Very Important Typical-Mates

 

Meszaros Andras

Tipussmatt Tipu attok ok   I y yc cl  e e  

 

Tipusmattok Tpic m pich Mbidr pic m uri pc © r Andr s c s

Sakkfejleszto tankny Mnn og naa na a A kn bml rz mol molao ao kz kz  b bm mn n o o  mbn ak krok a mca o   a mol ag brml brm l a aa agz gzr r alk alkam ama a z zkz kz  a ka  a z z  lz lz  rbl gl nlkl o All rg rg     No pa o p pbcao bcao ma b p poc oc wo wo por prmon  wng wng o om m  pb pbl l ISN 97893-8-1298

Egr 21 3 Egr © Ka: Mzro Anr Egr Noma mkk: Hkog Noma Pka

 

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Taalomjegyzk

Tfptt I Tya ats

Contets altsveszeicnis Osa Cupins

 ega att   39 Legals mate .... ... ........ ..........  Legals Matt Matt .... .......... ..... ............. . Mat egal . ............... .......  Matul egal ............ ........ .

 naszt nasztzz a att a tt  3 Ana nasstas tasias as m maate           . .. .    Anastasi tasias Matt    .   .     . ... ..   Mat Ana nast stzia zia ... ... .. .. ... .. .. .. .. ... .. .    Matu Ana nast staasi siei ei  . ..  . . . . ... .  

M. pi3 M . Mop's mate  . .. ...... .. ............ Mops Matt .   · o

nyz fgyaog  7 Missg paw ...... .................  ehl e hle ede de  B Baaue .. ... .... .... ... .... ... .    Cyyajc C jci f pe pei iak ak   .   .      .  .. ... . ..  nuu u f . .   ..     ... ..  Lpsaa pionu Lps

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       

u� � :::::: ::::::::::: :::::

v�·t'u:::::::::::::47 Queen and Bshop mate .......................... Matt mt Dame und ufe .. .. ..........  Mat ssttecom a d dmo mouu . .  . .. .. .. .. .. .. .   . .. ..  Matu cu ddaam a  nneebun   . . . .. . . .     .. .. 

 rab att att    Aabc msc asche tehe ....... ....  Das aa a Ma Matt tt . .. .... .. .. .. ... .. ... ... .. ..     Arabsky mat ..................  Matul aa ................................... 

  asor a 5  B aund ck drraaie k nmat m maaatt tet ... Gun G inenm .... ..... .. ................ ... ... .. ... ......  Mat na zkadnej are ...................... Matu ppee ll aa 1  8              

Fojtott att     5 Smo mottee edd mate  . .. .. .. .. ... .... ... .... ..... Das eestckte Mat Mattt ... . . ..            Duseny mat .     .. . . .. .....  Matul suocat ..... . .. . ..          ; 

Gyaog att  6 Pawn ma matte ....... ........... . .      Bauematt .. .... .. ..... ..... ........ ........ .....  Mat peakom .. .. . .. .. ..    ...  . Matul cu ppiiou ull . . .. .. . .. .... ..... ... .. .. ... .. 

F fotott att       9 Semismoteed mate ........................  Dass a Da al le esstick cktte Ma Matt. tt. .  ..              Polo Po lovi vi y y duseny m maat .................         ..  . . .  . .  Matu sem-suocat

Fefedett sakk s att 67 Disco Dis covveed eed ceck an andd ma mate te . . . .. . . .. .. .. . . .  AbzugscachMatt ........   O dk dk tpp yn nacde h sco a oma mat tre .e. .i...i mat ... .. .... .. a a u desc pe per  . . . . .  

 uszrf uszrfut ut att 23 Kgt and Bshop mate   Matt Ma tt m miit S Spi pinger nger ud  uufe ferr .  .   . . ..  .. . ..  Matt ssttre Ma rec com om a a azzdcom .. . . .. .. . . . . .... . ...     Matul cu ca ca i eebun .. ... ... ... . .. . .. ..  .. . 

Dua sakk s att 75 Doube check and mate ..  Doppelschac-Matt .  Dvojty a ach ch a m mat at . ..  ... . . . .. .. .. . .. .. .. . ahu dubu i mat.................................. mat.. ................................

 oden att  27 Bodes mate ......................................  Bodden Bo enss Matt . .... ... ... .. ... .... .... .... .... .... .....   Mat Bo Bode .. ... .       Matul Bode ..................... 

egyes akek 85 Mxxed cce M eck ckma mate te ppaattens ns ...... .. .. . .. . .. .. .. .. . .  eschiedene e schiedene Mattstellungen ..............  R zn e m maatov oobbrazce .   .    .     .    Diete pozii de mat............................... mat...............................

Nyt hvona  3 Ope fie ...................................  Oe enne  e ... ... ... ... .. .. . ... .. ..   .  Otvvoe Ot ey y h ssttpec ..    ..   .  .... ... ... .   Colo Co loan anaa  ddes esc cs s . . ..  . ... .. .. ... ... ... . .. .. 

Feadvnyok 98 Ces C esss pprrobems .. ... . .            Mattaugaben .................... Uah              Studi Pomlem ......................... 

Matt a nagytn  35 Mate Ma te o tte e o og g diag diago oal al . . . .. . ... ... .. ... . .. ..  Matt au de goen Dagoale . Matt ppoo vvee'kej ul Ma ulop oprrie iek kee                Matul pe ddia iago goa al l m maare       . .  .  .  .  

Megodsok  02 Soutons .............. ..................... . Lsug ....... ..... ..... ...... ..... .. . R ie e ia   ..... .......... ....       Soluii . .......... ....... ......... ..  .......... .

