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Bose, R. C.
- Synthetic Relations Between any Three Elements of a Right-Angled Triangle on the Hyperbolic Plane
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1 Calcutta, IN
1 Calcutta, IN
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The Journal of the Indian Mathematical Society, Vol 19 (1932), Pagination: 126-129Abstract
In Hyperbolic Geometry the angle of parallelism corresponding to a distance a is generally denoted by TT (»), while the distance of parallelism corresponding to the angle a is denoted by ∇ ( a).- An Affine Analogue of Singer's Theorem
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The Journal of the Indian Mathematical Society, Vol 6 (1942), Pagination: 1-15Abstract
James Singer by using the Finite Projective Geometry PG(2,pn), proved the following theorem of the 'theory of numbers': Given an integer m≥2 of the form pn (p being a prime) we can find m+I integers
d0, d1, d2,..., dm.
- Two Theorems on the Convex Oval
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1 Calcutta, IN
1 Calcutta, IN
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The Journal of the Indian Mathematical Society, Vol 2 (1937), Pagination: 13-15Abstract
It has been shown by Ganapati that all the cyclic points of a convex oval cannot lie on the same circle. The object of this note is to establish the following similar theorems:
THEOREM (A). The tangents to the oval at the cyclic points cannot all touch the same circle.
This theorem may in a sense be regarded as the dual of Ganapati's theorem, but is not derivable from his theorem by polar reciprocation.
- A Theorem on Equiangular Convex Polygons Circumscribing a Convex Curve
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1 Calcutta, IN
1 Calcutta, IN
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The Journal of the Indian Mathematical Society, Vol 2 (1937), Pagination: 96-98Abstract
The object of this note is to prove the following theorem, connecting the perimeter of a convex curve, with the perimeter of convex equiangular polygons circumscribing it.- Analogue of a Theorem of Blaschke
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1 Calcutta, IN
1 Calcutta, IN