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 33601: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33601· Mathematically reviewed - Question 33602: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33602· Mathematically reviewed - Question 33603: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33603· Mathematically reviewed - Question 33604: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33604· Mathematically reviewed - Question 33605: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33605· Mathematically reviewed - Question 33606: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33606· Mathematically reviewed - Question 33607: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33607· Mathematically reviewed - Question 33608: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33608· Mathematically reviewed - Question 33609: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33609· Mathematically reviewed - Question 33610: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33610· Mathematically reviewed - Question 33611: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33611· Mathematically reviewed - Question 33612: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33612· Mathematically reviewed - Question 33613: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33613· Mathematically reviewed - Question 33614: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33614· Mathematically reviewed - Question 33615: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33615· Mathematically reviewed - Question 33616: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33616· Mathematically reviewed - Question 33617: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33617· Mathematically reviewed - Question 33618: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33618· Mathematically reviewed - Question 33619: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33619· Mathematically reviewed - Question 33620: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33620· Mathematically reviewed - Question 33621: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33621· Mathematically reviewed - Question 33622: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33622· Mathematically reviewed - Question 33623: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33623· Mathematically reviewed - Question 33624: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33624· Mathematically reviewed - Question 33625: Solve a Nonzero-Coefficient Affine Equation in the Prime Field ·
R0066-33625· Mathematically reviewed - Question 33626: Characteristic Is the Additive Order of One ·
R0066-33626· Mathematically reviewed - Question 33627: Characteristic Is the Additive Order of One ·
R0066-33627· Mathematically reviewed - Question 33628: Characteristic Is the Additive Order of One ·
R0066-33628· Mathematically reviewed - Question 33629: Characteristic Is the Additive Order of One ·
R0066-33629· Mathematically reviewed - Question 33630: Characteristic Is the Additive Order of One ·
R0066-33630· Mathematically reviewed - Question 33631: Characteristic Is the Additive Order of One ·
R0066-33631· Mathematically reviewed - Question 33632: Characteristic Is the Additive Order of One ·
R0066-33632· Mathematically reviewed - Question 33633: Characteristic Is the Additive Order of One ·
R0066-33633· Mathematically reviewed - Question 33634: Characteristic Is the Additive Order of One ·
R0066-33634· Mathematically reviewed - Question 33635: Characteristic Is the Additive Order of One ·
R0066-33635· Mathematically reviewed - Question 33636: Characteristic Is the Additive Order of One ·
R0066-33636· Mathematically reviewed - Question 33637: Characteristic Is the Additive Order of One ·
R0066-33637· Mathematically reviewed - Question 33638: Characteristic Is the Additive Order of One ·
R0066-33638· Mathematically reviewed - Question 33639: Characteristic Is the Additive Order of One ·
R0066-33639· Mathematically reviewed - Question 33640: Characteristic Is the Additive Order of One ·
R0066-33640· Mathematically reviewed - Question 33641: Characteristic Is the Additive Order of One ·
R0066-33641· Mathematically reviewed - Question 33642: Characteristic Is the Additive Order of One ·
R0066-33642· Mathematically reviewed - Question 33643: Characteristic Is the Additive Order of One ·
R0066-33643· Mathematically reviewed - Question 33644: Characteristic Is the Additive Order of One ·
R0066-33644· Mathematically reviewed - Question 33645: Characteristic Is the Additive Order of One ·
R0066-33645· Mathematically reviewed - Question 33646: Characteristic Is the Additive Order of One ·
R0066-33646· Mathematically reviewed - Question 33647: Characteristic Is the Additive Order of One ·
R0066-33647· Mathematically reviewed - Question 33648: Characteristic Is the Additive Order of One ·
R0066-33648· Mathematically reviewed - Question 33649: Characteristic Is the Additive Order of One ·
R0066-33649· Mathematically reviewed - Question 33650: Characteristic Is the Additive Order of One ·
R0066-33650· Mathematically reviewed - Question 33651: Frobenius Fixes Every Element of This Prime Field ·
R0066-33651· Mathematically reviewed - Question 33652: Frobenius Fixes Every Element of This Prime Field ·
R0066-33652· Mathematically reviewed - Question 33653: Frobenius Fixes Every Element of This Prime Field ·
R0066-33653· Mathematically reviewed - Question 33654: Frobenius Fixes Every Element of This Prime Field ·
R0066-33654· Mathematically reviewed - Question 33655: Frobenius Fixes Every Element of This Prime Field ·
R0066-33655· Mathematically reviewed - Question 33656: Frobenius Fixes Every Element of This Prime Field ·
R0066-33656· Mathematically reviewed - Question 33657: Frobenius Fixes Every Element of This Prime Field ·
R0066-33657· Mathematically reviewed - Question 33658: Frobenius Fixes Every Element of This Prime Field ·
R0066-33658· Mathematically reviewed - Question 33659: Frobenius Fixes Every Element of This Prime Field ·
R0066-33659· Mathematically reviewed - Question 33660: Frobenius Fixes Every Element of This Prime Field ·
R0066-33660· Mathematically reviewed - Question 33661: Frobenius Fixes Every Element of This Prime Field ·
R0066-33661· Mathematically reviewed - Question 33662: Frobenius Fixes Every Element of This Prime Field ·
R0066-33662· Mathematically reviewed - Question 33663: Frobenius Fixes Every Element of This Prime Field ·
R0066-33663· Mathematically reviewed - Question 33664: Frobenius Fixes Every Element of This Prime Field ·
R0066-33664· Mathematically reviewed - Question 33665: Frobenius Fixes Every Element of This Prime Field ·
R0066-33665· Mathematically reviewed - Question 33666: Frobenius Fixes Every Element of This Prime Field ·
R0066-33666· Mathematically reviewed - Question 33667: Frobenius Fixes Every Element of This Prime Field ·
