(London, Richard Taylor, 1833).
First printing of the paper in which he describes the 8 inch-telescope with the fluid lens - the so-called second Barlow-lens - required by the Royal Society for testing.""Barlow’s next major contribution makes his name still well known by amateur astronomers today. He invented the Barlow lens, a telescope lens consisting of a colourless liquid between two pieces of glass. The ""Barlow lens"", a modification of this telescope lens, is a negative achromatic combination of flint glass and crown glass. It is a negative lens used to extend the effective focal length of a telescope objective.""""His optical experiments began about 1827. There were several experiments to correct a single lens for chromatic aberration with concave lenses. These correctors were first placed near the first lens, but some opticians moved the concave lens further down the tube. This arrangement was described 1828 by Rogers in a paper to the Astronomical Society. By this a 3 inch concave flint lens was sufficient to correct a 9 inch crown glass. Smaller lenses near the focus would do the colour correction, but have to have steeper curves which would introduce spherical aberration.""
(London, Richard Taylor, 1828). 4to. No wrappers as extracted from ""Philosophical Transactions"" 1828 - Part I. Pp. 105-112.
First appearance of the paper in which Barlow described his invention of the so-called first ""Barlow-Lens"".He constructed his first achromatic telescope lens by enclosing liquid carbon disulfide between two pieces of glass. The Barlow- lens has come into general use for increasing the eyepiece power of any optical instrument.
In Russian. Barlow, Peter. Barlow tables, squares, cubes, square roots, cubic roots, and inverse values of all integers up to 15,000. Moscow: Science, 1975. Tablitsy Barlou, kvadratov, kubov, kvadratnykh korney, kubicheskikh korney i obratnykh velichin vsekh tselykh chisel do 15000. In Russian /Tables of Barlow, squares, cubes, square roots, cubic roots, and inverse values of all integers up to 15,000. All images are for identification of editions only. Several books of the same edition may be available. Please feel free to request photos of available books. SKU6908384
Dunod. 1966. In-8. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur bon état. 258p.. . . . Classification Dewey : 510-Mathématiques
Carrés, cubes, racines carées, racines cubiques, inverses des nombres entiers de 1 à 12500.... Classification Dewey : 510-Mathématiques