Showing posts with label (GRE) Moutecidis. Show all posts
Showing posts with label (GRE) Moutecidis. Show all posts

Saturday, November 24, 2012

A selfmate by Pavlos Moutecidis

Our great composer Pavlos Moutecidis has been awarded with a Special Prize, which I found in an issue of the magazine The Ural`s Problemist from Russia. You will see it here, at page 16.

The prized composition is a miniature selfmate (the White plays and forces the Black to give mate) in thirteen moves. There is a twin, moving all pieces two rows down, again selfmate s#13.

Problem-630
Pavlos Moutecidis
Special Prize
5K2/5S2/6k1/6r1/6QQ/8/8/8 (4+2)
s#13, Twins : a) Diagram, b) a8=a6
a)
1.Se5+ Kf6 2.Sc4 Kg6 3.Qhh5+ Kf6 4.Qh6+ Rg6 5.Qf3+ Ke6 6.Qhe3+ Kd7 7.Qb7+ Kd8 8.Qd4+ Rd6 9.Qa8+ Kc7 10.Qe5 Kd7 11.Qg7+ Ke6 12.Qg4+ Kf6 13.Qd8+ Rxd8#
b)
1.Qe2+ Kf4 2.Qe6 Kf3 3.Sd4+ Kf4 4.Kf7 Kg5 5.Qeh6+ Kg4 6.Qe2+ Rf3+ 7.Kg6 Kg3 8.Qhh2+ Kg4 9.Qe6+ Rf5 10.Kh7 Kg5 11.Qg8+ Kf6 12.Qd8+ Kf7 13.Qh5+ Rxh5#

To composer achieves his goal with continuous checks and pins. The pieces have great mobility. There are Switchbacks and Circuits of the pieces. The final mate image is Echo Chameleon (=the bK is mated in a squares of different colours) in Diagonal Mirror position.

Tuesday, August 03, 2010

Dedication for Manolas-60

The well-known all over the chess-world and very productive composer Moutecidis Pavlos has sent a more-mover selfmate in 18 moves problem, with dedication for the 60 years of Manolas Emmanuel (aka Alkinoos). We thank him warmly.

The problem is a “Miniature” since has no-more than 7 pieces.
Also it is “Aristocratic” since it lacks Pawns.
The theme of the problem was set in the composition contest "Jubilee Tourney Moutecidis-75", 2005-2006 : [Selfmates in 8 to 20 moves. All the white and black pieces move in the course of the solution. White pieces only, can also be captured, instead of moving.]



(Problem 470)
Moutecidis, Pavlos,
Dedication : "Manolas-60"
Selfmate in 18 moves.
s#18 (5 + 2)
[8/8/8/6S1/5Q2/5Br1/7k/R3K3]

White plays and forces Black to mate in eighteen moves. In the problem appears the [Moutecidis-mate] (which will be given by the black Rook, as is evident from the diagram).

The solution has one variation, where the bK makes a long journey with forced moves.

The readers may attempt to solve the problem without seeing the solution, which is written at the end of this post.

Hint : The key is not checking. Castling is allowed.



Solution of the problem 470, by Moutecidis Pavlos:
Key : 1.Be4! zugzwang.
1...Kg1 2.0-0-0+ Kh2 3.Bf5 Kg2 4.Qf1+ Kh2 5.Qe2+ Rg2
6.Qe5+ Rg3 7.Se4 Kg2 8.Qb2+ Kf3 9.Rf1+ Ke3 10.Qf2+ Kd3
11.Rd1+ Kc4 12.Qc5+ Kb3 13.Be6+ Ka4 14.Bd7+ Kb3 15.Sd2+ Ka2
16.Qa5+ Ra3 17.Be6+ Ka1 18.Qc3+ Rxc3# (Moutecidis-mate)

Thursday, May 07, 2009

May 07 – 10 in Subotica


Three Greek International Masters in chess composition are in Subotica (it is in northern Serbia near the borders with Hungary) participating in the 5th European Chess Solving Competition (5 ECSC 2009) :

Pavlos Moutecidis,
Harry Fougiaxis,
Kostas Prentos.

We send our warmest wishes for their success.

You may find details from the competitions here.

08-May-2009 : The problems from the Open Solving Contest are published here. (In problem 10 there is a black pawn in e7).

In the five-mover to the right, the under-promotion key creates a threat, which can be parred by one of the black rooks. There follow two nice variations (with threats Bc2-d1-f3, Sf2-d1-e3), where the bB and the bS want to go to g5, then the rook runs to save the situation and... Try to solve this problem or see the solution at the end of this post!

09-05-2009 : Results from the Open Solving Contest, 82 solvers
12 problems were given. Points per problem 5. Maximum points 60.

1. Dolf Wissman NLD (Rating 2551.86) 60.0 points
2. Marjan Kovacevic SRB (2586.67) 57.5
3. Georgy Evseev RUS (2804.69) 55.0
4. Piotr Murdzia POL (2772.25) 53.0
5. Vlaicu Crisan ROU (2378.03) 53.0
6. Michal Dragoun CZE (2572.65) 52.5
--------------------------
18. Kostas Prentos GRC (2482.62) 46.5
--------------------------
60. Harry Fougiaxis GRC (2123.41) 25.0

09-05-2009 : The problems from the first round of the 5th European Chess Solving Competition are published here.

10-05-2009 : 5 ECSC 2009, Results for Solvers and National Teams :
1. GM Piotr Murdzia, POL, points 87.5, time 317 minutes, rating 2772.25
2. GM Georgy Evseev, RUS, 83.0, 332, 2804.69
3. IM Michal Dragoun, CZE, 77.5, 317, 2572.65
4. Bojan Vuckovic, SRB, 75.5, 318, 2623.10
5. Kacper Piorun, POL, 73.5, 351, 2340.96
6. Dolf Wissmann, NED, 73.0, 339, 2551.86
--------------------------
12. Kostas Prentos, GRE, 67.5, 360, 2482.62

We are very glad about the successful results of our Kostas Prentos, who remains steadily among the top solvers of the world.

In the team results only countries with 3 solvers are shown
(1) Poland 231.5 (2) Russia 226.5 (3) Serbia A 222.0 (4) Finland 204.0 (5) Ukraine 194.5 (6) Czech Republic 183.0 (7) Israel 175.0 (8) Romania 173.5 (9) Slovakia 169.5 (10) Croatia 161.0 (11) Lithuania 160.0 (12) Slovenia 159.0 (13) Belarus 154.0 (14) Great Britain 146.5 (15) Serbia B 146.0 (16) Serbia junior 109.0

11-05-2009 : Let us have a look at problem composition...
The texts about the composition contests in Subotica are extremely interesting. They are elucidating the way the Judges are thinking when they give prizes to the problems. You have the opportunity to admire some excellent creations of the composers.



Solution for the five-mover problem :
Key 1. e8=S! ( > 2. Sc7#)
1...Ra7 2. Bd1 ( > 3. Bf3#) Sg5 3. Bd3+ axb3 4. Sd1 ( > 5. Se3#) Ra1 5. Sc7#
1...Rb7 2. Sd1 ( > 3. Se3#) Bg5 3. Sc3+ bxc3 4. Bd1 ( > 5. Bf3#) Rb1 5. Sc7#

Thursday, July 31, 2008

Pavlos Moutecidis

Mr. Pavlos Moutecidis is International Master (IM) in composition of chess problems.

He was born at the city of Drama in northern Greece, in 11-11-1930. He graduated as Civil Engineer from the National Technical University of Thessaloniki Greece and worked in this occupation until he was retired. He is married, he has three daughters, and he lives in Thessaloniki (Salonica) Greece.

He learned chess at the age of ten and met the chess problems at the age of nineteen, in the newspaper chess columns edited by Spyros Bikos. When Moutecidis settled in Thessaloniki, he found great help for his first steps by Triantafyllos Siaperas and he started in 1953 to compose mainly orthodox direct-mate problems.

After a while he was excited with Selfmates and for a long time he composed only selfmate two-movers. After studying the works of Ilja Mikan and Jan Rusek, he turned to the more-movers.

His correspondence with Albert Kniest motivated him to create Maximummer problems.

Near the end of the seventies, under the influence and guidance of Demetrio Gussopulo, he joined the world of Helpmate problems.

