Transcripts
1. Introduction: As a music producer, we have to learn music theory, which is essentially
learning to speak the language behind music. Learning the behaviors
and patterns of music lay the foundation so we can write and speak
the language of music as we would our
own native tongue. But the problem is,
music theory is complex. Some dedicate their entire
lives studying theory. But that level of expertise
is usually not necessary. Even though English is
my native language, I don't need to know every
word in the dictionary. To become a music producer, how much music theory do
you really need to know. The thing is most
popular music only use very fundamental
ideas for music theory. If you can grasp the basics, you'll be fully equipped
to create amazing songs. My name is Maddie Kenny. I've been a musician
almost my entire life. I've completed music theory
school and have also been a music producer
for the past 10 years. I actually became
a doctor recently, but my passion for music kept me producing even while I
was in medical school. I've played recitals,
performed in orchestras, bands, and even deejayed. Having produced in every genre, from classical to hip hop to
house to cinematic scores, I firmly believe that
understanding music theory is the foundational core for
anyone looking to create music. This class is perfect
for beginners with absolutely zero knowledge
about music theory. You don't have to know
anything about music at all. But it's also for
intermediate students who might need a
little refresher or extra help and clarity on the conceptual areas
of music theory. I'll be guiding you through the very basics of
what notes are. Then we'll look at how they're organized into keys and scales, we'll learn how to create
chords and chord progressions, and for your class project, we'll combine everything
we learn to synthesize a chord progression into a simple song that you can
proudly call your own. I've also included a
downloadable workbook with the exercises and templates for each lesson so you can
practice honing your skills. Music theory can be a
very confusing topic, but it doesn't have to be. My goal is to cut through
all the noise, pun intended, and deliver only the must
know principles to help you get started writing and
producing amazing songs. I'm really excited to get started and I hope I see
you all in the next lesson.
2. Class Project: For the class project, you'll outline the structure of a song using the knowledge
and skills we cover. You'll choose a key, a scale, and a chord progression. By the end of the course, I ask that you share your
unique chord progression with your classmates so we can
all learn from one another. As this course is for
a complete beginner, the only thing you'll
need for this course is a piano or a keyboard
of any kind. It can be a virtual keyboard or a physical keyboard, like
the one I have here. But this will be very
important so you can follow along and physically apply the lessons to reinforce the concepts
that we cover. If you're able to record your keyboard sounds
directly into your DAW, that's excellence but if not, just taking a simple
voice recording on your phone will be fine
as long as you can stay accountable and post
your class project so I can give you feedback and we can all learn from our experiences. I'll be using a DAW, a digital audio workstation
called Ableton, which has a virtual
piano instruments, and I'll be playing it on a
Novation midi controller, the 61 SL MkIII. Again, it's not necessary
for you to have this gear, I'll only be demonstrating with this piano keyboard right here. As you go through the course, I highly encourage you to
pause in between lessons and play around on your
own piano keyboards to really understand the theory. Music theory is all about pattern recognition
so the more time we can spend with
the instruments, the faster and the deeper
things will fall into place. With that, let's get started
with notes and pitches.
