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I’m Uncle Marty, this is The 3D RadioActivity, and on this episode we have yet another geometrical format. If you have been playing along at home, we considered the musical interpretation of Fall which lead to down, up, round, around, circles, squares, and two different try – angles, which naturally brought us to lines.
In Science and technology, Sewing and … (read more…)
From Triplets, to Trilogies to the Trinity, here’s some great examples of the power of threes, and appropriately enough the prime number of The 3D RadioActivity as we show how the third time definitely is the charm. Every track featured might have more than a duo and less than a quartet, as we try tri again and attempt to figure out why there are four letters in the word trio for you with a … (read more…)
We are looking at the try-angle in music, this time on The 3D RadioActivity. Not the Equilateral, Isosceles, Scalene and any other polygon with three corners or vertices and three sides or edges which are line segments. In somewhat of an obtuse manner, we will find the right way to approach this three dimensional idea in acute fashion, with fifteen classic melodies in this program’s effort to … (read more…)
Sean is hiding as we are discovering the volume of squares this time on The 3D RadioActivity, as we see if it does go up to eleven to match the month. Do a websearch and you will find About 457,000,000 results for them. The diagonals are about 1.414 times the length of the side. This value, known as Pythagoras’ constant, was the first number proven to be irrational. They may be a rhombus … (read more…)
In music theory, this wheel of fourths or fifths is a visual representation of the relationships among the 12 tones of the chromatic scale, their corresponding key signatures, and the associated major and minor keys. More specifically, it is a representation in pitch class space. In more mundane terms, an interior and an exterior, where the circle is the former and the latter is called a disk. It’s a closed curve which divides the plane into two regions: a simple shape of Euclidean … (read more…)
