Squares:14000s

14022

14022² = (1² + 2)(2² + 2)(11² + 2)(298² + 2) = (2² + 2)(6² + 2)(13² + 2)(71² + 2)
= (4² + 2)(11² + 2)(298² + 2) = (6² + 2)(32² + 2)(71² + 2).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14036

14036² = (13² + 7)(1058² + 7) = (2² + 7)(3² + 7)(1058² + 7).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14040

14040² = (14² - 1)(19² - 1)(53² - 1) = (2² - 1)(11² - 1)(14² - 1)(53² - 1)
= (2² - 1)(3² - 1)(4² - 1)(14² - 1)(53² - 1) = (4² - 1)(5² - 1)(14² - 1)(53² - 1).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14041

14041² = 349² + 351² + 353² + 355² + ... + 1069².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14050

14050² = (1² + 1)(2² + 1)(4443² + 1) = (3² + 1)(4443² + 1).

Page of Squares : First Upload November 9, 2013 ; Last Revised November 9, 2013
by Yoshio Mimura, Kobe, Japan

14056

14056² = 197571136, a square with odd digits except the last digit 6.

Page of Squares : First Upload August 31, 2013 ; Last Revised August 31, 2013
by Yoshio Mimura, Kobe, Japan

14064

14064²± 5 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14080

14080²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14091

14091²± 2 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14098

14098² = 198753604 is a square consisting of different digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14104

14104²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14120

14120²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14124

14124²± 5 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14127

14127² = 302² + 303² + 304² + ... + 855².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14136

14136² = (1² + 3)(11² + 3)(15² + 3)(42² + 3) = (1² + 3)(3² + 3)(4² + 3)(11² + 3)(42² + 3).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14139

14139²± 2 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14160

14160² = 118³ + 119³ + 120³ + 121³ + ... + 177³.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14161

14161 is a aigzag square pegged by 1.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14168

14168² = (1² + 7)(2² + 7)(4² + 7)(7² + 7)(42² + 7) = (1² + 7)(42² + 7)(119² + 7)
= (2² + 7)(4² + 7)(21² + 7)(42² + 7) = (2² + 7)(4² + 7)(7² + 7)(119² + 7)
= (4² + 7)(7² + 7)(9² + 7)(42² + 7).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14170

14170² = (1² + 4)(16² + 4)(393² + 4) = (1² + 4)(3² + 4)(4² + 4)(393² + 4)
= (1² + 9)(2² + 9)(10² + 9)(119² + 9) = (10² + 9)(11² + 9)(119² + 9) = (36² + 4)(393² + 4).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14190

14190² = (5³ + 4)(116³ + 4).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14196

14196² = (1² + 3)(2² + 3)(3² + 3)(6² + 3)(124² + 3) = (1² + 3)(6² + 3)(9² + 3)(124² + 3)
= (2² + 3)(6² + 3)(19² + 3)(45² + 3) = (3² + 3)(33² + 3)(124² + 3)
= (3² + 3)(5² + 3)(6² + 3)(124² + 3).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14210

14210² = (2² + 6)(20² + 6)(223² + 6).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14224

14224² = (5² + 7)(7² + 7)(336² + 7).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14248

14248²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14256

14256² = (1² + 8)(10² + 8)(16² + 8)(28² + 8) = (1² + 8)(2² + 8)(4² + 8)(16² + 8)(17² + 8)
= (1² + 8)(2² + 8)(4² + 8)(280² + 8) = (1² + 8)(2² + 8)(5² + 8)(8² + 8)(28² + 8)
= (1² + 8)(4² + 8)(5² + 8)(10² + 8)(16² + 8) = (1² + 8)(4² + 8)(6² + 8)(8² + 8)(17² + 8)
= (1² + 8)(6² + 8)(16² + 8)(44² + 8) = (2² + 8)(4² + 8)(5² + 8)(8² + 8)(17² + 8)
= (2² + 8)(5² + 8)(16² + 8)(44² + 8) = (2² + 8)(8² + 8)(17² + 8)(28² + 8)
= (2² - 1)(17² - 1)(485² - 1) = (4² + 8)(10² + 8)(16² + 8)(17² + 8)
= (4² + 8)(10² + 8)(280² + 8) = (5² + 8)(6² + 8)(8² + 8)(44² + 8)
= (5² + 8)(8² + 8)(10² + 8)(28² + 8) = (8² + 8)(38² + 8)(44² + 8).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14274

14274² = (15² + 9)(28² + 9)(33² + 9) = (2² + 9)(3² + 9)(28² + 9)(33² + 9).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14280

14280² = (13² - 1)(16² - 1)(69² - 1) = (3² - 1)(50² - 1)(101² - 1) = (6² - 1)(35² - 1)(69² - 1).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14283

14283² = S2(213) + S2(844), where S2(n) = 1² + 2² + 3² + ... + n².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14288

14288²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14289

The quadratic polynomial 14289X² - 70422X + 83689 takes the values 166², 1², 32², 175², 298², 419² at X = 1, 2, ..., 6.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14322

14322² + 33738² = 1343372328 (mosaic).