 



stt I ycl ts

nasztza matt

nastasas mate astasas Matt Mat nastzi nastziaa Matul nasta nastase se J!h# 0

 



maok  maok I yal y al ma

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

maok  maok I y yal al ma

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ao I y ya all a



nasztasa [C67  e4 e5 2 .f3 f3 c6 3.b5 6 40-0 e4 5.e e d6 6. e5 e5 7 7! !e5 e5++ e7  .c3 c3 b5 9d5 00 0. 0 .e7  e7++ mh8 mh8   .h5  h5

e czyk,  K oend e oendoo, [C  5 oznan,   .e4 e6 2.d4 d5 3 .c3 b4 4.d3 de4 5e4 f6 6.h 6.h44 b6 7 .f3 0·0 .id2  .id2 bd7  bd7 900·0 a 0 e5 ia6 . .c6 c 2.d5 f 3.h f 3.hf f e ed5 d5    4 4d5 d5 d5  5 b4 ab ab44  6 6  d5  a6 a6??

  d d44? 12 12h7+ h7+ m mh7 h7 3 3  h 10 Rach Ra chad ad, ,HH  Xe XeG G [34 [34]] Parramata  1 d4 6 2.c4 e6 3  c 3 b4 4 4  c2 d5 5e3 0·

 7.e7+ e7+ mh mh  8h7+ 0 De   ee da ern ernand andeez  H a ad, d,K K [C0]



6 3 9.c3 b6 7cd5 80 c3 c3 b7 d5 0.e28.d2 e4  ib4

Dos emaas  

      ..... .c8 c8 2. 2.00·0 a5  3ia3 a6 4 4b b33  b4  5. 5.c c? ? c5 1 6.d 6.dc5 c5  c; 17 17 ic4  h5 .b44 a .b ab4 b4  9b2 c3  c3 20 .e1? c4 2 b bc4 c4 e2+ 22mh a5  a5

e4 e6 2.d4 d5 3.ed5 ed5 4c4  5. 5 .c3  c3 i 6   00 00 7ie 7ie22 dc dc44 8.c4 8. c4 e  e + 9 .e5  e5 9e3 e6 0xe6 xe6   9.. 9...i .ie6 e6 0e6 0 e6 e e66  1 0 00 0  c3      2.b 2.bc3 c3 c63d3 c63 d3 d5 4 4id id2 2 h4?    15.c4 15.c4 d44 6 d 6.c .cd5 d5 e2+ 7mh 7m h e4 ie ie33?

23d? d ?  h2+ 01 8. 8 .  h2+ 0 0

 

7

Tmak Tm ak I yal yal ae

Hyz6 fgyaog

Mssn pawn

8   

Felender  Bauer Cyajc  peak Lpsa ponulu 

 3

h4# 0

 

maok I yal yal mae

8 

(13)   

(16) .

(14)   

(17)   

( 1 5) .  

(18)



 

9

pumaok I ypa ma

(1)   

22)



(2)



(23)   

(21)



(24)   

 

10

Tfpusmaok I Typical mates

Rudnev,Nik olay- Beliko Belikov,Vas v,Vasily ily [C10] Rudnev,NikolayOdessa , 2010

Llasera Brufau,J - Villalonga Villalonga Co,J [05] Benidorm, 2004

1e4 e6 2d4 d5 3.c3 3.c3 dxe4 4xe4 d7 5.f3 5. f3 gf6 6.g3 [6.d3] 6.. ..d6 d6 [6...e7] 7.3 b6 800 b7= 9 00 0  0  c8 e7 12e3 d5? [12 11g5 e7 [12... ...c5 c5 3.c3 cxd4 4cxd4 h6�) 13Yh5 f5? [13 [13... ... g6) 1xf! exf5 15.h3 5? 5?

1d4 d5 2tf    3.e3 3.e3 e6 4d3 d6 5.bd2 bd2 bd7 600 0 7.c3 e8 .e4 e5 9dxe5 [9.e1]..txe5 ..txe5 10.xe5 xe5 11.f4 c5 12mh1 h 13e2 h& 4.e5? [14.h3) 4. 4 .te4 te4 15 xe4?

[15...h6 16.6 g6 17Yg6+ 8 18.xh] [15... 1&..c4+ mh8 1.g 1& 1.g 1 Maleki,H  Sprokap,H Sprokap,H [A25] Germany, 2007 1c4     2.c3 2.c3 e5 3.e3 [3. [3. f3)  f3) 3... ... c6 4ge2?! 4 ge2?! [4f3] 4..d6 [4... [4...d5 5.cxd5 xd5) 5a3 e& 6.tg3 d5 7.cxd5 7.cxd5  xd5 85 [8.e2) ..txc3 .c6+ .c6+ xc6 x c6 1.3 d6 d610 10   ; 12.f4 13d3 exf4 14ex4 14ex4 15.c4 c5+ c5+ 16mh1 h 7.3 )1 ) 1.. ..xh2+ xh2+

15 ...xh2+ ...xh2+ 1 Has Ha sen en,M ,M - Lang,A [C4 Waldshut, 191 1.e4 e5 2t3 f& 3./c3 tc6 .d4 exd4 5/xd4 b4 6tc6 bc6 d3  00 b7 [8.. Je8) [9e 5 10.d5 10.d5 cd5 11.Yg4+-) 9 e7 [9 [9.. .. e8) 1.e5 te8?! [10... [10 ... 11 11e e xe7 12f4 13.3 f5?! f5?! 13 d6 15c4+ 'h •.