3. Notes & Pitch: Let's learn about notes. To understand what notes
are in music theory, it's helpful to briefly go over how our brain actually
interprets sound. All sounds are made up of
vibrations or sound waves. Our ears act as little
amplifiers that allow our brain to process all different
kinds of sound waves. The faster the vibrations, the higher sounding of the note, the slower the vibrations, the lower sounding the note. If the speed of the vibration, what we call the frequency
of the vibration, is held at a constant rate, it'll create a single sound which we call a note or pitch. For example, if I play this
A note on my piano here, it creates sound
waves that vibrate to produce this specific pitch. If I slowly move
up the keyboard, I'll create different
pitches that vibrate at faster and
faster frequencies. To master music theory, we look for patterns. It turns out that as
I move up the piano, there are only 12
notes that exist before the notes repeat
at a higher pitch. See, this A and this
A sound the same. One is just higher
than the other one. This distance of repeated
note to repeated note, the A to the A here, is what we call an octave. On a piano we refer
to the white keys by letter names A through
G. A, B, C, D, E, F, G, and then back to A. For absolute beginners, it
can be useful to put stickers or markers on each key so you remember
which one they are. That'll help you
learn the layout of the piano a little bit faster. The black keys are
called sharps or flats. Sharps are notes
that are higher, flats are notes that are lower. This also means
that each black key has two distinct names. This black key here, that's between a C
and a D, right here, we can call this a C-sharp because it's higher than the C. But we can also call it a D-flat because it's a step
lower than the D. This can be a little confusing and I'll go over
how to determine which name to refer to it by when we get to the keys
and scales section. But let's do another example. This black key right
here between the D and the E would be
called a D-sharp because it's higher than the D or it can be called an E-flat because it's lower than the E. The distance between any two
notes are called intervals. These can be half-steps,
aka, semitones, or whole-steps,
aka, whole tones. Moving from any key to the next adjacent key
is called a half-step. Going from C to C-sharp
would be a half-step. This is most commonly a
white key to a black key, like I just showed you
there or vice versa, a black key to a white key. That's also a
half-step right there. Half-step is the
next adjacent key. The only exceptions to
those rules would be when you're going from
B to a C, right here, B to a C, or an E to an F, because there is no black
keys in-between those notes. For a whole-step, if we
think mathematically, would be two half-steps, because two-halves
make one whole. For example, moving
from a C to a D would be a whole-step because it's going from a
half-step to another half-step. Two halves make a whole. So C to a D is a whole-step. D to an E would be
another whole-step. E to an F would be
just a half-step because it's moving to
the next adjacent key and there is no black
key in the middle. This is a very important
concept to understand because music theory
is built around the relationship between
these half-steps and whole-steps for
different notes. We covered a lot of
very fundamental basics about music theory
in this lesson. We covered what octaves are, which are repeated note
to repeated notes, and there are 12 notes
in-between an octave. We learned what half-steps are, which are steps moving
to adjacent keys and we learned what
whole-steps are, which is two half-steps, so moving from white
key to white key or black key to black key or those two exceptions between a B and a C and an E and an F, which are just
half-steps because there is no adjacent
notes in-between them. Feel free to pause here and play around on
your piano keyboard. In your workbook, you'll
find a piano keyboard octave with all the white keys and black keys
labeled to refer to. In the next lesson, we'll explore keys and scales. I'll see you all there.
4. Keys & Scales: Let's learn about
keys and scales. A musical key, let's use the key of C for example is a group of notes where C is home base
or the root note for which the other notes
would sound good together. Think of the key like
a guide for what notes go together in
a piece of music. A scale is the actual
group of notes that are part of the key. In general, most
music nowadays are based on what we call a
major or minor scale. Major scale sound
happy minor scales sound more sad and melancholy. these two scales are
considered heptatonic scales. Hepta meaning seven, so they each have seven
notes in their scale, 1, 2, 3, 4, 5, 6, 7
and the eighth one would repeat back
to the same note. Let's learn in the key of C. Here's a C note, and this will be a root
note in the key of C. The C major scale
has seven notes starting with C, so
C, D, E, F, G, A, B, and then back to C. Remember that as we
move up the white keys, where does adding on
different letters. As you can hear, the six other notes
in the scale, they all sound pretty good
together with this root note there's no obvious dissonance in the way that
that scale sounds. Let's look at the
formula for how I got those six other notes
from the C major scale. Every major scale follows the
same pattern between notes. The pattern is whole, whole, half, whole whole, whole, half, whole, whole half, whole, whole whole half. This refers to the interval,
either a half note or a whole note
above the root note. Starting with the root note C. I'll move up a whole step to D another whole step to E, a half step to F, whole step to G whole step to A, whole step to B and then another half
step back to C whole, whole half, whole,
whole, whole half. That's the formula for
every major scale, for any key that we
want to play it. I just like to teach
using the key of C because it's a very
chill key all the notes in the scale are
just the white keys so it's super easy to learn and super easy to get
comfortable with. But we can follow that same
formula for any other key and create another major scale. Let's do it again for
