When describing the major scale ive noticed that some material will say major 3rd or perfect 4th and perfect 5th. Im guessing a major 3rd is a 3rd that is not flattened (Lumpy will straighten me out if Im wrong) but what is perfect 4th and perfect 5th? Why not just say 5th? Thanks.
On 05 Jul 2008, "Thomas" <n...@none.com> wrote in alt.guitar.beginner:
> When describing the major scale ive noticed that some material > will say major 3rd or perfect 4th and perfect 5th. Im guessing a > major 3rd is a 3rd that is not flattened (Lumpy will straighten > me out if Im wrong) but what is perfect 4th and perfect 5th? Why > not just say 5th? Thanks.
Because there are other flavors of 5ths and 4ths than perfect. They are obtained by raising or lowering the interval. The common ones are
Perfect 4th (6 semitones from the tonic) Augmented 4th (7 semitones) Diminished 5th (7 semitones - same pitch as an +4) Perfect 5th (8 semitones) Augmented 5th (9 semitones)
On Jul 5, 4:06 pm, "Thomas" <n...@none.com> wrote:
> When describing the major scale ive noticed that some material will say > major 3rd or perfect 4th and perfect 5th. Im guessing a major 3rd is a 3rd > that is not flattened (Lumpy will straighten me out if Im wrong) but what > is perfect 4th and perfect 5th? Why not just say 5th? Thanks.
The names of intervals are based on the major scale that starts with the lower note in the interval. The number part of the name comes from the scale degree of the upper note, and "major" (2nd, 3rd, 6th, and 7th) and "perfect" (unison, 4th, 5th, octave) intervals are those whose upper notes appear in the scale.
The reason that some intervals are "perfect" rather than "major" is that if you invert them, the resulting interval has both notes that appear in the major scale of the (new) lower note. For example, a perfect fifth based on C contains C and G. Inverting the interval gives you G to C (a perfect 4th), where C is in the G major scale. Note that a major third based on C contains C and E. Inverting this gives you E to C (a minor 6th), where C is not in the major scale based on E.
Nil <rednoise+n...@REMOVETHIScomcast.net> wrote: > On 05 Jul 2008, "Thomas" <n...@none.com> wrote in > alt.guitar.beginner:
>> When describing the major scale ive noticed that some material >> will say major 3rd or perfect 4th and perfect 5th. Im guessing a >> major 3rd is a 3rd that is not flattened (Lumpy will straighten >> me out if Im wrong) but what is perfect 4th and perfect 5th? Why >> not just say 5th? Thanks.
> Because there are other flavors of 5ths and 4ths than perfect. They > are obtained by raising or lowering the interval. The common ones are
> Perfect 4th (6 semitones from the tonic) > Augmented 4th (7 semitones) > Diminished 5th (7 semitones - same pitch as an +4) > Perfect 5th (8 semitones) > Augmented 5th (9 semitones)
Off by an extra semitone in each case (hint: count frets on a guitar but don't count where you started!). But otherwise a good description of why we use the modifier "perfect".
On 05 Jul 2008, "RichL" <rpleav...@yahoo.com> wrote in alt.guitar.beginner:
> Off by an extra semitone in each case (hint: count frets on a > guitar but don't count where you started!). But otherwise a good > description of why we use the modifier "perfect".
Oops, you're right, I miscounted. This is what I should have said:
Perfect 4th (5 semitones from the tonic) Augmented 4th (6 semitones) Diminished 5th (6 semitones - same pitch as an +4) Perfect 5th (7 semitones) Augmented 5th (8 semitones)
> On 05 Jul 2008, "RichL" <rpleav...@yahoo.com> wrote in > alt.guitar.beginner:
>> Off by an extra semitone in each case (hint: count frets on a >> guitar but don't count where you started!). But otherwise a good >> description of why we use the modifier "perfect".
> Oops, you're right, I miscounted. This is what I should have said:
> Perfect 4th (5 semitones from the tonic) > Augmented 4th (6 semitones) > Diminished 5th (6 semitones - same pitch as an +4) > Perfect 5th (7 semitones) > Augmented 5th (8 semitones)
Is there any music theory (which I find arcane) that recognises a dim 4th, the same interval as a major 3rd?
On 05 Jul 2008, "Tony Done" <tonyd...@bigpond.com> wrote in alt.guitar.beginner:
> Is there any music theory (which I find arcane) that recognises a > dim 4th, the same interval as a major 3rd?
