Thread Method in Seating Arrangement: Circular & Square Puzzles
The Thread Method in Seating Arrangement is a visual technique that helps candidates solve circular, square and certain other closed seating arrangement puzzles by converting the original shape into a straight line. Instead of repeatedly drawing a circle or square and checking the left-right directions, candidates open the arrangement conceptually and represent all seats as consecutive positions on a thread. The two ends of this line remain connected, just like the original closed arrangement. This approach makes it easier to connect clues, identify immediate neighbours, manage relative positions and reduce unnecessary possibilities. It is particularly useful for banking and competitive examinations where seating arrangement questions form an important part of the Reasoning Ability section. In this blog, we explain the Thread Method step by step, including direction rules, an eight-person circular arrangement, a square arrangement with corner and side-middle positions, advantages, limitations and practice questions.
The Thread Method is a shortcut representation used to solve seating arrangement reasoning questions. In a traditional approach, candidates draw the actual circular or square table and place people around its shape. In the thread approach, the same closed arrangement is opened and represented as a straight horizontal line.
Imagine that eight people are sitting around a circular table. Instead of drawing a circle with eight positions, imagine cutting the circle at one point and stretching its circumference into a straight line. You now have eight consecutive positions.
Position: 1 2 3 4 5 6 7 8
Thread: [1] — [2] — [3] — [4] — [5] — [6] — [7] — [8]
|_____________________________________________|
The first and last positions are adjacent.
The important point is that the first and last positions are still immediate neighbours because the original arrangement was circular. Opening the circle does not remove this relationship.
The same idea can be used for a square table. If eight people are seated at four corners and the middle of four sides, the square can be opened into a sequence of eight positions. The corner and side-middle positions must still be identified correctly.
The basic idea is simple:
The Thread Method does not change the actual seating arrangement. It only changes how you represent it on paper.
Practising different questions is essential to become comfortable with the Thread Method. Try the following question using the thread representation before checking the answer.
Eight people A, B, C, D, E, F, G and H are sitting around a circular table, all facing the centre. Their positions are numbered from 1 to 8 in the clockwise direction.
The following information is given:
– A occupies Position 1.
– B sits second to the right of A.
– C sits immediately to the left of B.
– D sits opposite A.
– E sits immediately to the right of D.
– F sits second to the left of E.
– G sits immediately to the right of H.
Eight people P, Q, R, S, T, U, V and W are sitting around a circular table, all facing outside. Their positions are numbered from 1 to 8 in the clockwise direction.
The following information is given:
– P occupies Position 1.
– Q sits third to the left of P.
– R sits immediately to the right of Q.
– S sits opposite P.
– T sits second to the left of S.
– U sits immediately to the right of T.
– V sits immediately to the right of P.
– W occupies the remaining position.
Thread Method in Circular and square seating arrangement questions can become confusing when several people face different directions. Candidates often make mistakes while determining who sits to the immediate left or right of a particular person.
The thread method provides a linear representation, making relative positioning easier to track.
Its main benefits include:
1. Reduces Directional Confusion: You can use arrows to represent the facing direction of each person and follow one consistent left-right convention throughout the arrangement.
2. Makes Clue Connection Easier: Instead of placing every condition separately on a circle, you can connect related clues directly along the thread.
3. Helps Avoid Repeated Diagrams: When the initial conditions are strong, you can build a single continuous arrangement rather than repeatedly drawing the same circular structure.
4. Makes Relative Positions Easier to Count: Conditions such as second to the right, third to the left and two persons between can be represented through consecutive positions.
5. Supports Mixed-Facing Questions: You can record different facing directions using arrows and apply the relevant direction rule to each person.
6. Helps Handle Closed Arrangements: The same basic idea works for circular seating arrangements and can also be adapted to regular square arrangements where positions are equally spaced around the perimeter.
However, the method does not automatically eliminate every possibility. You still need to understand the clues, handle opposite positions and verify the final arrangement.
Before solving questions using the Thread Method, understand the basic rules used to represent positions and directions. These rules are essential when solving circular and square seating arrangements.
Suppose eight people are sitting around a circular table. Draw eight boxes in a horizontal line and number them from 1 to 8.
[1] — [2] — [3] — [4] — [5] — [6] — [7] — [8]
|_________________________________________________|
Position 1 and Position 8 are immediate neighbours.
