Squares:16000s

16017

16017²± 2 are primes.

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

16023

A cubic polynomial:
(X + 3584²)(X + 3888²)(X + 16023) = X³ + 16873²X² + 85865808²X + 223273967616².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16032

16032²± 5 are primes.

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

16038

16038²± 5 are primes.

16038² = (1² + 2)(4² + 2)(5² + 2)(19² + 2)(22² + 2) = (5² + 2)(22² + 2)(140² + 2).

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

16065

16065² = (8² - 1)(2024² - 1).

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

16080

16080² = (1³ + 5)(10³ + 5)(35³ + 5).

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

16098

16098²± 5 are primes.

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

16106

16106²± 3 are primes.

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

16107

16107² = S2(375) + S2(898), where S2(n) = 1² + 2² + 3² + ... + n².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16128

16128² = (2² - 1)(3² - 1)(13² - 1)(15² - 1)(17² - 1) = (2² - 1)(3² - 1)(5² - 1)(7² - 1)(97² - 1)
= (2² - 1)(5² - 1)(15² - 1)(127² - 1) = (3² - 1)(7² - 1)(15² - 1)(55² - 1)
= (5² - 1)(13² - 1)(15² - 1)(17² - 1) = (2³ + 8)(4³ + 8)(6³ + 8)(10³ + 8).

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

16136

16136²± 3 are primes.

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

16149

16149² = (4² + 5)(3524² + 5).

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

16150

16150² = (1²)(2²)(3² + 4³ + 5³ + ... + 580²).

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

16151

16151² = S2(39) + S2(921), where S2(n) = 1² + 2² + 3² + ... + n².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16169

16169² = 204² + 205² + 206² + ... + 925².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16170

16170² = (1² + 6)(15² + 6)(18² + 6)(22² + 6) = (1² + 6)(2² + 6)(4² + 6)(15² + 6)(27² + 6)
= (1² + 6)(3² + 6)(4² + 6)(15² + 6)(22² + 6) = (1² + 6)(3² + 6)(6² + 6)(8² + 6)(29² + 6)
= (1² + 6)(4² + 6)(27² + 6)(48² + 6) = (1² + 6)(4² + 6)(6² + 6)(13² + 6)(15² + 6)
= (1² + 6)(4² + 6)(6² + 6)(7² + 6)(27² + 6) = (1² + 6)(6² + 6)(15² + 6)(62² + 6)
= (1² + 6)(6² + 6)(7² + 6)(8² + 6)(15² + 6) = (1² + 6)(8² + 6)(15² + 6)(48² + 6)
= (15² + 6)(22² + 6)(48² + 6) = (2² + 6)(6² + 6)(27² + 6)(29² + 6)
= (3² + 6)(4² + 6)(7² + 6)(120² + 6) = (3² + 6)(6² + 6)(22² + 6)(29² + 6)
= (4² + 6)(8² + 6)(15² + 6)(27² + 6) = (6² + 6)(27² + 6)(92² + 6)
= (6² + 6)(7² + 6)(15² + 6)(22² + 6) = (7² + 6)(18² + 6)(120² + 6).

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

16174

16174²± 3 are primes.

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

16192

16192² = (1² + 7)(2² + 7)(4² + 7)(13² + 7)(27² + 7) = (1² + 7)(27² + 7)(211² + 7)
= (1² + 7)(4² + 7)(5² + 7)(211² + 7) = (19² + 7)(27² + 7)(31² + 7)
= (2² + 7)(3² + 7)(4² + 7)(13² + 7)(19² + 7) = (2² + 7)(3² + 7)(4² + 7)(9² + 7)(27² + 7)
= (2² + 7)(4² + 7)(19² + 7)(53² + 7) = (2² + 7)(4² + 7)(5² + 7)(9² + 7)(19² + 7)
= (2² + 7)(5² + 7)(13² + 7)(65² + 7) = (2² + 7)(65² + 7)(75² + 7)
= (2² + 7)(9² + 7)(19² + 7)(27² + 7) = (3² + 7)(19² + 7)(211² + 7)
= (3² + 7)(4² + 7)(27² + 7)(31² + 7) = (4² + 7)(5² + 7)(19² + 7)(31² + 7)
= (4² + 7)(9² + 7)(13² + 7)(27² + 7).

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

16198

16198161984 = 127272².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16200

16200² = (2² - 1)(4² - 1)(5² - 1)(19² - 1)(26² - 1) = (4² - 1)(26² - 1)(161² - 1).

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

16212

16212² = (1² + 3)(3² + 3)(2340² + 3).

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

16236

16236² = (1² + 8)(38² + 8)(142² + 8) = (1² + 8)(5² + 8)(6² + 8)(142² + 8)
= (19² + 8)(22² + 8)(38² + 8) = (2² + 2)(4² + 2)(30² + 2)(52² + 2)
= (5² + 8)(6² + 8)(19² + 8)(22² + 8) = (6² + 8)(17² + 8)(142² + 8).