the key of F-sharp and remember that
A-sharp key means that it's one step above
the root note, so an F-sharp would just be a half step above F,
which is right here. here's F, F-sharp would be
the one right above it. I'll start with F-sharp and I'll go whole step to G-sharp, whole step to A-sharp
half step to B. Whole step to C-sharp, whole step to D-sharp, whole step to E-sharp and then half-step
back to F-sharp. Another F-sharp major scale. Now, you'll notice that I
called this key right here, the E-sharp although
we also know it as F. This is because when
naming notes in a scale, we only want to use
letters one time, this is to help prevent any
confusion but technically, yes, I could also call this
F-sharp, A-flat, A-sharp B, C-sharp, E-flat E-sharp, F-sharp But that would get
super confusing. It's better to think about the seven notes as seven
different letters in the alphabet so we never mix up what's scale we're actually in. In addition to
learning the letters associated with each
note in a scale, it's also important to get
good at identifying the number or degree associated with
each note in the scale. Let's go back to
the C major scale, it's a bit easier to work with, and let's identify the degree
of each note in the scale. It's just as simple as the
letter association as well. In the C major scale, we call the root
note the one note so C would be the one and each note above
it goes up a degree. C would be the one, D would be the two, E would be the three. F would be the four. G would be the five, A would be the six, B would be the seven and C again, we'll
go back to the one. Knowing the degrees
becomes incredibly helpful later on when we build chords
and chord progressions. As a side note, I
do want to mention that there are lots
of other scales you can play for any given key. There's the Japanese
scale there, pentatonic scales,
there's blues scales, Indian scales and that's
because remember, scales are just groupings of
notes that are in the key. But I recommend just learning
the major scales first because they'll serve as
that fundamental concept that makes learning
the other more abstract scales a lot easier. We covered a lot of basics
of keys and scales, and more specifically,
how to identify and play the notes
of a major scale for any given key
using that whole, whole half, whole, whole,
whole half pattern. I would definitely
recommend taking a pause right here
before moving on and experimenting with identifying
different major scales. In your workbook, you'll find
the major formula scale, and remember that there
are 12 total major scales which correspond to the 12th
unique notes in any octave. Ideally, you'll want
to be able to master all the scales but
let's start smaller, just practice identifying
three different major scales and as you practice, recite aloud the letters and the degrees of each
note in the scale to really understand the relationship
of the major scale. For example I would
say C the one, D the two, B the
three, F the four, G the five, A the
six, B the seven, and then C again, the one. In the next lesson, we'll
cover relative minors. I'll see you guys then.
5. Relative Minor: Let's learn about Minor Scales. Just like how there are 12
major scales for every key, there are also 12 minor
scales for each key. Now you might start to
feel a little overwhelmed, like, geez, that's a
lot of scales to learn. But don't worry, you actually already learned all
12 minor scales. This is because for
every major scale, there's something called
a Relative Minor Scale. What that means is for any key, all seven of those notes in
the major scale are also the same seven notes of a related minor scale.
Don't believe me? Let's experiment and find out. To determine the
relative minor scale, start at the root note of any Major Scale and move
down three half steps. If I'm starting from
a C major scale, my root note would be C, and I move down
three half steps, 1, 2, 3, I'll land on an A. That means the
relative minor scale of C major is an A minor. Now if I play the exact
same C major scale, but I start from
the root note of A, I'll actually get A minor scale. [MUSIC] Another way to determine the relative minor scale
is to remember that it's just the sixth degree
of the major scale. Again, if I start from C, my one, and I move
up six degrees, remember 1, 2, 3, 4, 5, 6, I'll also arrive at A minor. As you can see, all the notes
in the relative minor are the same as the notes in
its relative major scale. C major sounds
like this [MUSIC]. A relative minor scale
starting from A, because we went down
three half steps, 1, 2, 3, sounds like this
[MUSIC]. Cool, right? Same exact notes, but
if we start from an A, we get this spookier
sad sounding scale. [MUSIC] Let's build
off of what we know and do it again for another key. Let's do it for
the D major scale. Remember for a D major scale, we want to use the
formula, whole, whole half, whole,
whole, whole half. Starting from a D, I'd go whole step to E, whole step to F sharp, half-step to G, whole step to A, whole step to B, whole step to C-sharp, and then half-step back up to D. [MUSIC] Now to find
the relative minor, we take the sixth degree of D, which is going to be 1, 2, 3, 4, 5, 6, so it's going to be a B. The relative minor of D major [MUSIC] is going
to be a B minor. I can use the same
exact notes that I just found in the D major scale, and I'll play them
starting from B. [MUSIC] As you can see, just learning all
the major scales. We actually already have learned all the relative
minor scales as well. We just have to remember
to move the root note to the sixth degree or down three half steps
from home base, then we'll end up
with a minor scale. Now that you know how to find the relative minor scale
of any major scale, I'd recommend you pause again before moving on to
the next lesson. In your workbook, you'll
find another page with the formula for finding
the relative minor key. Spend some time to
practice and discover three relative minor scales
from three new major scales, don't use the three that you
learned in the last lesson. Try to see if you can find
any other patterns at all while you are experimenting and practicing on your own. I'll see you guys
in the next lesson.