The first and last positions remain adjacent. Therefore, a person sitting in position 1 can have an immediate neighbour in position 8.
Never treat the thread as an ordinary open-ended row. It represents a closed arrangement that has been opened for easier calculation.
In the thread method, arrows help you track the facing direction of each person.
For explanation, use the following consistent convention:
The arrows are visual markers, not necessarily compass directions. You can choose the starting orientation according to the puzzle, but you must maintain the same convention throughout the solution.
| Facing Marker | Right Direction | Left Direction |
| ↑ | Towards the right | Towards the left |
| ↓ | Towards the left | Towards the right |
For example, suppose A is facing ↑ and B sits immediately to the right of A. Place B in the next box towards the right.
However, when A faces ↓, the immediate right position is the previous box towards the left.
Important: Do not change the direction convention halfway through a puzzle. Most mistakes happen when candidates place one person using one convention and another person using the opposite convention.
An immediate neighbour means the person sitting directly next to the reference person, with no other person in between.
For example:
In a thread arrangement, an immediate neighbour occupies the next position according to the reference person’s facing direction.
Candidates must count positions carefully.
| Clue | Meaning |
| Immediate Right | One position towards the person’s right |
| Immediate Left | One position towards the person’s left |
| Second to the Right | Two positions towards the person’s right |
| Second to the Left | Two positions towards the person’s left |
| Third to the Right | Three positions towards the person’s right |
| Third to the Left | Three positions towards the person’s left |
Remember that second to the right means moving two positions, not placing two people between the individuals. Similarly, third to the right means moving three positions, leaving two intervening people.
The number of people between two individuals determines the number of positions separating them.
| Condition | Number of Intervening People | Position Difference |
| One person between A and B | 1 | 2 positions |
| Two persons between A and B | 2 | 3 positions |
| Three persons between A and B | 3 | 4 positions |
| Four persons between A and B | 4 | 5 positions |
For example, if two people sit between A and B, there are three position movements from one person to the other along the specified direction.
Opposite positions are important in circular and square seating arrangement questions.
For an arrangement with eight equally spaced positions, the opposite position is four positions away.
| Total Seats | Position Difference for Opposite |
| 6 | 3 positions |
| 8 | 4 positions |
| 10 | 5 positions |
| 12 | 6 positions |
The general rule is:
Opposite Position Difference=n/2
Here, (n) represents the total number of equally spaced seats. A directly opposite seat exists only when the number of seats is even.
In an eight-person arrangement, there are three people between any two individuals occupying directly opposite positions along either direction.
In circular and square arrangements, candidates may encounter people facing towards the centre or away from the centre.
The conventional circular direction rules are:
| Facing Direction | Left | Right |
| Towards the Centre | Clockwise | Anticlockwise |
| Away from the Centre | Anticlockwise | Clockwise |
These conventional rules should be understood independently. In the Thread Method representation, translate them into the arrow convention established for your diagram. Always read a left-right clue from the perspective of the person named in the clue.
A systematic approach using the Thread Method helps candidates identify the strongest clues and build the arrangement without creating unnecessary possibilities.
Follow these steps:
Read the complete question before placing anyone. Identify the number of people, type of table, facing directions and relationships mentioned in the clues.
Separate the conditions into categories:
This makes it easier to identify the strongest starting point.
If eight people are sitting around a circle, draw eight boxes in a line. If ten people are sitting around a square or circle, draw ten positions.
Do not create fewer or additional seats. Each box must represent exactly one person.
Start with a clue that provides a definite relative relationship.
Useful starting conditions include:
If no seat has an absolute position, select one person as the reference point.
In a circular arrangement, the entire configuration can be rotated without changing the relative relationships.
Therefore, you can place the reference person in any convenient starting position. Similarly, when the clues do not specify the starting facing direction, choose one of the two arrow directions as a reference.
This avoids drawing multiple arrangements merely because the starting person could occupy different physical positions around the table.
Once the starting person is fixed, place other individuals according to the strongest connected clues.
For example:
Place each individual in the appropriate position while following the arrow of the reference person.
When a clue states that two individuals face opposite directions, assign opposite arrows.
When it states that two individuals face the same direction, assign the same arrow.
