Part Unit 7 Unit 8

Unit 7 1 2 3 1 2 3

31 20062007102007 3

1. 300

2.

3.

32 20084

1. 300

2.

3.

33 1k2DDMS34

1. 2. 3. 4.

Unit 7.1 1.

1 2

3

2. 1

2 3 4

3. 1 2

4. 1

2

5. 1 1

2

2 3

6. 1

2

3

7. 1

2

1. P1701 GDP GDP GDP GDP3 1 2Unit 7.2

2

2. 1 GDP2 163

3. 1GDPGDP2GDP GDP3

4. P17812 1 2 3

5. 12 3

1

2 3

4 1

2 3

6. 12

3 1 2 3

4 1 2 3

7. 1 1 2

3 1 24 1 2

8. 1 1GDP GDP GDP 2

3

2 1

2 3 4

Unit 7.3 1. 1 2 1

2

3 1 2 3

4 1 2 3

5 1 2 3

2. 1 1 2 3

2 1WTO 2IMF

3 4

5

Unit 7.4 1. 1 50 23

2. 12345678

71 GDP2123456789

Unit 8 1 2 3 1 2 3

4 41 3991061993219947

36829234219433523528012916994.78

22K 30039930020095200910kKK

43 730120062009

441. 19999991994232. 23003993002008

1

2

45 300399300112369

46 300399300K921RSIRSI

8020

1. 2. 3. 4.

Unit 8 .1 1. 2. 3. 4.

Unit 8 .1.1 1. 1

2P213

2. 1 2

3

3.

123

Unit 8.1.2 1. 1 2

3

2. 1234

3. 1234. 12

Unit 8.1.3 1. 123

2. 1K23

3. 1MA2RSI3MACD4KD5BIAS

Unit 8.1.4 1. 123

4 1 2 3

2. 1234

3. 1 1 2 3

23

8[1]1212345678

Unit 8.2 1. 2. 3. 4. 5. 6.

Unit 8.2.1 1. Wave Principle1 1 2 8 353 4 32 RNEllitt1939

12345ABC2.

1 18 2 5123453 3ABC23353

abc123abc45ABC

Unit 8.2.21. 1 1 22 1 2

3 1 2 3 Extend wave4 1 2

5 1 2

2. 1A 1 2A

2B

1 B 2 B3C 1 C 2 C

Unit 8.2.3 1. 2. 1 5A25 35 9

3. 13513512345112245435

4. AC123451234512345

5. AAcab12345c

6.

1991234567899123456789

235C1234551234

7.

112345123451234123455

21234512345

Unit 8.2.4 1. 2. 122423BBB

3. ABCCAABCCA

4.

1ABCBACABACAABC

2 BACAABCABC

3 BACAABCABC

5. 4B

6. 1

2

abcxabcabcxabc

Unit 8.2.5 1.

15325 A3

2.

1 2 C

3 1 2 3 42 541

3. 12C

ABC12345

Unit 8.2.61. Fibonacci13 1 2 3 5 8 13 21 34 55 89 144 2. 1212350.61831.61842.61850.382

3. 0.382 0.5 0.618 0.819 1.00 1.618 2.618 4. 1

2 153 2 19932 200151993+8=2001 20062007.102001+5=2006

4. 1 368 94.75 10.3820.5 194.75+(36894.75) 0.5=232 2351.4% 210.6180.8191 223523594.75) 0.819=120 235(23594.75) 1=96 (120+96) 2=108 105

312.618 3105+(235-94.75) 2.618=474 520 430.3820.51 4520(520-105) 0.5=313 520(520-105) 0.382=362 1235 (235+313+362) 3=303 308 5411.618 5308+(520-308) 1.618=651 666

2 1 36894.75 2 0.3820.618 666 666-(666-105) 0.618=319 314.98 368

368B331A194C 9594.07.2912352102352043086175A565B666C366X523A378453BC 235.6405.07.19

BAC12345

ABC12345

8[2]1 212345C6789

Unit 8.3 1. K2. 3. 4.

Unit 8.3.1 KP2181. KK2. K12

1K

2K

3K

3. K1

ABC

2

3

4

4. K1 1

ABC

21234

2

3

4

5

6

7

Unit 8.3.2 P244

1. 1V

2

3

4

5

2. 1V

2

3

4

5

3. 1

2

3

4

5

Unit 8.3.3 P2281. 12

2. Trend Channel

12345

3. 1

2

3

Unit 8.3.4 1. 1KK K K2 3

2. 1 2

3

4

3. 1 2

3 4

4. 12 K3

8[3]1 K2112K2K3K456789

Unit 8.4 P2331. MA2. MACD3. RSI4. KD5. BIAS6.

Unit 8.4.1MA1.

NN

2. 1

Ci---MA=Ci N

2

MA=C11+C22+ +Cnn (1+2+3+ +n)MA=[(C1+C2) 1+(C2+C3) 2++(Cn-1+Cn)(n-1)] [21+22+ +2(n-1)MA=C112+C222+ +Cnn2 12+22+32+ n2)

3 MAEMA EMAt

4

Ct1+EMA(t-1) (n-1) nEMAt=Ct2+EMA(t-1) (n-1) n+1EMAt=

23bsbB69sbsbssbsS

3.

1 B

B

B

B

S

S S S

2 N a b

SSBB

Unit 8.4.2 MACD1. MACDMoving Average Convergence Divergence

2. MACD

1EMAnt-1(n-1)+Ct2 n+1EMAn=

2EMA12EMA26

EMA12=(EMA12t-111+Ct2)/13 EMA26=(EMA26t-125+Ct2)/27

3DIF

DIF=EMA12EMA26

4n=9DIFDEA

DEA9=(DEA9t-18+DIFt2)/10

5

=DIFDEA DIFDEAMACD

DIFDEAMACD0bsbsbsbSbsbs

3. MACD

1DIFDEA 0 0 DIFDEA2DIFDEA 0 0 DIFDEA3MACD4MACD

BS

S

Unit 8.4.3 RSI1. RSI Wells Wilder2. RSI1

NNRS=

2

N---81421

3RSI

4RSIRSIRSI0100RSI NN+NRSI=100

3. RSI1RSI RSI80 RSI20

2RSI RSIRSI RSI RSIRSIRSI RSI RSI

3RSI RSI RSI

4RSI

RSI RSI RSI

1008050200RSIbssbsbssbsbsb

BS

BS

Unit 8.4.4 KD1. KD

1KDStochastic

2KD

NKD

2. KD1NRSVRow stochastic value RSVCtCl/ChCl100 RSV--- Ct--- Ch---N Cl---N2KD3N RSVN 9KDN 3

3. KD

1

D>70 D

3KD

KD KD

4 KD KD

RSIKD 0~100RSIKD

Unit 8.4.5 BIAS1. BIAS

BIAS

2. BIAS

BIAS1MAn/Ct100

BIAS--- Man---nn Ct---

3. BIAS1 BIAS00 BIAS>0 BIAS0 BIAS

>0

8[4]1 MACDRSIKDBIAS.2123MACD4RSI5KD6KD7BIAS8BIAS