6. Chords: Let's learn about chords. Chords are just a group of
notes played at the same time. In general, if you play
any group of notes from the same key, it'll be some chord. But we're going to
go a little deeper, so you can understand why some notes sound better
together than others. The most basic type
of chord is a triad. A triad meaning three, meaning there are three
notes in a chord. In the key of C major, the C triad would be
the root note of C. You'd play the third,
then the fifth. You play a note, you skip one, play another note, skip one, play another note. Get comfortable with the
shape of that chord. Let's use this triad
chord structure to learn the rest
of the chords in the key of C major simply by moving up that
structure up the scale. First is the C root chord, and then we go to the two, which is D, and
then third is an E, fourth be in F, the five would be a G chord, the sixth would be an A chord, seventh would be a B, and then back to a C. It's important to realize that all those chords
I just played, even though they're
unique individual chords, they actually are all
part of the key of C. That's why that numbering
by degrees is so important. This is why being super
quick and get at the number and letter associations
comes in handy when we're learning keys. In the key of C,
we have a D chord, an E chord, an F chord, a G, an A, and a B, but they're all part of C. For example, this D chord is the two chord in the C of key, because the second note is a D, and we're playing a two chord. This F chord is also going to be known as the
four chord in the key of C, because F is the fourth degree. 1, 2, 3, 4. Now, let's listen a little more closely to those two
chords I just played, the D chord and the F chord. They're both triads, but one sounds happy in
one sounds more sad. That's because one
is a major chord and one is a minor chord. Let's break down the formula to figure out which
chords are major, and which chords are minor. Playing this F
triad sounds happy, so it's a major triad. All major triads follow
the same pattern of four semitones and
then three semitones. 1, 2, 3, 4, 1, 2, 3,
4 and then three. To turn it into a minor chord, all we do is flip that. We go three and then four. 1, 2, 3, 1, 2, 3, so major, and then a minor, we drop it. Major chord four then three, minor chord, three then four. Another way to remember
it would just be dropping the middle key down a half-step. All right, so that's the formula for a major and a minor triad. If we go back to the key of C, I'm going to play all the
triads again in order and this time, pay
attention to the pattern of which degrees I play
that are minor triads, are major triads. The one gives us a C major, the two gives us a D minor, the three gives us an E minor, the four it gives us an F major, the five gives us a G major, the six gives us an A minor. Remember the relative
minor of C major. The seventh actually gives us this weird diminished chord. That is because instead
of the 3-4 or the 4-3, this one is actually a 3-3. 1, 2, 3, 1, 2, 3. You hit a diminished chord. Diminished chords are
a bit more complex and confusing to understand, so for the sake of this course, I'm not going to touch them. Then we get back to a C. Cool. In every major scale we play, we get the same pattern of
major and minor triads, as we move up the
degrees of the scale. Major, minor, minor. Major, major, minor, diminished. Once again, major, minor, minor, major, major,
minor, diminished. Let's start again with
a D major on the one, a two would be an E minor, the three is going to
be an F-sharp minor, the four is going
to be a G major, the five is going
to be an A major. The seven is going to be
a diminished C-sharp. Then back to a D for the one. Major minor, minor, major, major, minor, diminished. In music theory, major
chords are notated as uppercase Roman numerals and
minor chords are lowercase. This notation could also be simplified to look
something like this, with a capital I, lowercase
ii, lowercase iii, capital IV, capital
V, lowercase vi, and then a diminished 7. Capital letter,
meaning a major chord, and a lowercase letter
meaning a minor chord. All right, so I just covered a lot of information
about chords. Chords are the building
blocks for songs and they're super important
to get the hang of. Before moving on to
the next lesson, practice playing
the seven triads for different major scales. Like I would do F
again, so F, G, A Just get really comfortable
with playing the triads for different scales
and also sail out if it's a major or minor triad, and also the degree
of that triad that you're playing
in that scale. Do this again for at least
three different keys. Then try again, going backwards down
the scale to see if you can still say
it aloud as you go. I'll demonstrate that here. We have a one, C, and then the seven diminished B. Then A is going to
be the sixth minor. The G would be the five major, the F would be the four major, the E would be the three minor, the D would be the two minor, and then back to C,
which is the one major. All right, get practicing and I will see you
in the next lesson.