14322² = (1² + 6)(36² + 6)(150² + 6) = (1² + 6)(5² + 6)(6² + 6)(150² + 6)
= (15² + 6)(26² + 6)(36² + 6) = (4² + 6)(5² + 6)(15² + 6)(36² + 6)
= (5² + 6)(6² + 6)(15² + 6)(26² + 6).

Page of Squares : First Upload January 14, 2012 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14329

14329² = 15² + 17² + 19² + 21² + ... + 1071².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14331

14331²± 2 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14343

14343²± 2 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14345

14345² = 131² + 132² + 133² + ... + 852².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14370

14370² = 117 * 118 + 119 * 120 + 121 * 122 + 123 * 124 + ... + 1073 * 1074.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14394

14394²± 5 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14397

14397²± 2 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14400

14400² = (2² - 1)(4² - 1)(5² - 1)(9² - 1)(49² - 1) = (2² - 1)(9² - 1)(19² - 1)(49² - 1)
= (4² - 1)(7² - 1)(11² - 1)(49² - 1).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14418

14418² = (1² + 2)(4² + 2)(40² + 2)(49² + 2).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14420

14420² = 207936400, and 207936 = 456², 400 = 20².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14430

14430² = (18² + 9)(19² + 9)(41² + 9) = (2² + 9)(11² + 9)(18² + 9)(19² + 9)
= (2² + 9)(11² + 9)(351² + 9) = (41² + 9)(351² + 9).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14432

14432² = 208282624 is a square with even digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14439

The quadratic polynomial -14439X² + 171798X - 156959 takes the values 20², 359², 478², 547², 584², 595² at X = 1, 2, ..., 6.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14442

14442² = 208571364 is a square consisting of different digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14448

14448² = (1² + 3)(3² + 3)(13² + 3)(159² + 3) = (1² + 3)(3² + 3)(5² + 3)(13² + 3)(30² + 3).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14450

14450² = (2² + 1)(3² + 1)(4² + 1)(13² + 1)(38² + 1) = (4² + 1)(7² + 1)(13² + 1)(38² + 1).

Page of Squares : First Upload November 9, 2013 ; Last Revised November 9, 2013
by Yoshio Mimura, Kobe, Japan

14454

14454² = (1² + 2)(2² + 2)(3² + 2)(12² + 2)(85² + 2) = (1² + 2)(8² + 2)(12² + 2)(85² + 2)
= (12² + 2)(14² + 2)(85² + 2) = (3² + 2)(4² + 2)(12² + 2)(85² + 2).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14468

14468²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14469

14469² = S2(466) + S2(807), where S2(n) = 1² + 2² + 3² + ... + n².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14490

14490² = (1² + 5)(10² + 5)(15² + 5)(38² + 5) = (1² + 5)(2² + 5)(15² + 5)(130² + 5)
= (1² + 5)(2² + 5)(5² + 5)(360² + 5) = (1² + 5)(4² + 5)(8² + 5)(10² + 5)(15² + 5)
= (1² + 5)(5² + 5)(8² + 5)(130² + 5) = (15² + 5)(25² + 5)(38² + 5)
= (2² + 5)(10² + 5)(15² + 5)(31² + 5) = (2² + 5)(3² + 5)(8² + 5)(10² + 5)(15² + 5)
= (4² + 5)(5² + 5)(15² + 5)(38² + 5) = (4² + 5)(8² + 5)(15² + 5)(25² + 5)
= (5² + 5)(7² + 5)(360² + 5) = (5² + 5)(8² + 5)(10² + 5)(31² + 5)
= (7² + 5)(15² + 5)(130² + 5) = (8² + 5)(10² + 5)(11² + 5)(15² + 5)
= (8² + 5)(15² + 5)(115² + 5).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14491

184162² is the sum of (30m+1)² for 1 <= 30m + 1 <= 14491.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14499

14499²± 2 are primes.

