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Spontaneous coronary artery dissection (SCAD) is an uncommon but potentially lethal condition in which one of the coronary arteries that supply the heart, spontaneously develops a blood collection, or hematoma, within the artery wall due to a tear in the wall. SCAD is one of the arterial dissections that can occur. [1]
ACADS deficiency and SCAD deficiency, [1] Short-chain acyl-coenzyme A dehydrogenase deficiency has an autosomal recessive pattern of inheritance. Symptoms: Cardiomyopathy , delayed speech [2] Causes: Mutations in the ACADS gene [3] Diagnostic method: Urine test, Genetic test [4] [5] Treatment: Intravenous fluids/ high dextrose concentration [5]
SCAD may lead to abdominal pain, especially in the left lower quadrant, intermittent rectal bleeding and chronic diarrhea. [1] The cause of SCAD is unknown, but may be related to local colonic ischemia, fecal stasis, or mucosal prolapse. The factors that cause SCAD likely overlap with inflammatory bowel disease. There are four types of SCAD ...
Stable coronary artery disease (SCAD) is also often called stable ischemic heart disease (SIHD). [82] A 2015 monograph explains that "Regardless of the nomenclature, stable angina is the chief manifestation of SIHD or SCAD." [82] There are U.S. and European clinical practice guidelines for SIHD/SCAD.
Scad, name for various fish in the jack family, Carangidae. the common name of the genus Alepes. Herring scad, a species of tropical marine fish in this genus; Razorbelly scad; Smallmouth scad; the common name of the jackfish genus Decapterus. Round scad ".scad" file format used by OpenSCAD
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Least absolute deviations (LAD), also known as least absolute errors (LAE), least absolute residuals (LAR), or least absolute values (LAV), is a statistical optimality criterion and a statistical optimization technique based on minimizing the sum of absolute deviations (also sum of absolute residuals or sum of absolute errors) or the L 1 norm of such values.
In statistics, a scan statistic or window statistic is a problem relating to the clustering of randomly positioned points. An example of a typical problem is the maximum size of a cluster of points on a line or the longest series of successes recorded by a moving window of fixed length.