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B *C f*n f3f̙3fy___PPT10Y+D=' = @B +"   0(  i   x`gֳgֳ?Rectangle 20^  Bi:2___PPT9  [Wat wil je bereiken ? 0   xgֳgֳ?Rectangle 300v BiRJ___PPT9,$ zStructureel het winst-mechanisme uitvoeren Wanneer is een koers laag? Wanneer is een koers hoog? Dat bepaalt de beleggerB{ Bf*Z  L?Text Box 5z pB:2___PPT9  R  f3f̙3fy___PPT10Y+D=' = @B +"   P(  b   xgֳgֳ?Rectangle 20^  Bi:2___PPT9  T De Methode  , Y   xgֳgֳ?Rectangle 300 Bivn___PPT9PH 1 Bepaal hoeveel geld je kunt verliezen. Noem dit de Investering (I) 2 Splits de investering in twee delen. 3 Deel 1 = Reserve (R). . . .Geld op de bank 4 Deel 2 = Effecten (E). . . .Iets wat je koopt I = R + E Z  Z7)       FJ@F f3f̙3f"o   p(  d   xgֳgֳ?Rectangle 20^  Bi:2___PPT9  V I = R + E  < 3   x@gֳgֳ?Rectangle 30  Bi___PPT9 1 Zet R = I . . . . . . . (Bijvoorbeeld) 2 Met E = I ga je direct beleggen . . . . .de groots te fout die een belegger kan maken is om niet in de markt te zitten. . . . 1 koopwaardige aandelen 2 girale valuta 3 een oud huis om op te knappen Het maakt niet uit wat het is L  A  A  D  L$G$(G(~)' f3f̙3f"     (   s   xgֳgֳ?Rectangle 20^  Bi:2___PPT9  eHet belegde Deel E kopen verkopen E Kopen en verkopen gaat met fracties van E tijd0 U   xgֳgֳ?Rectangle 30^ Bi:2___PPT9  G  tB  L?Line 30``tB  L?Line 31PP:B  c nBCDE$FQNR*UVWo? `` 0   @ `` 0   Freeform 33`B:2___PPT9  R  $2  X`?Oval 34 0B:2___PPT9  R  $2  X@f?Oval 35@ 0 B:2___PPT9  R  $2  X?Oval 36 P` B:2___PPT9  R  $2  XNuf?Oval 37 0 B:2___PPT9  R  $2  X@f?Oval 38 `  B:2___PPT9  R  $2  X`?Oval 39 0 P B:2___PPT9  R  $2  X?Oval 40 P 0 B:2___PPT9  R  $2  X?Oval 41 p@B:2___PPT9  R  $2  X?Oval 42 P B:2___PPT9  R  $2  Xf?Oval 43 PP B:2___PPT9  R  $2  Xf?Oval 44`  B:2___PPT9  R  $2  X`?Oval 450B:2___PPT9  R  $2  Xf?Oval 460 B:2___PPT9  R  nB  F?Line 48 p  f3f̙3f"   d\$D(  $ $  xgֳgֳ?Rectangle 2`v  BiRJ___PPT9,$ Strategie: Kopen & Verkopen*   *  K $  xgֳgֳ?Rectangle 300P Biz___PPT9\T Kopen = Fk*(E1-E2) Fk = 1/(1-f) f < 1 E1 = oude waarde E2 = huidige waarde . . . E1 > E2 Verkopen = Fv*(E1-E2) . . . E2 > E1 Fv = 1/(1-v) v < 1 Voor f en v negatief worden Fk en Fv < 1 6   &       bs@ f3f̙3f""   ((  (i ( f`gֳgֳ?Rectangle 2`B:2___PPT9  #Strategie: Kopen & Verkopen Deel 2 $ Z$C$$  ( `gֳgֳ?Rectangle 3 0`B:2___PPT9  Laten we even een stapje terug doen: Wat is het Effect van stapsgewijs de winst (gedeeltelijk) te verzilveren om op lage koers aandelen bij te kopen? .