14499² = 210221001 is a square with 3 kinds of digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14500

14500²± 3 are primes.

14500² = (1² + 1)(2² + 1)(3² + 1)(7² + 1)(12² + 1)(17² + 1)
= (1² + 4)(4² + 4)(5² + 4)(11² + 4)(24² + 4).

Page of Squares : First Upload November 9, 2013 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14550

14550² = (12² + 6)(1188² + 6) = (2² + 6)(3² + 6)(1188² + 6).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14573

14573² = 2 + 3 + 5 + 7 + 11 + ... + 67187 (the sum of consecutive primes).

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14600

14600² = (1² + 4)(6² + 4)(19² + 4)(54² + 4) = (14² + 4)(19² + 4)(54² + 4).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14601

14601² = 8³ + 69³ + 427³ + 513³.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14625

14625²± 2 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14641

14641 is a palindromic square (121²) (pegged by 4) with 3 kinds of digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14651

14651² = 214651801.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14652

14652³ + 25641³ = 4472523².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14676

14676² = 215384976 is a square consisting of different digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14688

14688² = (1² + 8)(2² + 8)(4² + 8)(14² + 8)(20² + 8) = (2² + 8)(3² + 8)(4² + 8)(10² + 8)(20² + 8)
= (2² + 8)(8² + 8)(10² + 8)(48² + 8) = (4² + 8)(10² + 8)(14² + 8)(20² + 8).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14690

14690² = (2² + 1)(15² + 1)(437² + 1).

Page of Squares : First Upload November 9, 2013 ; Last Revised November 9, 2013
by Yoshio Mimura, Kobe, Japan

14700

14700² = (1² + 6)(2² + 6)(6² + 6)(12² + 6)(22² + 6) = (2² + 6)(3² + 6)(6² + 6)(8² + 6)(22² + 6)
= (6² + 6)(8² + 6)(12² + 6)(22² + 6).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14701

14701² = 1270² + 1271² + 1272² + ... + 1391².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14706

14706² = (13² + 2)(16² + 2)(70² + 2).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14736

14736² = 1³ + 3³ + 9³ + 246³ + 587³.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14743

14743² = 217356049 is a square consisting of different digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14748

14748, 14749, 14750, 14751 and 14752 are consecutive integers having square factors (the 7th case).

Page of Squares : First Upload December 14, 2013 ; Last Revised December 14, 2013
by Yoshio Mimura, Kobe, Japan

14750

14750² = 1019 * 1020 + 1020 * 1021 + 1021 * 1022 + 1022 * 1023 + ... + 1195 * 1196.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14752

14752²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14766

14766² = 218034756 is a square consisting of different digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14784

14784² = (15² - 1)(23² - 1)(43² - 1).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14790

14790² = (1² + 9)(5² + 9)(22² + 9)(36² + 9) = (9² + 9)(1559² + 9).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14796

14796²± 5 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14798

14798² = (2² + 3)(65² + 3)(86² + 3).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14800

14800² = (1² + 4)(4² + 4)(6² + 4)(234² + 4) = (1² + 4)(6² + 4)(12² + 4)(86² + 4)
= (12² + 4)(14² + 4)(86² + 4) = (4² + 4)(14² + 4)(234² + 4).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14804

14804²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14805

14805² = (2² - 1)(4² - 1)(46² - 1)(48² - 1).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14811

14811²± 2 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14824

14824² = 724² + 725² + 726² + ... + 1012².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14833

14833² = S2(443) + S2(830), where S2(n) = 1² + 2² + 3² + ... + n².

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14846

14846²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14848

14848² = (3² + 7)(5² + 7)(15² + 7)(43² + 7).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14859

14859² = 761³ - 760³ + 759³ - 758³ + ... + 1³.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14862

14862²± 5 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14880

14880² = (4² - 1)(61² - 1)(63² - 1).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14884

14884 is a square (122²) with 3 kinds of digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14896

14896² = (1² + 3)(5² + 3)(23² + 3)(61² + 3).

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14908

14908² = 222248464 is a square with even digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14922

14922² = 222666084 is a square with even digits.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14951

The 6th prime for which the Legendre symbol (n/14951) = 1 for n = 1,2,...,18.

Page of Squares : First Upload January 14, 2012 ; Last Revised January 14, 2012
by Yoshio Mimura, Kobe, Japan

14960

14960²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

14974

14974²± 3 are primes.

Page of Squares : First Upload January 25, 2014 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan