Parabola
发表于 2025-3-26 23:31:53
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相信
发表于 2025-3-27 01:18:09
On the Circumspect Pooling of Reaction Timesnd although the substance of my research has varied over a range of biological, pharmacological, educational and even social topics, these three themes have provided a continuity which is visible to me, if to no one else.
怒目而视
发表于 2025-3-27 09:16:16
Genetic Manipulation of Neuroanatomical Traitsencompassed the question of the extent of genetic variation in the causes of behavioral variation. Krech, persisting, undoubtedly continued telling of Melvin Calvin‘s interest in the problem and the already significant scientific role Edward Bennett was taking in the biochemistry of the visual and somesthetic areas of the rat brain
积极词汇
发表于 2025-3-27 12:01:54
involved are not the standard ones suggested by Langlands, but rather a singular version of local coefficients of Langlands–Shahidi method. The basic function will require a shift by 1/2 as dictated by doubling construction, reflecting the global theory, and begs explanation when compared with the
LUDE
发表于 2025-3-27 16:06:08
Lewis Petrinovich,James L. McGaughrving special mention are 2 the barycentric calculus of Mobius (1827), that of the equipollences of Bellavitis (1832),3 the quaternions of Hamilton (1853),4 and the applications to geometry 5 of the Ausdehnungslehre of Hermann Grassmann (1844). Of these various methods, the last cited to a great ext
推延
发表于 2025-3-27 21:24:39
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Innocence
发表于 2025-3-28 01:59:56
Lewis Petrinovichrving special mention are 2 the barycentric calculus of Mobius (1827), that of the equipollences of Bellavitis (1832),3 the quaternions of Hamilton (1853),4 and the applications to geometry 5 of the Ausdehnungslehre of Hermann Grassmann (1844). Of these various methods, the last cited to a great ext
PACT
发表于 2025-3-28 05:59:18
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chemoprevention
发表于 2025-3-28 06:39:12
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PURG
发表于 2025-3-28 11:55:31
James F. Zolmanwhich deserving special mention are 2 the barycentric calculus of Mobius (1827), that of the equipollences of Bellavitis (1832),3 the quaternions of Hamilton (1853),4 and the applications to geometry 5 of the Ausdehnungslehre of Hermann Grassmann (1844). Of these various methods, the last cited to a great ext978-1-4612-7427-8978-1-4612-2132-6