~8 KPE  f3f̙3fL ; ,(  ,h ,  xugֳgֳ?Rectangle 20^  Bi:2___PPT9  ZDe Scheve verhouding   ,  xgֳgֳ?Rectangle 30 Bi___PPT9 z 1 Verkoop 1 aandeel @ 100 2 De koers daalt naar 50 3 Koop 2 aandelen @ 50 4 Koers stijgt naar 100 Waarde = 2*100 = 200 o       $$$$(($,,$f f3f̙3f"}  ;  0(  0 0  x gֳgֳ?Rectangle 20j  BiF>___PPT9  #Als Grafiek De Scheve Verhouding8$ $$  0 L?Text Box 3z pB:2___PPT9  R rB 0 J?Line 4`  rB 0 J?Line 50 B 0 c >DENFQRUVWo?  .`T%`T`T.`T%`T`T`T @ @ `]77`T`TArc 6B:2___PPT9  R  lB 0 D?Line 7  lB 0 D?Line 8``lB  0 D?Line 9  nB  0 F?Line 10 f3f̙3f"  ; 04(  4p 4  xgֳgֳ?Rectangle 20^  Bi:2___PPT9  bInstappen / Uitstappen ? ,rB 4 J?Line 3rB 4 J?Line 4 lB 4 D?Line 5lB 4 Df?Line 6 @` B 4 c BCDE<F&Q~RBUVWo?@P@0pp0  @   @@P@0pp0  @   Freeform 7  B:2___PPT9  R  "2 4 V ?Oval 80 ` B:2___PPT9  R  "2  4 V f?Oval 9 B:2___PPT9  R  tB  4 L ?Line 10pP tB  4 L ?Line 11` `$2  4 X ?Oval 12  B:2___PPT9  R  $2  4 Xf?Oval 13@ PB:2___PPT9  R  $2 4 Xf?Oval 14 P B:2___PPT9  R  $2 4 X ?Oval 150  p B:2___PPT9  R  $2 4 X@?Oval 16 ` B:2___PPT9  R  $2 4 X`?Oval 17  B:2___PPT9  R  tB 4 L ?Line 18`P P 0$2 4 X@f?Oval 19` @ B:2___PPT9  R  $2 4 X`f?Oval 20@   B:2___PPT9  R  $2 4 Xf?Oval 21@B:2___PPT9  R   f3f̙3f"   ; 7 / P 8 (  8x 8  xgֳgֳ?Rectangle 200p^  Bi:2___PPT9  j Waarde 0ntwikkeling" <  8  x`_ugֳgֳ?Rectangle 30P v BiRJ___PPT9,$ ISamengestelde Rente-Model W= Wi*(1+ Rn)^n n = aantal tradesN / E E1E* 1rB 8 J?Line 4 rB 8 J?Line 5 ` lB 8 Df?Line 6 ` RB 8 S B CpDEdF:QRjUVW?P`P@ `p 0`p `pP@   0  @p@ 0@P`P@ `p 0`p `pP@   0  @p@ 0 pFreeform 7 B:2___PPT9  R  B 8 s DBQDENFQRUVWfo?  &FH1Q?&FH1Q?`T @ @ `Hdp'R4Q`TArc 8p B:2___PPT9  R  rB  8 J?Line 9 @  f3f̙3f"q  ; p<(  < <  xgֳgֳ?Rectangle 20P  Bijb___PPT9D< c1Grenzen / Limieten/ Factoren 1 Koerswijziging 5 % tot 20 % 2 Reserve 30% tot 80% 3 Factoren Fk & Fv 0,5 tot 0,99 Keuzen zijn afhankelijk van het beleggerprofiel: Fk en Fv 0 tot 0,5 . . . . Conservatieve aanpak Fk en Fv > 0,5 tot <1 . . . . Agressieve aanpak2 $"! B  (FD( f3f̙3f"   ;  | @d (  @ @  xgֳgֳ?Rectangle 2``j  BiF>___PPT9  pVoorbeeld Kopen     @  x@gֳgֳ?Rectangle 3p Birj___PPT9LD TI= 10.000, R= 5.000, E = 5.000 Koers 1 = 10, N= 500 stukken f= 0,75, v= 0,5 Fk = 1/(1-0,75)= 4 Fv = 1/(1-0,5) = 2 Koers 2 = 8 . . . . . 20 % daling (R+E= 9.000) Koop = 4*(5.000-4.000) = 4.000 Aantal kopen = 4.000/8 = 500 Nieuw aantal = 1.000 Nieuwe Waarde E = 1.000*8 = 8.000 Nieuwe Reserve R= 1.000 Portefeuillewaarde=1.000+8.000= 9.000. . . 10% verlies        $$D(( ((3 ((,,00003 004488<<    &$$(( ((3((z  X & f3f̙3f"e  ;   D (  D D  xgֳgֳ?Rectangle 2``j  BiF>___PPT9  sVoorbeeld Verkopen        D  xgֳgֳ?Rectangle 3p0~ BiZR___PPT94, I= 10.000, R= 5.000, E = 5.000 Koers 1 = 10, N= 500 stukken f= 0,75, v= 0,5 Fk = 1/(1-0,75)= 4 . . . . . agressieve aanpak Fv = 1/(1-0,5) = 2 Koers 2 = 12 . . . . . 