Two Pluses 3

Function and Contradiction

by Kalevi Rantanen
TRIS OY
Brahenk. 9 E 18
FIN-20100 TURKU, FINLAND
phone/fax +358 2 251 1623
E-mail: kalevi.rantanen@pp.kolumbus.fi

Last updated August 18, 1997

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Contents

No System as an Alternative

The most ideal system. The ideality of the system grows when the function is preserved
or increased and costs decreased. To increase value we should solve the contradiction or combine
two incompatible solutions:
- Good quality, high cost
- Low quality, low cost

In the two pluses matrix:

Good and
expensive
Quality
+
Cost
-
Cheap and
poor
Quality
-
Cost
+
Good and
cheap
Quality
+
Cost
+

Further intensifying the contradiction we get the pair where we have "no system" in the place
of the cheap and poor system:

Good and
expensive
Quality
+
Cost
-
No
system
Quality
-
Cost
+
Most ideal
system
Quality
+
Cost
+

Examples:
- No lubricant in air cushion or magnetic bearings, gas or magnetic field works as lubricant
- No seal in the heat exchanger, a (welding) seam itself makes the job of a seal
- No fastener, fastened components fix each other

The most ideal system carries the function with no cost:
no weight, no size, no energy consumption, no harmful side effects. The most ideal system
is actually an nonexistent system, the function of which is still delivered.

The nonexistent system is an alternative system, which is always available. When we can
describe the ideal system as the "sum" of two systems:
- Initial system: delivers benefit (+), but the benefits are coupled with costs and harmul effects (-)
- No system: no benefits (-), but no costs, no harms, neither (+)

The ideal system is a nonexistent system, "no system", which delivers the function of the
initial system.

Letīs reformulate our "frame problem" using the "no system" as an alternative:

SystemWaterproofnessWeight
Body-
shell
+
"tight"
-
heavy
No
shell
-
"leaking"
+
light

The ideal shell is "no shell", but a cyclist is protected from rain. The function
of the removed shell should be transferred to other systems or to elements
of environment. The simplest idea is, maybe, to transfer the function of a shell to a frame.
Compare the history of a car: merging of a body and a chassis.

SystemWaterproofnessWeight
Body-
shell
+
"tight"
-
heavy
No
shell
-
"leaking"
+
light
Frame as
shell
t
"tight"
+
light

Generally, there is three ways to remove or trim the element and preserve the function:

The methodology for removing is called Trimming Technique (Trademark of Invention
Machine Corporation). In the beginning the idea of trimming was introduced by Semyon
Litvin and Vladimir Gerasimov.

So we have two weapons: Two Pluses Matrix (featurre transfer) and Trimming. In principle
the ideal final result can be achieved by the combination of two alternative
systems, or by removing of elements.. In practice some problems
are easier to state as the problem of alternative systems combination, some others as
trimming problem.

Since we are transferring the functions of trimmed elementis to the other parts of the system,
we should know the functions of the system and its components. Ellen Domb (see
E. Domb. How to Help TRIZ Beginners Succeed, TRIZ Journal, April 1997)
has supposed a handy table which helps to analyze the system. Letīs describe functions of
bicycle components:

Function Statement, Analysis and Trimming
A
function
carrier
Does this
to
B
object of
function
Useful/
harmful
Is the
function
necessary?
Could B do it?
Some other
element?
Wheelmovesframe+ YesNo
Chainrotateswheel+ and - YesChain ring?
Chain ringmoveschain+ YesNo
Cyclistrotateschain ring+ NoEl. motor?
Bodystopsrain+ YesFrame?
Framefixeswheel+ YesNo
Framefixeschain ring+ YesNo
Framefixessaddle+ and - YesBody?
Framefixesbody+ YesBody?
Saddlesupportscyclist+ YesBody?

Automatic clutch. Letīs consider yet one example. A manual gearbox and an automatic
one are well-known alternative systems for a transmission in the car. Two interesting designs -
an automatic clutch and a "shifting robot" - are attempts to combine good features of the both.
First we repeat our usual table or matrix:

SystemDevice
complexity
Ease of
use
Manual
gearbox
+-
Automatic
gearbox
-+
Automatic
clutch
Shifting
robot
++

Letīs now look at the same problem from the viewpoint of trimming. We consider
only one system, say, "the power transmission system" with a usual manual gearbox.
Main components of our system are:
- Engine
- Clutch
- Gearbox
- Gas pedal
- Clutch pedal
- Stick

Letīs fulfil "Dombīs table":

Function Statement, Analysis and Trimming
A
function
carrier
Does this
to
B
object of
function
Useful/
harmful
Is the
function
necessary?
Could B do it?
Some other
element?
Enginetransformsenergy+ Yes
Clutchswitches
on/off
shaft+ Yes
Gearboxchangesspeed+ Yes
Gas pedalchanges power+ Yes
Clutch
pedal
switches
on/off
clutch+ Yesgas pedal/
stick
Stickchangestransmission
ratio
+ Yes

The next part of the analysis is to simplify the system so that a number of components decreases
but the functions are delivered.
A clutch pedal is an uncomfortable component. The alternative system is a nonexistent pedal.
We rewrite our matrix:

SystemControl of
speed
Ease of
use
Clutch
pedal
+
simple
-
uncomfortable
No
pedal
-
No
control
+
easy to use
Automatic
clutch
++

A clutch pedal can be trimmed, if the function "connects/disconnects clutch" is performed
by the clutch itself, or by the gearbox, or the gas pedal, or by some other element.

Exercise 1. Continue previous exercises: Study the system. Fulfil the "Dombīs table":

Function Statement, Analysis and Trimming
A
function
carrier
Does this
to
B
object of
function
Useful/
harmful
Is the
function
necessary?
Could B do it?
Some other
element?
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...
...

Make two pluses matrix:

SystemFeature 1Feature 2
...
...
+-
...
...
-+
...
...
++

Can you use the nonexistent system as an alternative system?

Exercise 2. Continue previous exercises: Study the system. Can you use the
trimming principles? Consider costs and market opportunities:

  1. How much the trimmed system can cost? Should I decrease or increase
    the cost limit?
  2. What will get if the trimmed system will be realized? Quality, market opportunities?
    Will we get extra benefits not named in the previous analysis?

Computer support

Modules Function Analysis and Trimming in IM-TechOptimizer make possible
to build detailed models of components and functions. See TechOptimizer

Further reading

This TRIZ Page

Articles in TRIZ Journal

Software

Updated August 18, 1997

Archive
Previous tutorial: Physical Contradiction
Next tutorial: Substance and Field Resources
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kalevi.rantanen@pp.kolumbus.fi