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Biomedical subjects

G Broers

Publications and source records attributed to G Broers.

2 recordsLinked to original sources

[Ultra-high dose streptokinase in treatment of arterial occlusions of leg arteries in advanced age].

In a retrospective study, the data of 218 patients (age 65-91) with obstructions of leg-arteries were evaluated, who underwent short-term ultrahigh fibrinolytic treatment. Some of the patients were also treated with percutaneous transluminal angioplasty after fibrinolysis. The overall patency-rate was 69 percent in the younger age group (65-74 years) and 46 percent in the group aged > or = 75. It could be shown, however, that the patency-rate was affected positively by concomitant factors (especially at least two patent calf arteries). These factors were less frequently found in the older age group, resulting in a lower patency-rate. Most likely the underlying reason is not age per se, because it could be shown, that the reason, which led to fibrinolytic treatment changed with age: In the younger age-group, Fontaine-stage II led to treatment in the vast majority of cases (71%). There was a shift to stage III (26%) and IV (27%) in the group > or = 75 years. This progression of artery disease usually leads to a reduced success rate of fibrinolytic treatment, because adverse concomitant factors prevail.

Aged↗

Mental arithmetic: effects of calculation procedure and problem difficulty on solution latency.

In this chronometric study of mental arithmetic, problems with sums greater than 20 and less than 100 were presented to third-grade subjects (age 8-9). It is argued that such problems are calculated by using procedures in which the problem is broken down into subproblems for which solutions are retrieved from a declarative knowledge base. Important bottlenecks in this process are the processing capacity (since only one subproblem can be handled at a time) and the storage capacity of working memory (since the original problem and all outcomes of subproblems have to be retained). Therefore it can be hypothesized that arithmetic procedures and types of problems that necessitate more subproblems will lead to longer solution times. Both hypotheses were confirmed. Significant interactions between types of problems and arithmetic procedures show an increasing difference in solution time between the procedures with increasing problem difficulty. It can be concluded that for the type of problems studied, arithmetic procedures requiring a smaller number of subproblems lead to better performance.

Child↗