20 % stijging (R+E= P=11.000) Verkoop = 2*(5.000-6.000)= dE= -2.000 Aantal kopen = -2.000/12 = -167 Nieuw aantal = 500-167= 433 Nieuwe Waarde E = 433*12 = 6.000-2.000 = 4.000 Nieuwe Reserve R= 5.000+2.000 = 7.000 Portefeuillewaarde P = 11.000. . . Winst = 10%        $$((((-(( ((f3((,,0000f3 00 4488 <<<        f3  ^  {  <  f3f̙3f" N +#H (  H H  xgֳgֳ?Rectangle 2@`` j  BiF>___PPT9  ~Effect: Scheve verhouding$ $$3 H  xgֳgֳ?Rectangle 3P0 Bijb___PPT9D< MStijgende koers: P=11.000; Winst = 10%; Koerswinst = 20%. Dit is ontstaan vanwege de koersstijging op 50% van het beschikbare kapitaal. Verkochte aandelen= 167 Als de koers verder stijgt heeft het verzilveren van een bepaalde waarde steeds minder effect op het aantal effecten. Hierdoor ontstaat beleggingswaardebehoud en de winst wordt veilig gesteld. Dalende koers: P=9.000; Verlies = 10%; Koersverlies = 20%. Dit is ontstaan vanwege de koersdaling op 50% van het beschikbare kapitaal. Extra aandelen = 500 Als de koers verder daalt heeft de koop van effecten op lage koers voor een een bepaald bedrag steeds meer effect op het aantal effecten dat men bezit. Hierdoor ontstaat een hefboomeffect als de koers terug springt zodat de winst zeer effectief besteed wordt. Hefboom effect = 500/157= 2,994 >M Z Zf3 f3 f3$ 3  33 J-Ff f3f̙3f" N L(  L L  x`gֳgֳ?Rectangle 2@`j  BiF>___PPT9  Koerscyclus effect 0  $$$   L  x@gֳgֳ?Rectangle 3P0^ Bi:2___PPT9  Koersverloop: + 2 - 4 +2 Geen netto verschil Identieke start condities. Koers 1=10. Zie pagina 15 f= 0,75 Fk = 4 v= 0,5 Fv = 2 Koers 2 = 12 . . . . . 20 % stijging Nieuwe Waarde E = 433*12 = 5196 Nieuwe Reserve R= 5000+2000=7000 Portefeuillewaarde P=11000. . . Winst = 10% Koers 3=8 . . . .33,3 % daling P=10464 E= 3464 R=7000 Koop=4*(5196-3464)=1732 Aantal dN=1732/8=217 (@ kosten =1736) N= 650 E=5200 P= 10464 R= 5264 Winst ondanks een 20% daling ten opzichte van start!   OA f3b f33of3 3 f3f̙3f" N F>P&(  P P  xgֳgֳ?Rectangle 2@`` j  BiF>___PPT9  Koerscyclus effect - Vervolg0 $@ P  xgֳgֳ?Rectangle 38*h Bijb___PPT9D< Koersverloop: + 2 -4 +2 Geen netto verschil Identieke start condities. Koers 1=10. Zie pagina 15 f= 0,75 Fk = 4 v= 0,5 Fv = 2 Koers 4 = 10 . . . . . 25 % stijging Nieuwe Waarde E = 650*10 = 6.500 R=5.264 Portefeuillewaarde P=11.764. . . Winst = 17,4% In deze koerscyclus is ruim 17% winst geboekt en de koers is terug op 10. De Belegging en Reserve zijn beide gegroeid Een kopen-houden aanpak zou geen winst geboekt hebben.  