Transactions of the Cambridge Philosophical Society, المجلد 22University Press, 1923 |
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الصفحة
Cambridge Philosophical Society. OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY VOLUME XXII . ( 1912-1923 ) CAMBRIDGE AT THE UNIVERSITY PRESS AND SOLD BY DEIGHTON , BELL AND CO . LTD . AND BOWES AND BOWES , CAMBRIDGE CAMBRIDGE UNIVERSITY PRESS ...
Cambridge Philosophical Society. OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY VOLUME XXII . ( 1912-1923 ) CAMBRIDGE AT THE UNIVERSITY PRESS AND SOLD BY DEIGHTON , BELL AND CO . LTD . AND BOWES AND BOWES , CAMBRIDGE CAMBRIDGE UNIVERSITY PRESS ...
الصفحة
Cambridge Philosophical Society. PAGE P 425 XIX . On Integers which satisfy the Equation t ± 3 ± y3 ± 23 = 0. By H. W. RICHMOND , M.A. , King's College , Cambridge ... ... ... ... ... ... ... ... ... ... ... 389 405 413 ... XX . On ...
Cambridge Philosophical Society. PAGE P 425 XIX . On Integers which satisfy the Equation t ± 3 ± y3 ± 23 = 0. By H. W. RICHMOND , M.A. , King's College , Cambridge ... ... ... ... ... ... ... ... ... ... ... 389 405 413 ... XX . On ...
الصفحة
Cambridge Philosophical Society. OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY VOLUME XXII . No. I. pp . 1-13 . ON COMPOUND DENUMERATION BY MAJOR P. A. MACMAHON , R.A. , Sc.D. , LL.D. , F.R.S. HONORARY MEMBER CAMBRIDGE PHILOSOPHICAL SOCIETY ...
Cambridge Philosophical Society. OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY VOLUME XXII . No. I. pp . 1-13 . ON COMPOUND DENUMERATION BY MAJOR P. A. MACMAHON , R.A. , Sc.D. , LL.D. , F.R.S. HONORARY MEMBER CAMBRIDGE PHILOSOPHICAL SOCIETY ...
الصفحة 1
Cambridge Philosophical Society. I. On Compound Denumeration . By MAJOR P. A. MACMAHON , R.A. , Sc.D. , LL.D. , F.R.S. Honorary Member Cambridge Philosophical Society . [ Received May 1 , 1912. Read May 6 , 1912. ] Art . 1. I propose to ...
Cambridge Philosophical Society. I. On Compound Denumeration . By MAJOR P. A. MACMAHON , R.A. , Sc.D. , LL.D. , F.R.S. Honorary Member Cambridge Philosophical Society . [ Received May 1 , 1912. Read May 6 , 1912. ] Art . 1. I propose to ...
الصفحة 8
Cambridge Philosophical Society. For 82 , we have D2D , a , a , = 5 , since = a2a ... +5 ( 2o1 ) + ... ; and the 5 forms indicated are found to be ( 22 11 10 01 00 ) , ( 21 12 10 01 00 ) , ( 21 11 10 02 00 ) , ( 20 12 11 01 00 ) , ( 20 ...
Cambridge Philosophical Society. For 82 , we have D2D , a , a , = 5 , since = a2a ... +5 ( 2o1 ) + ... ; and the 5 forms indicated are found to be ( 22 11 10 01 00 ) , ( 21 12 10 01 00 ) , ( 21 11 10 02 00 ) , ( 20 12 11 01 00 ) , ( 20 ...
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a₁ angle approximately asymptotic expansion atmosphere Axiom of Archimedes axis b₁ c₁ calculated coefficients considered constant convergent convex set cordon corresponding cos² curve d₁ definition denote density determined differential equations disturbance diurnal diurnal variations dyadic earth equal escape expression factor finite follows formula free path function G. H. Hardy giant star given h₂ Hence integral equation invariant Jacobian k₁ k₂ magnitude molecules obtained orbit paper parameters partitions plane positive potential Primitive Roots ratio relation respectively result rotation scalar shew shewn sin² solar solid angle solutions substitution suppose surface t₁ theorem theory v₁ values vector velocity w₁ X₁ XXII zero Σ Σ дх