7. Chord Progressions: In the last lesson,
we learned about the relationship between
the notes in the scale when we turn them into
their triad chords. Now we get into the part
you've all been waiting for, putting everything we've
learned so far together to create chord progressions. Chord progressions, how
we put songs together. If we think about any song, there are just a
series of chords in the key played to a
particular rhythm. There's no right or wrong way to create a chord progression. Music theory isn't a
rule for your music. I prefer to think
of it like a tool. Understand the
relationship between how certain chords
sound together when they're played
in a progression and use them to create songs
that you think sound great. Let's practice making chord
progression in the key of C. Remember from the previous
lesson that the triads from the major scale
by degree are Major 1, Minor 2, Minor 3, Major
4, Major 5, Minor 6, diminished 7, Major 1. To make a chord progression, all we do is simply
pick an arrangement or variation of these
different number degrees and play them in a series. For example, let's do one of the most common chord
progression in the key of C, which is a 1, 4, 5, 1. That would sound like
this 1, 4, 5, 1, Cool. That's a chord progression. Let's do another one. I'm just going to randomly
pick some numbers, 2, 5, 6, 1. As you can see, you can create any variation of chord progressions in
any of the 12 keys, the options are
basically limitless. Chord progressions can be long, they can be short,
it's totally up to you. Just remember that creating chord progressions is going
to become much easier once you really master the basics of understanding
the relationship between the triads and the degrees which
they're associated with. Knowing what a 2, 4,
5 we can actually fluidly come up on the spot
with different variations and come up with a lot of
different kinds of songs. Now that we've learned how
to make chord progressions, which is really just grabbing different degrees together
and putting them together, it's time to continue
crafting your class project. For your class project, create a chord progression
that you like. This can be an original
chord progression that you just come up while
you're experimenting, or you can look up
a chord progression of one of your most
favorite songs. Write down the chords, play them out and figure out what chord progression that they used in that song
that you really like. If you do this over time, you'll find that most
music use very simple but emotionally provoking
chord progressions. For example, one of the most famous
chord progressions is something called the 2, 5, 1 because it has that
very resolving sound going from a five to a one. One of my favorites
is going from a two to a four to a five then to one. Adds a little bit more suspense. It prolongs that tension
that we're building up going from a four to a
five and then to the one. But anyways, go
ahead and practice, experiment with finding different chord
progressions that you like, and it will expand on this concept more
in the next lesson.
