The Complete Family Office Handbook

2020 ◽  
Author(s):  
Kirby Rosplock
Keyword(s):  
1960 ◽  
Vol 04 (03) ◽  
pp. 369-375 ◽  
Author(s):  
E. H Braun ◽  
David B. Stollar

SummaryA case of haemophilia in a young white girl is described. There was a history of bleeding from birth. The thromboplastin generation test was grossly abnormal and A. H. G. levels were below 1%. Bleeding time and capillary morphology was within normal limits. Dental extraction after transfusion caused almost uncontrollable haemorrhage.A complete family history was obtained for four generations. There was no case of a “bleeder” amongst these.The girl’s apparent sex was confirmed by sex chromatin studies.


2020 ◽  
Vol 8 (1) ◽  
pp. 124
Author(s):  
Angel Mae Mantica Costaños ◽  
Jerald C. Moneva ◽  
Marsha H. Malbas

Family can inspire the child to perform well in school. When the students belong to a complete family they can gain more confidence to do the task. Students who have complete family can be encouraged themselves to produce positive learning style in their studies. When the student belongs to a broken family the set of behaviors can be different towards certain task. Using the correlation quantitative design, the study was conducted in the Jagobiao National High School-Senior High Department in which the data were treated with chi-square to determine the relationship between family status and self-motivation. As a result, family status and self-motivation has no significant correlation in studies of any students, self-motivation exist regardless of family status, broken and complete. The motivation of student deals with their innate behavior and attitude to achieve better academic performance.


2006 ◽  
Vol 14 (7S_Part_18) ◽  
pp. P967-P967
Author(s):  
Craig Teerlink ◽  
Lisa Cannon-Albright ◽  
James M. Farnham ◽  
H. Kaddas ◽  
JoAnn Tschanz ◽  
...  

2011 ◽  
Vol 54 (3) ◽  
pp. 430-441
Author(s):  
Matthew DeLand

AbstractWe prove that every complete family of linearly non-degenerate rational curves of degree e > 2 in ℙn has atmost n–1 moduli. For e = 2 we prove that such a family has at most n moduli. The general method involves exhibiting a map from the base of a family X to the Grassmannian of e-planes in ℙn and analyzing the resulting map on cohomology.


1977 ◽  
Vol 33 ◽  
pp. 159-159
Author(s):  
M. Hénon

AbstractWe give a complete description of a one-parameter family of periodic orbits in the planar problem of three bodies with equal masses. This family begins with a rectilinear orbit, computed by Schubart in 1956. It ends in retrograde revolution, i.e., a hierarchy of two binaries rotating in opposite directions. The first-order stability of the orbits in the plane is also computed. Orbits of the retrograde revolution type are stable; more unexpectedly, orbits of the “interplay” type at the other end of the family are also stable. This indicates the possible existence of triple stars with a motion entirely different from the usual hierarchical arrangement.


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