Indeed, a group is
isoclinic to an abelian group if and only if it is itself abelian, and G is
isoclinic with G×A if and only if A is
Kaynak: Isoclinism of groupsAn
isoclinic line connects points of equal magnetic dip , and an aclinic line is the
isoclinic line of magnetic dip zero. An isodynamic line
Kaynak: Contour lineSherpa was a British experimental aircraft designed and built during the 1950s to test the flight characteristics of the "aero-
isoclinic" wing.
Kaynak: Short SB.4 SherpaShorts as a private research venture to test the concept of the aero-
isoclinic wing , it being the first aircraft to incorporate this feature.
Kaynak: Short SB.1Isoclinic rotations: File:Tesseract. gif | A projection of a tesseract with an
isoclinic rotation. A special case of the double rotation is
Kaynak: Plane of rotation It was the first aircraft to employ the "aero-
isoclinic" wing first proposed by Hill in 1951. References : External references: last | first |
Kaynak: Geoffrey T. R. HillContour lines along which the dip measured at the Earth's surface is equal are referred to as
isoclinic line s. The locus of the points
Kaynak: Magnetic dipWhiston produced one of the first
isoclinic maps of southern England in 1719 and 1721. One of the most valuable of his books, the Life of
Kaynak: William Whistonmr 1974445 | pages 91–104 | title Regular triangles and
isoclinic triangles in the Grassmann manifolds G 2(R N) | volume 57 | year 1999 .
Kaynak: Generalized trigonometryShorts as a private research venture to test the concept of the aero-
isoclinic wing; it was the first aircraft to incorporate this feature.
Kaynak: David Keith-LucasIf the finite group G is not perfect, then its Schur covering groups (all such C of maximal order) are only
isoclinic . It is also called
Kaynak: Schur multiplierShort SB.1 (glider) and Short SB.4 Sherpa - tested aero-
isoclinic wing See also : Movement of center of pressure Longitudinal static
Kaynak: Tailless aircraftOther rotations in four dimensions are double and
isoclinic rotations and correspond to non-simple bivectors that cannot be generated by
Kaynak: Six-dimensional space