| 模型 | 模型答案 | 正确答案 |
|---|---|---|
| 金声玉亮2.0 | In a Chord-based distributed hash table (DHT), each node is responsible for a specific range of keys in the address space. The address space is a circle, where the node with the smallest ID is adjacent to the node with the largest ID. Each node is responsible for the keys between its own ID and the ID of the next node in the circle. Given that there are 26 possible IDs in the address space and we have 10 active peers with the following IDs: N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63, we can determine the range of keys that each node is responsible for. Node N1 is the node with the smallest ID, so it is responsible for the keys between N63 and N1 (since the address space is circular) and between N1 and N11. Since we are ignoring the node's identifier itself, we are only interested in the keys that come after N1 and before N11. Let's list the keys that N1 would be responsible for, given that the address space is from N1 to N26 (we assume a 0-based indexing for simplicity): - After N1 (which is equivalent to 1 in decimal) and before N11 (which is 11 in decimal), the keys would be 2, 3, 4, 5, 6, 7, 8, 9, and 10. Additionally, because the address space is circular, N1 is also responsible for the keys from N63 (which is 63 in decimal) back to N1. However, since the address space is only up to 26, we only consider the keys from 26 back to 1. But since we are ignoring the node's identifier itself and we already covered the range up to 10, there are no additional keys to consider in this range. Therefore, the target keys for N1 (in ascending order) are: 2, 3, 4, 5, 6, 7, 8, 9, and 10. Note: The solution assumes that the address space is continuous and does not skip any values, and that the IDs given are in decimal form and correspond directly to the key values in the address space. |
[2, 3, 5, 9, 17, 33] |
| deepseekr1 | To determine the target keys for node N1 in a Chord DHT with a 6-bit address space (0-63), we first identify the predecessor of N1. The active nodes, sorted in ascending order, are: **N1, N11, N15, N23, N31, N40, N45, N51, N60, N63**. - **Predecessor of N1**: The node immediately before N1 in the circular ID space is **N63** (since the address space wraps around modulo 64). - **Responsibility Range**: N1 is responsible for keys in the interval **(predecessor(N1), N1]**, which translates to **(63, 1]**. In modulo 64 arithmetic, this corresponds to keys **0 and 1**. - **Excluding Node ID**: Ignoring N1's own identifier (1), the remaining target key is **0**. **Answer:** \boxed{[0]} |
[2, 3, 5, 9, 17, 33] |
| gpto1 | To solve this problem, we need to determine all the keys for which node N1 is responsible in the Chord distributed hash table (DHT), given the set of active nodes and the address space. **Understanding Chord DHT:** - **Identifier Space:** In Chord, nodes and keys are assigned identifiers from a circular identifier space modulo \(2^m\), where \(m\) is the number of bits in the identifier. In this case, \(m = 6\), so the identifier space ranges from 0 to 63. - **Successor Node:** The successor of a key \(k\) is the first node \(n\) that equals or follows \(k\) in the identifier space, moving clockwise. - **Node Responsibility:** A node \(n\) is responsible for all keys \(k\) such that \(k\) is in the interval \((\text{predecessor}(n), n]\), where \(\text{predecessor}(n)\) is the node that immediately precedes \(n\) in the identifier space. **Given Nodes:** The active nodes (sorted in order) are: - N1 (ID 1) - N11 (ID 11) - N15 (ID 15) - N23 (ID 23) - N31 (ID 31) - N40 (ID 40) - N45 (ID 45) - N51 (ID 51) - N60 (ID 60) - N63 (ID 63) **Determining N1's Predecessor:** - N1's predecessor is N63 since it's the node that immediately precedes N1 in the circular identifier space. **Calculating the Keys for Which N1 is Responsible:** - N1 is responsible for all keys \(k\) such that \(k\) is in the interval \((63, 1]\) modulo 64. - Since the identifier space wraps around, this interval includes the keys: - \(k = 0\) (since it's the only key greater than 63 up to 1 when considering modulo 64 arithmetic) - \(k = 1\) (which is N1's own identifier and should be ignored as per the instruction) **Final Answer:** - Excluding N1's own identifier (1), the only key N1 is responsible for is **key 0**. **Answer:** 0 |
[2, 3, 5, 9, 17, 33] |
| GPT-4o | In a Chord-based distributed hash table (DHT), each node maintains information about a few other nodes in the network to efficiently route messages. Each node has a unique identifier (ID) in a circular address space. For this problem, we have a Chord DHT with a 26-bit address space and 10 active peers with the following node IDs: N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63. To determine the target keys (in ascending order, ignoring the node's own identifier) for N1, we need to identify the keys that N1 is responsible for. In Chord, each node is responsible for keys that are greater than the ID of the previous node and less than or equal to its own ID. Let's determine the keys that N1 is responsible for: 1. Identify the previous node of N1 in the sorted list of node IDs. Sorted list of node IDs: N1, N11, N15, N23, N31, N40, N45, N51, N60, N63. Previous node of N1 (considering the circular nature): N63. 2. Determine the keys for which N1 is responsible. N1 is responsible for all keys in the range (N63, N1]. Since we are only given node IDs and not specific keys, we consider the IDs themselves as the keys. Therefore, N1 is responsible for all keys between N63 and N1 (excluding N63 and including N1). In this case, the target keys for N1, in ascending order, would be all the keys from N2 to N1. However, since the Chord DHT is circular and we are asked to ignore the node's identifier itself (N1), we list the keys from N2 to N63 that are not the node IDs of other active peers: N2, N3, N4, N5, N6, N7, N8, N9, N10, N12, N13, N14, N16, N17, N18, N19, N20, N21, N22, N24, N25, N26, N27, N28, N29, N30, N32, N33, N34, N35, N36, N37, N38, N39, N41, N42, N43, N44, N46, N47, N48, N49, N50, N52, N53, N54, N55, N56, N57, N58, N59, N61, N62. These are the target keys that N1 is responsible for, in ascending order, considering the circular nature and ignoring the node's identifier itself. |
[2, 3, 5, 9, 17, 33] |
| llama3.1-70B-Instruct | To find the target keys for node N1 in a Chord-based distributed hash table (DHT) with a 26-address space, we need to understand how Chord works and how keys are assigned to nodes. In Chord, each node and key is assigned a unique identifier (ID) in a circular address space. The address space is typically represented as a circle, and each node is responsible for a range of keys that fall between its ID and the ID of the next node in the circle. Given the node IDs N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63, we can determine the target keys for N1 by finding the range of keys that N1 is responsible for. To do this, we need to find the next node in the circle after N1, which is N11. Therefore, N1 is responsible for the range of keys from N1 to N11 (exclusive). Since the address space is 26, we can represent the keys as integers from 0 to 25. We can then map the node IDs to their corresponding integer values: N1 = 1 N11 = 11 The range of keys that N1 is responsible for is from 1 to 10 (inclusive). Therefore, the target keys for N1 are: 1, 2, 3, 4, 5, 6, 7, 8, 9, 10 These are the target keys for N1 in ascending order, ignoring the node's identifier itself. |
[2, 3, 5, 9, 17, 33] |
| llama3.1-405B-Instruct | To find the target keys for node N1 in a Chord-based distributed hash table (DHT) with a 26 address space and the given set of active peers, we first need to understand how keys are assigned to nodes in a Chord DHT. In Chord, each node is responsible for a range of keys that starts from its own identifier (ID) and goes up to but does not include the ID of the next node in the ring (or the first node if considering the node with the highest ID). Given the active peers are N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63, we can arrange them in ascending order as follows: 1. N1 2. N11 3. N15 4. N23 5. N31 6. N40 7. N45 8. N51 9. N60 10. N63 For N1, the target keys it is responsible for would start from its own ID (N1) and go up to but not include the ID of the next node in the sequence, which is N11. However, since we are ignoring the node's identifier itself (N1), we consider keys that are greater than N1 and less than N11. Therefore, the target keys for N1, in ascending order and excluding the node's identifier itself, would be: - N2 - N3 - N4 - N5 - N6 - N7 - N8 - N9 - N10 These keys fall within the range that N1 is responsible for in the Chord DHT. |
[2, 3, 5, 9, 17, 33] |
| DeepSeek-Coder-V2 | To solve the problem of finding all the target keys for node N1 in a Chord-based distributed hash table (DHT) with a 26-bit address space, we need to follow these steps: 1. **Understand the Chord DHT Structure**: - In a Chord DHT, each node is responsible for a range of keys. - The range of keys for a node Ni is from the predecessor of Ni to Ni itself in the circular space. 2. **Identify the Predecessor of N1**: - The node IDs are given as N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63. - The predecessor of N1 in the circular space is the node with the highest ID that is less than N1. Since N1 is the smallest node ID in the list, its predecessor in the circular space is the node with the highest ID, which is N63. 3. **Determine the Range of Keys for N1**: - The range of keys for N1 is from N63 + 1 to N1. - Since the address space is 26-bit, the circular space wraps around from 63 to 0. 4. **List the Keys in the Range**: - The keys in the range from N63 + 1 to N1 are: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10. Thus, the target keys for node N1 in ascending order are: \[ \boxed{0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10} \] |