6.x+  1 x x2 2 Yh4# 001 1  

Tipusmaok I Typcal mates

11

Arab matt

Arabic mate Das abische Matt Arabsky mat Matul arab 1J�h7# 1-0

 

Tpsmaok I Typcal mates



(115)



(118)



(116)



(19)

0

120)



8 .7 6 5 4 3 2

117)



 



maok  maok I yal y al ma

 

(25)   

(28)

(26)



(2)   

(27)     

(3)   





maok I y ma yal al ma

( 3 1 )  0 

(34)  0 

(3) 0

(35)  0 

( 3 3 )  0 

(36)  0 

 



pmatt pm attok ok I ypi ypial al mat

 bd bdo o Ra Rahh N  R Rqu quebon ebonN N C C444] ace 

GodoyH Godoy H  s s oz oza aZZ C  C O Panama, 

 e4 e 2 3 �c6 3.d4 ed4 ed4 4c4 c  �g �gII?    �e �e   �  � � � 7     g6  g7 6.h? �6 7+ 8 8e2 h6 9Ac4 hg h g  0. 0.000 g4   .g3?

2.3 �c6 3.� 3 .�c3 c3 �6 4ic4 4ic4 Ac  0  e4 e 2.3 0 d6 6d3 Ag4 7Ag 7Ag?   7 . h6  � �  86 g?     � �     i i= = 9d2? 9 9  3 0g  0g3 d4 d4     d d d7 12.d h3 13.�6+ d8 14.g4   ++  h h5  6 6 g1 g1 hg4 hg4  7 7 g2 g2

  . � �3+ 3+ 2  2h h h2  h2 01 1 7  h2+  8h h22  h2 h2  0 0 K ahe ahe Mue Mueer er  C6 C 67] Bascweig  e4 e 2�3 �c6 3Ab �6 40-0 �e4 e1 e1 �c �c??  � � 6�e    6e 6e  e6  7.e5+ e7 8.d4 b6      �±  �a6     9dc5 bc  03 03± b8  b8 ic4 00 2c3 ib7 13d Ad6 14h e ig e6 6.+ h8

essH ess H  J och oche eD D 43 43] Ba oesoen  1 c5 2.�3 e6 3d4 cd4 4.d4 a6 c3 c c7 7  d3 d3 i i9 b.h37.a3 9.h1 i i .. h6..10 10.h3 Acib7  1 .8.0-0 3 � g4 12e2 c6 3.g3 0; 14hg4 hg4+  5 h2 h2d4 d4? ?          6 6 g4 g4  74? 17... 17...ee5 8. 8.g g � 9. 9. 

 7h7 h7  0  9  h2 h2 0

 



o I yi yi ll m mo m

Fojtott matt

Smotered mate Das erstickte Matt Duseny mat

8   5 4 3

Matul suocat .# 0

 



ma m akk I yi yial al mae

(37}'0

(4)   

(38)   

(41)   

(39)   

(42)

8  7  6  5  4  3 



 

7

yal al mat mattok I y

{43)   

{46)   

{44)   

{4)   

{45)   

{48)   

 

att I yal at

8

 es sssH  o ocheD cheD [43 [43 Bad oerhofen, 996

Moaay   adzgaradze Mo adzgaradze  [C44] Poroo Carra , 20 Por 2010 10

 c5 2 .  e6 3.d4 cd4 cd 4 4 4d4 a6 5 5 c3  c3 c7 6.d3 6 e3 e3 6b5 7a3 b7 80-0   h1 [9e3] e3] 9 h 5 O.3 c  1  g4 9 h1 12.e2 c6 13g3 -   1 5 h2  d4 d4??  5 5 h5 h5 6g2     17.4? 17 17e5 e5 18 18gg5  19. 19.  5

 e5 2. 33 �c �c66 3d4 ed4 ed4 4.c4 c 5.c3 6d d33 ge7  ge7 [6   7 g5  +  d3 6 .0-0?   �e5] 800 8�!+ 8c+] 7 .0-0? 8   g6 g6?? 9d5 �  � 9b61 0 0   h4 11�h6+h8

12 . .g8+ g8+ g8 13 .    10 1 9 . .2  2  0·1 N gye gyenn   a  D  Da Da g  et P [C [CO O

aschkkeT  Gtacke asch Gtackerr [C78 [C 78]] rankf , 2006

ena 2002  e5 2  d6 3c4 c6 4c3 d7 5.d3  6d2 7 7e2 0-0 80·0 80·0h h88?  [8  a5 93  =] g g55 g8  g8?? ??

1  e5 2  c6 b a6 4a 4a44  5.0 5.0  b5 6b3  b7 7e1 7e1 c 8c3 g4  g4??  [8 9.d 9.d ed4 e d411 0c 0cd4 d4??  [103 ..  d4 11    d d44 4 1 2.? 2 2e31 2   13.h1

�10..   10 �10

13 . .   2 0 1

 

9

satk I ya a

F foo ma

Semismotered mate Das alerstckte Matt

 7 6 5 4 3

Poloviny duseny mat

Matul semsufocat g6# 0

 

aok I y yal al a a



(49)

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7 

7 

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5 

5 

4 

4 

3 

3 

2 

2 

(5)

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(53)   

(51)   

(54)   

 



maok I yal ma

{55)

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{58)

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(6)

 

mattok  mattok I y yal al mate mate



chroeder, - urdck,M [C55     

knsonJ - N N [C [CO  

e4 e5 f3 �c6 3.Ac4 �f6 4.�c3 ie7  d3 d6 6A 6Ae3 e3 A d7     700  .d2 h6 9�d5 �h7? 9 i i 0c3 f5??

e4 e 2�f3 �c6 3Ac4 h6 4c3 �f6 5d4 ed44 6.e5 ed 6.e 5 �h7? �h7?    7.00 7.00  dc3 d c3 8�c3 8� c3 ie7 9.d3 00 0. 0 .g6 g6     �  0 ....d5? 1  � �d5 d5 g6  g6??

