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Cambridge University Press по журналам "Mathematical Notes"

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  • Muirhead R. F. (Cambridge University Press. Cambridge, UK, 1914-01-01)
    The following method of cutting off an nth part of a given straight line requires besides a ruler only a pair of dividers or other means of laying off on a given straight line a segment equal to the distance between two ...
  • Martin Artemas (Cambridge University Press. Cambridge, UK, 1912-01-01)
    On pp. 95 and 96 of No. 8 (October 1911) of Mathematical Notes is given a numerical method of finding rational right-angled triangles. It has been known for centuries that are the sides of a rational right-angled triangle ...
  • Jamieson Walter (Cambridge University Press. Cambridge, UK, 1915-01-01)
    The instrument is an ordinary dry and wet bulb hygrometer adapted to give a direct reading of the percentage humidity. I, I are pointers set at the dry and wet bulb readings by means of pieces sliding on the rods A, B and ...
  • Milne Archd (Cambridge University Press. Cambridge, UK, 1909-12-01)
    A big stumbling-block in the way of the child beginning Algebra is the transition from the conception of definite numbers in Arithmetic to that of indefinite quantities in Algebra, and the performance on these of the ...
  • Muirhead R. F. (Cambridge University Press. Cambridge, UK, 1929-01-01)
    The following two propositions are converses of Euclid III., 11 and 12. Prop. 1. If the circumferences of two circles whose centres are A and B have a common point C lying in the straight line AB, then the circles touch ...
  • Hope A. E. (Cambridge University Press. Cambridge, UK, 1933-01-01)
    The formula in question gives the correlation between two variables for a number n1 and nz of individuals when the ordinary parameters, including correlations, are available for the separate groups of n1 and n2 individuals; ...
  • Gupta Hansraj (Cambridge University Press. Cambridge, UK, 1935-01-01)
    § 1. Chowla has generalised Wolstenholme's Theorem as follows: where p denotes as usual a prime, and < is used for “less than and prime to.”
  • Peddie W. (Cambridge University Press. Cambridge, UK, 1933-01-01)
    The Diagram shows two complete, and one partially complete, concentric circles. The radii of the largest and smallest are as four to one respectively.
  • Stokes G. D. C. (Cambridge University Press. Cambridge, UK, 1930-01-01)
    The following proof is designed to link up Hero's formula geometrically with the formulae for the trigonometrical functions of ½A in a triangle.
  • Stokes G. D. C. (Cambridge University Press. Cambridge, UK, 1925-06-01)
    Let AB be any chord passing through the fixed point P. Draw the diameter AOC, join CP and let it meet the circumference at D Then in triangle ACP, AC2 = AP2 + CP2 together with either 2AP. PB or 2 CP. PD according as CP ...
  • Muir Thomas (Cambridge University Press. Cambridge, UK, 1930-10-01)
    (1) Apparently it was in 1854 that Hermite first drew attention to the special determinant which now bears his name. It may be defined as being such that every two of its elements that are conjugate in position are ...
  • Johnston W. Vaughan (Cambridge University Press. Cambridge, UK, 1911-10-01)
    To determine logarithms to the base 1·1.—If N = ax, x is the logarithm of N to the base a. Hence, if N = 1·1x, x is the logarithm of N to the base 1·1, and, by plotting different values of x with the corresponding values ...
  • Burgess A. G. (Cambridge University Press. Cambridge, UK, 1909-07-01)
    Draw axes XOX′, YOY′. Draw graph of y = φ(t), taking OX as a positive axis of t. (In Figure see dotted line). Draw graph of x =f(t), taking OY′ as positive axis of t. (In Figure f(t) = t3 – t2; see broken line). Take any ...
  • MacRobert Thomas M. (Cambridge University Press. Cambridge, UK, 1916-04-01)
    In the ordinary text-books on Algebra there is a lack of suitable examples on Multiplication of Determinants. Most of the examples that are given are particular cases of the theorem where A1 A2, …, B1, …, are the co-factors ...
  • Josephson B. D. (Cambridge University Press. Cambridge, UK, 1960-12-01)
  • Thomson R. W. M.; Professor Peddie (Cambridge University Press. Cambridge, UK, 1932-01-01)
    The diagrammatic figure illustrates the principle involved. The vertical full lines represent ordinates of a curve of which the abscissae are Oa1, Oa2, etc. Let now all these vertical lines be rotated round the points O, ...
  • Turnbull H. W. (Cambridge University Press. Cambridge, UK, 1935-01-01)
    By defining a logarithm as we may visualise the function as the area under the curve , measured to the right from the zero value at the ordinate AB. The fundamental properties follow at once from (1): for if u = av, then
  • Sanjana K. J. (Cambridge University Press. Cambridge, UK, 1924-05-01)
    Let O be the centre of the circumscribing circle of ΔABC, A1 the middle point of BC, and EA1OF the diameter at right angles to BC. Draw AX perpendicular to BC and produce it to meet the circle in K. Let H be the orthocentre ...
  • Aitken A. C. (Cambridge University Press. Cambridge, UK, 1924-05-01)
    Girard enunciated in 1625 the following celebrated theorem, which is associated with the name of Fermat: Every prime of the form 4m + 1 is the sum of two squares in one way only, and no prime of the form 4m - 1 is a factor ...
  • Miller William (Cambridge University Press. Cambridge, UK, 1910-12-01)
    The following apparatus for verifying Boyle's Law in an elementary manner is of interest from the point of view of pure mathematics as well as that of the laboratory. The method of construction, which I have described in ...