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A benchmarking framework for comparative evaluation of low-complexity region detection tools in the human proteome. [PDF]
Sci RepChatterjee A, Vijay N.
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Diagonal Sums of the Trinomial Triangle
The Fibonacci Quarterly, 1974V E Hoggatt, Marjorie Bicknell
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Diagonal Sums in the Harmonic Triangle
The Fibonacci Quarterly, 1981Marjorie Bicknell-Johnson
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Row and Rising Diagonal Sums for a Type of Pascal Triangle
The Fibonacci Quarterly, 1977Stephen W. Smith, Dean B. Priest
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Diagonal Sums of Generalized Pascal Triangles
The Fibonacci Quarterly, 1969The sequence of generalized Fibonacci numbers \(u_n(p,q,s)\) where \(n\), \(p\), \(q\), \(s\) are non-negative integers as developed by \textit{V. C. Harris} and \textit{C. C. Styles} [Fibonacci Q. 4, 241--248 (1966; Zbl 0147.02203)] is given by \[ \sum_{n=0}^\infty u_n(p,q,s)] x^n = \frac{(1 - x^s)^q/(1 - x)}{(1 - x^s) - x^{p+sq}} = \sum_{n=0}^\infty \
Hoggatt, Verner E. jun., Bicknell, M.
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On the Diagonal Triangles of Certain Quadrilaterals Associated with a Triangle
The Mathematical Gazette, 1940Mr. Gibbins’ paper on the “Feuerbach Quadrilateral” ( Math. Gazette , No. 249) deals with a delightful topic. The device employed is certainly ingenious. May I, however, be permitted to discuss the topic from an entirely different point of view, but with the same object in mind, namely of ...
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Diagonal Triangle of a Non Tangential Quadrilateral in an Isotropic Plane
2008Properties of the non tangential quadrilateral ABCD in the isotropic plane are studied in this talk. A quadrilateral is called standard if a parabola with the equation x = y^2 is inscribed in it. Every non tangential quadrilateral can be represented in the standard position.
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