  �   � �e e7+ 7+  h8 1 2 2�g �g6 6 10 10  2� 2�e e7+ 7+    3�g 3�g6 6 1-0 1 -0 Pr P ros os n, n,   R Ru u  [C [C554] 

 2009 e4 e 2.�f3 �c6 3.Ac4 c 4c3 d6 5d4 ed4 6.cd 6.cd44 Ab4+ 7Ad2  � � 7.. ..id2+ id2+ 8�bd2 � 9d5 �e7 00-0 0-0 e h6  2.e 2.e5? 5?      12 12�h7 �h7??        3�b3       3 ... de5  4.�e5 f5?    �= = 15. 15.d6+ d6+ h  h 16 16de7 de7 d d

Mndz Mn dzM M   D zz on on  s,P [C O]       [C 1 e e44 e5 2� �c6 3Ac4 ic5 4�c3 � 5.d3 5.d 3 d6 6.h3 h6 7ib3 Ad7 80-0 0-0 9id2 a6  0 0c c �h7   .� .�hh2? 2?   i i   �d �d44  2f 2f44?

7

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 2.. 2..�e2+ �e2+ 3.  3. h �g3 �g3  0

 7� 7�g6 g6 10

 

ak I yal yal ma



Huszfut6 matt

Knt and Bisop mate

8  6 5

Matt mit Sprner und Luer Mat strelcom a jazdcom

4 

Matul cu cal s neun '

h6# [e7] 0

 



mak  mak I ya ya ma

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

ak I Ty Tya a mat mak m

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(68)

 

patok pa tok I ypca ypcall ate



nkhR  nkhR   schr schr, , [42 [42 Grs Calv 2005

ufss uf ssrr,G   uchnr uchnrM M ( (  46 46)) 0] Bad oersoe 2005

 4  2.lf3 2.lf3  3 c 3   4 4d4 4d4 4xe5 4xd4 xd4 xd4x4 6d2 7 6 xd2]  xd2] 7 7 22 xc3 8.x7 8.x7 7 9c3 00 00 0  0  d3 d3 c66   . f g6 c g6?

2.i 2 d6 3d4 3 d4  d7 44 i7 i7  f f33  . 3  2.i xd4 7xd4 00 gf6 6.d2 6c3] 6 xd4 Si2 S i2  6      0 0  d5] d5]  9   00 c6  c6   i i 7   .f .f33 g6 2  2g g3 3 2c4]  2.. ..  h  3. 3.f f  xg3 xg3

2 .h h6 6  0 vshn v shnko kovv,  h hr r  kov, R 30  30]] Moscow 99  4 c 2. c6 3. 3.  6 4.0-0 4.0-0  g7 c3 6 64  7c2 d 8. d4 9.4 i7 04 g6 x x 2.x8 S 3.37 3 3       4. 4.8 8 x 8 .3 7 5 5 dxc3 dxc3 6xb5! b7?? 7d6++] 6cxd4 cxd4 7xd4 3 0-0 93 c6 20b2  8 8x x 3 x  x 8 0-0 9i2 c4 20.g3 00 2.ic3 g6 2 2 e5  e5  2f5±] 22.d3 22.d3 66 23 23 d7 d 7

 r r r, ,  Z Zv vr rr rgP gP O OO O eewarden 992 .d4  2.c4 6 3.3 c 4dxc 4d5] 4ix ixc c .3 d 64 i7 7 c 3 0-0 8.i 8.i 2  6 9.f36 9 i  0c 0cxd xd xd   xd xd  2 . d4 d4  2d3±] i i 7  3 3h h i i  4 4id id33 g6  . .h6 h6 g g7?

 6 6xg xg7+ 7+  xg7  7f f g8  8 h  24.g7 24g7+ xg7 25f5 g 266#] 0  

maok I ya yall mae mae

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maok m aok I yal ma

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aok  aok I y ya a mae

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chud chuder er  od odeen [ Lodon , 860

Hnke H nke,D ,D  r nc ncs,P s,P [01 Ke 998

 e e f3 d6 d6 3.c3 [.d4]f  4d4  xe4 5dxe5 c6] c? 4.d  5e2

1e d 2exd xd 3c3  .d c6 .f3 f 6id3 [6c4 6 ig? ig? 6    d

 c6  fe  6.bd2 6dxexe 6dxexe? 7Wa+±  4 . .e4 5.xe5 ?dxe5 6.W5+ d 7.g8 xg8 8W+ Je7 9Wd5+ Jd6 0Wf+ c6 Wc4  Wc4++ Jc5 2.b4 Wd5] Wd5]  5. g5 g5]]   e 5 . . . xe4] xe4] 6.dxe exf3 7.ex xf6  gx gxff3 c6 9 9f f id id77   3 0-00-0-0; 0;    d2  e 2.f3 J 2 ..  13 1300-00-00?

7Wxd 8.Wx6 e6] 7W6 -0 d7  iffx6 i 0009.d2 0 ?  [8  gf6]  6 gf6]0.0-0 9.3 f3 0xf3 g? [0 .. g g] ]  1 3 g  g 1233  12  6 13 13  xd?

.xc6+ [4Wxc6+ bxc6 56#] 1-0

.d5 d8 40-00] 1 3d  d? 4.d xd 5b e4  xc3 xc3 1.xc3 3 01

 

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maokk I yal mao y al ma

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smaok s maok I y yal al maes

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maok I yl yl ma

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   I y l l 

ongvv  sZ  G usc ong usc k [ [ 8] Pg2009

ch c h   P    [] [] gn2004

 .  2.� �c& 3.� 3.�c3 c3 �  55 & c& dxc6 6- g 7.h3 h? [ h5) h5) 8.hxg hxg 9.�x5 9.�x5 g3  �d3 �x     2 2??