8. Inversions: Now that we have the basics of chords and chord progressions
under our belts, let's learn about inversions. We can create inversions
of any chord by moving the bottom note [NOISE] of
that chord up an octave. [MUSIC] This allows us to use the same notes in the chord, but it creates a different sound and has a different
flavor to that chord. What I just played there
was a C major triad. [NOISE] I'm going to make a first inversion by
moving the bottom note, the root note, up an octave. [NOISE] This is now
considered a first inversion. I can do it again and
move the new bottom note, which is now an E up
an octave as well. [NOISE] That's called
a second inversion. Of course, if I would
do that one more time, moving the bottom
note up to the top, I would just get back to the C major [NOISE]
triad up an octave. Let's do that again
for an A minor triad, the relative minor of C major. Here's the A minor triad. [MUSIC] I'm going to make
a first inversion by moving up the bottom
note up an octave. [MUSIC] I'll do it
again to make it second inversion by moving the next
bottom note up an octave. [MUSIC] We can even play around with
inverting the bass note of the chord if we're
playing with two hands. If I'm still playing
an A minor here, I can just play the A minor with the A through bass note, [MUSIC] or I can play around with
inverting the bass note to the first inversion
or the second inversion. [MUSIC] As you can hear, all of those variations
have a little bit of a different vibe to
the way they sound, but I'm still using
all the same notes. Those are all the basics
about inversions. We can now add inversions to our chord
progressions to create new sounding chords that make our music much
more interesting. Another benefit of using inversions is that it
makes it much easier on our hands because
we don't have to move them as far to
play these triads, and we could just create chords
that are closer together. For example, playing a I-V-IV progression of
triads will look like this. [MUSIC] V, IV. But if I play with
some inversions, I can play that same triad that looks something like this. [MUSIC] That sounds
so much different, although it's the exact same
chords played inverted, and it's also much easier to play since my
hand didn't have to move all the way across
to hit different notes. As a music producer, using inversions is a
really powerful way to keep instruments in
their frequency range. Because as we mix music, we generally want the
bass sounds to only occupy their lower frequencies, we want synthesizers, guitars, or other instruments to
occupy the mid-frequencies, and we want our
vocals to capture the mids and the
high frequencies. Using inversions while we play, allows us to separate and create more clarity
in our mixes. But again, remember that there aren't any rules
to music theory. If you like the way your chord
sound when they're spread out all over the keyboard,
that's totally cool. It's up to you how you
want your music to sound. Before moving on to
the next lesson, revisit your class project. You should already have
a core progression for the song that
you want to write, and now what you can do
is spice it up by adding a few inverted chords to
create a different vibe. Play around with
it for a bit and I will see you all
in the next lesson.
9. Melodies: Let's talk about melodies. The melody of a song is the catchy musical phrase that
sits on top of the chords. In most music, the melody
sits higher in the mix and the chords so it
stands out to our ears. From music with
singing and vocals, this is usually what we're
singing along to the melody. But even in instrumental tracks, there's usually some kind of melody that helps move the song forward and it gives you that
emotional story to follow. To come up with a melody to sit on top of our core progression, you don't only have
to stick to the nodes that are in the chord because that sounds
pretty boring. I'm just going to play
a 1451 in C major but I'm only going to use
the nodes in the chorus to play the melody and look
how boring this sounds. Sounds pretty bland, pretty boring like it's
"Lego Movie" or something. We want to add a little bit
more creativity into it. A better way to think about
melodies is that in general, you can use any nodes
that are in that key that you're playing in
to create melodies. Again, if I'm using
that 1451 progression, I can use any notes in the
melody in the key of C. You have a lot more
room for variation and you can come up with much more interesting melodies that would work with the chord progression
that you're playing. Using notes that are
outside of the triads that you're playing are
called passing notes, they are nodes that are
outside of the chord but they're still in
the key of C major. Using notes that are outside
of the key are usually best done if you're trying
to get to a particular note. For example, if I wanted
to go from this F to a G, when I switched from the four-chord to
the five chord, I can use that F-sharp
as a trill passing note. Remember that there's no right or wrong way to write
music but writing melodies is notoriously
difficult for artists to do. There's always the struggle
as an artist to come up with something that's
original and catchy, doesn't always pan