OA f3   f3 f3F f3f̙3f" N kc0TK(  Tx T  x gֳgֳ?Rectangle 2@`` ^  Bi:2___PPT9  jAccumulatieve effect$ $ T  xgֳgֳ?Rectangle 3P0 Bi___PPT9 gKoerscyclus is ~17,4%. Neem aan dat trade kosten 2,4 % zijn: Cycluswinst = 15% Als een dergelijke cyclus zich 5 x per jaar voordoet is de jaarwinst te berekenen met de samengestelde rente formule met 15% (pagina 12): W= Wi*(1+ Rn)^n Wi =10.000 Rn = 0,15 n=5 koers = 10 . . . geen verschil W= 10.000*(1+ 0,15)^5 W= 20.114 Rendement = 101%  Z Z ZG Z1 Z Z Z Z  Ef3f3f3     E f3$E$f3(E(f3,E,f30E0f30G0f34444f344   f3f̙3f"  N y q PXY (  Xm X  xgֳgֳ?Rectangle 2@`` ^  Bi:2___PPT9  _ Turbovest$  $   X  x@gֳgֳ?Rectangle 3Pp0& Bi___PPT9 I= 10.000 R= 5.000 E = 5.000 . . . .(pagina 14) Koers 1 = 10; N= 500 stukken f= 0,75 v= 0,5 Fk = 1/(1-0,75)= 4 Fv = 1/(1-0,5) = 2 Koers 2 = 8 . . . . . 20 % daling (R+E= 9.000) Nieuwe Waarde E = 1.000*8 = 8.000 Nieuwe Reserve R= 1.000 N= 1.000 Waarde=1.000+8.000=9.000. . . 10% verlies Koers 3 = 6 . . . . . 25 % daling E= 6.000 Lenen 70% van 6.000 =4.200 Investeren ~ 4.200 dN=4.200/6 =700 N= 1.700 P = 11.200 Netto waarde 11.200  4.200 = 7.000 . . . OK Koers 4= 4. . . . .33,3 % daling x  Z Z    3   $$((,,004488<< 3 3     $$(( ,, 00 4488<<C  3" ;     , f3f̙3f" oe N   p\ (  \ \  xgֳgֳ?Rectangle 2T`j  BiF>___PPT9  Turbovest. . .vervolg0  $$    \  x gֳgֳ?Rectangle 3 Bi___PPT9 N= 1.700 R= 1.000 E =10.200 P = 11.200 Netto waarde 11.200  4.200 = 7.000 . . . OK Koers 4= 4. . . . .(33,3 % daling) Lenen 5000 (is < dan 70% van effectenwaarde) Totale lening = 9.200 en er is 1000 als reserve Kopen 5.000/4= 1250 N=2.950 E= 11.800 P = 12.800 Netto waarde= 12.800-9.200= 3.600 Netto schuld =2.600 Hefboom effect =2.950/500= 5,9 Koersdaling is 6/10------- 60% Met de aankopen op lage koerstappen wordt de hefboom ~8 Op dat punt zou de koersdaling ongeveer 70% @ 75% zijn op het break-even punt . . . . . .(geen leenkracht meer). 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De Methode I = R + EHet belegde Deel E kopen verkopen E Kopen en verkopen gaat met fracties van E tijdStrategie: Kopen & VerkopenDia 8De Scheve verhouding$Als Grafiek De Scheve VerhoudingInstappen / Uitstappen ? Waarde 0ntwikkeling2Grenzen / Limieten/ Factoren 1 Koerswijziging 5 % tot 20 % 2 Reserve 30% tot 80% 3 Factoren Fk & Fv 0,5 tot 0,99 Keuzen zijn afhankelijk van het beleggerprofiel: Fk en Fv 0 tot 0,5 . . . . Conservatieve aanpak Fk en Fv > 0,5 tot <1 . . . . Agressieve aanpakVoorbeeld KopenVoorbeeld VerkopenEffect: Scheve verhoudingKoerscyclus effect Koerscyclus effect - VervolgAccumulatieve effect TurbovestTurbovest. . .vervolg Gebruikte lettertypenThema Diatitels"_. 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