During the period 1967 – 1975 Moutecidis has published many successful compositions in cooperation with Evgeny Sorokin.

Moutecidis is an exceptionally productive composer and he has published about 3000 problems. In 1984, FIDE awarded to Pavlos Moutecidis the title of the International Master in Composition.

He believes that his point of view for a good problem is rather “old-fashioned”.
Beyond the originality, which gradually becomes more difficult to achieve, the economy of the pieces is of utmost importance for him.
By his opinion, in a successful composition all the pieces should be used organically (in other words, pieces should have more than one roles) and maybe this is the reason why he prefers more-movers with a few pieces.

To honor his seventy-fifth birthday, an International Contest for Composition of Chess problems was organized in 2005, with this theme...
Selfmates in 8 to 20 moves. During the solution all pieces move, white or black. Especially for white pieces, they can be captured instead,
in which 37 composers from 17 countries participated with 86 problems. (This shows that Moutecidis is very respected in the world of Chess problems).

Moutecidis is very energetic. In the 50th World Congress of Chess Composition, held in Rhodes Greece in 2007, he was judge of the Metaxa Tourney.



We have presented compositions by Pavlos Moutecidis, (the problems 011 and 126, 013 and 153), let us see a recent one.
In a contest to honor Diyan Kostadinov in 2007 at Burgas of Bulgaria, the following Moutecidis's composition was awarded with second commendation.

(Problem 168)
Pavlos Moutecidis,
2nd Commendation, Diyan Kostadinov – 25 J T,
Burgas Bulgaria, 2007
(There is set play). Selfmate in 8 moves.
* s#8 (8+2)
[4k1bQ/7S/2P5/5KB1/5PP1/5P2/8/8]

It is obvious that the mate will be delivered by the black Bishop, since the forces of Black are minimal.

Phase of set play : (*)
1...Kf7 2.Qe5 Bxh7#
The difficulty is that White must play first, and the plan is to bring the same position with Black to play. White will use the triangle of the white King (Kf5 – f6 – g6 – f5) to lose a tempo, since the black King can only move in a linear manner (Ke8 – f7 – e8, or Ke8 – d8 – e8) and it is impossible to move in a triangle. For controlling the Bishop, White will use check and pinning.

Phase of the actual play : Key : 1.Qe5+ Be6+
(not 1...Kf7 2.c7 (zz) Bxh7#)
2.Kf6 Kd8
3.Qb8+ Bc8
4.Kg6 Ke8
5.Qe5+ Be6
6.Qh8+ Bg8
7.Kf5
(The plan has been applied. Same position, but it is Black's turn to play. Zugzwang).
7...Kf7
8.Qe5 Bxh7#

When a piece leaves a square-X, then visits only another square-Y, and returns to the square-X, we have a switchback of the piece.

When a piece leaves a square, then visits at least two other squares, and finally returns to the initial square, we have a circuit of the piece.

Special case of the circuit is the triangle of the King.

In the solution we observe
Circuit 1___: wQh8 - e5 - b8 - e5 - h8 (- e5),
Switchback 1_: wQe5 - b8 - e5,
Switchback 2_: wQe5 - h8 - e5,
Circuit 2___: bBg8 - e6 - c8 - e6 - g8 (- h7),
Switchback 3_: bBe6 - c8 - e6,
Switchback 4_: bKe8 - d8 - e8,
Circuit 3___: wKf5 - f6 - g6 - f5 (triangle of the wK).


(This post in Greek language).

Saturday, June 14, 2008

Solving Contest, 2008-04-19, ESSNA Pagrati

Left to right : Papastavropoulos, Anemodouras, Garoufalidis, Ilandzis, Mendrinos, Konidaris.


The 5th Solving Contest of E.S.S.N.A. (Union of Chess Clubs in Prefecture of Attica), contest surnamed "Byron Zappas", was successfully held in Chess Club of Pagrati in Saturday, April 19.
Eighteen solvers participated, having 2h 15m available time to solve 6 problems (1 two-mover, 1 three-mover, 1 four-mover, 1 study, 1 helpmate and 1 selfmate). The contest was dedicated to the top Greek composer of chess problems Byron Zappas, who died this year. All the compositions of the contest were created by Greek problemists.

