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 801: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0801· Mathematically reviewed - Question 802: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0802· Mathematically reviewed - Question 803: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0803· Mathematically reviewed - Question 804: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0804· Mathematically reviewed - Question 805: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0805· Mathematically reviewed - Question 806: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0806· Mathematically reviewed - Question 807: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0807· Mathematically reviewed - Question 808: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0808· Mathematically reviewed - Question 809: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0809· Mathematically reviewed - Question 810: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0810· Mathematically reviewed - Question 811: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0811· Mathematically reviewed - Question 812: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0812· Mathematically reviewed - Question 813: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0813· Mathematically reviewed - Question 814: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0814· Mathematically reviewed - Question 815: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0815· Mathematically reviewed - Question 816: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0816· Mathematically reviewed - Question 817: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0817· Mathematically reviewed - Question 818: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0818· Mathematically reviewed - Question 819: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0819· Mathematically reviewed - Question 820: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0820· Mathematically reviewed - Question 821: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0821· Mathematically reviewed - Question 822: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0822· Mathematically reviewed - Question 823: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0823· Mathematically reviewed - Question 824: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0824· Mathematically reviewed - Question 825: Remove the Lexically First Zero-Indegree Source at Each Kahn Step ·
P1000-0825· Mathematically reviewed - Question 826: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0826· Mathematically reviewed - Question 827: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0827· Mathematically reviewed - Question 828: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0828· Mathematically reviewed - Question 829: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0829· Mathematically reviewed - Question 830: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0830· Mathematically reviewed - Question 831: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0831· Mathematically reviewed - Question 832: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0832· Mathematically reviewed - Question 833: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0833· Mathematically reviewed - Question 834: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0834· Mathematically reviewed - Question 835: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0835· Mathematically reviewed - Question 836: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0836· Mathematically reviewed - Question 837: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0837· Mathematically reviewed - Question 838: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0838· Mathematically reviewed - Question 839: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0839· Mathematically reviewed - Question 840: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0840· Mathematically reviewed - Question 841: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0841· Mathematically reviewed - Question 842: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0842· Mathematically reviewed - Question 843: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0843· Mathematically reviewed - Question 844: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0844· Mathematically reviewed - Question 845: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0845· Mathematically reviewed - Question 846: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0846· Mathematically reviewed - Question 847: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0847· Mathematically reviewed - Question 848: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0848· Mathematically reviewed - Question 849: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0849· Mathematically reviewed - Question 850: An Explicit Directed Cycle Refutes Every Topological Order ·
P1000-0850· Mathematically reviewed - Question 851: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0851· Mathematically reviewed - Question 852: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0852· Mathematically reviewed - Question 853: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0853· Mathematically reviewed - Question 854: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0854· Mathematically reviewed - Question 855: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0855· Mathematically reviewed - Question 856: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0856· Mathematically reviewed - Question 857: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0857· Mathematically reviewed - Question 858: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0858· Mathematically reviewed - Question 859: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0859· Mathematically reviewed - Question 860: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0860· Mathematically reviewed - Question 861: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0861· Mathematically reviewed - Question 862: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0862· Mathematically reviewed - Question 863: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0863· Mathematically reviewed - Question 864: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0864· Mathematically reviewed - Question 865: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0865· Mathematically reviewed - Question 866: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0866· Mathematically reviewed - Question 867: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0867· Mathematically reviewed - Question 868: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0868· Mathematically reviewed - Question 869: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0869· Mathematically reviewed - Question 870: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0870· Mathematically reviewed - Question 871: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0871· Mathematically reviewed - Question 872: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0872· Mathematically reviewed - Question 873: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0873· Mathematically reviewed - Question 874: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0874· Mathematically reviewed - Question 875: One Strictly Better Feasible Point Refutes Candidate Global Optimality ·