Do not assume that everyone is facing the same direction unless the question clearly states it.
Conditions such as the following can help eliminate incorrect possibilities:
Use these conditions after placing the stronger relationships, wherever possible. Avoid forcing an uncertain placement too early.
After placing everyone, read every clue again.
Check:
A correct-looking diagram is not necessarily a correct solution. Every condition must be verified.
The following eight-person circular seating arrangement demonstrates how the Thread Method can be used to solve a puzzle involving mixed facing directions, immediate neighbours, relative positions and a condition based on the number of people facing towards and away from the centre.
Eight people A, B, C, D, E, F, G and H are sitting around a circular table.
The following conditions are given:
How can we solve this using the thread method?
Since eight people are sitting around a circular table, create eight positions in a straight line.
Position: 1 2 3 4 5 6 7 8
Thread: [1] — [2] — [3] — [4] — [5] — [6] — [7] — [8]
|______________________________________________|
The first and last positions are adjacent.
The two ends, positions 1 and 8, are adjacent.
The question states that A and C sit third to the right of each other and face opposite directions.
Choose A as the reference person and assign A the ↑ direction. This is an arbitrary starting choice.
Now place C third to the right of A.
From A, count three positions towards the right:
Therefore, C is placed at position 4 and faces the opposite direction, ↓.
The next condition states that G sits immediately to the left of C.
Since C faces ↓, its left direction is towards the right side of the page according to our thread convention.
Therefore, G is placed immediately to the right of C, at position 5.
The question states that F and G sit immediately to the right of each other.
This means:
For this relationship to work, F and G must face opposite directions.
Since G is placed at position 5 facing ↑, F is placed at position 6 facing ↓.
The question states that A sits second to the left of B, and both face opposite directions.
Since A faces ↑, B must face ↓.
For a ↓-facing person, left is towards the right side of the page. Count two positions to the right from B to reach A.
A sits at position 1, so B must be at position 7:
Therefore, B occupies position 7 and faces ↓.
The question states that D sits immediately to the right of H.
It also states that two people sit between F and D.
F is already at position 6. Moving towards the left from F, two people must sit between F and D.
The two intervening positions are:
Therefore, D is placed at position 3.
Since D sits immediately to the right of H, H must occupy position 2 and face ↑.
The final positional condition states that E sits third to the left of D and faces outside.
D faces ↑, so its left direction is towards the left side of the page.
From D at position 3:
Therefore, E occupies position 8 and faces outside.
The question states that the number of people facing towards the centre must not be equal to the number facing outside.
For this solved arrangement, ↑ represents facing outside and ↓ represents facing the centre, as established by the explicit clue about E.
The people facing outside are A, H, D, G and E.
The people facing the centre are C, F and B.
Therefore:
The two numbers are unequal, so the final condition is satisfied.
| Position | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 |
| Person | A | H | D | C | G | F | B | E |
| Facing Arrow | ↑ | ↑ | ↑ | ↓ | ↑ | ↓ | ↓ | ↑ |
| Facing Direction | Outside | Outside | Outside | Inside | Outside | Inside | Inside | Outside |
The final seating order is:
A – H – D – C – G – F – B – E
Remember that position 8 (E) and position 1 (A) are immediate neighbours because the original arrangement is circular.
| Given Condition | Verification |
| C and A are third to the right of each other | A is third to the right of C and C is third to the right of A because they face opposite directions. |
| E faces outside | E is assigned the outside-facing arrow. |
| E is third to the left of D | From D, count H, A and then E, considering the connected ends. |
| G is immediately left of C | C faces ↓, so G is immediately to the right on the page. |
| F and G are immediately to the right of each other | They are adjacent and face opposite directions. |
| Two people sit between F and D | G and C sit between F and D. |
| D is immediately right of H | H faces ↑ and D is the next position to the right. |
| A is second left of B | E and then A are reached from B’s left. |
| A and B face opposite directions | A faces ↑ and B faces ↓. |
| Unequal number of people face inside and outside | Five face outside and three face inside. |
Learning Point: The biggest advantage in this example is that you do not need to draw the circular table again and again. You can connect all the clues in a single thread, while remembering that the two ends are adjacent.