The following persons gathered the most points :
1. Nikos Mendrinos (25 grades in 30) champion of Attica,
2. Andreas Papastavropoulos (20),
3. Panagiotis Konidaris (19),
4. Leocratis Anemodouras (15),
5. John Garoufalidis (15),
6. Spyros Ilandzis (14).

Best team proved to be "Zinon Glyfadas". No prize for category "young under 20 years old" was given.




The judge of the contest, Panagis Sklavounos, selected the following problems by Greek composers.


(Problem 148)
Marassoglou N.,
'To Mat', 1952
Mate in 2
#2 (7+4)
[K3k3/P2R4/2p5/2B1P1p1/6B1/1r6/Q7/8]



(Problem 149)
Zappas Byron,
Parallèle 50, 1948
Mate in 3
#3 (8+5)
[8/1p3R2/1pBp4/2kS1p2/RS6/1K1P4/P7/8]



(Problem 150)
Siaperas T.,
Problem, 1952
Mate in 4
#4 (8+9)
[K5S1/1p3s2/4kS1p/p2R4/3PP1Rp/5Bb1/5s1q/8]



(Problem 151)
Fragoulis K.,
Suomen Shakki, 1978
White plays and wins
+ (4+3)
[8/4pK2/8/pk6/SS6/8/1P6/8]



(Problem 152)
Paizis K.,
B.C.M., 1993
Helpmate in 3, (two solutions)
h#3 (3+3) 2.1.1.1
[1K3b2/4s3/5P2/4k1S1/8/8/8/8]



(Problem 153)
Moutecidis P.,
Gazeta Czestochowska, 1970
(Set play). Selfmate in 2
(*) s#2 (11+14)
[4b3/S1PkPP1R/3p4/3B4/4RPPp/2ppB1pq/3p2pb/3K1srr]



Here are the solutions of the problems:

Problem-148, Marassoglou, #2
Tries: {1.Rd1? / Rd2? / Rd3? / Rd4? Kf7!}, {1.Rb7? Kd8!}, {1.Ba3? / Bb4? / Bd6? c5!}, {1.Bh3? / Bf5? g4!}, {1.Bh5+? Kxd7!}, {1.Qb1? Rxb1!}, {1.Qa6? Rb7!}, {1.Qa5? Rb6!}, {1.Qf2? Rf3!}
Key: 1.Rc7! (zz).
Variations: 1...Kd8 2.Rc8#, 1...Rb8+ 2.axb8=Q# / axb8=R#, 1...R~ 2.Rc8# / Qg8#, 1...Rd3 2.Qg8#, 1...Rf3 2.Rc8#.

Problem-149, Zappas, #3
Tries: {1.Rxf5? / Rxb7? / Be8? / Bd7? / Bxb7? Kd4!}, {1.d4+? Kxd4!}, {1.Sa6+? Kxc6!}, {1.Kc3? bxc6!}.
Key: 1.Kc2! [2.d4+ Kxd4 / Kc4 3.Sd3#]
Variations: 1...Kd4 2.Sa6+ Ke5 3.Re7#, 1...b5 2.Kc3 and 3.d4#, 1...bxc6 2.Rxf5 (zz) Kb5 / Kd4 / b5 / cxd5 3.Sc3# / Sa6# / Sa6# / Rxd5#.

Problem-150, Siaperas, #4
Try: {1.Rd7? Bd6!}
Key: 1.Rg7! [2.Bh5 ~ / Sf7~ (if black plays anywhere or if he plays somewhere with Sf7, then) 3.Bxf7# / Re7#]

If 1...Bb8 (Bristol line clearance)
2.Bh5 Qc7 (we understand now that the black pawns a5 and b7 were placed there to void checks from the black Queen Qc7)
3.Bg6 [4.Bf5#]
3...Qf4 / Qe5 4.Bxf7#
3...Sd6 4.Re5# (Note that in the initial position this square was guarded by three black forces!).

If 1...Bd6
2.Bh5 [3.Bxf7#]
2...Se5 3.dxe5 [4.Bf7#] Sxe4 4.Bg4#
2...Sg5 / Sh8 / Sd8 3.Be8 and 4.Bd7#

Problem-151, Fragoulis, study +
Key: 1.Sc2! Kxa4 2.Sa1!
2...Kb4 3.Kxe7 a4 4.Kd6 a3 5.Sc2+ ~ 6.bxa3 and white wins
2...e5 3.Ke6 e4 4.Kd5 e3 5.Kc4 e2 6.Sc2 e1=Q 7.b3#

Problem-152, Paizis, h#3 2.1.1.1
1.Kxf6 Se4+ 2.Kf7 Kc7 3.Ke8 Sd6#
1.Sg8 f7 2.Bc5 fxg8=Q 3.Kd6 Qe6#

Problem-153, Moutecidis, s#2 (*)
Phase of set play : (*)
1...Kxc7 2.fxe8=Q (zugzwang, zz, and black is forced to continue by giving mate) Sxe3# / c2# / Qxg4#
1...Bxf7 2.e8=S (zz)

Tries: {1.Rh5? / Rh6? / Rh8? Bxf7!}, {1.c8=B+? Kc7!}, {1.Bc6+? / f8=S+? Kxc7!}, {1.fxe8=Q+? / fxe8=S? / fxe8=R? Kxe8!}.

Phase of real play : Key: 1.Sb5! (zz)
1...Kc8 2.fxe8=B (zz)
1...Bxf7 2.e8=R (zz)

Since it has achieved the four promotions in the solution, the problem is an allumwandlung (AUW).


(This post in Greek language).

Sunday, March 30, 2008

More-movers

In more-movers (problems with solutions in 4 or more moves) it is sometimes easy for the solver to see the mate (to imagine the picture of the mate), but there is almost always a small obstacle, which needs a series of moves (possibly repeated) in order to be removed.

The more-mover Problem-1, that S. R. Barrett composed one and a half century ago, is solved in twelve moves. The black pawn on b2 must not be promoted, because the black may win! The repeated mechanism is simple : “pin the black pawn, check the black king”. The queen climbs the staircase c2 – c3 – d3 – d4 – e4 – e5 – f5 – f6 – g6 – g7 – h7 – h8 and, at the moment the black king is on b1, the queen slides down the column h8 – h1 and gives mate. (The presence of the three white pawn is thus explained, for it forces the queen to go at the top of the staircase).



(Problem 13)
Moutecidis Pavlos
Fourth place, 2nd World Chess Compositions Contest, 1972
White plays and mates in 7 moves
#7 (10+11)
[ B5bB/8/2p5/Q2pS3/KS3q2/3Rp3/PP2pbps/4ks1R]


In this interesting composition, by the Greek composer Moutecidis, the single threat from Bh8 is not enough. Let us see the solution:

First Phase : Try {1.Sg4? (holds the flight f2 of the black king, threats [2.Bc3#])
1...gxh1=Q! (unpins Sf1, so it can defend by moving to d2)}

Last phase : Key 1.Κa3! (The white king unpins Sb4 and the threat is 2.Sc2++)
1...Qf8 (The black queen pins again Sb4. The mechanism unpin-pin is repeated...)
2.Kb3 Qb8
3.Bb7 Qxb7
4.Ka3 Qe7
5.Ka4 Qh4 (...but suddenly...)
6.Sg4 (...what had failed in the first phase as a try, now it is played with double threat...),
6...Qxg4 / Qxh8 (...and black is unable to parry both of them)
7.Bc3# / Sc2# .

The travel of the black queen, Qf4 – f8 – b8 – b7 – e7 – h4, forced the queen to cross over the critical square g4, and after the move 6 Sg4 the queen is not pinning Sb4 anymore. (Interesting!)

If the more-mover has a small number of moves, let us say 10, we must discover these moves. If the number of moves is greater, we must discover the mechanism that will be repeated, in order to reach mate.

The following problem, a composition of Otto - Titus Blathy, has been published many times because the stipulation is surprising, Mate in 127 moves, and also because is relatively easy to see how the mate is achieved.