[2, 3, 5, 9, 17, 33] |
| Qwen2-72B-Instruct | In a Chord-based distributed hash table (DHT), each node is responsible for a specific range of keys in the address space. The address space is a circle, where the node with the smallest ID is adjacent to the node with the largest ID. Each node is responsible for the keys between its own ID and the ID of the next node in the circle. Given that there are 26 possible IDs in the address space and we have 10 active peers with the following IDs: N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63, we can determine the range of keys that each node is responsible for. Node N1 is the node with the smallest ID, so it is responsible for the keys between N63 and N1 (since the address space is circular) and between N1 and N11. Since we are ignoring the node's identifier itself, we are only interested in the keys that come after N1 and before N11. Let's list the keys that N1 would be responsible for, given that the address space is from N1 to N26 (we assume a 0-based indexing for simplicity): - After N1 (which is equivalent to 1 in decimal) and before N11 (which is 11 in decimal), the keys would be 2, 3, 4, 5, 6, 7, 8, 9, and 10. Additionally, because the address space is circular, N1 is also responsible for the keys from N63 (which is 63 in decimal) back to N1. However, since the address space is only up to 26, we only consider the keys from 26 back to 1. But since we are ignoring the node's identifier itself and we already covered the range up to 10, there are no additional keys to consider in this range. Therefore, the target keys for N1 (in ascending order) are: 2, 3, 4, 5, 6, 7, 8, 9, and 10. Note: The solution assumes that the address space is continuous and does not skip any values, and that the IDs given are in decimal form and correspond directly to the key values in the address space. |
[2, 3, 5, 9, 17, 33] |
| baichuan4 | In a Chord DHT, each node is responsible for a contiguous range of keys in the hash table. The keys are assigned based on a consistent hashing algorithm that wraps around the address space. When a new node joins the network, it takes over a portion of the keys from its predecessor in a clockwise direction around the ring. Given an address space of 26 (from 0 to 25) and the node IDs provided, we need to determine the successor set for node N1. The successor set for a node includes the node itself and all nodes that follow it in the ring up until but not including the first node that is its predecessor. Here are the steps to find the target keys for N1: 1. List all the nodes in ascending order: N1, N11, N15, N23, N31, N40, N45, N51, N60, N63. 2. Identify the successor nodes of N1: In this case, it would be N11, N15, N23, N31, N40, N45, N51, N60, and N63. 3. Determine the range of keys each node is responsible for by finding the interval between each pair of nodes in the successor list. Let's calculate the intervals: - N1 to N11: 2 (since N1 is at position 1 and N11 at position 11, and we have a 26-address space) - N11 to N15: 4 - N15 to N23: 8 - N23 to N31: 8 - N31 to N40: 9 - N40 to N45: 5 - N45 to N51: 6 - N51 to N60: 9 - N60 to N63: 3 Now, we need to find the keys that fall within these intervals, starting from N1 and moving clockwise: - From N1, the first key is N1 itself, which we ignore according to the problem statement. - The next key is N1 + 1 = N2, but since there is no N2 in the successor list, we skip to the next node in the list, which is N11. - From N11, the next key is N11 + 1 = N12, and so on, until we reach the end of the address space or encounter a node that is not in the successor list. The target keys for N1 in ascending order are: N2, N3, N4, N5, N6, N7, N8, N9, N10, N12, N13, N14, N16, N17, N18, N19, N20, N21, N22, N24, N25, N26, N27, N28, N29, N30, N32, N33, N34, N35, N36, N37, N38, N39, N41, N42, N43, N44, N46, N47, N48, N49, N50, N52, N53, N54, N55, N56, N57, N58, N59, N61, N62, and N64 (which wraps around to 0 because of the 26-address space limitation). Please note that the actual storage responsibility may differ slightly depending on the specific implementation details of the Chord protocol, such as how it deals with wrap-around at the end of the address space and the exact method used for key assignment. However, this general approach gives a good approximation of the target keys for N1. |
[2, 3, 5, 9, 17, 33] |
| doubao | In a Chord DHT, the target keys for a node are the keys that are in the range between the node's ID and the ID of the next node in a clockwise direction. The node N1 has the next node as N11. So the target keys for N1 are all the keys in the range from N1 to N11 (excluding N1 itself), which are 2, 3, 4, 5, 6, 7, 8, 9, 10. |