R0066-33667· Mathematically reviewed - Question 33668: Frobenius Fixes Every Element of This Prime Field ·
R0066-33668· Mathematically reviewed - Question 33669: Frobenius Fixes Every Element of This Prime Field ·
R0066-33669· Mathematically reviewed - Question 33670: Frobenius Fixes Every Element of This Prime Field ·
R0066-33670· Mathematically reviewed - Question 33671: Frobenius Fixes Every Element of This Prime Field ·
R0066-33671· Mathematically reviewed - Question 33672: Frobenius Fixes Every Element of This Prime Field ·
R0066-33672· Mathematically reviewed - Question 33673: Frobenius Fixes Every Element of This Prime Field ·
R0066-33673· Mathematically reviewed - Question 33674: Frobenius Fixes Every Element of This Prime Field ·
R0066-33674· Mathematically reviewed - Question 33675: Frobenius Fixes Every Element of This Prime Field ·
R0066-33675· Mathematically reviewed - Question 33676: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33676· Mathematically reviewed - Question 33677: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33677· Mathematically reviewed - Question 33678: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33678· Mathematically reviewed - Question 33679: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33679· Mathematically reviewed - Question 33680: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33680· Mathematically reviewed - Question 33681: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33681· Mathematically reviewed - Question 33682: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33682· Mathematically reviewed - Question 33683: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33683· Mathematically reviewed - Question 33684: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33684· Mathematically reviewed - Question 33685: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33685· Mathematically reviewed - Question 33686: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33686· Mathematically reviewed - Question 33687: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33687· Mathematically reviewed - Question 33688: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33688· Mathematically reviewed - Question 33689: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33689· Mathematically reviewed - Question 33690: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33690· Mathematically reviewed - Question 33691: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33691· Mathematically reviewed - Question 33692: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33692· Mathematically reviewed - Question 33693: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33693· Mathematically reviewed - Question 33694: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33694· Mathematically reviewed - Question 33695: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33695· Mathematically reviewed - Question 33696: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33696· Mathematically reviewed - Question 33697: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33697· Mathematically reviewed - Question 33698: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33698· Mathematically reviewed - Question 33699: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33699· Mathematically reviewed - Question 33700: The Nonzero Multiplicative Group Gives a p−1 Power Identity ·
R0066-33700· Mathematically reviewed - Question 33701: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33701· Mathematically reviewed - Question 33702: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33702· Mathematically reviewed - Question 33703: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33703· Mathematically reviewed - Question 33704: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33704· Mathematically reviewed - Question 33705: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33705· Mathematically reviewed - Question 33706: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33706· Mathematically reviewed - Question 33707: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33707· Mathematically reviewed - Question 33708: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33708· Mathematically reviewed - Question 33709: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33709· Mathematically reviewed - Question 33710: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33710· Mathematically reviewed - Question 33711: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33711· Mathematically reviewed - Question 33712: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33712· Mathematically reviewed - Question 33713: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33713· Mathematically reviewed - Question 33714: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33714· Mathematically reviewed - Question 33715: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33715· Mathematically reviewed - Question 33716: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33716· Mathematically reviewed - Question 33717: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33717· Mathematically reviewed - Question 33718: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33718· Mathematically reviewed - Question 33719: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33719· Mathematically reviewed - Question 33720: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33720· Mathematically reviewed - Question 33721: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33721· Mathematically reviewed - Question 33722: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33722· Mathematically reviewed - Question 33723: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33723· Mathematically reviewed - Question 33724: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33724· Mathematically reviewed - Question 33725: One Fixed Affine Transformation Preserves the Same-Filtration Martingale ·
R0066-33725· Mathematically reviewed - Question 33726: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33726· Mathematically reviewed - Question 33727: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33727· Mathematically reviewed - Question 33728: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33728· Mathematically reviewed - Question 33729: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33729· Mathematically reviewed - Question 33730: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33730· Mathematically reviewed - Question 33731: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33731· Mathematically reviewed - Question 33732: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33732· Mathematically reviewed - Question 33733: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33733· Mathematically reviewed - Question 33734: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33734· Mathematically reviewed - Question 33735: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33735· Mathematically reviewed - Question 33736: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33736· Mathematically reviewed - Question 33737: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33737· Mathematically reviewed - Question 33738: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33738· Mathematically reviewed - Question 33739: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33739· Mathematically reviewed - Question 33740: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33740· Mathematically reviewed - Question 33741: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33741· Mathematically reviewed - Question 33742: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33742· Mathematically reviewed - Question 33743: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33743· Mathematically reviewed - Question 33744: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33744· Mathematically reviewed - Question 33745: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33745· Mathematically reviewed - Question 33746: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33746· Mathematically reviewed - Question 33747: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33747· Mathematically reviewed - Question 33748: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33748· Mathematically reviewed - Question 33749: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33749· Mathematically reviewed - Question 33750: Constant Total Expectations Can Fail Conditional Martingale Steps ·
R0066-33750· Mathematically reviewed - Question 33751: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33751· Mathematically reviewed - Question 33752: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33752· Mathematically reviewed - Question 33753: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33753· Mathematically reviewed - Question 33754: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33754· Mathematically reviewed - Question 33755: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33755· Mathematically reviewed - Question 33756: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33756· Mathematically reviewed - Question 33757: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33757· Mathematically reviewed - Question 33758: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33758· Mathematically reviewed - Question 33759: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33759· Mathematically reviewed - Question 33760: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33760· Mathematically reviewed - Question 33761: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33761· Mathematically reviewed - Question 33762: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33762· Mathematically reviewed - Question 33763: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33763· Mathematically reviewed - Question 33764: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33764· Mathematically reviewed - Question 33765: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33765· Mathematically reviewed - Question 33766: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33766· Mathematically reviewed - Question 33767: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33767· Mathematically reviewed - Question 33768: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33768· Mathematically reviewed - Question 33769: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33769· Mathematically reviewed - Question 33770: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33770· Mathematically reviewed - Question 33771: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33771· Mathematically reviewed - Question 33772: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33772· Mathematically reviewed - Question 33773: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33773· Mathematically reviewed - Question 33774: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33774· Mathematically reviewed - Question 33775: Zero Total Mean Is Not Enough: Check Each Information Block ·
R0066-33775· Mathematically reviewed - Question 33776: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33776· Mathematically reviewed - Question 33777: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33777· Mathematically reviewed - Question 33778: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33778· Mathematically reviewed - Question 33779: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33779· Mathematically reviewed - Question 33780: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33780· Mathematically reviewed - Question 33781: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33781· Mathematically reviewed - Question 33782: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33782· Mathematically reviewed - Question 33783: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33783· Mathematically reviewed - Question 33784: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33784· Mathematically reviewed - Question 33785: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33785· Mathematically reviewed - Question 33786: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33786· Mathematically reviewed - Question 33787: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33787· Mathematically reviewed - Question 33788: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33788· Mathematically reviewed - Question 33789: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33789· Mathematically reviewed - Question 33790: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33790· Mathematically reviewed - Question 33791: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33791· Mathematically reviewed - Question 33792: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33792· Mathematically reviewed - Question 33793: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33793· Mathematically reviewed - Question 33794: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33794· Mathematically reviewed - Question 33795: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33795· Mathematically reviewed - Question 33796: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33796· Mathematically reviewed - Question 33797: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33797· Mathematically reviewed - Question 33798: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33798· Mathematically reviewed - Question 33799: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33799· Mathematically reviewed - Question 33800: A Declared Fair Independent-Increment Model Supplies a Specific Martingale ·
R0066-33800· 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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