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

16248

16248²± 5 are primes.

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

16250

16250² = (2² + 1)(7² + 1)(18² + 1)(57² + 1)
= (2² + 9)(4² + 9)(11² + 9)(79² + 9) = (4² + 9)(41² + 9)(79² + 9).

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

16254

16254² = (1² + 5)(2² + 5)(4² + 5)(9² + 5)(52² + 5) = (1² + 5)(3² + 5)(34² + 5)(52² + 5)
= (2² + 5)(3² + 5)(4² + 5)(9² + 5)(34² + 5) = (2² + 5)(9² + 5)(11² + 5)(52² + 5)
= (2² + 5)(9² + 5)(17² + 5)(34² + 5) = (4² + 5)(7² + 5)(9² + 5)(52² + 5)
= (4² + 5)(9² + 5)(11² + 5)(34² + 5).

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

16262

16262² = 264452644.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16275

16275² = (3² + 6)(5² + 6)(13² + 6)(57² + 6).

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

16288

16288²± 3 are primes.

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

16296

16296² = (1² + 3)(2² + 3)(3² + 3)(5² + 3)(168² + 3) = (1² + 3)(5² + 3)(9² + 3)(168² + 3).

16296² = 333³ + 334³ + 335³ + ... + 339³.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

16302

16302²± 5 are primes.

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

16320

16320² = (16² - 1)(31² - 1)(33² - 1) = (2² - 1)(3² - 1)(33² - 1)(101² - 1)
= (3² - 1)(11² - 1)(16² - 1)(33² - 1) = (5² - 1)(33² - 1)(101² - 1).

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

16332

16332² = 65² + 66² + 67² + ... + 928².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16350

16350² = (1² + 9)(4² + 9)(10² + 9)(99² + 9).

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

16354

16354² = (4² + 1)(6² + 1)(21² + 1)(31² + 1).

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

16372

16372²± 3 are primes.

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

16376

16376² = 197 * 198 + 198 * 199 + 199 * 200 + 200 * 201 + ... + 932 * 933.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16380

16380² = (2² - 1)(6² - 1)(25² - 1)(64² - 1) = (6² - 1)(8² - 1)(14² - 1)(25² - 1).

16380² = 78³ + 79³ + 80³ + 81³ + ... + 182³.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16384

16384 is a zigzag square (128²) with different digits.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16400

16400² = (1² + 4)(6² + 4)(18² + 4)(64² + 4) = (14² + 4)(18² + 4)(64² + 4).

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

16416

16416² = (1² + 8)(2² + 8)(4² + 8)(12² + 8)(26² + 8) = (2² + 8)(4² + 8)(7² + 8)(10² + 8)(12² + 8)
= (4² + 8)(10² + 8)(12² + 8)(26² + 8).

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

16432

16432²± 3 are primes.

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

16434

16434²± 5 are primes.

16434² = (1² + 2)(3² + 2)(4² + 2)(9² + 2)(74² + 2) = (1² + 2)(9² + 2)(14² + 2)(74² + 2).

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

16443

16443² = (2² + 5)(4² + 5)(16² + 5)(74² + 5).

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

16445

16445² = 270438025, and 2704 = 52², 38025 = 195².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16455

16455²± 2 are primes.

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

16464

16464² = (1² + 3)(3² + 3)(5² + 3)(12² + 3)(37² + 3) = (2² + 3)(3² + 3)(5² + 3)(9² + 3)(37² + 3).

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

16484

16484² is the sum of (12m + 6)² for m = 0,1,2,...,168.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16492

16492² = (1² + 3)(4² + 3)(23² + 3)(82² + 3).

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

16498

16498² = (1² + 1)(15² + 1)(776² + 1).

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

16520

16520²± 3 are primes.

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

16524

16524² = (1² + 8)(10² + 8)(14² + 8)(37² + 8) = (1² + 8)(10² + 8)(530² + 8)
= (1² + 8)(2² + 8)(3² + 8)(10² + 8)(37² + 8) = (2² + 2)(4² + 2)(7² + 2)(10² + 2)(22² + 2).

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

16549

16549² = 273869401 is a square consisting of different digits.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16552

16552²± 3 are primes.

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

16560

16560² = (4² - 1)(47² - 1)(91² - 1).

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

16587

16587² = (7² + 8)(2197² + 8).

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

16590

16590² = (2² + 6)(3² + 6)(6² + 6)(209² + 6) = (6² + 6)(12² + 6)(209² + 6).

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

16623

16623²± 2 are primes.

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

16632

16632² = (2² - 1)(3² - 1)(8² - 1)(10² - 1)(43² - 1) = (2² - 1)(5² - 1)(10² - 1)(197² - 1)
= (5² - 1)(8² - 1)(10² - 1)(43² - 1).

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

16635

16635² = 2328² + 2329² + 2330² + ... + 2377².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16641

16641²± 2 are primes.

16641 is a square (129²) with 3 kinds of digits.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

16650

16650² = (3² + 9)(19² + 9)(204² + 9) = (4² + 9)(9² + 9)(18² + 9)(19² + 9)
= (4² + 9)(9² + 9)(351² + 9) = (6² + 9)(19² + 9)(129² + 9).

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

16659

16659²± 2 are primes.

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

16665

16665² = 277722225 is a square with 3 kinds of digits (2,5,7).

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16667

16667² = 277788889 is a square with non-decreasing digits.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16670

16670² = 1567² + 1569² + 1571² + 1573² + ... + 1765².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16676

16676² = (6² + 8)(2514² + 8).

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

16686

16686² = 297³ + 468³ + 531³.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16699

(16699² -7) = (3² - 7)(4² - 7)(10² - 7)(16² - 7)(26² - 7).

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16705

16705² = (8² + 1)(2072² + 1).

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

16714

16714² = S2(621) + S2(842), where S2(n) = 1² + 2² + 3² + ... + n².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16737

16737²± 2 are primes.

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

16758

16758²± 5 are primes.

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

16772

16772²± 3 are primes.

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

16780

The quadratic polynomial 16780X² - 59500X + 99841 takes the values 239², 219², 269², 361², 471², 589² at X = 1, 2, ..., 6

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16800

16800² = (2² - 1)(3² - 1)(4² - 1)(9² - 1)(99² - 1) = (2² - 1)(9² - 1)(11² - 1)(99² - 1)
= (3² - 1)(4² - 1)(6² - 1)(9² - 1)(29² - 1) = (4² - 1)(5² - 1)(9² - 1)(99² - 1)
= (4² - 1)(6² - 1)(15² - 1)(49² - 1) = (6² - 1)(9² - 1)(11² - 1)(29² - 1) = (9² - 1)(19² - 1)(99² - 1).

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

16808

16808²± 3 are primes.

16808² = (1² + 7)(39² + 7)(152² + 7).

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

16817

16817² = 197² + 198² + 199² + ... + 949².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16834

16834²± 3 are primes.

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

16843

p = 16843 is a counter example to the conjecture:
_2p-1C_p-1-1 is divisible by p² iff p is prime.
(the next counter prime is greater than 150000).

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16854

16854² = 284057316 is a square consisting of different digits.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16872

16872² = (15² + 3)(21² + 3)(53² + 3) = (3² + 3)(4² + 3)(21² + 3)(53² + 3).

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

16873

A cubic polynomial:
(X + 3584²)(X + 3888²)(X + 16023²) = X³ + 16873²X² + 85865808²X + 223273967616².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16878

16878² = 284866884 is a square with even digits.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16884

16884²± 5 are primes.

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

16900

16900 = 130², 16 = 4², 900 = 30².

16900² = (1² + 1)(2² + 1)(3² + 1)(7² + 1)(239² + 1) = (1² + 4)(3² + 4)(4² + 4)(16² + 4)(29² + 4)
= (16² + 4)(29² + 4)(36² + 4) = (3² + 4)(4² + 4)(29² + 4)(36² + 4).

Page of Squares : First Upload January 28, 2012 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

16905

16905² = (4² + 5)(10² + 5)(360² + 5).

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

16915

16915² = 395² + 396² + 397² + ... + 972².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16918

16918²± 3 are primes.

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

16920

16920² = (4² - 1)(46² - 1)(95² - 1).

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

16926

16926² = (2² + 3)(6² + 3)(20² + 3)(51² + 3) = (6² + 3)(11² + 3)(12² + 3)(20² + 3)
= (6² + 3)(20² + 3)(135² + 3) = (6² + 3)(33² + 3)(82² + 3).

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

16928

16928² = (1² + 7)(4² + 7)(19² + 7)(65² + 7).

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

16932

16932² = (14² + 8)(18² + 8)(65² + 8) = (2² + 8)(3² + 8)(18² + 8)(65² + 8).

16932² = 848 * 849 + 849 * 850 + 850 * 851 851 * 852 + ... + 1136 * 1137.

Page of Squares : First Upload January 28, 2012 ; Last Revised January 25, 2014
by Yoshio Mimura, Kobe, Japan

16954

16954²± 3 are primes.

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

16958

16958² = S2(598) + S2(865), where S2(n) = 1² + 2² + 3² + ... + n².

Page of Squares : First Upload January 28, 2012 ; Last Revised January 28, 2012
by Yoshio Mimura, Kobe, Japan

16962

16962²± 5 are primes.

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

16983

16983²± 2 are primes.

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