PPT-P4 : specifying data planes

httpP4org Mihai Budiu San Jose March 11 2015 P4 Language Consortium Open for participation by any individual or corporation No membership fees httpp4org Language spec v102. Planes in oin tnormal form The basic data whic determines plane is oin in the plane and ector orthogonal to the plane call normal to the plane and will sometimes sa is normal to the plane instead of orthogonal No w supp ose an the equation of plane 21 Pr ojecti planes ha seen in Sections 12 and 13 that for an 64257eld the geometry PG has the follo wing properties PP1 An tw points lie on xactly one line PP2 An tw lines meet in xactly one point PP3 There xist four points no three of which are co 2014 – September 5th. Flip-Top . table. . standard. . Foot . extension. . turned. in, . symmetrical. . lengths. . Flip-Top . table. linear . Foot . extension. linear . to. . table. . edge. Abryanna Hernandez, Jessica Metz, Christina Misiur, Miles Goitia . Development of Planes. . Wright Brothers - 11 years before the war. Realized military potential. Countries fought to build upon improvements. customers more bin . space to . expedite boarding . and reduce the . number of . gate-checked bags. B. ins . on . A319s . and . A320s have . new latches and . doors, nearly doubling each plane’s . carry-on . Consider the 3 planes given by the following equations:. x + 2y + z = 14 .  . . . 2x + 2y – z = 10 .  . Póth Miklós. Fürstner Igor. Subotica Tech. Data. compression. Lossless - all original data can be recovered when the file is uncompressed. The signal is perfectly reconstructed from the available samples. (ZIP, GIF, PNG). From a series of diffraction images, obtain the intensity (. I. ) and standard deviation (. s. (. I. )) for each reflection, . hkl. .. H K L I . s. 0 0 4 3295.4 174.0. 0 0 8 482.1 28.7. Póth Miklós. Fürstner Igor. Subotica Tech. Data. compression. Lossless - all original data can be recovered when the file is uncompressed. The signal is perfectly reconstructed from the available samples. (ZIP, GIF, PNG). Flip-Top . table. . standard. . Foot . extension. . turned. in, . symmetrical. . lengths. . Flip-Top . table. linear . Foot . extension. linear . to. . table. . edge. , . symmetrical. . lengths. Undefined Terms. Point. Line. Plane. POINTS. A . point. represents a location in space. It has no dimension.. To name a point, you simply write a capital letter.. LINES. A . line. extends forever and only has length, so it has one dimension.. To find which of the 3 paper planes investigated is the best design. . Two aspects were investigated: . How far the planes flew. How much lift the planes created. Two planes of each design were tested. . Planes Flip-Top Tables 2014 – September 5th Flip-Top table standard Foot extension turned in, symmetrical lengths Flip-Top table linear Foot extension linear to table edge , Any set of planes . is characterized. by:. (1) their orientation in the crystal (. hkl. ) – Miller indices. (2) their . d. -spacing (. d. hkl. ) – distance between the planes. h, k, l. correspond to the number of segments in which the .