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FBI Special Agent Phase I & II Exams Phase I — Logic-Based Reasoning Syllabus

The Phase I — Logic-Based Reasoning syllabus for FBI Special Agent Phase I & II Exams in full: 4 chapters, 16 topics and 3 sub-topics, every one listed below, plus 52 Phase I — Logic-Based Reasoning flashcards with answers.

4Chapters
16Topics
3Sub-topics
52Flashcards

Phase I — Logic-Based Reasoning syllabus: all 4 chapters

Expand any chapter to see its topics and sub-topics.

  1. Foundations of Formal and Informal Logic

    4 topics
    • Premises, conclusions, and valid argument structure
    • Deductive vs. inductive reasoning
    • Necessary vs. sufficient conditions
    • Common logical fallacies
      • Affirming the consequent and denying the antecedent
      • Correlation vs. causation
      • Circular reasoning and false dilemma
  2. Syllogisms and Conditional Reasoning

    4 topics
    • Categorical syllogisms and quantifiers (all, some, none)
    • Conditional (if-then) chains and contrapositives
    • Drawing only what must be true vs. what could be true
    • Eliminating answers that overreach the stated premises
  3. Logic Puzzles and Arrangement Problems

    4 topics
    • Ordering and sequencing puzzles
    • Grouping and matching constraints
    • Diagramming rules quickly and accurately
    • Handling conditional and either/or constraints
  4. Reading Logical Passages Under Time Pressure

    4 topics
    • Identifying the main claim and supporting evidence
    • Strengthen, weaken, and assumption question types
    • Inference questions vs. explicit-detail questions
    • Trap answers: scope shifts, reversed logic, and unstated assumptions

FBI Special Agent Phase I & II Exams Phase I — Logic-Based Reasoning flashcards — 52 questions with answers

  1. What is a premise in an argument?

    A premise is a statement offered as evidence or support; it provides the reasons or grounds from which the conclusion is drawn.

  2. What is the conclusion of an argument?

    The conclusion is the main claim the argument is trying to establish — the statement that the premises are meant to support.

  3. What makes an argument 'valid' in formal logic?

    An argument is valid when, if all its premises are true, the conclusion MUST also be true. Validity concerns logical structure, not whether the premises are actually true.

  4. What is the difference between a valid and a sound argument?

    A valid argument has a structure where true premises guarantee a true conclusion. A sound argument is valid AND has all true premises — so its conclusion is definitely true.

  5. How do you identify the conclusion when premises and conclusion are mixed together?

    Look for conclusion indicators (therefore, thus, hence, so, consequently) and premise indicators (because, since, for, given that). The conclusion is the claim everything else supports.

  6. Define deductive reasoning.

    Deductive reasoning moves from general principles to a specific, certain conclusion. If the premises are true and the form is valid, the conclusion is guaranteed (e.g., All A are B; X is A; therefore X is B).

  7. Define inductive reasoning.

    Inductive reasoning moves from specific observations to a general or probable conclusion. The conclusion is likely but not guaranteed, even if all premises are true.

  8. What is the key reliability difference between deduction and induction?

    Deduction yields certainty (conclusion guaranteed if premises true); induction yields probability (conclusion is only likely, can be strengthened or weakened by more evidence).

  9. Give an example of deductive vs. inductive reasoning.

    Deductive: 'All agents pass the test; Sam is an agent; so Sam passed.' Inductive: 'Every agent I've met passed; so the next agent probably passed too.'

  10. What is a necessary condition?

    A necessary condition is one that MUST be present for an outcome to occur; without it the outcome cannot happen. In 'if A then B,' B is necessary for A.

  11. What is a sufficient condition?

    A sufficient condition is one that, if present, GUARANTEES the outcome. In 'if A then B,' A is sufficient for B.

  12. In the statement 'If it rains, the ground is wet,' which is necessary and which is sufficient?

    Rain is sufficient for wet ground (rain guarantees wetness). Wet ground is necessary for rain (rain can't occur as described without wetness following).

  13. How do the words 'only if' signal a condition type?

    'A only if B' means B is necessary for A, translating to 'if A then B.' 'Only if' introduces the necessary condition.

  14. What does the fallacy of affirming the consequent look like?

    It wrongly reasons: 'If A then B; B is true; therefore A.' This is invalid because B could be caused by something other than A.

  15. What does the fallacy of denying the antecedent look like?

    It wrongly reasons: 'If A then B; not A; therefore not B.' Invalid because B might still occur for other reasons.

  16. What is an ad hominem fallacy?

    Attacking the person making an argument rather than addressing the argument itself.

  17. What is a straw man fallacy?

    Misrepresenting or distorting an opponent's argument to make it easier to attack, then refuting the distorted version.

  18. What is the fallacy of false dilemma (false dichotomy)?

    Presenting only two options as the only possibilities when other alternatives actually exist.

  19. What is a slippery slope fallacy?

    Claiming that one small step will inevitably lead to a chain of negative consequences without evidence for that chain.

  20. What is circular reasoning (begging the question)?

    An argument where the conclusion is assumed within the premises, so it proves nothing new (e.g., 'It's true because it says so').

Show the other 32 Phase I — Logic-Based Reasoning flashcards
  1. What is the post hoc fallacy?

    Post hoc ergo propter hoc: assuming that because one event followed another, the first caused the second — confusing correlation/sequence with causation.

  2. What is a categorical syllogism?

    A deductive argument with two premises and a conclusion, each relating two categories using quantifiers (all, some, none), sharing a middle term.

  3. What does the quantifier 'all' assert and how is it diagrammed?

    'All A are B' asserts every member of A is inside B. It is diagrammed as A being a subset entirely within B (A→B).

  4. What does the quantifier 'some' assert?

    'Some A are B' asserts that at least one A is also a B. It does NOT imply all, and 'some are' does not imply 'some are not.'

  5. What does the quantifier 'no/none' assert?

    'No A are B' asserts that the categories A and B share no members — they are completely separate sets.

  6. What is the valid inference from 'All A are B' and 'All B are C'?

    Therefore all A are C. This is a valid categorical chain (transitivity of universal affirmatives).

  7. Why is 'All A are B; some B are C; therefore some A are C' invalid?

    The 'some B that are C' might be entirely outside A. The premises don't force any A to overlap with C, so the conclusion isn't guaranteed.

  8. What is the contrapositive of 'If A then B'?

    'If not B then not A.' The contrapositive is logically equivalent to the original conditional and is always valid.

  9. What is the converse of 'If A then B,' and is it valid?

    The converse is 'If B then A.' It is NOT logically equivalent to the original and assuming it is commits a logical error.

  10. What is the inverse of 'If A then B,' and is it valid?

    The inverse is 'If not A then not B.' It is NOT equivalent to the original; assuming it commits the fallacy of denying the antecedent.

  11. How do you chain conditionals 'If A then B' and 'If B then C'?

    You can validly conclude 'If A then C' (hypothetical syllogism), and its contrapositive 'If not C then not A.'

  12. In logic puzzles, what is the difference between 'must be true' and 'could be true'?

    'Must be true' holds in every valid arrangement allowed by the rules; 'could be true' holds in at least one valid arrangement. A 'could be' answer is wrong if it's true in only some scenarios when 'must' is required.

  13. How do you test whether a statement 'must be true'?

    Try to construct a single valid scenario where it is false. If you can find even one, it does not 'must be true' — it only 'could be true.'

  14. What does it mean for an answer to 'overreach the stated premises'?

    The answer asserts more than the premises support — adding strength, scope, or claims not actually established. Such answers should be eliminated.

  15. What is a quick strategy for eliminating overreaching answers?

    Watch for extreme/absolute words (all, never, always, only, must) that the premises don't justify; prefer measured answers that stay within what was stated.

  16. How should you approach an ordering/sequencing puzzle?

    Build a single line of slots, place fixed clues first, convert relative clues (before/after) into chains, and track which positions remain open for each element.

  17. How do you diagram a 'before/after' constraint in a sequencing puzzle?

    Write it as a relation like X — Y (X earlier than Y). Combine multiple to form chains, but don't assume adjacency unless stated.

  18. What does 'X is immediately before Y' add beyond 'X is before Y'?

    It forces adjacency — X and Y occupy consecutive slots with nothing between them, a stronger constraint than mere ordering.

  19. How do you handle grouping/matching constraints?

    Set up a grid or columns for the groups, place definite assignments, then apply rules linking elements (together/apart) to fill or block cells.

  20. How do you diagram an 'if-then' rule quickly in a logic game?

    Write the trigger → result, then immediately note the contrapositive (not result → not trigger) so you can apply the rule in both directions.

  21. How do you diagram an inclusive 'either/or' constraint?

    'Either A or B' means at least one is present: not A → B, and not B → A. Inclusive 'or' allows both unless the puzzle says otherwise.

  22. How is an exclusive 'or' different from inclusive 'or'?

    Exclusive or means exactly one (not both); inclusive or means at least one (possibly both). Logic problems default to inclusive unless stated as exclusive.

  23. How do you identify the main claim (conclusion) in a reading-based argument?

    Ask 'What is the author ultimately trying to convince me of?' The main claim is supported by the other statements but supports nothing above it.

  24. What distinguishes supporting evidence from the main claim?

    Supporting evidence (facts, examples, data) is offered TO back the main claim; the main claim is the point those pieces lead toward.

  25. What does a 'strengthen' question ask you to do?

    Find the answer that adds support to the argument's conclusion or makes its assumption more likely true.

  26. What does a 'weaken' question ask you to do?

    Find the answer that undermines the conclusion — often by attacking the key assumption, offering an alternative explanation, or supplying a counterexample.

  27. What is an 'assumption' question testing?

    It asks for an unstated premise the argument depends on — something that must be true for the conclusion to follow from the premises.

  28. What is the negation test for assumption questions?

    Negate the candidate assumption; if the argument falls apart, it was a necessary assumption. If the argument survives, it wasn't required.

  29. What is the difference between an inference question and an explicit-detail question?

    An explicit-detail question is answered by something directly stated in the text; an inference question requires a conclusion that must be true based on the text but isn't stated outright.

  30. In inference questions, why prefer the 'weakest' supportable answer?

    Inference answers must be guaranteed by the text. Cautious, modest statements are easier to support; strong/extreme claims usually overreach and are traps.

  31. What is a 'scope shift' trap answer?

    An answer that subtly changes the topic, range, or terms of the argument — addressing something broader, narrower, or different from what the premises covered.

  32. What is a 'reversed logic' trap answer?

    An answer that swaps the direction of a relationship — e.g., treating the converse as equivalent, or flipping cause and effect, or necessary and sufficient conditions.

FBI Special Agent Phase I & II Exams Phase I — Logic-Based Reasoning FAQ

What is in the FBI Special Agent Phase I & II Exams Phase I — Logic-Based Reasoning syllabus?

FBI Special Agent Phase I & II Exams Phase I — Logic-Based Reasoning is split into 4 chapters: Foundations of Formal and Informal Logic, Syllogisms and Conditional Reasoning, Logic Puzzles and Arrangement Problems and Reading Logical Passages Under Time Pressure. Together they contain 16 topics and 3 sub-topics.

How many chapters are in FBI Special Agent Phase I & II Exams Phase I — Logic-Based Reasoning?

4 chapters, containing 16 topics and 3 sub-topics. The largest chapter is Foundations of Formal and Informal Logic, with 4 topics.

Are there flashcards for FBI Special Agent Phase I & II Exams Phase I — Logic-Based Reasoning?

Yes — a 52-card Phase I — Logic-Based Reasoning deck, printed in full in the flashcards section of this page and available in the Examius app with spaced repetition. The free plan covers one exam of your choice, including its flashcards; Examius Pro, a one-time purchase, unlocks every other exam and deck.