Yes there is, and you just named it: if you flatten a perfect 4th, you will have a diminished 4th. But there are next to no practical reasons to refer the the interval in that way - it's the same pitch as a major 3rd, and you will almost see it referred to as such.
Is there not a need to distinguish between the counted notes being used & the notes as defined because of there mechanical , fixed mathematical properties.
A player might choose to play the 4th or 5th note he is using as anything he chooses.
The 'Perfect' 4th , 5th etc. is a fixed real world physical relation to the root note . (\__/) (='.'=) (")_(") mouse
> On Jul 5, 4:06 pm, "Thomas" <n...@none.com> wrote:
> > When describing the major scale ive noticed that some material will say > > major 3rd or perfect 4th and perfect 5th. Im guessing a major 3rd is a 3rd > > that is not flattened (Lumpy will straighten me out if Im wrong) but what > > is perfect 4th and perfect 5th? Why not just say 5th? Thanks.
> The names of intervals are based on the major scale that starts with > the lower note in the interval. The number part of the name comes > from the scale degree of the upper note, and "major" (2nd, 3rd, 6th, > and 7th) and "perfect" (unison, 4th, 5th, octave) intervals are those > whose upper notes appear in the scale.
> The reason that some intervals are "perfect" rather than "major" is > that if you invert them, the resulting interval has both notes that > appear in the major scale of the (new) lower note. For example, a > perfect fifth based on C contains C and G. Inverting the interval > gives you G to C (a perfect 4th), where C is in the G major scale. > Note that a major third based on C contains C and E. Inverting this > gives you E to C (a minor 6th), where C is not in the major scale > based on E.
> --Cliff (US)
I think I follow this.
But how about the other answer given in this thread (it's called a "perfect fourth" to distinguish between augmented fourth and perfect fourth?
On Jul 5, 9:36 pm, Ravi <Raul.Frem...@gmail.com> wrote:
> But how about the other answer given in this thread (it's called a > "perfect fourth" to distinguish between augmented fourth and perfect > fourth?
Hi, and sorry for the confusion. Each answer is right but only tells part of the story.
There are two questions being answered:
1. Why do we have to give the *quality* (major, minor, perfect, augmented, etc.) of an interval? 2. When we give the quality of of an interval, why do we use different systems (major/minor versus diminished/perfect/augmented) for different intervals?
Other posters answered question #1, saying basically that there are different kinds of "fourths" -- perfect, diminished, and augmented. These intervals differ in the number of semitones between the upper and lower note, so just saying "fourth" is ambiguous.
I answered question #2, saying basically that whether we use major/ minor or diminished/perfect/augmented depends upon what happens when we invert the interval. We use major/minor for 2nd, 3rd, 6th, and 7th intervals because major intervals (say, the major 3rd of F up to A) become minor intervals (the minor 6th from A to F natural) when inverted. We say "perfect" for intervals that stay "perfect" when inverted, such as A to D (perfect fourth) and D to A (perfect fifth). In this system, "augmented" intervals (say, the augmented fourth E to A#) become "diminished" intervals (A# to E, a diminished 5th) when inverted, and vice-versa.
> We say "perfect" for intervals that stay "perfect" when > inverted, such as A to D (perfect fourth) and D to A (perfect fifth).
I was under the impression that the term perfect had more to do with harmony, in that the fifth and fourth are very nice sounding (harmonious) being low integer ratios of frequencies (3:2 for the fifth, 4:3 for the fourth). The term was used before the even tempered scale was invented so the ratios were exact. They aren't any more with the even tempered tuning like the piano and guitar, which are never completely harmonious because the ratios are all irrational so the vibrations never line up.
On Jul 5, 1:40 pm, Nil <rednoise+n...@REMOVETHIScomcast.net> wrote:
> On 05 Jul 2008, "Thomas" <n...@none.com> wrote in > alt.guitar.beginner:
> > When describing the major scale ive noticed that some material > > will say major 3rd or perfect 4th and perfect 5th. Im guessing a > > major 3rd is a 3rd that is not flattened (Lumpy will straighten > > me out if Im wrong) but what is perfect 4th and perfect 5th? Why > > not just say 5th? Thanks.
> Because there are other flavors of 5ths and 4ths than perfect.
IOK, if we just say "a third" it is ambiguous, (is it a Minor 3rd or Major 3rd?) so we call it a Major 3rd to make it clear .
Likewise, why not just say "Major 4th"? That would seem sufficient to distinguish it between an augmented 4th.