P1000-0875· Mathematically reviewed - Question 876: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0876· Mathematically reviewed - Question 877: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0877· Mathematically reviewed - Question 878: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0878· Mathematically reviewed - Question 879: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0879· Mathematically reviewed - Question 880: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0880· Mathematically reviewed - Question 881: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0881· Mathematically reviewed - Question 882: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0882· Mathematically reviewed - Question 883: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0883· Mathematically reviewed - Question 884: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0884· Mathematically reviewed - Question 885: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0885· Mathematically reviewed - Question 886: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0886· Mathematically reviewed - Question 887: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0887· Mathematically reviewed - Question 888: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0888· Mathematically reviewed - Question 889: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0889· Mathematically reviewed - Question 890: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0890· Mathematically reviewed - Question 891: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0891· Mathematically reviewed - Question 892: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0892· Mathematically reviewed - Question 893: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0893· Mathematically reviewed - Question 894: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0894· Mathematically reviewed - Question 895: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0895· Mathematically reviewed - Question 896: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0896· Mathematically reviewed - Question 897: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0897· Mathematically reviewed - Question 898: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0898· Mathematically reviewed - Question 899: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0899· Mathematically reviewed - Question 900: A Complete Attained Lower Bound Certifies Globality but Not Automatic Uniqueness ·
P1000-0900· Mathematically reviewed - Question 901: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0901· Mathematically reviewed - Question 902: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0902· Mathematically reviewed - Question 903: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0903· Mathematically reviewed - Question 904: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0904· Mathematically reviewed - Question 905: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0905· Mathematically reviewed - Question 906: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0906· Mathematically reviewed - Question 907: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0907· Mathematically reviewed - Question 908: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0908· Mathematically reviewed - Question 909: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0909· Mathematically reviewed - Question 910: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0910· Mathematically reviewed - Question 911: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0911· Mathematically reviewed - Question 912: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0912· Mathematically reviewed - Question 913: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0913· Mathematically reviewed - Question 914: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0914· Mathematically reviewed - Question 915: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0915· Mathematically reviewed - Question 916: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0916· Mathematically reviewed - Question 917: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0917· Mathematically reviewed - Question 918: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0918· Mathematically reviewed - Question 919: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0919· Mathematically reviewed - Question 920: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0920· Mathematically reviewed - Question 921: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0921· Mathematically reviewed - Question 922: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0922· Mathematically reviewed - Question 923: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0923· Mathematically reviewed - Question 924: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0924· Mathematically reviewed - Question 925: Empty Domains, Partial Lists, Ties and Local-Only Witnesses Block Different Claims ·
P1000-0925· Mathematically reviewed - Question 926: The First Positive Power Returning to One Defines the Order ·
P1000-0926· Mathematically reviewed - Question 927: The First Positive Power Returning to One Defines the Order ·
P1000-0927· Mathematically reviewed - Question 928: The First Positive Power Returning to One Defines the Order ·
P1000-0928· Mathematically reviewed - Question 929: The First Positive Power Returning to One Defines the Order ·
P1000-0929· Mathematically reviewed - Question 930: The First Positive Power Returning to One Defines the Order ·
P1000-0930· Mathematically reviewed - Question 931: The First Positive Power Returning to One Defines the Order ·
P1000-0931· Mathematically reviewed - Question 932: The First Positive Power Returning to One Defines the Order ·
P1000-0932· Mathematically reviewed - Question 933: The First Positive Power Returning to One Defines the Order ·
P1000-0933· Mathematically reviewed - Question 934: The First Positive Power Returning to One Defines the Order ·
P1000-0934· Mathematically reviewed - Question 935: The First Positive Power Returning to One Defines the Order ·
P1000-0935· Mathematically reviewed - Question 936: The First Positive Power Returning to One Defines the Order ·
P1000-0936· Mathematically reviewed - Question 937: The First Positive Power Returning to One Defines the Order ·
P1000-0937· Mathematically reviewed - Question 938: The First Positive Power Returning to One Defines the Order ·
P1000-0938· Mathematically reviewed - Question 939: The First Positive Power Returning to One Defines the Order ·
P1000-0939· Mathematically reviewed - Question 940: The First Positive Power Returning to One Defines the Order ·
P1000-0940· Mathematically reviewed - Question 941: The First Positive Power Returning to One Defines the Order ·
P1000-0941· Mathematically reviewed - Question 942: The First Positive Power Returning to One Defines the Order ·
P1000-0942· Mathematically reviewed - Question 943: The First Positive Power Returning to One Defines the Order ·
P1000-0943· Mathematically reviewed - Question 944: The First Positive Power Returning to One Defines the Order ·
P1000-0944· Mathematically reviewed - Question 945: The First Positive Power Returning to One Defines the Order ·
P1000-0945· Mathematically reviewed - Question 946: The First Positive Power Returning to One Defines the Order ·
P1000-0946· Mathematically reviewed - Question 947: The First Positive Power Returning to One Defines the Order ·
P1000-0947· Mathematically reviewed - Question 948: The First Positive Power Returning to One Defines the Order ·
P1000-0948· Mathematically reviewed - Question 949: The First Positive Power Returning to One Defines the Order ·
P1000-0949· Mathematically reviewed - Question 950: The First Positive Power Returning to One Defines the Order ·
P1000-0950· Mathematically reviewed - Question 951: Order Divides Phi without Automatically Equaling Phi ·
P1000-0951· Mathematically reviewed - Question 952: Order Divides Phi without Automatically Equaling Phi ·
P1000-0952· Mathematically reviewed - Question 953: Order Divides Phi without Automatically Equaling Phi ·
P1000-0953· Mathematically reviewed - Question 954: Order Divides Phi without Automatically Equaling Phi ·
P1000-0954· Mathematically reviewed - Question 955: Order Divides Phi without Automatically Equaling Phi ·
P1000-0955· Mathematically reviewed - Question 956: Order Divides Phi without Automatically Equaling Phi ·
P1000-0956· Mathematically reviewed - Question 957: Order Divides Phi without Automatically Equaling Phi ·
P1000-0957· Mathematically reviewed - Question 958: Order Divides Phi without Automatically Equaling Phi ·
P1000-0958· Mathematically reviewed - Question 959: Order Divides Phi without Automatically Equaling Phi ·
P1000-0959· Mathematically reviewed - Question 960: Order Divides Phi without Automatically Equaling Phi ·
P1000-0960· Mathematically reviewed - Question 961: Order Divides Phi without Automatically Equaling Phi ·
P1000-0961· Mathematically reviewed - Question 962: Order Divides Phi without Automatically Equaling Phi ·
P1000-0962· Mathematically reviewed - Question 963: Order Divides Phi without Automatically Equaling Phi ·
P1000-0963· Mathematically reviewed - Question 964: Order Divides Phi without Automatically Equaling Phi ·
P1000-0964· Mathematically reviewed - Question 965: Order Divides Phi without Automatically Equaling Phi ·
P1000-0965· Mathematically reviewed - Question 966: Order Divides Phi without Automatically Equaling Phi ·
P1000-0966· Mathematically reviewed - Question 967: Order Divides Phi without Automatically Equaling Phi ·
P1000-0967· Mathematically reviewed - Question 968: Order Divides Phi without Automatically Equaling Phi ·
P1000-0968· Mathematically reviewed - Question 969: Order Divides Phi without Automatically Equaling Phi ·
P1000-0969· Mathematically reviewed - Question 970: Order Divides Phi without Automatically Equaling Phi ·
P1000-0970· Mathematically reviewed - Question 971: Order Divides Phi without Automatically Equaling Phi ·
P1000-0971· Mathematically reviewed - Question 972: Order Divides Phi without Automatically Equaling Phi ·
P1000-0972· Mathematically reviewed - Question 973: Order Divides Phi without Automatically Equaling Phi ·
P1000-0973· Mathematically reviewed - Question 974: Order Divides Phi without Automatically Equaling Phi ·
P1000-0974· Mathematically reviewed - Question 975: Order Divides Phi without Automatically Equaling Phi ·
P1000-0975· Mathematically reviewed - Question 976: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0976· Mathematically reviewed - Question 977: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0977· Mathematically reviewed - Question 978: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0978· Mathematically reviewed - Question 979: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0979· Mathematically reviewed - Question 980: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0980· Mathematically reviewed - Question 981: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0981· Mathematically reviewed - Question 982: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0982· Mathematically reviewed - Question 983: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0983· Mathematically reviewed - Question 984: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0984· Mathematically reviewed - Question 985: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0985· Mathematically reviewed - Question 986: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0986· Mathematically reviewed - Question 987: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0987· Mathematically reviewed - Question 988: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0988· Mathematically reviewed - Question 989: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0989· Mathematically reviewed - Question 990: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0990· Mathematically reviewed - Question 991: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0991· Mathematically reviewed - Question 992: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0992· Mathematically reviewed - Question 993: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0993· Mathematically reviewed - Question 994: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0994· Mathematically reviewed - Question 995: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0995· Mathematically reviewed - Question 996: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0996· Mathematically reviewed - Question 997: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0997· Mathematically reviewed - Question 998: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0998· Mathematically reviewed - Question 999: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-0999· Mathematically reviewed - Question 1000: Undefined Nonunit/Modulus Cases Differ from Order One and Negative Residues ·
P1000-1000· 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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