Fuzzy Support Vector Machine
Last updated on
2017/2560
1
12
,
a
full moon
day;
1st to
understand
4 sufficiency
4
deficiency conditions in plane of existence [Buddha\Book\Abhidhamma
in Daily Life; 7.2.12, Pg. 71, Chapter 7]; Higher Planes & Lower Planes, also
see:
;
4 planets prediction;
Existence of hyper plane and hyperspace [also see: Orbit];
2nd to understand 24 mm natural time in no moon day and full moon day; also see: time;
3rd to understand computing {set} and computing fuzzy set {...... [Also see: distribution for simulation]
Therefore,
Fuzzy set { ... for hyperspace1 : WATER , Human_Beings_Line
Fuzzy set { ... for hyperspace2 : NO WATER , The_Sun_Line
Fuzzy set { ... for hyperspace3 : NO WATER , Humanoid_Line
4th to understand a Myanmar's imaginary dimensional hyperspace craft becomes in vector ... ;
5th to understand the book's mathematical classification i.e.
4 planets are classified into hyper_plane_1, and hyper_plane_2 Also read: Prof. Kaku's Parallel World
The 1st crack of our universe as a tangent line therefore named as The_Sun_Line, and notice that the gap [very thin layer to survive as human beings] therefore named as Human_Beings_Line, and the space line therefore named as Humanoid_Line;
At this present in ACT2 stage, 3 lines are The_Sun_Line, Human_Beings_Line, and Humanoid_Line;
At this present in ACT2 stage, 2 hyper planes are hyper_plane_1, and hyper_plane_2, and each hyper_plane has yin-yang Shinto effect of 2 planets synchronizing each other for very very long period of time already ... ;
According to Buddha's dhamma, a middle path way should be kept, therefore the
following image [a combination of hyper plane 1 AND
2 ] is in neither no moon day nor full moon day;
hyperplane2 |
|
|
For hyperplane1, WHERE The_Sun_Line, just before noisy dB, as a daily routine crack to ice, the 1st crack WHICH breaks symmetries, ... along with Human_Beings_Line, water, ... along with Humanoid_Line in space; For each hyper plane, also see: pairs of sticks ... ;
Human_Beings_Line
: Kf()
+ b = 1
The_Sun_Line
: Kf()
+ b = 0
Humanoid_Line
: Kf()
+ b = -1
K kernel mapping function f prompts fuzzy parameters K and b to determine position of 4 planets prediction;
Linear
data as: Δi0
is equal to (
i1
-
01,
... ,
in
-
0n)
determines
f(Δi0)
is equal to (f1(Δ
i0),
... , fN(Δ
i0))
Distance between lines are 1/||K||
1/||K|| is equal to ( i=1 Σ N ik2)1/2 for parameterized K values of K is equal to (k1, k2, k3, ... , kN)
||K||min value satisfies quadratic programming i.e.
Min
<K, K>
i
( < Kf(
i)
> + b ) bigger than or equal to 1, WHERE i is equal to 1, 2, 3, ... ,
counter's constraint integer number, therefore inner product is <.,.> AND
i
corresponds to linear_entity_label
i0
For a Myanmar's imaginary dimensional hyperspace craft, its physical kinetic potential can be constructed by Lagrangian function to find K and b, therefore
Lagrangian (K, b, ACT1) is equal to 1/2 < K , K> - i=1Σyin-yang
ACT1i [
i
( < K, f(
i)
> + b ) - 1] WHERE ACT1i is bigger than or equal to zero
Therefore saddle point condition by Kuhn-Tucker satisfies
Lagrangian (K*, b*, ACT1) less than or equal to Lagrangian (K*, b*, ACT1*) less than or equal to Lagrangian (K, b, ACT1*)
Optional solution h* is equal to (K*, b*), therefore a middle path (K*, b*, ACT1*) by dhamma prompts that
MIN
value of Lagrangian respects to K and b AND
MAX value of Lagrangian respects to ACT1
IFF d Lagrangian / d K is equal to d Lagrangian / d b is equal to zero, and then
K* is
equal to i=1Σcounter's constraint integer number ACT1i*
i
f(
i)
AND
i=1Σcounter's constraint integer number
ACT1i*
i
is equal to zero
By substituting, by solving quadratic programming,
values of ACT1* can be return {TRUE}
By using support vectors, by Karush-Kuhn-Tucker, b* vectors in hyperplanes can be solved
Therefore, inner product optimized form i.e.
i=1Σcounter's constraint integer number
ACT1i*
i
< f(
i)
, f(
)
> + b* is equal to zero
Therefore, IFF kernel function (i
,
j)
is equal to < f(
i)
, f(
)
> Also
read: Prof. Kaku's Parallel World
kernel function optimized form i.e.
i=1Σcounter's constraint integer number
ACT1i*
i
kernel function (
i
,
j)
+ b* is equal to zero
Therefore, classifier general form i.e.
Class()
is equal to sgn(i=1Σcounter's constraint integer number
ACT1i*
i
kernel function (
i
,
j)
+ b* )
WHERE in ACT2 stage other 3 gravitational planets, before parallel time, before 3-in-1 dimensional hyperspace synchronization, before time risks in very very far away out of our universe, ...
sgn ( |
1
|
0
|
|
-1 |
Also read: 4.4.4 SVM; pg. 154 ~ 157; Foundations of Soft Case-Based Reasoning; Sankar Pal & Simon Shiu; Wiley Series on Intelligent Systems; 2004;
After 4 planets prediction, and ACT1 ACT2 stages, assuming dimensional hyperspace craft has gone very very very far away from our universe [4 planets prediction], and 5 sections horizontal gray scaled images prompts that in ACT 3 stage, further 2, 1, 0, -1, -2 kernel function can be developed for Fuzzy SVM ... , according to Buddha Dhamma, there will be uncountable universes ... ., therefore do good khamma, good results will ... .
For Monbusho level
ACT2 stage dimensional hyperspace simulation developers only: develop higher
fuzziness level such as 2, 1, 0, -1, -2 kernel function for each Lagrangian
point by using fuzzy set { ... with distribution AND
gravitational machine's mass equilibrium.
Develop FuzzySet [2,2] [3,3,3] ... ; Also see: Fuzzy; Fuzzy [2,2] [3,3,3];
IFF
laser gun,
also see:
hyperplane1's
triangulate
distance;
...
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