 .   2�f3 2�f3cc 6 3c c   d3 7 5lc3 d6 6 63 g 7.h3 7 .h3 h 8. 8.2 2   9. 9.gg g& g&  h     d7? d7? 10 10 .xg6 hxg6 hx g6 2g 2g55 �h7  3.h 3.h  dS dS?? [13  h5 �xg 5.hxg6 �6

[1 g4 g+ 12 [1 1 2  g5 13 1 3d4 d4±±] ..h+ 2.mxh h  h++ 3mg h  h     6. 6.  h8+ mxh8 7.h5+  7.h5+ gS gS  8h7 · · Mon  nn Mon nnK K   nk nk ch chR R [ [  c, 1990

2dx dx5 5 c c66 3 f f33 7 7 4 f4 d ? 2. 2 b4+ 5  d d22 xb2 6  c3 ±] 2..c6 c6 3.d5

H  sh sh nd nd  M M  o c c s  s,[OO M, 2002

b4 5  d d22 xb2 6  c3 ±] 2 ..c6 c6 3.d5 3dx5 3dx 5 x5 4 f3 ] 3 ... ...c7 c7 .c 4 3  g6 5 5  c3 = =]] .6 6 3 + 6.d2 d2+ [6   f f6] 6] 7.d 7.d22 d&  .d3 87 [8    ]] 9h f h5     hxg6 [1 x x4 4±) ±)  .. ..xd xd33  2.xh7  -?

12 xg6 13 5   3. h8+ xh8 12 xh8    g8  5 7 

 c 2.f 6 [2   d5] 3.f3 d .5 lc6  .2 g7 5  h6] &.-  7mh? [7 c [7 c3] 3] 7 .. h5 8.c 8 .c33 & 9 h  . 33 c   .d .d33 cx cxd3 d3  2 2d3 d3

2 ..�g3+ 3. 2..�g3+  3.hx hxg3 g3?? [13g   3 3.. ..hxg3 hxg3 mg m g c+    � �    & &   - -

 

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Ma a nagyt6n

Mate on te lon daona Ma au de ren Daonae

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tt I y y  

 vvaL  ea eaooM [] Manas, 

Maye Ma yeD D   a ke ke JJ [0 [066] USA 

  d 2g3  2g 3    g2 g6 43 43 g7 g7 i i 2   6.0 d d77 7d3 c6 8c4 a6 a6?      9 9..c c  9 0.c3  c3   10 10 g4?? g4??

2.e44 g7 g7 3.c3 c    4dc +   g6 2.e .c3  6e e4 7d4 a 8i2?    8 .c 9.e6  1 0     ?

    1g7# 0

      1 .c .c44 6 2  g7 g7# # 10

Maa     Maa at atG G [76 [76 Duba 

gnean g neanM M  Dyag DyagJ J [ [ 6] Kakow    

 .e4 c 2 2  c6 3. c3 g6 4d4 cd4 cd4 .d4 .d4 Ag77 6.Ae3 Ag 6.Ae3 d6 7. 7. c6   A A7 7 c6 d4?  A A  8  9.d2 c 0.Ae3 00 1.0-00   2 2. .33 a  a   1 3 3 c4?

1 .e .e44 e 2.f3 c6 3.c 3.c44   4d4 ed4 ed4 00 ie7 6.e e4 7.c3 dc3?     8 8  d d± ± 0-0 9. 9. e4 e4 c c2  0 2 4  1 .a3 c6 1 2Ad3 A d3 g6 13A 13Ac4 c4 e e88 144 4   8   h6 e e

 3e4 e4 4 4e e44  a3  .1  1 2# 0-1

1 6e6 de de66 1 7.g7#  0

 

mao  maokk I yal yal ma

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Leas mate Leas Matt Mat Lea

 7 6   

Matu Lea  x+ ®e7 2d5# 0 

 

sak I ya ya as as

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a I ya ya a

De ea, ea,K K ant  re [C1] [C1] 750 Pas

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1 2cxb7+ dB 13x#   x# [3 f4 f4 Vxb7 4 xf xf7 7   5  c ) 1-0

1.e e5 f3 d6 3 c   c3   c3 h6? 4g6 g6?? 5 xe xe5! 5! x xd ??        e V V  6 e7  e7 7 7  d5 d5# # 4  c6 5 5  x xe5 e5?? xd xd?? ??   6  e7 7 7d d5#) 5#) .xe5 xe 5 5

. .   K ru ueer [01 [01]] Sen 920 1 .e .e d5 d 5 2exd5 2exd5  3.c c6dxc6? c6 dxc6? 4d 4d44 cxd5  xc6 xc6 5d3 e5 6 6c3   c 3 c5 7   00 8e?  . e?

5 ..xd1?? ..xd1?? [5   dxe5 6Vxg4) 6 .+ e7 7d   d 10

8 .. xe 9d 9d88 +  + 10 10e2 e2d d ma 01

 der derM M   aro aroy yD D [07 [07]] New ok 5

Reeny  K ao Reeny ao  [C [C60 60]] HUN HU N o o  T Tam amC C 0 007 07

1 .d d5 2. 2 . c  c6 3f3    . c3 f6 5.cxd5 xd xd55 6 6e e  b6? b6? [6  c3 7bxc 7bxc33 e5??  Vd66 7.d5 e5  Vd

1 e e e5 2f3  . f3 c6 3b b55 f6? 3 ;  ; 3  a6  0-0  e7 5.d 5.d  a6 6 . d6 7c3  8.e1 exd [ xd4 9xe fxe5 0Vxg4  xc2   g5 g5]] 9 d5   d5

7b8 8 f4 8d7 ± 7    33 8 g3 g 3 a5 9f4± f4± 8 . xe5 xe5 xd1 9 b+ b+II c6 9   d7 0 d7 d7 Vxd7    xd7 xd7)) 10.dxc6 a 0 0 a6 a6   c7 axb axb55 2  2ccxd xd8V 8V xd 3  x xd d        c 5 5 2 2cx cxd dV V c7 c7  bxc6 2  xd8  3 xb5) xb5)   2xc6 d7 3xd7 Vxd7 4 4 xd7 xd7 5 5 e2 e2±±

9 ..e5? ..e5? 9 Vd7  . xe5  Vd7 0 0 33  V3xe5 xd1 1  x x+ + x 12 12 # 10

 



mo  mokk I y yl l m

obov K ho obov hodo do [C [C 72] Mge 1958

K s seej ov  Ja Ja bae baevv [C7] [C7] rr USSR 

.b5 �e7 �e 7  0 000 d6 5d4 e e5 2�  c 3 .b5 a6 6a b5 7.b3 ? ? 8dxe5 �xe �xe??

1e e5 2.�3 �c6 3.�c3 �6 d exd = 6 c �c �c55 7  5�d5 �xe 5 = �e7? 8.�e5 �e6 9W3 �x5??

9�x 9 �xe5 e5 1 0  en enja ja e edd   ppe ppe [C70] [C70] Sne 1938  .e .e e5 2� 2�3 3 �c6 3 .b5  e7 e7? ?      � �c3 a6 5 b5 6 .b3 6 7.d d6 8.a4 8 8 e e55  ] .. ..b b 9.�d5   0 0.�x .�xe5 e5? ?

 0. d??  d??    e5 e5 1  g4  � �e5 1 1  � �    1  .�  2 2# # 1

 

10x 10 x �x �x 1  �6 x x6 6 1 2x #  0 Macen Mac enee  NN [C2 e e 2c � 3d c6? 3e4 4e5 �  � 4    .dxe .dxe55 �x � x  �e2 � 60 60

6�xd?  7  7  e7 8 .  5# 5#  -0



maok m aok I y yal al ma

Mophy matt

Morps mate Morps Matt Mat Morpo

8 7 6 5 4 

Matu Morp  J�xg+ f 2xf# 0

 

Tlpusmaok I Typica mates

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Tpusmaok  Typca ma mates tes

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D

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D

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D

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D

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D

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D

 

Tfpsa Tfp sao o I Typa Typa as



o t tM M  ar arnd ndra ra  [C21] ambrg 20 2004 04

K ahn ahn   Cone ConeD D C5 C 57 Bape 1997

1.e e5 2.d exd 3.c3 dxc3 [3     .

1 .e .e e5 2.f3  c6 3c f6   5 d5 5.exd5 b5? 6• b5  xd5 7 c3 [5xf3 a5 a5 x22 8 x 8f3 f3 xf  3 9. x d7 1 0.d3 d d66 11 d2 d2 00 12.000 a6? [12   13 13a ab 1.h1 d 15. 15. xd xd ex exd d 1 6.d7 dxc3? [1 7 1 7  c3 xd7? xd7?

6 7 cxb2 5. b2  b b c3 e7 c3 e7 7e2 8.0 8.0    9e5 9 e5 10. 10.  c3 eB?I [0 [0 e4] e4] 1 1 f c5 12d3 c6 1 31 1  ? [13  6 6 1.  4b4 Yx Yx     1 . .aa5 1 5. h5 h5? ? 5 d5 d5 5ac ac1 1  16.exd6? [16  b 1 6. .xd6 xd6 16 16 Y Yxh5) 1 7 e7? xh5 xh5 1e5 c6  c6 1 9 5 xe7 xe7?

1 8. 8. x7 x7 h  h B 1 9 9 8 8 1 100 20x7  hB 2 1 .x 20x7  x B 22. 22.7 7  hB 23.8# 10

Ras Ras    aa aace ce T T [C07] [C07] Parbc Par bce e 201 20 1 1

D Ar Arb H  Ca 

1 e 2d d5 3 3 d2 c5  . cx 5e 5exd5 xd5 xd55 6 xd 6 c d d66 7 7 e2  B b3 c6 9.5 a6 10 10.0 .00 0 b5 1 1d3 d3 b7 12 bxd e7 13 . xc xc66 x xc6 c6 1 1b1 b1 c7 15 15e5 2 16.1 b7? [6 [6 5) 5) 1 7b5 xb5 1B. 1B.  xb5 xb5 c6 19 19 xc6 0 0 20 20 xe7  xe7

G 2002

1 e e 6 2d 7 3 .f3 d6  c3  5. 5.e2 ixf3 6 6 e5 7.d5 7. d5  B.5 bd7 9d2 00 10.h cB [10 [10   1 1 .5 xh xh55 12 12xh xh55 x55 1 3 x xh xh55± f6 1 i ix x  1 5 5 5 x5 x5 1 6 x5 x5 c6

2 1 . d7 d7 x xd7 d7 22 . f6 f6   xb5 2 x7 hB 26# 10  

7

aokk I ya y a ma mao

Vezr-ft6 matt

Queen and Bisop mate Matt mt Dame und Lufr Mat strelcom a dmou

 7 6 5 4 

Matu cu dama si neun 

1.Ag&+ ®9 2h7 ® 3.x# 1-0

 

mao  maokk I yial yi al mate mate



(127)



(13)



(128)

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(131)



(129)



(132)



 

9 

yal al ma maok I y

{133



{134)   

{136



{137   

{135   

(138



 

pmattok I yp ypal al mate

so

Toh To h   K ova ovacsy csy 

L op opeez zJ J yans yans y C01 C0 1

Szhe,Rp 211 1.e e5 3 �c6 3.Ac d6 3 �f 3 .     .d3 h6 5Ae3    A A   � � - e7 7�3 ] 6h3 Ax3 7x3 6? �8h5 e7?

Phep, 212 1   e6 2d 2d d5 3exd5 exd5 exd5  d3 d3 � 5.A5 5.A 5 �5 �5d6 d6 6�c3 c 7.   8e3 8e3 i& 9�3 00 10.00 A? [1 [1 �7) �7) 11�e5 e? (1   1 2   13 13 66 e5 e5

9# 9 # 10 1 0

1.xh7 whB 15.6 15g+ qg 1h7+ q 17xf7#] 10

Rapach Ra pach   e en n   0 0]]

 23

  Qy Hn

Le H on  K  C5 C5

g  g T Tpp , 1999 199 9

1. b5?   �f �f 1   2�3 2�3 Ab7 A b7 3.e3 a6  .Ae2 �6 5.0 5.0 0 e6 6.�bd2 c5 7.c 7.c b 8.b3 Ad6 9Ab 9Ab22 00 10a3 a5 1 1 a a �e �e 12.�b1? [12�xe4 xe4 133) 12 ..6 ..6 13c2 h6 1A3? 4 1..�5 15�bd2 3 16. 16.�x �x3 3

1.e e5 2�3 �c6 3. exd .�x �6 5.�xc6 5.� xc6 bxc6 6.e5 �d5 7.id3  7 4 7  c5 8.00 00 9.h5 h6? [9 g  g 1h e8 e8      7 1 0ix 0ixh6 h6? ? xh6 1 1 xh xh66 e e??

1 6 .. ..�x3 �x3 [1 [1  �x3+ �x3+ 17gxf3 xh2#) 01

[ 11  f5 12g+ 12 g+ qh 13 13  h+= 1 2 2h7 h7 h 1 3.i 3.i w w 1 1h7  1  .     x# 1

 



yal al ma [mao I y

apsri matt

Back rank mate

 7 6

Grundlnenmatt Mat na zkladne iare

5 4 3

Matul pe na 1 i 8

 

m  mok ok I yl y l me



(142 (142

(3    

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7 

7 

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5 

5  4 

3 

3 

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(143   

(141 (141

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53 

yal al mae maok I y

{145   

{148

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·

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mok I l m

 

(151)

(154)

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7 

7 

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5 

5 

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4 

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3 

3 

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(152)

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(15�)

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

mak I y yal al ma

{157)  • 

{16



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{162

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{158  

   

 

mok I yl m

6

(163

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(166

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(164

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(165) . 

(167)  •. 

(168)

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mok m ok I y y  m



(169) . 

(172)

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(7)

(174)  • 

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        

 



maok m aok I y yal al ma



(15  D 

(18 .

(16

(179)

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(1   



(18) .

 



maokk I al ma mao

(181)

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(185)

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(183)

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(186)

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a

b

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d

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g

h

 

pmak p mak I yp ypa all ma mae e

60

L op opeezJ  Lyansk Lyanskyy, [C0] hladelpha 212

Toth Toth   K ovacsy vacsy  Rap Ra p ch U U  211 Sz Sz a ae e HUN 3 2 211 11

1.e e6 2d d5 3exd5 exd5 d3 �f6 55 [5�f3] 5 d6 d6 6.�c3 c6 7f3 

1e e5 2�f3 �c6 3.c d6 [3  f;  d3 h6 5 .e3 [5·) 5. .  3   d3

8e3+ e6 9.�f3 00 ?      �e5 �e5  e? e ? [11000  2 f6 [1     2 xf6 x f6  3 3  h6 fxe5 fxe5

[5 f  f f6? [7�) e 73 6.h3 f3 7xf3 h5+] e7?

9# 10    h7 h7++ h  1 56 56++ [15g g   h7+ h7+ 8 17 1 7 x x77#) 10 u  Q uy Hun  e Hoan K  [C5 [C5 Ih U9 g hap  1999  e e e5 2�f3 2 �f3 �c �c66 3 3d d exd exd  �xd �f6 5.�xc6 bxc6 6e5 �d5 7d3 [7c4  c5 800 80 0 00 00 9. 9. h5 h6? h6?  [9 g  g 1        0 0  h6 h6? ? xh6 xh6 1 1 xh6 e e?

R aupach   en en[ [0 0]] r , 23 1 d d b5? [1  ;     2.f3 b7 3e3 3 e3 a6  e2 �f6 50-0 e6 6 6bd bd22 c5 7 c b 8. 8.b3 b3  d6 9 9b b22 0-0 1 0.a3 a5 1 1 .a �e �e 12 12 �b1? 2xe4 e4 133) 2 .f6 .f6 13.c2 h6 id3? [14h3) .�5 5.�bd2 f3 16xf3

1 1  5 12 11 12g g+ +     =12 =12h h7+ 7+ h8  3 36 6++ 8   h7+   5.x# x# 10 10

16�xf3+ [1  x3+ 1 7 7gxf3 gxf3 xh2 xh2# # 0

 

maok I al ma



Gyalog matt

Pa: mae auerma Ma akom Mau cu ponul 1.g7# 1-0

 

m  mao aokk I al al mat

62

(187)































(188)



(19)



(91)



(89)



19)



 

63

maok ok I a a mat ma

(193)   

(196)

(194)

(197)   





(95)  0 

(98)



 



aok I al a

(199  0 

(22 .

(2

(23 . 



(21



 

6

maok ok I a a mat ma

(25)



(28)



(26)



(29)



(27)



(21)



 



smao I Tya Tya mas

 rd rdH H   nker nkerey ey 56 56]] L 185

rbs r bs   trafner trafner, , [  6] Mreck 27

2 � c6  c6 3.c 3.c44 c c55 40 4000 f6 f 6 5c3  .e4 e5 2 00 6.4 6. 4 ex ex 4 7.cx 7.c x 4 b6 8e5 8e 5 5 9ex 9ex dxc4 dxc 4 10 5 [1g7 e8 115"] 0 .... 6   d5  b? ? (114] 12b3 (12 c3 c3 12 cxb3 cxb3 1 3.xb3 4 14. bd2 f3 15 .xf3 d7  d7? ? [5   6 c1 c1 e1  17c4±] 1 6  c6? c6? [1 [1 f5] f5] 1 7 . e5 (17    e8 8 8 ]] .. ..c7? c7? [1 [177   x5 5]] .b2 d7 9  4 [9 x 2 ±] 19 19.. ..c5? c5?

1 e4 e6 2d4 5 3c c33 b4 4e5 4e5 d7 4 4  e e7] 7] 5a3 a5 6. b6 7.V4     e7] 8.f3 a6? 9h4 h6 10.h5± e7 . . 3  e 2h3± f5 13.Vf4 V 14.4 4 15Vx4 a5? 5 ...axb4 axb4 5 f5] f5] 6.b [1 [1 4  6 ... 7.axb4 a7? 8h4 8 9.f3 xe5 20xe5 Ve8 21 .6 .6 V V 7 22   h7

20.e3 e6 2.h6 cxd5

23V6 x6 24hx6# 0 22.7 22. 7  x7 23 . h 6 h8 h 8 24. 24.  1-0

 

mattok I al mat



Fefedett sakk s matt

Dscovered ceck and mate zuscacMatt Odkrty ac a mat au prn descoperre  mat 1A# 1-0

 

mo I l m

6

{211

{214

































{212



215)



213 {213



{2)



 

69

maok ok I al al mat  ma

(217)

(22)

    

 

(218) .

(221)



(219)

(222)



     

 

usmattok I al mat

70

(223



(226



(227)

(225





(28)

 

ma  maok ok I al al mat

(229)





(232) . 

(23)



(233) . 

(231)



(234)   

 

2

mk m k I yl yl m

(235)   

(238)

(236)

(239)   



(237)   

 

(2)





 

tok I al mat mattok mat



(244)   

(242) . 

(245)   

(243)   

(246)

(241)

 



a I pcal mats

Dupla sakk s matt

Doule ceck and mae DoppelscacMa Dvoy ac a ma Saul dulu s ma .

.

1.�b6# 1-0

 

mo I l mt

76

(247)    



 

 





4











(25)



(248)



(251)



(249)



(252)



 

 

maok ok I al al ma ma

(253)   

(256) . 

(254)

(257) . 



(255) . 

(258)  

 

pmat pm attok tok I pa mates



(25

D

(262

D

(26



(263

D

(261

D

(264



 

79

aokk I al at ao

(265)

D

(26)

D

(266)

D

(269)

D

(267)

D

(27) .

 

maok I a ma



(271)



(274)



(272)



(275)



(273)   

(276)



 



a l mats mattok I al





{277)

(278)

{28)



{281)



(279)

{282)





 

maok I al ma



(26

(283) .   















4











D

(24)

D

(27

D

(25 (2 5

D

(2

D

 

maok I a  a ma ma

(29





(292



(29



(293  0 

(291



(294   

 

umattok I pa mat

85

Vgys mattkpk

Mied ceckmae paerns Verscedene Masellunen Rzne mav razce ee pz de ma

 

smattok I al mats



(295  D 

(298

D

(296

D

(297  D 

(299  D 

(3)

D

 

aok I al a

87

(31)

D

(34)  D 

(32)

D

(35)  D 

(33)   

 

(36)

D

maok m aok I a a mate



(31)



D

{311)

D

{39)  D 

(312)

D

{37)

D

 

 





 

 









{38)

 



mattok matt ok I pal mat

(313) . 

(316)

(314)

D

(317) .

(315)

D

(318)

D



 

maok m aok I a mat



(322) .

(319)    8 

8 

7 

 

6 

6 

 

 

4 

4 

 

 

2 

2 

(32) (3 2)



(323) . 

(321) . 

(324)   

 

9

uaok I a ate

(325) . 

(328)



(326)



(329)



(327)



(33)   

 

maok ma ok I al al mat

9

(334)

331   8 

8 

7 

7 

D

5 

 

 

 

 

2 

2 

(332)   

(335)  D 

(333)   

(336)   

 

maok ok I  al al mat ma

9 

D

34)  D 

338)   

341)   

337)

339)



{342)  D 

 

mattok ma ttok I al mat

9 

(33



(346



(344



(347



(345)



(348)   

 



matok I a mat

(349)

D

(352)  D 

(35)

D

(353)

D

(351)



(354)   

 

aok I a a



D

D 

(358 (35 8

(355 

(356

D

(359)   

(357)   

(36)



 

9 7 

 ok I l t

(361)

(364)  0 

 8   

5  4  3  2 

(362)  

(365)   

(363)) (363

(366)





 

attok I a at at



(1)

Feadvnyok

 Walthe, E 1980

Cess poems Mattauaen

(2)

 Tchebanov, N 1982

Ua Studii Pomem Ma 2 psben

Mate in two moves Matt in zwei Zen Mat duym aom

(3)

 Kiitcheno, A

Mat n 2 muti

 

maok ok I al mat ma

(4)

 Zakhodyakn G, 1966



(7)

 Cvetkovic M 962

(5)

 Lindgen G 1945

(6)

 Manskopf J 1932

(8)

 Tcheplzhnl V 1987

(9)

 Szasz L 1925

 

maok I al ma



(1)

 Dehe 0 1919

(13)

 Schumer 1906

(11)

1885  Shinkman, WA 1885

(1)

 Jesersen J 1880

(14

 Ehrensten M, 1903

(15)

 Loquin IP 1843

 

 mao maokk I  a a ma

(16)

18499  Kling, J 184



(19)

D Hoeg N 1926

 Conroy, JA 1850

(2)

 L hermet, R, 1926

 Carpenter, G.E, 1873

(21)

D Kapros, JM 1981

(7)

(8)

 



satt  satt I y yca ca at