The Thread Method for Square Seating Arrangement follows the same basic concept. A square is opened and its perimeter positions are represented in a straight line.
However, there is one additional point: candidates must distinguish between people sitting at the four corners and those sitting at the middle of the four sides.
When eight people are seated around a square table, four positions are at the corners and four are at the side-middle points. These positions alternate around the perimeter.
Eight people P, Q, R, S, T, U, V and W are sitting at the corners and middle of the sides of a square table.
The following conditions are given:
There are eight positions around the square. Open the square and draw a thread with eight boxes.
To retain the actual structure, mark alternating positions as corners and side-middle points.
| Thread Position | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 |
| Square Position | Corner | Side Middle | Corner | Side Middle | Corner | Side Middle | Corner | Side Middle |
This marking is important. If you forget which positions represent corners and which represent side-middle points, you may place someone incorrectly even if the left-right conditions are satisfied.
The question states that P sits third to the left of Q, and Q does not sit at a corner.
Choose Q at position 2, which is a side-middle position, and assign Q the ↑ direction.
Now move three positions to the left from Q:
Therefore, P occupies position 7, which is a corner.
The question states that two people sit between P and S.
From P at position 7, move towards the left:
Therefore, S is placed at position 4.
S faces ↑, so its right direction is towards the right on the page.
From S at position 4:
Therefore, R is placed at position 6.
The immediate neighbours of Q must face opposite to Q.
Q is at position 2 and faces ↑. Its immediate neighbours are:
Both T and U must therefore face ↓.
The condition also states that U does not face the centre. Thus, U faces outside.
The question states that T and V sit immediately to the right of each other.
The remaining positions show that the only available adjacent pair across the thread ends is position 1 and position 8.
Therefore:
T and V must face opposite directions to satisfy the mutual immediate-right condition.
Since T faces ↓, V faces ↑.
The question states that the immediate neighbours of R face the opposite direction to R.
R occupies position 6. Its immediate neighbours are:
Both W and P must face opposite to R.
We can choose R’s direction consistently with the remaining direction-count condition.
For this solution, R faces ↓, so W and P face ↑.
W occupies position 5, while P occupies position 7.
In an eight-position square arrangement, the opposite position is four seats away.
The position opposite P at position 7 is position 3, currently occupied by U.
Therefore, W is not opposite P, and the condition is satisfied.
For the remaining direction condition, the final assignment is:
Therefore:
The numbers are unequal, so the condition is satisfied.
| Position | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 |
| Square Position | Corner | Middle | Corner | Middle | Corner | Middle | Corner | Middle |
| Person | T | Q | U | S | W | R | P | V |
| Facing Arrow | ↓ | ↑ | ↓ | ↑ | ↑ | ↓ | ↑ | ↑ |
| Facing Direction | Outside | Inside | Outside | Inside | Inside | Outside | Inside | Inside |
Final Seating Order: T – Q – U – S – W – R – P – V
Note: Positions 1 and 8 are immediate neighbours because the original arrangement is a closed square.
| Given Condition | Verification |
| P is third to the left of Q | Q is at position 2 and P is at position 7. |
| Q is not at a corner | Q occupies position 2, a side-middle position. |
| Two people sit between P and S | R and W sit between P and S. |
| Immediate neighbours of Q face opposite directions | T and U face ↓, opposite to Q. |
| R is second to the right of S | W is first and R is second to S’s right. |
| T and V are immediately right of each other | T and V occupy the connected end positions and face opposite directions. |
| W is not opposite P | U occupies the position opposite P, not W. |
| U does not face the centre | U faces outside. |
| Immediate neighbours of R face opposite directions | W and P face opposite to R. |
| Unequal facing count | Five face the centre and three face outside. |
Learning Point: In a square arrangement, the thread method becomes more reliable when you preserve the corner and side-middle labels before placing the individuals. The linear representation simplifies relative positioning, but the original geometric structure must not be forgotten.
Circular arrangement questions may include people facing inwards, outwards or mixed directions. The following thread method shortcuts can help you connect conditions more efficiently.
1. Start with a Strong Pair Relationship: If two people are third to the right of each other and face opposite directions, use that relationship to establish the initial positions.
2. Use Immediate-Neighbour Conditions Early: Clues such as A sits immediately to the left of B can quickly fix an adjacent position.
