◆Reservation Deadline: 2024/02/21

◆Release Date: 2024/04/16

◆Scheduled Shipping Date: Shipped the day before release (May vary by product)

・May be subject to cuts ・This product is a re-release specification

[1 Box] 16 packs [1 Pack] 9 cards Randomly enclosed. The highly popular smartphone game "Azur Lane" makes a grand appearance in Weiss Schwarz! Collect cards featuring your favorite characters and illustrations and enjoy! (1) 9 cards per pack. A pack perfect for your collection, containing a variety of cards! (2) Lucky packs contain sparkling cards! (1) Includes 43 types of foil-stamped autograph cards from 40 voice actors! (2) All 140 types of normal cards include sparkling parallel cards! [Number of Card Types] 140 Normal Types + 140 Parallel Types [RR: 15 types, U: 39 types, CR: 6 types, R: 29 types, C: 39 types, CC: 12 types] [Neo-Standard Classification] You can build a deck using only cards with card numbers beginning with "AZL/". [Foil-stamped autograph card information] Ruriko Aoki (Sirius) Shizuka Ishigami (Cheshire) Anju Inami (Noshiro) Marina Inoue (Jean Bart, Richelieu) Asami Imai (Drake) Airi Nagano (Libecciao) Naomi Ohzora (Perseus) Ai Kakuma (Unicorn) Rie Kugimiya (Formidable) Misaki Kuno (Nagato) Honoka Kuroki (Kazuki) Konomi Kohara (Sheffield) Reina Kondo (Kashino) Nozomi Sasaki (Eldridge) Satomi Sato (Bai Long, Roon) Miyuki Sawashiro (Amagi) Haruka Shiraishi (Le Malin) Asami Seto (Saint Louis) Natsumi Takamori (Yuudachi) Rika Tachibana (August von Parseval) Yuiko Tatsumi (Bremerton) Atsumi Tanezaki (Zara) Miyu Tomita (New Jersey) Hitomi Nabatame (Friedrich der Grosse) Manami Numakura (Sovetskaya Rossiya) Mamiko Noto (Shinano, Vittorio Veneto) Saori Hayami (Shimakaze) Yumi Hara (Peter Strasser) Misato Fukuen (Ibuki) Yui Horie (Belfast) Saya Horigome (Cleveland) Kaede Hondo (Kronstadt) Kaori Mizuhashi (Essex) Rei Mochizuki (Aquila) Yuka Morishima (Ying Swei) Kiyono Yasuno (Azuma) Hibiku Yamamura (Ulrich von Hutten) Aoi Yuuki (Taiho) Kana Yuuki (Yukikaze) Maya Yoshioka (Pamyat Merkuria) (The total number of types is for all products produced. Since cards are randomly enclosed in the product, the number of purchases required to complete all types may vary depending on the product.)