[2, 3, 5, 9, 17, 33] |
| minimax | In a chord-based distributed hash table (DHT), each node is responsible for a range of keys. The range of keys that a node is responsible for is determined by the node's identifier and the identifiers of its immediate neighbors in the identifier space. The node with the smallest identifier is responsible for the range from its identifier to just before the identifier of the node with the next larger identifier, wrapping around the identifier space if necessary. Given the node IDs in the network, we can determine the ranges each node is responsible for by finding the immediate successor for each node. The immediate successor is the node with the next larger identifier. If the next larger identifier is not present in the list, we wrap around to the smallest identifier in the list. Let's first sort the nodes by their identifiers in ascending order: N1, N11, N15, N23, N31, N40, N45, N51, N60, N63 Now, let's find the immediate successor for each node: - N1's successor is N11 - N11's successor is N15 - N15's successor is N23 - N23's successor is N31 - N31's successor is N40 - N40's successor is N45 - N45's successor is N51 - N51's successor is N60 - N60's successor is N63 - N63's successor is N1 (since we wrap around) Now we can determine the range of keys each node is responsible for: - N1 is responsible for keys from N1 to just before N11 (excluding N11) - N11 is responsible for keys from N11 to just before N15 (excluding N15) - N15 is responsible for keys from N15 to just before N23 (excluding N23) - N23 is responsible for keys from N23 to just before N31 (excluding N31) - N31 is responsible for keys from N31 to just before N40 (excluding N40) - N40 is responsible for keys from N40 to just before N45 (excluding N45) - N45 is responsible for keys from N45 to just before N51 (excluding N51) - N51 is responsible for keys from N51 to just before N60 (excluding N60) - N60 is responsible for keys from N60 to just before N63 (excluding N63) - N63 is responsible for keys from N63 to just before N1 (excluding N1) Since we are asked to list all the target keys for N1, we need to list all the keys that fall within the range N1 is responsible for, which is from N1 to just before N11. Since the keys are in the same address space as the node IDs, we can list them as follows: N2, N3, N4, N5, N6, N7, N8, N9, N10 These are the target keys for node N1, listed in ascending order. |
[2, 3, 5, 9, 17, 33] |
| kimi | In a Chord-based distributed hash table (DHT), each node has a unique identifier (node ID), and the keys are distributed among the nodes based on their node IDs. The node ID is typically a hash of some unique property of the node, such as an IP address or a public key. In a 26-address space DHT, it's likely that the node IDs are derived from a hash function that maps keys to a range of 0 to 25. However, since we're dealing with a peer-to-peer file sharing network, the node IDs are probably not simple integers but rather some form of hash values. The node N1 is the starting node, and we want to find all the target keys that would be assigned to it based on the Chord protocol. In Chord, a node is responsible for keys that fall within its predecessor's ID and its own ID. Here's how you can find the target keys for N1: 1. Find the node ID that is immediately before N1 in the sorted list of node IDs. This node is the predecessor of N1. 2. List all the node IDs and sort them. 3. For each node ID, find the range of keys that it is responsible for. This is done by taking the predecessor's ID and the current node's ID and finding all the keys that fall within this range. Let's assume that the node IDs are hash values that have been sorted in ascending order. We'll find the predecessor of N1 and then determine the range of keys it is responsible for. Sorted node IDs: N11, N15, N1, N23, N31, N40, N45, N51, N60, N63 The predecessor of N1 is N15. Now, we need to find the target keys that fall between the predecessor's ID (N15) and N1's ID. Since we're dealing with a circular address space (modulo 26), we need to consider the wrap-around. The keys for N1 would be: - From the hash of N15 to the hash of N1 (excluding N1's hash) - And from the hash of 0 (if it's greater than N15's hash) to the hash of N1 Since we don't have the actual hash values, we can't calculate the exact keys. However, we can describe the process: 1. Calculate the hash of N15 and N1. 2. Find the keys that hash to a value greater than or equal to the hash of N15 and less than the hash of N1. 3. If the hash of N15 is greater than the hash of N1, then also find the keys that hash to a value between 0 and the hash of N1. In a real-world scenario, you would use a consistent hashing function to map the keys to the node IDs and then apply the Chord protocol to determine which node is responsible for each key. |
