No. Science is a methodology. Technology can be developed by a series of 'ad hoc' discoveries, which in fact is how technology was developed for most of human history.
Definition: \Sci"ence\, n. [F., fr. L. scientia, fr. sciens, -entis,
p. pr. of scire to know. Cf. {Conscience}, {Conscious}, {Nice}.]
1. Knowledge; knowledge of principles and causes; ascertained truth of facts.
2. Accumulated and established knowledge, which has been systematized and formulated with reference to the discovery of general truths or the operation of general laws; knowledge classified and made available in work, life, or the search for truth; comprehensive, profound, or philosophical knowledge.
3. Especially, such knowledge when it relates to the physical world and its phenomena, the nature, constitution, and forces of matter, the qualities and functions of living tissues, etc.; -- called also {natural science}, and {physical science}.
4. Any branch or department of systematized knowledge considered as a distinct field of investigation or object of study; as, the science of astronomy, of chemistry, or of mind. Note: Science is applied or pure. Applied science is a knowledge of facts, events, or phenomena, as explained, accounted for, or produced, by means of powers, causes, or laws. Pure science is the knowledge of these powers, causes, or laws, considered apart, or as pure from all applications. Both these terms have a similar and special signification when applied to the science of quantity; as, the applied and pure mathematics. Exact science is knowledge so systematized that prediction and verification, by measurement, experiment, observation, etc., are possible. The mathematical and physical sciences are called the exact sciences.
Anaxagoras of Clazomenae was a Greek mathematician and astronomer. He was born in 499 B.C. and died in 428 B.C. in Lampsacus, Mysia. After Pythagoras, Anaxagoras of Clazomenae dealt with many questions in geometry... Anaxagoras was an Ionian, born in the neighborhood of Smyrna in what today is Turkey. We know few details of his early life, but certainly he lived the first part of his life in Ionia where he learned about the new studies that were taking place there in philosophy and the new found enthusiasm for a scientific study of the world.We should examine this teaching of Anaxagoras about the sun more closely for, although it was used as a reason to put him in prison, it is a most remarkable teaching. It was based on his doctrine of "nous" which is translated as "mind" or "reason". Initially "all things were together" and matter was some homogeneous mixture. The nous set up a vortex in this mixture. The rotation system is present. Anaxagoras also shows an understanding of centrifugal force which again shows the major scientific insights that he possessed. Anaxagoras proposed that the moon shines by reflected light from the "red-hot stone" which was the sun, the first such recorded claim. Showing great genius he was also then able to take the next step and become the first to explain correctly the reason for eclipses of the sun and moon. His explanation of eclipses of the sun is completely correct but he did spoil his explanation of eclipses of the moon by proposing that in addition to being caused by the shadow of the earth, there were other dark bodies between the earth and the moon which also caused eclipses of the moon
The brilliant Greek scientist Archimedes was born in Syracuse, Sicily in 287 B.C. His best-known invention was a machine for raising water, called Archimedes' screw (this is technology). He is also famous for his work on buoyancy, or floating bodies, which led him to develop Archimedes' principle. Archimedes also studied how levers worked and how geometry could be used to measure circles.
Aristarchus of Samos (310-230 B.C.), was a astronomer often referred to as the Copernicus of antiquity, laid the foundation for much scientific examination of the heavens. According to his contemporary, Archimedes, Aristarchus was the first to propose not only a heliocentric universe, but one larger than any of the geocentric universes proposed by his predecessors. Though some of his reasoning was a bit out of place in his time, Aristarchus nevertheless was able to adapt to the conventions of society and use the methods of known geometry to explain other phenomena. His treatise On the Sizes and Distances of the Sun and Moon, written from a geocentric point of view, was a breakthrough in finding distances to objects in the universe, and his methods were used by later astronomers and mathematicians through the time of Hipparchus and Ptolemy. Aristarchus introduced six hypotheses, from which he determined first the relative distances of the sun and the moon, then their relative sizes: 1) The moon receives its light from the sun. 2) The earth is positioned as a point in the center of the sphere in which the moon moves. 3) When the moon appears to us halved, the great circle which divides the dark and bright portions of the moon is in the direction of our eye. 4) When the moon appears to us halved, its [angular] distance from the sun is then less than a quadrant by one-thirtieth part of a quadrant. (One quadrant = 90 degrees, which means its angular distance is less than 90 by 1/30th of 90, or 3 degrees, and is therefore equal to 87 degrees.) (This assigned value was based on Aristarchus' observations.) 5) The breadth of the earth's shadow is that of two moons. 6) The moon subtends one fifteenth part of a sign of the Zodiac. (The 360 degrees of the celestial sphere are divided into twelve signs of the Zodiac each encompassing 30 degrees, so the moon, therefore, has an angular diameter of 2 degrees.) Although he proved many propositions (eighteen to be exact), the three most well-known are the following: 1) The distance of the sun from the earth is greater than eighteen times, but less than twenty times, the distance of the moon from the earth. 2) The diameter of the sun has the same ratio (greater than eighteen but less than twenty) to the diameter of the moon. 3) the diameter of the sun has to the diameter of the earth a ratio greater than 19 to 3, but less than 43 to 6. In his determination of these three factors, Aristarchus developed the Lunar Dichotomy method and the Eclipse Diagram, the latter of which became a much-used method of determining celestial distances up until the seventeenth century. _____________________________________________________________ NOTE: Only few examples.
