“A Study in Blues Piano” Course Coupon (starts now, offer expires 3/31/2018)


Coupon Expires March 31, 2018: Here’s a handy dandy discount coupon for my “A Study in Blues Piano” on Udemy: Lifetime access for just $12.99. (List price is $29.99.)

The Course at $12.99 (coupon is automatic)

or use coupon code 88KENT when purchasing.

Please share this with your musical friends!

Expires March 31, 2018 so act now! 



If you miss the coupon window, the course can be accessed using the link below. Sometimes Udemy sets their own temporary discounts, so you could get lucky!

The course at regular price ($29.99)


A Good Way to Learn All Your “Thirteenth” Chords (by Pattern, NOT by Rote)

Hello again, piano people!

Todays’ post is about learning “thirteenth chords” on piano. In this video, you will learn a good way to learn and retain all twelve of the standard 13th chords without resorting to rote memorization.  In my experience,  I discovered early on that learning scales and chords by rote — that is, note-by-note, without any understanding of the patterns they all have in common — is the worst way to go.  Learning the underlying patterns that consistently define all scales and chords is absolutely where it’s at!


“Fourth Chords” — Very Useful (Part One)

“Fourth chords” are chords built as a “stack of fourths,” rather than as a “stack of thirds.”An example of a “stack of fourths” would be: D, G, C, and F, where D is the lowest pitch, and the rest make up a series of fourths above that.

The greatest thing about these stacks is that any given stack can be superimposed above multiple roots, to create a variety of voicings for various chord types.

Using the stack mentioned above as an example:

A “Dmin7” chord using the stack D, G, C, and F, results in a nice open-sounding voicing, with an added 11th (the “G” note is the 11th).


D, G, C and F also sounds great over a B-flat root, creating a “Bb69” sound! That is, a B-flat major chord, with an added 6th and 9th. (G is the 6th, and C is the 9th).

And so on…my video here explains this in depth. (Check back soon for Part Two, with more insights on this.)