3. Connect Both-Sided Relationships: When two people sit immediately to the right of each other, remember that both directions must be satisfied. Their facing directions will generally be opposite under the thread convention.
4. Track Opposite Positions Numerically: For eight people, the directly opposite person is four positions away. Mark this relationship instead of repeatedly counting around the original circle.
5. Use Negative Clues for Elimination: Conditions such as “A is not opposite B” or “C does not sit adjacent to D” help remove invalid positions.
6. Do Not Assume the Facing Direction Too Early: If a person’s direction is not given or logically determined, keep the possible directions open until other clues resolve them.
7. Check the First and Last Positions: People at the two ends of the thread can be immediate neighbours. This is particularly important for clues involving the first and last seats.
The square and rectangular arrangement method requires additional attention because seats may occupy different geometric positions.
For a regular square with four corner seats and four side-middle seats, the eight positions can be represented as a single alternating thread.
| Position | Seat Type |
| 1 | Corner |
| 2 | Middle of a Side |
| 3 | Corner |
| 4 | Middle of a Side |
| 5 | Corner |
| 6 | Middle of a Side |
| 7 | Corner |
| 8 | Middle of a Side |
This makes it easier to track where a person can sit.
However, a rectangular table may have an uneven number of people on its longer and shorter sides. For example, a question may specify three people along each longer side and two people along each shorter side, or a different combination of corner and side seats.
In such cases, the thread method must preserve the exact perimeter order and the type of each position. If this becomes difficult to track, the traditional rectangular diagram may be clearer.
Practical rule: Use the thread method for a regular square or a closed arrangement with a clear sequence of equally spaced positions. Prefer a traditional shape-based diagram when the geometry or seat distribution is irregular.
Both thread methods can be used to solve seating arrangement questions. The main difference is how candidates represent and organise the positions.
| Comparison Factor | Thread Method | Traditional Method |
| Representation | Straight line with connected ends | Actual circle, square or rectangle |
| Circular Arrangement | Converts the circle into a linear sequence | Places people directly around a circle |
| Direction Handling | Uses arrows and a consistent thread convention | Uses the actual facing direction around the shape |
| Position Counting | Counts along the thread, including wrap-around | Counts around the original diagram |
| Opposite Positions | Requires remembering the position gap | Opposite positions are visually clear |
| Corner and Side Positions | Must mark the position type separately | Visible directly in the shape |
| Multiple Possibilities | Can help connect linked conditions | Allows direct visual comparison of possibilities |
| Complex Rectangular Layouts | May become difficult | Often easier to understand |
| Learning Requirement | Requires practice with directional conventions | More intuitive for learners familiar with diagrams |
There is no universal answer. The better method depends on the structure of the puzzle, your understanding of directions and how comfortably you can apply the method under exam pressure.
The thread method can be effective for closed, symmetrical arrangements where the positions are equally spaced and clues form a clear sequence. The traditional method can be more convenient when the table has unequal sides, irregular seat distribution or several layers of arrangement.
Discussions among banking-exam aspirants also show mixed experiences. Some candidates prefer the thread method for circular questions, while others find traditional diagrams easier for uneven rectangular layouts and complicated opposite-position conditions. The practical recommendation is to learn both and select the method that produces a clear, accurate solution for the question in front of you.
The thread method has several advantages when applied to the right type of question.
The thread method is useful, but it is not suitable for every seating arrangement question.
A related issue discussed by learners is that uneven seat gaps can make opposite-position counting harder in a thread representation. This is why candidates should practise identifying when a different diagram is more suitable.
Even after understanding the basic concept of the thread method, candidates may make mistakes while applying the method to exam-level seating arrangement questions.
| Common Mistake | How to Avoid It |
| Treating the thread as an open-ended row | Remember that the first and last positions are adjacent. |
| Changing the arrow convention | Set the direction key before placing anyone and maintain it throughout. |
| Miscounting second or third positions | Count seat movements, not the number of intervening people. |
| Placing opposite persons incorrectly | Calculate the opposite-position gap using half the total number of seats. |
| Ignoring corner and side-middle positions | Mark the type of every position in square arrangements. |
| Making premature assumptions | Keep uncertain positions or directions open until the clues resolve them. |
| Ignoring negative clues | Verify conditions such as not opposite, not adjacent and not facing the centre. |
| Forgetting the direction of the reference person | Read each left-right condition from the named individual’s perspective. |
| Forcing the method on an irregular table | Use a traditional diagram when the geometry is easier to preserve visually. |
| Not checking every clue | Verify the complete arrangement before answering the questions. |
Candidates preparing for banking, SSC, Railway and other competitive examinations should practise the thread method systematically rather than trying to apply it to every puzzle immediately.
The Thread Method in Seating Arrangement is a useful visual technique for solving circular and regular square seating arrangement puzzles by converting a closed structure into a straight line. It helps candidates connect clues, track immediate neighbours, manage mixed-facing directions and handle relative-position conditions without repeatedly drawing the original shape. However, its effectiveness depends on understanding the direction rules, maintaining the connection between the two ends and preserving geometric details such as corners and side-middle positions. The best way to master the method is to practise basic circular arrangements first, then move to mixed-facing and square examples before attempting complex exam-level puzzles. Candidates should also understand the traditional method and choose the representation that makes each question easier to solve accurately. Regular practice with different types of Seating Arrangement Reasoning questions will help improve both speed and confidence in competitive examinations. PracticeMock provides practice resources to help candidates strengthen their reasoning skills and prepare for competitive examinations.
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The Thread Method in Seating Arrangement is a visual shortcut in which a closed seating arrangement, such as a circle or square, is opened and represented as a straight line. Candidates place people according to the given clues while maintaining the connection between the first and last positions.
First, draw a straight line containing the required number of positions. Select a reference person, assign facing-direction arrows and place other individuals according to relative-position clues. Remember that the two ends of the line remain adjacent and verify all conditions before finalising the arrangement.
Yes. Thread Method can be useful for circular arrangements, especially when positions are equally spaced and the clues provide clear relative relationships. It is particularly helpful for connecting left-right, immediate-neighbour and gap-based conditions.
Yes. The thread method can be used for regular square arrangements with people sitting at the corners and side-middle positions. However, candidates must mark the corner and side-middle positions correctly before placing individuals.
The thread method can be adapted to some rectangular arrangements, but it may become difficult when unequal numbers of people are seated on longer and shorter sides. In such cases, the traditional rectangular diagram may provide a clearer representation.
The thread method converts a closed arrangement into a linear sequence, which may make it easier to connect clues, count relative positions and organise facing directions. The traditional method provides a more direct view of geometric relationships such as corners and opposite positions.
No. Thread Method can help reduce unnecessary possibilities in some questions, but it does not guarantee a single arrangement. Candidates must maintain valid cases whenever the clues permit more than one possibility.
For an arrangement with an even number of equally spaced seats, the opposite position is half the total number of seats away. For example, in an eight-person circular arrangement, the opposite position is four positions away.
Use a consistent arrow convention for every person. In the page layout used in this guide, a person marked ↑ has their right towards the next position on the right, while a person marked ↓ has their right towards the previous position on the left. The left direction is the reverse.
Yes. Beginners can start with simple circular arrangements and gradually move to mixed-facing and square puzzles. However, they should first understand basic seating arrangement rules and practise the directional convention consistently.
The thread method can be used in both Prelims and Mains when the arrangement structure is suitable. Its effectiveness depends on the complexity and symmetry of the question, not simply the examination stage. Candidates should be comfortable switching to a traditional diagram when needed.
Yes. It can handle mixed-facing arrangements by assigning separate direction markers to individuals. Each left-right clue must be interpreted from the perspective of the person named in that clue.
The biggest mistakes include changing the direction convention midway, forgetting that the first and last positions are adjacent, miscounting opposite positions and ignoring corner or side-middle restrictions in square arrangements.
It can be faster for some equally spaced circular or square puzzles because it makes clue connections easier to track. However, it is not automatically faster for every question. The better approach depends on the puzzle structure and the candidate’s practice.
Yes. The thread method can represent eight-person mixed-facing arrangements by placing the individuals in a single line and using arrows to track their orientation. Candidates should also check any conditions involving the number of people facing inside and outside.
Begin with the basic seating arrangement rules and then learn both representations. Practise thread method on the same set of questions to identify which one gives you better clarity and accuracy. You do not need to force one method on every question.
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