Ancient Chinese Science:
The Twenty-eight Mansions system first emerged in the period between the early Zhou and the Han (206 B.C. - A.D.220) Dynasties. Insertion of seven intercalated months for every 19 years was also established in the compilation of calendar. In the Han and the Tang (618-907) Dynasties, people discovered that the Sun did not move at a constant pace. They then determined the solar terms according to 24 equal distances travelled by the Sun on the celestial sphere. People also defined the conjunction of the Sun and the Moon as the first day of a lunar month. By observing the variant motion of the Moon, they were able to obtain the lunar syzygy. During the Song, the Yuan and the early Ming Dynasties (960-1460), numerous sophisticated astronomical instruments were invented and long-term celestial surveys were conducted. Outstanding achievements in calendar theory, calendar calculations and astronomical documentation were thus obtained.
Numerical notation, arithmetical computations, counting rods Traditional decimal notation -- one symbol for each of 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 100, 1000, and 10000. Ex. 2034 would be written with symbols for 2,1000,3,10,4, meaning 2 times 1000 plus 3 times 10 plus 4. Goes back to origins of Chinese writing. Calculations performed using small bamboo counting rods. The positions of the rods gave a decimal place-value system, also written for long-term records. 0 digit was a space. Arranged left to right like Arabic numerals. Back to 400 B.C.E. or earlier. Addition: the counting rods for the two numbers placed down, one number above the other. The digits added (merged) left to right with carries where needed. Subtraction similar. Multiplication: multiplication table to 9 times 9 memorized. Long multiplication similar to ours with advantages due to physical rods. Long division analogous to current algorithms, but closer to "galley method."
Zhoubi suanjing (The Arithmetical Classic of the Gnomon and the Circular Paths of Heaven) (c. 100 B.C.E.-c. 100 C.E.) Describes one of the theories of the heavens. Early Han dynasty (206 B.C.E -220 C.E.) or earlier. Book burning of 213 B.C.E.. States and uses the Pythagorean theorem for surveying, astronomy, etc. Proof of the Pythagorean theorem. Calculations including with common fractions
The Nine Chapters on the Mathematical Art (Jiuzhang Suanshu) (c. 100 B.C.E.-50 C.E.) Collects mathematics to beginning of Han dynasty. 246 problems in 9 chapters. Longest surviving and most influential Chinese math book. Many commentaries. Ch 1, Field measurement: systematic discussion of algorithms using counting rods for common fractions including alg. for GCD, LCM; areas of plane figures, square, rectangle, triangle, trapezoid, circle, circle segment, sphere segment, annulus -- some accurate, some approximations. Ch 2,3,6 on proportions, Cereals, Proportional distribution, Fair taxes. Ch 4, What width?: given area or volume find sides. Describes usual algorithms for square and cube roots but takes advantage of computations with counting rods Ch 5, Construction consultations: volumes of cube, rectangular parallelepiped, prism frustums, pyramid, triangular pyramid, tetrahedron, cylinder, cone, and conic frustum, sphere -- some approximations, some use pi=3 Ch 7, Excess and deficients: false position and double false position Ch 8, Rectangular arrays: Gives elimination algorithm for solving systems of three or more simultaneous linear equations. Involves use of negative numbers (red reds for pos numbers, black for neg numbers). Rules for signed numbers. Ch 9, Right triangles: applications of Pythagorean theorem and similar triangles, solves quadratic equations with modification of square root algorithm, only equations of the form x^2 + a x = b, with a and b positive.
Sun Zi (c. 250? C.E.) Wrote his mathematical manual. Includes "Chinese remainder problem" or "problem of the Master Sun": find n so that upon division by 3 you get a remainder of 2, upon division by 5 you get a remainder of 3, and upon division by 7 you get a remainder of 2. His solution: Take 140, 63, 30, add to get 233, subtract 210 to get 23.
Liu Hui (c. 263 C.E.) Commentary on the Nine Chapters Approximates pi by approximating circles polygons, doubling the number of sides to get better approximations. From 96 and 192 sided polygons, he approximates pi as 3.141014 and suggested 3.14 as a practical approx. States principle of exhaustion for circles Suggests Calvalieri's principle to find accurate volume of cylinder Haidao suanjing (Sea Island Mathematical Manual). Originally appendix to commentary on Ch 9 of the Nine Chapters. Includes nine surveying problems involving indirect observations.
Only few examples. Metallergy was developed as science by all civilizations to some degree. So was basic animal husbandry. Engineering as science was developed by all great civilizations how else they build things? By developing science of materials and then transfer to technology they build large buildings and through development of science of geometery they know how to build buildings without collapse.