**Archimedes**

**Archimedes of Syracuse** (Greek: Ἀρχιμήδης; c. 287 BC – c. 212 BC) was a Greek mathematician, physicist, engineer, inventor, and astronomer. Although few details of his life are known, he is regarded as one of the leading scientists in classical antiquity. Among his advances in physics are the foundations of hydrostatics, statics and an explanation of the principle of the lever. He is credited with designing innovative machines, including siege engines and the screw pump that bears his name. Modern experiments have tested claims that Archimedes designed machines capable of lifting attacking ships out of the water and setting ships on fire using an array of mirrors.

Archimedes is generally considered to be the greatest mathematician of antiquity and one of the greatest of all time. He used 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 also defined the spiral bearing his name, formulae for the volumes of surfaces of revolution and an ingenious system for expressing very large numbers.

Archimedes died during the Siege of Syracuse when he was killed by a Roman soldier despite orders that he should not be harmed. Cicero describes visiting the tomb of Archimedes, which was surmounted by a sphere inscribed within a cylinder. Archimedes had proven that the sphere has two thirds of the volume and surface area of the cylinder (including the bases of the latter), and regarded this as the greatest of his mathematical achievements.

Unlike his inventions, the mathematical writings of Archimedes were little known in antiquity. Mathematicians from Alexandria read and quoted him, but the first comprehensive compilation was not made until *c.* 530 AD by Isidore of Miletus, while commentaries on the works of Archimedes written by Eutocius in the sixth century AD opened them to wider readership for the first time. The relatively few copies of Archimedes' written work that survived through the Middle Ages were an influential source of ideas for scientists during the Renaissance, while the discovery in 1906 of previously unknown works by Archimedes in the Archimedes Palimpsest has provided new insights into how he obtained mathematical results.

Read more about Archimedes: Biography, Mathematics, Writings, Archimedes Palimpsest, Legacy

### Other articles related to "archimedes":

**Archimedes**

... Last release System Platform License Link A310Emu 0.58 02007-04-13April 13, 2007 Acorn

**Archimedes**RISC OS Freeware Acorn-Pattenden - 01998-11-16November 16, 1998 Acorn

**Archimedes**Windows Freeware ArcEm 1.00 ...

**Archimedes**- Legacy

... There is a crater on the Moon named

**Archimedes**(29.7° N, 4.0° W) in his honor, as well as a lunar mountain range, the Montes

**Archimedes**(25.3° N, 4.6° W) ... The asteroid 3600

**Archimedes**is named after him ... in mathematics carries a portrait of

**Archimedes**, along with a carving illustrating his proof on the sphere and the cylinder ...

**Archimedes**The Ant

...

**Archimedes**the Ant, nicknamed "Archy" by friends, is the mentor of Knuckles and Locke, and the part of the Fire Ant Council, the ruling body of his race ...

**Archimedes**also seems to have no problem letting Knuckles suffer in order to achieve what he feels should be achieved ... Versed in magical lore,

**Archimedes**is master of smoke and mirrors and sleight of hand, allowing him to fool even the most clever of enemies ...

**Archimedes**' Quadruplets

... In geometry,

**Archimedes**' quadruplets are four congruent circles associated with an arbelos ... Introduced by Frank Power in the summer of 1998, each have the same area as

**Archimedes**' twin circles, making them Archimedean circles ...

**Archimedes**' Quadruplets - Proof of Congruency

... According to Proposition 5 of

**Archimedes**' Book of Lemmas, the common radius of

**Archimedes**' twin circles is By the Pythagorean theorem Then, create two circles with centers Ji perpendicular to HE, tangent to ... Expanding, collecting to one side, and factoring Solving for x Proving that each of the

**Archimedes**' quadruplets' areas is equal to each of

**Archimedes**...