A 7 1/2-year-old boy had progressive psychomotor retardation, behavior disturbance, and spasticity, and had growth arrest from age three. Plasma arginine on a self-selected protein-poor diet was increased (4.05 mg/dl; nl 0.4 to 2.6), whereas urinary amino acid excretion was normal. Red blood cell arginase was less than 1% of normal in the patient and was half normal in both parents, in two normal siblings, and in his paternal grandfather. Three hours after a meal providing 2 gm protein/kg body weight, the plasma arginine value rose to 13.2 mg/dl, dibasic aminoaciduria was seen clearly for the only time, but blood ammonia concentration remained normal. We conclude that arginase deficiency in the red blood cells and probably in the liver is inherited in an autosomal recessive manner and is responsible for the clinical syndrome in this patient.
The purpose of this work is to address the relation existing between ancient Greek (planar) practical geometry and ancient Greek (planar) pure geometry. In the first part of the work, we will consider practical and pure geometry and how pure geometry can be seen, in some respects, as arising from an idealization of practical geometry. From an analysis of relevant extant texts, we will make explicit the idealizations at play in pure geometry in relation to practical geometry, some of which are basically explicit in definitions, like that of segments (straight lines) in Euclid‘s Elements. Then, we will address how in pure geometry we, so tospeak, ―refer back‖ to practical geometry. This occurs in two ways. One, in the propositions of pure geometry (due to the accompanying figures). The other, when applying pure geometry. In this case, geometrical objects can represent practical figures like, e.g., a practical segment.
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