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  • Open Daily: 10am - 10pm
    Alley-side Pickup: 10am - 7pm

    3038 Hennepin Ave Minneapolis, MN
    612-822-4611

Open Daily: 10am - 10pm | Alley-side Pickup: 10am - 7pm
3038 Hennepin Ave Minneapolis, MN
612-822-4611
Groups Of The Order P^M Which Contain Cyclic Subgroups Of Order P^(M-3)

Groups Of The Order P^M Which Contain Cyclic Subgroups Of Order P^(M-3)

Irving Neikirk, Lewis

Paperback

Algebra

ISBN10: 9371348232
ISBN13: 9789371348232
Publisher: Alpha Edition
Published: Oct 11 2025
Pages: 64
Weight: 0.22
Height: 0.15 Width: 6.00 Depth: 9.00
Language: English
A hidden cornerstone of algebra returns rediscovered, restored, and reborn by Alpha Editions. Groups Of The Order P M Which Contain Cyclic Subgroups Of Order P (M-3) is a rigorous, illuminating classic in mathematical group theory that probes the fine architecture of p-groups and their internal symmetries. This compact yet deep work guides readers through a precise analysis of order P M groups, centering on P (M-3) subgroup analysis and the role of cyclic subgroups in shaping algebraic structures. With clear proofs, carefully classified cases, and thoughtful exploration of cyclic group properties, Neikirk s group theory investigation advances subgroup classification and group order analysis in ways that still inform contemporary research. Scholars will find exacting results and techniques; curious learners will discover the logic and beauty behind abstract algebra. Historically significant and long out of print, this edition has been restored for today s and future generations. Alpha Editions presents more than a reprint this is a collector s item and a cultural treasure, prepared for mathematicians, libraries, and lovers of classic mathematical research alike. Whether you re assembling a reference shelf or seeking clarity on advanced mathematics, this volume offers enduring insight into algebraic structures and the foundations of subgroup theory. Rediscover Neikirk s contributions to mathematical group theory a must-have for anyone passionate about cyclic subgroups, subgroup classification, and the anatomy of p-groups.

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