniques, and continued to be so until the Colonial period.
Astronomy
Early astronomy in India, as in other cultures, was intertwined with religion.The first textual mention of astronomical concepts comes from the Vedas. According to Sarma, "One finds in the Rigveda intelligent speculations about the genesis of the universe from nonexistence, the configuration of the universe, the spherical self-supporting Earth, and the year of 360 days divided into 12 equal parts of 30 days each with a periodical intercalary month."
Classical Indian astronomy documented in literature spans the Maurya Empire (with the Vedanga Jyotisha) to the Vijayanagara Empire (with the Kerala school). Classical Indian astronomy can be said to begin in the 5th century. Aryabhata produced the Aryabhatiya and the lost Arya-siddhānta, and Varāhamihira wrote the Pancha-siddhantika. Indian astronomy and astrology are based upon sidereal calculations, though a tropical system was also used in a few cases.
Alchemy
Alchemy was popular in India. Indian alchemist and philosopher Kaṇāda introduced the concept of anu, which he defined as matter which could not be subdivided. This is analogous to the concept of the atom in modern science.
Linguistics
Linguistics (along with phonology and morphology) first arose among Indian grammarians studying Sanskrit. Hemachandra wrote grammars of Sanskrit and Prakrit. His Siddha-Hema-Śabdanuśāśana included six Prakrit languages. He produced the only known grammar of Apabhraṃśa, illustrating it with the folk literature. Pāṇini's Sanskrit grammar contains a particularly detailed description of Sanskrit morphology, phonology, and roots.
China and East Asia
Inventions
In his Science and Civilisation in China, Joseph Needham outlined China's "Four Great Inventions" (papermaking, compass, printing, and gunpowder). Needham highlighted the Han dynasty in particular as one of the most pivotal eras for Chinese sciences, noting the period's significant advancements in astronomy and calendar-making, the systematic documentation of living organisms in early forms of botany and zoology, and the philosophical skepticism and rationalism of the age embodied in works such as the Lunheng by Wang Chong.
Concurring with Needham, professors Jin Guantao, Fan Hongye, and Liu Qingfeng emphasize the Han dynasty as a unique period for Chinese scientific advancements comparable to the medieval Song dynasty. They also write that the protoscientific ideas of Mohism developed during the Warring States period could have provided a definitive structure for Chinese science, but was hindered by Chinese theology and dynastic royal promotion of Confucianism and its literary classics. Needham and other sinologists indicate that cultural factors prevented Chinese achievements from developing into what might be considered modern science, as the religious and philosophical framework of Chinese intellectuals hampered their efforts to rationalize the laws of nature.
Engineering
Greek astronomer Eratosthenes is the first known inventor of the armillary sphere in 255BC. It is uncertain when the armillary sphere first appeared in China, though the Western Han astronomer Geng Shouchang was the first in China to add an equatorial ring to its design in 52BC, with Jia Kui adding an ecliptic ring in 84AD, followed by Zhang Heng adding the horizon and meridian rings.
Works by Zhang Heng were highly influential throughout later Chinese history. As a horologist, Zhang demonstrated the movement of recorded stars and planets by being the first to apply the hydropower of water wheels and water clock timer for automatically rotating the assembled rings of his armillary sphere, a model that would directly inspire the liquid escapement in astronomical clockworks pioneered in the Tang dynasty by Yi Xing and used by Song dynasty scientist Su Song in building his chain drive and water-driven astronomical clock tower. Zhang was not the first in China to utilize the motive power of waterwheels, since they were used in ferrous metallurgy by Du Shi to operate the bellows of a blast furnace to make pig iron, and the cupola furnace to make cast iron. Zhang invented a seismometer device with an inverted pendulum that detected the cardinal direction of distant earthquakes. It is unclear if Zhang invented or simply improved the designs of the odometer cart for measuring traveled distances and the non-magnetic south-pointing chariot that used differential gears to constantly point southward for navigation, though Three Kingdoms era engineer Ma Jun created a successful model of the chariot.
The odometer cart, depicted in Eastern Han art, was most likely invented in Western Han China by Luoxia Hong around 110BC and separately by the Greeks (either Archimedes in the 3rd centuryBC or Hero of Alexandria in the 1st centuryAD).
Cartography
thumb|An early [[Western Han (202 BC – AD 9) silk map found in tomb 3 of Mawangdui, depicting the Kingdom of Changsha and Kingdom of Nanyue in southern China (note: the south direction is oriented at the top)]]
In cartography, Qin maps dating to the 4th centuryBC have been discovered and the Western Jin dynasty official Pei Xiu is the first known Chinese cartographer to have used a geometric grid reference that allowed for measurements on a graduated scale and for topographical elevation, though this might have been based on a rectangular grid system in maps made by Zhang Heng that are now lost.
Mathematics
In regards to mathematics, The Nine Chapters on the Mathematical Art, compiled in its entirety by 179 AD during the Eastern Han, is perhaps also the first text to utilize negative numbers. These were symbolized by counting rods in a slanted position, while red rods symbolizing negative numbers versus black rods that symbolize positive numbers may date back to the Western Han period.
Zhang Heng approximated pi as 3.162 using the square root of 10 (with an 8:5 ratio of the volume of a cube to an inscribed sphere), though this was less accurate than the earlier Liu Xin who calculated it as 3.154 using an unknown method. Zhang's calculation was improved upon by Three Kingdoms–era mathematician Liu Heng in his 263 AD commentary on The Nine Chapters on the Mathematical Art, providing a pi algorithm with a value of 3.14159, while Liu Song and Southern Qi–era mathematician Zu Chongzhi reached a value of 3.141592, the most accurate figure Chinese would achieve before exposure to Western mathematics.