out that way though, but the more that you practice and the more songs
that you write, the more likely you'll hit that golden gem of a melody that becomes that stuck in your
head song for days and days. Another piece of advice
for writing melodies is to listen to some of your
most favorite songs, some of the melodies
you'd like the most, figure them out on the keyboard itself with the
chord progression, and then see what
combination to use to create that melody and you
imitate and work around that melody to create
something for yourself. I want to offer just a
few more practical tips for how I think about
writing melodies. The first is that simpler
melodies are often better because if we have less notes, there's more room for those
notes to be very expressive. One of my favorite examples
for a very expressive, strong melody is Hans
Zimmer's melody in Superman. There's only a few notes that
are played in that melody but the way that
it gives room for the course to really elongate, gives it so much expression rather than if it
was a melody like. Sometimes melodies
that are too quick and jump around too often don't
really stick in your head and it sounds a little
bit inconsistent. The next piece of advice
for writing melodies is to create a call-and-response
type of melody so that would mean
something like if you had a three-note
sequence as your melody, you can respond to it with a different three-note sequence. For example, it can be like. That call and response
idea is those three notes. The call is something that introduces a question
like an idea and the response
would be similar but it would be
bringing it back down. Call and response can be
used to build an idea out and the response
part elaborates on that idea to
complete the phrase. When I think about
writing melodies, it's like telling a story, when you ask a question,
you get a response, when you put something
out into your story, something else happens. Call and response,
cause and effect, that's really how
we tell stories with the music that we write. The next piece of advice
for writing melodies is something I call
tension and release. Similar to column response, where you're putting
something out and you're expecting
something to return, some kind of response, but the tension actually causes this frustration that
we're waiting for something to resolve
itself in the melody. One of my favorite ways
to do this is to really actually just hold
notes in your melodies until the chord progression resolves back to the one
or to a different note. For example, I can do for that same 1451 progression that I've been doing
in this video. Although I just held
that C note at the top, it was continuing to add tension as I've built it
up with those four and that's five chord
and then it finally resolved back on the
one on that same note but I built tension
until it resolved. The last piece of
advice I want to give for any melodies is to end your melody on a note
that's in the chord. This is not a hard
and fast rule at all, it's just something
that I like to do because I feel that ending your melodies back
on the notes in the chord really brings
it back full circle. If we're going with that
tension and release idea, the release is going to be
so much more satisfying if it ends on a note that fully resolves on a chord
that we like. Very satisfying sounding. Now you know how I go
about thinking about and crafting melodies for songs, so get out there and
start practicing. In the next lesson, we'll introduce the final
piece of the puzzle which is rhythm to glue
everything together.
10. Rhythm: Now, we've covered
what notes are and how they're related
to scales and keys, we've also talked
about how to combine notes from the scale into chords to create
chord progressions that serve as that
foundation for our music. But the key component that's
still missing is rhythm. Rhythm helps us
determine how do we know when a note is
going to be played. How long is any individual
note going to be? Rhythm makes sure that
our music is vibey and that it bumps and
that it moves forward and has some groove to it, something that we can dance to, something that we can lose ourselves in and trance out to. When thinking about
rhythm in music theory, we use something called
the counting system. Music is divided into evenly spaced intervals
called bars or measures. Each bar or measure is then
further divided into beats. The most basic kind
of rhythm is 4/4. If I'm counting out
a rhythm to 4/4, it would sound
something like this, 1, 2, 3, 4, 1, 2, 3, 4. Each of those counts,
1, 2, 3, 4 is a beat. When I return back to one, that's the start of the next
measure, or the next bar. 1, 2, 3, 4, that's one bar, now we move on to the next bar, 1, 2, 3, 4, 1, 2, 3, 4. Four beats per bar, that's why I repeated the
counts as I got to four. Now, if I hold a chord that
lasts all four counts, it's called a whole note because it takes
up the whole bar. 1, 2, 3, 4, 1, 2, 3, 4, 1, 2, 3, 4, 1, 2, 3, 4. If I hold the chord and it
only takes up two beats, it's called a half note because two beats are half
of the whole bar. 1, 2, 3, 4, 1, 2, 3, 4. If I play a chord and
it gets only one count, it's called a quarter note because it's a quarter
of the measure. 1, 2, 3, 4, 1, 2, 3, 4. We can continue to divide these beats up smaller
