What is Music?
Why does the slamming of a door sound different than the pluck of a guitar string?
Before we dive into things lie music notation, chords, scale systems and the likes, we should understand the basic nature of music. When does a tone become a musical tone? The answer: When we perceive a sound as a regular, smooth pitch.
Let me demonstrate:
Below, you can see the waves produced by a slamming door.
Such graphs are seen in many places all the time, but even I had a hard time explaining what it actually shows! There are three things you can read from such a graph:
- Amplitude: How big is each wave? in the example, amplitude decreases towards the right, indicating that the sound is getting quiter.
- Frequency: How often does the wave swing? The more “swings”, technically called “nodes”, the higher the pitch.
- Period: How much real time does one node take to complete?
A physics major will tell you there’s lot more to see here, but we’ll stick to these basics for now. The x-axis is time, while the y-axis is loudness, that’s why the higher a node is plotted on the graph, the louder a sound is. The more nodes per second, the higher the sound. With me here?
In the example of a door slamming, the nodes are irregular, sudden, and thus aren’t perceived as a single tone by our ears and brains. The frequency varies wildly, which doesn’t allow us to catch a certain tone.
Here’s the plucking of a guitar string:
Notice the uniform frequency that hardly changes. The amplitude drops with time, but that is just the fading away of the sound.
One more thing: When a wave goes below the x-axis, it doesn’t become “quieter”, in fact, silence is only existent when the wave touches 0 on the y-axis. If it goes below, it is exactly as loud as when it goes above the x-axis. We’ll explore more of this later.
So now I hope you have a basic understanding of why somethings are called “music” and other’s aren’t. Keep playing!
Tags: Amplitude, Audio, Frequency, Music, Music Theory, Physics, Pitch, Sound, Tone, WavesRelated Stories
POSTED IN: Music Theory
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