Yes, that's correct (though technically C to C# would be an augmented unison (A1), not a minor second (m2), though that's a small technicality which we haven't gotten to yet).
How about the level editing/creating? Any success there? I asked Fabulous to try to play the game to see if it works on Mac, but he said the link was broken

... I think I'll try to get one of my IRL friends who has a Mac to do it.
So, Lesson 4:
The interval qualities (diminished, minor, perfect, major, and augmented) are basically just names assigned to intervals which create a convenient pattern when dealing with inverted intervals (which are something we haven't covered yet). For now, I'll just tell you that diminished and augmented intervals are always inversions of each other, as are minor and major intervals, and perfect intervals are always inversions of other perfect intervals. You'll understand why this is the case later, once we cover what inverted intervals are.
Okay, so now we know all of the basic (smaller than an octave) minor, major, and perfect intervals, but what about the diminished and augmented intervals? A diminished interval is always one half step smaller than either a minor or perfect interval, and an augmented interval is always one half step larger than either a major or perfect interval. In other words, minor intervals can be made diminished by decreasing the size by one half step, major intervals can be made augmented by increasing the size by one half step, and perfect intervals can be made either diminished or augmented in the same way.
Remember how on that chart in the previous lesson, we covered all possible numbers of half steps except 6? Well, now we know how to name an interval with six half steps. You could either name it an augmented fourth (because a P4 is 5 half steps so an A4 would be 6) or a diminished fifth (because a P5 is 7 half steps so a d5 would be 6). This interval is also known as a "tri-tone" or "the Devil's interval" because of its very harsh and piercing sound.
Notice that, once you have augmented and diminished intervals, you have many redundancies in the numbers of half steps in each interval. For example, you could take a m7 (10 half steps) and diminish it to get a d7 (9 half steps), but 9 half steps is the same size as a M6. So, just like you can have enharmonic notes (such as F# and Gb) you can also have enharmonic intervals (such as d7 and M6). In such cases as this, how do you know which name to call the interval by? To answer this, let's look at two examples:
First example: find the interval from C# to Eb.
If you look at C# and Eb on a keyboard, you'll see that they are 2 half steps apart, which might lead you to say that the interval is a M2. However, you would be incorrect if you said that. The way you would go about figuring out the correct answer would be to first ignore any sharps or flats in the notes (i.e. just think "C" and "E"). Take these two notes, and count the white keys from one to the other (including the notes themselves). There are 3 white keys in this range (C, D, and E). This tells you that the interval must be some kind of a third. It's not a M3 because that would be 4 half steps, not 2, and it's not a m3 because that would be 3 half steps. It's 2 half steps, which is one fewer than in a m3, so it must be a d3.
Notice that a d3 is enharmonic to a M2. Also, if I had called the C# a Db instead, or if I had called the Eb a D# instead, then the interval would have been a M2.
Second example: find the note that is an augmented sixth above F#.
A M6 is 9 half steps, which makes an A6 10 half steps. If you start on F# and count up 10 half steps, you land on E, but again you would be incorrect if you just said E is the answer because in the range of white keys from F to E are 7 keys (F, G, A, B, C, D, E) not 6. There are however six keys in the range from F to D (F, G, A, B, C, D) so the note we are looking for must be some sort of a D (Db, D, or D#). So let's try them all. The interval from F# to Db is 7 half steps, so it's not a Db. The interval from F# to D is 8 half steps, and the interval from F# to D# is 9 half steps. But... none of them work?? WELL SHIT WHAT ARE WE GONNA DO NOW!?!?!? Hey now, relax hotshot, I've got it all under control. All you have to do is use a thing called a "double sharp". The note we are looking for is "D double sharp" which is written "Dx" and is enharmonic to E. There are also such things as "double flats" (so "Dbb" would be enharmonic to C).
Alright, as soon as you've read all this and think you understand it, let me know, and there will be a quiz :eek: