Question derivations
All 36000 derivations have bilingual display, basic symbol and structural checks, and questions 1–36000 all have second-context mathematical and bilingual review; no display/symbol-checked candidates remain.
This cohort has 36000 questions. 36000 derivations are published: 36000 mathematically reviewed and 0 display/symbol-checked candidates. 0 are not published here.
- Question 21601: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21601· Mathematically reviewed - Question 21602: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21602· Mathematically reviewed - Question 21603: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21603· Mathematically reviewed - Question 21604: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21604· Mathematically reviewed - Question 21605: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21605· Mathematically reviewed - Question 21606: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21606· Mathematically reviewed - Question 21607: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21607· Mathematically reviewed - Question 21608: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21608· Mathematically reviewed - Question 21609: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21609· Mathematically reviewed - Question 21610: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21610· Mathematically reviewed - Question 21611: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21611· Mathematically reviewed - Question 21612: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21612· Mathematically reviewed - Question 21613: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21613· Mathematically reviewed - Question 21614: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21614· Mathematically reviewed - Question 21615: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21615· Mathematically reviewed - Question 21616: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21616· Mathematically reviewed - Question 21617: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21617· Mathematically reviewed - Question 21618: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21618· Mathematically reviewed - Question 21619: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21619· Mathematically reviewed - Question 21620: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21620· Mathematically reviewed - Question 21621: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21621· Mathematically reviewed - Question 21622: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21622· Mathematically reviewed - Question 21623: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21623· Mathematically reviewed - Question 21624: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21624· Mathematically reviewed - Question 21625: The Complete Finite Relative Topology Supplies Compactness ·
R0042-21625· Mathematically reviewed - Question 21626: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21626· Mathematically reviewed - Question 21627: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21627· Mathematically reviewed - Question 21628: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21628· Mathematically reviewed - Question 21629: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21629· Mathematically reviewed - Question 21630: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21630· Mathematically reviewed - Question 21631: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21631· Mathematically reviewed - Question 21632: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21632· Mathematically reviewed - Question 21633: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21633· Mathematically reviewed - Question 21634: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21634· Mathematically reviewed - Question 21635: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21635· Mathematically reviewed - Question 21636: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21636· Mathematically reviewed - Question 21637: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21637· Mathematically reviewed - Question 21638: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21638· Mathematically reviewed - Question 21639: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21639· Mathematically reviewed - Question 21640: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21640· Mathematically reviewed - Question 21641: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21641· Mathematically reviewed - Question 21642: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21642· Mathematically reviewed - Question 21643: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21643· Mathematically reviewed - Question 21644: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21644· Mathematically reviewed - Question 21645: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21645· Mathematically reviewed - Question 21646: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21646· Mathematically reviewed - Question 21647: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21647· Mathematically reviewed - Question 21648: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21648· Mathematically reviewed - Question 21649: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21649· Mathematically reviewed - Question 21650: Compactness Does Not Supply General Ambient Closedness or Boundedness ·
R0042-21650· Mathematically reviewed - Question 21651: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21651· Mathematically reviewed - Question 21652: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21652· Mathematically reviewed - Question 21653: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21653· Mathematically reviewed - Question 21654: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21654· Mathematically reviewed - Question 21655: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21655· Mathematically reviewed - Question 21656: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21656· Mathematically reviewed - Question 21657: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21657· Mathematically reviewed - Question 21658: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21658· Mathematically reviewed - Question 21659: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21659· Mathematically reviewed - Question 21660: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21660· Mathematically reviewed - Question 21661: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21661· Mathematically reviewed - Question 21662: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21662· Mathematically reviewed - Question 21663: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21663· Mathematically reviewed - Question 21664: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21664· Mathematically reviewed - Question 21665: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21665· Mathematically reviewed - Question 21666: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21666· Mathematically reviewed - Question 21667: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21667· Mathematically reviewed - Question 21668: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21668· Mathematically reviewed - Question 21669: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21669· Mathematically reviewed - Question 21670: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21670· Mathematically reviewed - Question 21671: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21671· Mathematically reviewed - Question 21672: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21672· Mathematically reviewed - Question 21673: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21673· Mathematically reviewed - Question 21674: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21674· Mathematically reviewed - Question 21675: Audit the Actual Relative-Open Cover without Promoting One Success to a General Proof ·
R0042-21675· Mathematically reviewed - Question 21676: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21676· Mathematically reviewed - Question 21677: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21677· Mathematically reviewed - Question 21678: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21678· Mathematically reviewed - Question 21679: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21679· Mathematically reviewed - Question 21680: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21680· Mathematically reviewed - Question 21681: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21681· Mathematically reviewed - Question 21682: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21682· Mathematically reviewed - Question 21683: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21683· Mathematically reviewed - Question 21684: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21684· Mathematically reviewed - Question 21685: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21685· Mathematically reviewed - Question 21686: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21686· Mathematically reviewed - Question 21687: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21687· Mathematically reviewed - Question 21688: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21688· Mathematically reviewed - Question 21689: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21689· Mathematically reviewed - Question 21690: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21690· Mathematically reviewed - Question 21691: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21691· Mathematically reviewed - Question 21692: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21692· Mathematically reviewed - Question 21693: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21693· Mathematically reviewed - Question 21694: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21694· Mathematically reviewed - Question 21695: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21695· Mathematically reviewed - Question 21696: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21696· Mathematically reviewed - Question 21697: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21697· Mathematically reviewed - Question 21698: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21698· Mathematically reviewed - Question 21699: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21699· Mathematically reviewed - Question 21700: Original Cover Membership and Actual Coverage Are Separate Checks ·
R0042-21700· Mathematically reviewed - Question 21701: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21701· Mathematically reviewed - Question 21702: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21702· Mathematically reviewed - Question 21703: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21703· Mathematically reviewed - Question 21704: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21704· Mathematically reviewed - Question 21705: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21705· Mathematically reviewed - Question 21706: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21706· Mathematically reviewed - Question 21707: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21707· Mathematically reviewed - Question 21708: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21708· Mathematically reviewed - Question 21709: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21709· Mathematically reviewed - Question 21710: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21710· Mathematically reviewed - Question 21711: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21711· Mathematically reviewed - Question 21712: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21712· Mathematically reviewed - Question 21713: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21713· Mathematically reviewed - Question 21714: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21714· Mathematically reviewed - Question 21715: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21715· Mathematically reviewed - Question 21716: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21716· Mathematically reviewed - Question 21717: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21717· Mathematically reviewed - Question 21718: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21718· Mathematically reviewed - Question 21719: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21719· Mathematically reviewed - Question 21720: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21720· Mathematically reviewed - Question 21721: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21721· Mathematically reviewed - Question 21722: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21722· Mathematically reviewed - Question 21723: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21723· Mathematically reviewed - Question 21724: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21724· Mathematically reviewed - Question 21725: Complete Prime Multiplicities Determine the Mobius Value ·
R0042-21725· Mathematically reviewed - Question 21726: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21726· Mathematically reviewed - Question 21727: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21727· Mathematically reviewed - Question 21728: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21728· Mathematically reviewed - Question 21729: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21729· Mathematically reviewed - Question 21730: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21730· Mathematically reviewed - Question 21731: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21731· Mathematically reviewed - Question 21732: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21732· Mathematically reviewed - Question 21733: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21733· Mathematically reviewed - Question 21734: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21734· Mathematically reviewed - Question 21735: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21735· Mathematically reviewed - Question 21736: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21736· Mathematically reviewed - Question 21737: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21737· Mathematically reviewed - Question 21738: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21738· Mathematically reviewed - Question 21739: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21739· Mathematically reviewed - Question 21740: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21740· Mathematically reviewed - Question 21741: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21741· Mathematically reviewed - Question 21742: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21742· Mathematically reviewed - Question 21743: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21743· Mathematically reviewed - Question 21744: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21744· Mathematically reviewed - Question 21745: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21745· Mathematically reviewed - Question 21746: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21746· Mathematically reviewed - Question 21747: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21747· Mathematically reviewed - Question 21748: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21748· Mathematically reviewed - Question 21749: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21749· Mathematically reviewed - Question 21750: All Positive Divisors Supply the Exact Mobius Sum Identity ·
R0042-21750· Mathematically reviewed - Question 21751: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21751· Mathematically reviewed - Question 21752: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21752· Mathematically reviewed - Question 21753: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21753· Mathematically reviewed - Question 21754: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21754· Mathematically reviewed - Question 21755: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21755· Mathematically reviewed - Question 21756: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21756· Mathematically reviewed - Question 21757: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21757· Mathematically reviewed - Question 21758: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21758· Mathematically reviewed - Question 21759: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21759· Mathematically reviewed - Question 21760: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21760· Mathematically reviewed - Question 21761: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21761· Mathematically reviewed - Question 21762: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21762· Mathematically reviewed - Question 21763: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21763· Mathematically reviewed - Question 21764: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21764· Mathematically reviewed - Question 21765: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21765· Mathematically reviewed - Question 21766: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21766· Mathematically reviewed - Question 21767: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21767· Mathematically reviewed - Question 21768: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21768· Mathematically reviewed - Question 21769: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21769· Mathematically reviewed - Question 21770: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21770· Mathematically reviewed - Question 21771: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21771· Mathematically reviewed - Question 21772: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21772· Mathematically reviewed - Question 21773: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21773· Mathematically reviewed - Question 21774: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21774· Mathematically reviewed - Question 21775: Zero and Negative Integers Are Outside This Mobius Domain ·
R0042-21775· Mathematically reviewed - Question 21776: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21776· Mathematically reviewed - Question 21777: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21777· Mathematically reviewed - Question 21778: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21778· Mathematically reviewed - Question 21779: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21779· Mathematically reviewed - Question 21780: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21780· Mathematically reviewed - Question 21781: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21781· Mathematically reviewed - Question 21782: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21782· Mathematically reviewed - Question 21783: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21783· Mathematically reviewed - Question 21784: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21784· Mathematically reviewed - Question 21785: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21785· Mathematically reviewed - Question 21786: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21786· Mathematically reviewed - Question 21787: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21787· Mathematically reviewed - Question 21788: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21788· Mathematically reviewed - Question 21789: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21789· Mathematically reviewed - Question 21790: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21790· Mathematically reviewed - Question 21791: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21791· Mathematically reviewed - Question 21792: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21792· Mathematically reviewed - Question 21793: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21793· Mathematically reviewed - Question 21794: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21794· Mathematically reviewed - Question 21795: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21795· Mathematically reviewed - Question 21796: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21796· Mathematically reviewed - Question 21797: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21797· Mathematically reviewed - Question 21798: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21798· Mathematically reviewed - Question 21799: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21799· Mathematically reviewed - Question 21800: A Matching Composite Product Does Not Qualify as a Prime Factorization ·
R0042-21800· Mathematically reviewed
The source bank retains its original candidate and verification labels. Display and symbol checks are not recorded as mathematical review or independent recomputation.
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