(Problem 83)
Otto - Titus Blathy,
“Magyar Sakkvilag”, 1930
White plays and mates in 127 moves
#127 (2+14)
[ 8/7p/7p/p4s1p/b3Q2p/K2p3p/p1r5/rk5s]

Key 1.Qe1+ (Who cares if this is a checking key? We must find 126 more moves!) Rc1
2.Qd2 Rc2 (We omit writing the forced moves of black: Rc1 Rc2)
3.Qd1+ 4.Qxd3+ 5.Qd1+ 6.Qd2 7.Qe1+ 8.Qe4+ 9.Qxh1+ 10.Qe4+ 11.Qe1+ 12.Qd2 13.Qd1+ 14.Qd3+ 15.Qf1+ 16.Qxf5+ 17.Qe4 (White has cleared the area, only the pawns remain in column-h, which will slowly come down...)

17...h2 18.Qe1+ 19.Qd2 20.Qd1+ 21.Qd3+ 22.Qf1+ 23.Qf5+ 24.Qe4

24...h1=Q 25.Qxh1+ 26.Qe4+ 27.Qe1+ 28.Qd2 29.Qd1+ 30.Qd3+ 31.Qf1+ 32.Qf5+ 33.Qe4 h3 (By repetition of the same mechanism we will reach the following ending)

120...h1=Q 121.Qxh1+ Rc1 122.Qh7+ Rc2 123.Qe4 Bb3 124.Qe1+ Rc1 125.Qd2 Rc2 126.Qd1+ Rc1 127.Qxb3#
(Mr. Blathy has composed problems with more moves than this!)


[This post in Greek language].

Saturday, March 29, 2008

Two-movers (2)

If it is not accompanied by any characteristic, the expression two-mover means orthodox two-mover.

(Problem 11)
Moutecidis Pavlos,
Chess magazine "O Skakistis", No.6, May 1968
(Set play), White plays and mates in 2 moves
* #2 (4+5)
[8/3b2p1/6Qb/8/2pK1k1S/8/5S2/8]


The engineer Moutecidis Pavlos is a composer specialized in many-mover (langzüger) selfmates. He has composed thousands of problems and holds the title of International Master. Here we see an orthodox two-mover of his, which contains Bikos theme. (This theme was proposed by the Greek composer Bikos Spyros).


Theme Bikos : In one phase, in one variation a self-block is exploited and in another variation the moving piece is captured. In another phase, the same two defenses have reciprocal continuation.

Here follows the solution of the problem:
First Phase : (*)
1...Bg5 2.Qd6# (self-block at g5)
1...Bg4 2.Qxg4# (capture at g4)

Intermediate Phase : Try 1.Sh1? [2.Qg3#] Bg4!

Last Phase : Key 1 Se4! [2.Qg3#]
1...Bg5 2.Qxg5# (capture at g5)
1...Bg4 2.Qd6# (self-block at g4)




We present here some terms about the appearance of a problem:

Miniature : A problem with 1-7 pieces in its initial position.
Meredith : A problem with 8-12 pieces in its initial position.

Light : Problem with relatively little material compared with the richness of the play. This is a desirable situation from the aspect of economy.
Heavy : Problem with relatively many pieces compared with presented play. This is a situation to be avoided, in order to have positions with economy.
Grotesque : A problem having very un-natural position, especially the one having many pieces or big difference of power between the opponents.

Aristocratic : Problem without pawns in its initial position.




We understand that the composer has created problem-11 as a [two-mover Meredith with theme Bikos].

17/02/2008 : The International Master Fougiaxis Harry informs us that, using the same mechanism, the composer Moutecidis had presented the theme Bikos in miniature form a few years earlier:

(Problem 126)
Moutecidis Pavlos,
(dedicated to Bikos Spyros)
61, "To Mat", 11 November 1952
White plays and mate in 2 moves. (There is set play)
* #2 (4+3)
[3S2s1/7Q/5k2/5P2/5K2/8/b7/8]

The solution of problem-126 is as follows:

(Set play) First Phase : (*)
1...Se7 2.Qh8#
1...Bf7 2.Qxf7#

(Trial play) Note that there are seven tries:
{1.Se6? Bxe6!}, {1.Qg6+? Ke7!}, {1.Qh4+? Kg7!}, {1.Qc7? Be6!}, {1.Qf7+? Bxf7!}, {1.Qg7+? Kxg7!}, {1.Qh8+? Ke7!}.

(Actual play) Last Phase : Key 1.Sc6! [2.Qg6#]
1...Se7 2.Qxe7#
1...Bf7 2.Qh8#


[This post in Greek language].