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Changing the type of chorus effect, Changing the bend range, To “changing the type of chorus effect” (p. 152) – Roland KF-90 User Manual

Page 152: 152 chapter 8 changing various settings

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152

Chapter 8 Changing Various Settings

Changing the Type of Chorus
Effect

When the “Chorus” effect is applied (p. 62), you can change

the chorus effect type.

* If is set to “0” when the “Chorus” effect is selected

in the Effect Screen, the chorus effect is not applied to the

sound.

1.

Press the [Function] button.

The Function screen appears.

2.

Touch .

3.

Touch .

If is not displayed, touch Page <

> and

<

> to switch screens.

fig.08-16.e

4.

Use

to change the type

of chorus effect.

Display

Type Description

Chorus 1

Applies a light chorus effect with

slow undulations

Chorus 2

Applies a light chorus effect with

quick undulations

Chorus 3

Applies a deep chorus effect with

slow undulations

Chorus 4

Applies a deep chorus effect with

quick undulations

Feedback Chorus

A soft sound with a flanger effect

Short Delay

A short echo effect

Flanger

An effect that sounds like a jet

plane’s ascent/descent

Short Delay (Feedback)

A short echo with many repetitions

Touch to go back to the Function screen.

Changing the Bend Range

The effect of smoothly raising or lowering the pitch of a

played note is called the “Bender Effect.”

With the KF-90, you can assign the bender effect to a pedal,

then apply the bender by depressing and releasing the pedal

(p. 147).

You can also make a setting that determines how much the

pitch of the note changes when you apply the bender. The

maximum range of change in pitch is called the “Bend

Range.”

1.

Press the [Function] button.

The Function screen appears.

2.

Touch .

3.

Touch .

If is not displayed, touch Page <

> and

<

> to switch screens.

fig.08-16.e

4.

Use

to set the bend

range.

You can set this to any value within a range of 1 to 12 (in

half-tone steps, up to one octave).

Touch to go back to the Function screen.

Take a look at “Assigning Functions to Pedals” (p. 147).