and smaller as well. If I hold a chord that's half
as long as a quarter note, it's called an eighth note
because half of a quarter, in the counting system,
we call that one and two and three and four and, adding that and
is the half note. If I play that out, it would sound
something like this. One and two and three and four, and one and two and
three and four and. Let's go even further than that. If our notes are half as
long as an eighth note, they are 16th notes. Which means that 16 of
those notes are in one bar. In a counting terms, we call that 1 e&a, 2
e&a, 3 e&a, 4 e&a, 16. If we play that out, it would
sound something like this. 1 e&a, 2 e&a, 3 e&a, 4 e&a,1
e&a, 2 e&a, 3 e&a, 4 e&a. Going back to eighth notes; one and two and three and four and one and two and
three and four and. Going out to quarter
notes, 1, 2, 3, 4, 1, 2, 3, 4. Half notes, 1, 2,
3, 4, 1, 2, 3, 4. Whole notes, 1, 2, 3, 4. Theoretically, you
can continue dividing your measures up into whatever
intervals you want to, they don't even have
to be even numbers, there are things like triplets where I can divide
up into thirds. One. I've never really
gone past 16th notes when I'm writing music, unless I was doing
some drum fill buildup that would require a 32nd
notes or 64th notes, but those are so fast that are almost like stutter sounds. But anyways, let's go
back to that idea of 4/4. The 4/4 is what we call
the time signature. The top number refers to how many beats there
are per measure, the bottom number refers to
how long the actual beat is. Four. This means that there are
four beats in the measure, and that's why we
counted to four, 1, 2, 3, 4. The bottom number of four
means that each beat is 1/4 of a whole
note in length, so that means a quarter note. There are lots of other
kinds of time signatures like 3/4 or 6/8 or 2/2. Those are a bit more advanced, so for the sake of this course, don't worry about those, let's just stick with
the classic 4/4, learn the fundamentals, and
then once you get good at understanding how that
time signature works, you can experiment with
these more intricate ones. Now that we understand
how to count rhythms, all that's left to do is play our code progressions and
melodies while we count. We can have our instruments,
drums, sounds, screaming, whatever you want,
playing on the beats or anywhere in-between
the beats at all. For example, I can play a whole note chord to
be played on the beat, or we call it on the one, so 1, 2, 3, 4, 1, 2, 3, 4. But I can also play
the whole note chords on count 3 of the beat, so it's a little
bit more offset. That would be like
this, 1, 2, 3, 4, 1, 2, 3, 4, 1, 2, 3, 4. The notes are the same length, just played on a different
count of the measure. Know that you can put your notes or your chords or drum
sounds on any beats or in-between beats, and that's going
to help you create whatever groove you
want to for your songs. Knowing how to count
is incredibly useful, especially if you plan to DJ or if you plan to introduce
drums into your songs. If you wanted to
count with drums, the most common
drum pattern would be a kick drum on the
one and the three beat, and a snare or clap drum on
the two and the four beat. It'd sound something like this, 1, 2, 3, 4, 1, 2, 3, 4. If you wanted to add hats to it, the hats would be
eighth notes on there. The hats would sound
something like this, one and two and
three and four and one and two and
three and four and. Once you get comfortable
with that beat, you get started
experimenting putting kicks on different counts, in-between counts, maybe
even adding snares or different toms
into the mix as well. The last thing I want
to cover here is tempo. Tempo refers to how many beats that are per minute or BPM. The faster the tempo, the faster the song feels. It's up to you to decide the pace you want
your songs to feel. Faster songs are
usually in genres like house music or
dubstep or hip hop, slower songs are more
in like R&B or Lo-Fi. Experiment and find
the sweet spot for the rhythm you
want of your song.
11. Wrap Up: Congratulations on making it
to the end of the course. We've covered so much
in music theory, you're now equipped with all the knowledge to
start creating 5D songs. Now that you have all
the tools you need, I highly encourage you to
post your class project up so the other students can see and learn from your
creative eyes and ears. For your class project
upload a recording of your core progression that's inverted with or without
a melody on top. Can't wait to listen to them
and give you some feedback. Remember that in order to become confident and proficient
with music theory, we have to practice
consistently. Don't let this
knowledge that you learned from this
course go to waste, pick up a guitar or get a DAW, and start creating music to really hammer
in these skills. I really hope that all the
skills you've picked up in this class will kick-start
your music career. Whether that be just
learning it as a hobby, whether you're
creating songs for YouTube videos or
for online content, or if you just wanted
a refresher to get back into the swing of things if you used to be a musician. Again, thank you so
much for watching, I hope you learned
some valuable stuff, and use this to start producing your own tracks. Best of luck.