Some articles on points, point:
Vaqueros De Bayamón - Rubén Rodríguez Performance
... Debuted in the league in 1969 and scored 11,549 points and 6,178 rebounds in 631 games ... Established various records in the league Points in a career - Rubén Rodríguez - 11,549 ... Points in a season - Rubén Rodríguez - 810 (1979) ...
... Debuted in the league in 1969 and scored 11,549 points and 6,178 rebounds in 631 games ... Established various records in the league Points in a career - Rubén Rodríguez - 11,549 ... Points in a season - Rubén Rodríguez - 810 (1979) ...
Constructible Number - Geometric Definitions
... The geometric definition of a constructible point is as follows ... First, for any two distinct points P and Q in the plane, let L(P, Q ) denote the unique line through P and Q, and let C (P, Q ) denote the unique circle with center P, passing ... Then a point Z is constructible from E, F, G and H if either Z is in the intersection of L(E, F ) and L(G, H ), where L(E, F ) ≠ L(G, H ) Z is in the intersection ...
... The geometric definition of a constructible point is as follows ... First, for any two distinct points P and Q in the plane, let L(P, Q ) denote the unique line through P and Q, and let C (P, Q ) denote the unique circle with center P, passing ... Then a point Z is constructible from E, F, G and H if either Z is in the intersection of L(E, F ) and L(G, H ), where L(E, F ) ≠ L(G, H ) Z is in the intersection ...
Quadratrix
... surface is then obtained by drawing lines from every point of this spiral perpendicular to its axis ... which has the generating line of the cylinder passing through the initial point of the spiral for its axis ... From every point of the curve of intersection, perpendiculars are drawn to the axis ...
... surface is then obtained by drawing lines from every point of this spiral perpendicular to its axis ... which has the generating line of the cylinder passing through the initial point of the spiral for its axis ... From every point of the curve of intersection, perpendiculars are drawn to the axis ...
Euler's Totient Function - Some Values of The Function
... The lower line, y ≈ 0.267n which connects the points for n = 30, 60, and 90 is misleading ... If the plot were continued, there would be points below it ... line no matter how gentle the slope of a line (through the origin) is, there will eventually be points of the plot below the line ...
... The lower line, y ≈ 0.267n which connects the points for n = 30, 60, and 90 is misleading ... If the plot were continued, there would be points below it ... line no matter how gentle the slope of a line (through the origin) is, there will eventually be points of the plot below the line ...
Projective Plane
... A projective plane consists of a set of lines, a set of points, and a relation between points and lines called incidence, having the following properties Given any two distinct points, there is exactly one line ... Given any two distinct lines, there is exactly one point incident with both of them ... There are four points such that no line is incident with more than two of them ...
... A projective plane consists of a set of lines, a set of points, and a relation between points and lines called incidence, having the following properties Given any two distinct points, there is exactly one line ... Given any two distinct lines, there is exactly one point incident with both of them ... There are four points such that no line is incident with more than two of them ...
Famous quotes containing the word points:
“A bath and a tenderloin steak. Those are the high points of a man’s life.”
—Curtis Siodmak (1902–1988)
“Type of the wise, who soar, but never roam—
True to the kindred points of Heaven and Home!”
—William Wordsworth (1770–1850)
“Wonderful “Force of Public Opinion!” We must act and walk in all points as it prescribes; follow the traffic it bids us, realise the sum of money, the degree of “influence” it expects of us, or we shall be lightly esteemed; certain mouthfuls of articulate wind will be blown at us, and this what mortal courage can front?”
—Thomas Carlyle (1795–1881)