Introduction
This pattern focuses on questions where several conditional (“If-Then”) statements are linked together to form a logical chain. The key skill is to combine these conditions step by step to draw a valid final inference.
Such questions are common in analytical reasoning and logical deduction sections, testing your ability to follow the chain of implications precisely.
Pattern: Inference from Conditional Chain
Pattern
When multiple ‘If-Then’ statements are connected, the truth of one condition can trigger a series of other consequences.
Example Structure:
If A → B, and B → C, then logically A → C.
The validity holds only in the forward direction - if the initial condition is true, all subsequent linked effects follow.
Step-by-Step Example
Question
Statements:
1️⃣ If it rains, the ground gets wet.
2️⃣ If the ground gets wet, the football match will be postponed.
3️⃣ It has started raining.
Which of the following conclusions definitely follows?
(A) The match will be postponed.
(B) The ground will not get wet.
(C) The match will start on time.
(D) Nothing can be concluded.
Solution
Step 1: Identify the chain
Rains → Ground Wet → Match Postponed.Step 2: Apply the given condition
It has started raining ⇒ Ground gets wet ⇒ Match postponed.Step 3: Verify options
Only Option A directly follows from the conditional chain.Final Answer:
The match will be postponed → Option AQuick Check:
If P → Q → R and P true ⇒ R true ✅
Quick Variations
- 1. Multi-step chains with 3-5 conditions (If A → B, B → C, C → D...)
- 2. Reverse inference traps (“If D → C” does not imply “A → D”)
- 3. False condition inputs (when the first premise is false, no conclusion follows)
- 4. Nested or double-condition problems (“If A and B → C”)
Trick to Always Use
- Link all statements using shared terms to build a clear logical chain.
- Start from the given true condition and move forward, never backward.
- If the first condition is false, no conclusion about later steps can be made.
- Negation reverses logic: the contrapositive of (If P → Q) is (If not Q → not P).
Summary
Summary
- Connect all ‘If-Then’ statements into a single linear chain.
- If the starting condition is true, all following outcomes must be true.
- If the starting condition is false, nothing definite can be concluded.
- Always test your reasoning direction - forward only, not backward.
Example to remember:
If A → B, B → C, and A is true ⇒ C is true ✅
