Devlin_Donnelly
Joined 14 years ago
Joined 14 years ago
You don't have that much - please visit the Buy/Sell page to add more funds to your account..
Any Suggestions?
http://www.whitehouse.gov/blog/2013/04/24/drug-policy-reform...
One criticism people have of this approach to application development is that web apps aren't as efficient as native apps.
This pro/con discussion of web vs native apps reminds me of the C programming language, why it was created and what for.
The C Programming language was designed to be a portable language, meaning that it can be compiled on virtually any platform, any operating system. Yet C was also designed to constitute the minimum abstraction away from a given platforms native assembly language.
Thus a program written in C can be compiled on almost any machine, and run as efficiently or nearly as efficiently on that machine as a program written in that machine's native assembly language.
So perhaps we could use something like the C programming language for the web. A technology which allows us as developers to write our applications once in a portable open format, without needing to sacrifice in terms of performance.
Any thoughts?
Of course, as you say, our cultural biases/values play a role in how we create music and what music we appreciate with how much consonance/dissonance.
But the fact that certain musical intervals sound more harmonious or more dissonant seems to be a result of the human ear's response to the physical nature of the frequency of the sound waves, and thus a response that is shared across cultures.
> The ratios for a tritone, major 7th, etc. are more complex
Yeah, I guess that's true that the ratios between those 12 frequencies aren't the 12 simplest, but they can be derived by following the simplest non-octave ratio - 3:2 or a perfect fifth - starting from a root note and moving up one perfect fifth 12 times.
Thus if you start from C: C - G - D - A - E - B - F# - C# - G# - D# - A#/Bb - F and that's all 12 notes. I guess I thought that because of that pattern those were the twelve simplest ratios. Thanks for the heads up.
And yes this principle applies to the Just tempered Scale not the even-tempered scale.
So for example the simplest ratio 2:1 corresponds to an octave interval. Notes which are an octave apart sound so similar that we describe them with same letter. So concert A is 440Hz and the "A" note one octave higher is 880Hz.
The next simplest ratio, 3:2 corresponds to the interval known as a perfect fifth. So given the example of concert A at 440Hz again, one perfect fifth above concert A is the note E which has a frequency of 660Hz as (440 * 3) / 2 = 660.
We find the simplest ratios of frequency intervals present in music from cultures the world over. The traditional classical Western twelve-note scale consists of the 12 simplest frequency ratios. In some Eastern music we hear a pentatonic or five note scale, which consists of the five simplest frequency ratios.
So this aspect of music we can attribute to innate psycho-acoustics or even physics rather than cultural bias.
There is a Wikipedia article on the subject:
https://en.wikipedia.org/wiki/Aquaculture
As well as an office of Aquaculture in the US NOAA (National Ocean and Atmospheric Administration):
http://www.nmfs.noaa.gov/aquaculture/index.htm
Maybe these resources could help you find information & resources to learn more about ocean farming/aquaculture.