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The Perfect Pirc-Modern
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"}},{"attributes":{"align":"center","header":2},"insert":"\n"},{"attributes":{"header":2},"insert":"\n\n"},{"insert":"THE PERFECT PIRC-MODERN by Viktor Moskalenko, New in Chess, 255 pp., publ. 2023."},{"attributes":{"header":2},"insert":"\n"},{"insert":"\nThis is a revised and updated edition of the original work published in 2013. It contains forty-two compared to the original’s thirty-seven games, thirty-three of which are new and nine updated. In fact, given all the new ideas and improvements, it is to all intents and purposes a new book. \n\nIn eight chapters the author covers pretty much everything the reader could want to know about the two related, often transpositional, openings of the title...\n\n"},{"attributes":{"bold":true},"insert":"The Austrian Attack; introduction"},{"attributes":{"list":"ordered"},"insert":"\n"},{"attributes":{"bold":true},"insert":"The Austrian Attack with 5...c5"},{"attributes":{"list":"ordered"},"insert":"\n"},{"attributes":{"bold":true},"insert":"The Austrian Attack with 5...0-0"},{"attributes":{"list":"ordered"},"insert":"\n"},{"attributes":{"bold":true},"insert":"The flexible move 4.Be3"},{"attributes":{"list":"ordered"},"insert":"\n"},{"attributes":{"bold":true},"insert":"The dynamic bishop attack 4.Bg5"},{"attributes":{"list":"ordered"},"insert":"\n"},{"attributes":{"bold":true},"insert":"White’s fianchetto: 4.g3"},{"attributes":{"list":"ordered"},"insert":"\n"},{"attributes":{"bold":true},"insert":"The classical 4.Nf3"},{"attributes":{"list":"ordered"},"insert":"\n"},{"attributes":{"bold":true},"insert":"Anti-Pirc systems – Miscellaneous ideas"},{"attributes":{"list":"ordered"},"insert":"\n"},{"insert":"\nand doing so via a games-based format allows him to discuss ideas and plans in a way that would not have been possible with a bare repertoire-based formula. I mention this, because if it’s latest theory hot off the neural network presses you’re after, this is probably not the place to look. However if you’re looking for in-depth coverage of plans and ideas well explained, then you’ve come to the right place. Moskalenko is a Pirc/Modern buff, and knows whereof he speaks.\n\nAt 104 pages, the three chapters on the Austrian take up the biggest chunk of the book, twice as much as the next biggest, 4 Be3’s fifty-one. This could be seen as something of an imbalance, given the relative decline in popularity of the Austrian in recent years and the corresponding rise of the ‘150 Attack’, especially in club chess. In fact, since chapter four covers Be3 set-ups with f3, f4 and Nf3, this one really is cramming a quart into a pint pot. That said, the Austrian will always be a critical test of Black’s provocative opening, so certainly deserves due attention.\n\nMoskalenko’s analysis is not for the faint-hearted. It’s way more than the average club player is likely to need, but will keep any serious disciple of the opening supplied with plenty of ammunition for the foreseeable future. The sheer volume and depth of material indicates that the book is aimed at stronger players. For example, when Moskalenko writes that the Sämisch Attack (Be3/Qd2/f3) ‘"},{"attributes":{"italic":true},"insert":"leads to a heavy strategic battle"},{"insert":"’, it strikes me he’s referring to more rarefied settings than the average club match, where, if one’s eyes are to be believed, the majority of games with this set-up often seem to result in Black getting a quick tanking.\n\nIn similar vein, one thing missing, as far as I can see, is any coverage of a sort of Grand Prix Attack v these systems, viz. e4/Nc3/f4 followed by Bc4/d3 and a quick bash down the kingside. You know the sort of stuff I mean. Maybe the author didn’t think it was worth the space; maybe he thinks it’s dross (maybe it is), but, as with the Be3/Qd2 lines mentioned above, Neanderthal stuff like this claims its fair share of victims in club and weekend chess. Its absence also reinforces the view that this is a text for the stronger player.\n\n(Talking of missing, there’s nothing on lines with an early c4, e.g. 1 e4 g6 2 d4 Bg7 3 c4 d6. Bar a couple of c3 anti-Modern lines, this is pure e4/d4/Nc3 stuff.) \n\nWhile Moskalenko’s sympathies lie with the black side, he doesn’t gloss over White’s more promising or dangerous options (‘"},{"attributes":{"italic":true},"insert":"The black player should be worried about this move-order, which resembles the dangerous Austrian Attack. In comparison to other theoretical set-ups, here Black’s task is not at all easy"},{"insert":".’), nor does he sell black players pigs in pokes (‘..."},{"attributes":{"italic":true},"insert":"the Benoni hybrid set-up with 6...Na6 is too risky and can only work against an unprepared opponent."},{"insert":"’). Honesty is the best policy.\n\nIt's interesting to compare his opinions with those of other writers on the subject. Without naming any names, I spotted a line covered by another author whose analysis suggested that the line in question was favourable for White. Moskalenko is not impressed, claiming that White is struggling to equalise! For good measure, I checked a third, who differed again. As Mark Twain observed, it’s difference of opinion that makes horse races – and, presumably, games of chess. At the end of the day, it’s up to the reader to make up his/her own mind.\n\nThe book is well produced. The games and references are all pretty contemporary and feature names both big and not so well known. Moskalenko digs deep and spices his analysis with aides-mémoire, puzzles, plans, tricks and weapons. He writes enthusiastically and with obvious affection for his subject matter; the book has that labour-of-love whiff about it. His relaxed writing style conveys the impression of him giving a lecture or coaching session on the topic (and, importantly, anticipating students’ possible questions).\n\nThe text is clear with diagrams in double column format, a sprinkling of photos and lots of grey highlighted boxes for ease of reference. There’s a four-page index of variations, a seven-page index of names (always nice to see some Scottish ones amongst them) and an extensive bibliography (although no ebooks, curiously). Alas, there’s no games index, so if you want to track down a particular game, you’re going to have to do a lot of flicking through the book or cross-referencing through the names, which is a bit of a scunner.\n\nA few typos have slipped through the net, e.g. ‘"},{"attributes":{"italic":true},"insert":"The flexible move 4.Re3’"},{"insert":" (!) at the top of the pages in chapter four, and the niggly (the curse of the pedant) absence of upper case letters when appropriate in the chapter headings, the sort of thing for which we got our knuckles rapped in primary school.\n\nIn short, Moskalenko’s new book is a must for Pirc/Modern fans, maybe not so much for those new to the openings, although they too would no doubt benefit from the author’s detailed commentary.\n\n"},{"attributes":{"italic":true,"bold":true},"insert":"Ian Marks"},{"insert":"\n\n"},{"attributes":{"italic":true,"bold":true},"insert":"March 2024"},{"insert":"\n"}]}