[2, 3, 5, 9, 17, 33] |
| wenxinyiyan | In a Chord-based distributed hash table (DHT), the target keys for a given node are determined by the node's identifier (ID) and the IDs of its neighbors in the DHT's identifier space. Chord assigns keys to nodes using a consistent hashing function, ensuring that the keys are evenly distributed among the nodes. In this case, we have a DHT with a 26-address space, meaning the IDs and keys are represented by lowercase letters from 'a' to 'z'. The active peers have the following node IDs: N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63. To find the target keys for N1, we need to consider its position in the DHT relative to the other nodes. Here's how we can determine the target keys for N1: 1. Sort the node IDs in ascending order: N1, N11, N15, N23, N31, N40, N45, N51, N60, N63. 2. Identify the neighbors of N1: Since N1 is the first node in the sorted list, its predecessor will be the last node in the list (N63, due to the circular nature of Chord). Its successor is the next node in the list (N11). 3. Determine the target keys: The target keys for N1 are all the keys that fall between its predecessor (N63) and its successor (N11), excluding the node ID itself (N1). In a Chord DHT, the keys are continuously mapped in a circle, so we consider the range from the predecessor to the successor, wrapping around if necessary. Given the 26-address space, the keys would be represented as 'a' to 'z'. However, since we are working with numerical representations of these letters (N1, N11, etc.), we need to map them back to the corresponding letters. Mapping the node IDs to letters, we have: N1 -> 'b' (since 'a' would be N0) N11 -> 'l' N15 -> 'p' ... N63 -> 'z' (followed by 'a' again due to wrapping) Now, considering the range from N63 ('z') to N11 ('l'), wrapping around from 'z' to 'a', the target keys for N1 ('b') would be: 'c', 'd', 'e', 'f', 'g', 'h', 'i', 'j', 'k' Note that we exclude 'b' itself as it is the node ID of N1. Therefore, the target keys for N1 in ascending order are: 'c', 'd', 'e', 'f', 'g', 'h', 'i', 'j', 'k'. |
[2, 3, 5, 9, 17, 33] |
| zhipu | In a Chord-based distributed hash table (DHT), each node is responsible for storing keys that fall within a certain range. The range is determined by the node's ID and the next node's ID in the circular identifier space. For a node with ID \( N_i \), it is responsible for all keys \( k \) such that \( N_i \leq k < N_{i+1} \), where \( N_{i+1} \) is the next node in the identifier space. Given the node IDs in the network are \( N1, N11, N15, N23, N31, N40, N45, N51, N60, \) and \( N63 \), and the address space is 26 (which means IDs range from 0 to 25), we need to find the target keys for \( N1 \). First, let's sort the node IDs in ascending order: \[ N1, N11, N15, N23, N31, N40, N45, N51, N60, N63 \] For \( N1 \), the next node in the sorted list is \( N11 \). Therefore, \( N1 \) is responsible for all keys in the range \( [1, 11) \) in modulo 26 arithmetic. However, since the address space is 26, we need to consider the wrap-around effect. The range \( [1, 11) \) in modulo 26 arithmetic includes: - Keys from 1 to 10 (inclusive) - Keys from 0 to \( N11-1 \) (since it wraps around) So, the target keys for \( N1 \) are: \[ 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 0 \] But we need to exclude the node's identifier itself (N1), so the final list of target keys for \( N1 \) in ascending order is: \[ 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 0 \] Thus, the target keys for \( N1 \) are: \[ 0, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25 \] |
[2, 3, 5, 9, 17, 33] |
| gpto1 | To solve this problem, we need to determine all the keys for which node N1 is responsible in the Chord distributed hash table (DHT), given the set of active nodes and the address space. **Understanding Chord DHT:** - **Identifier Space:** In Chord, nodes and keys are assigned identifiers from a circular identifier space modulo \(2^m\), where \(m\) is the number of bits in the identifier. In this case, \(m = 6\), so the identifier space ranges from 0 to 63. - **Successor Node:** The successor of a key \(k\) is the first node \(n\) that equals or follows \(k\) in the identifier space, moving clockwise. - **Node Responsibility:** A node \(n\) is responsible for all keys \(k\) such that \(k\) is in the interval \((\text{predecessor}(n), n]\), where \(\text{predecessor}(n)\) is the node that immediately precedes \(n\) in the identifier space. **Given Nodes:** The active nodes (sorted in order) are: - N1 (ID 1) - N11 (ID 11) - N15 (ID 15) - N23 (ID 23) - N31 (ID 31) - N40 (ID 40) - N45 (ID 45) - N51 (ID 51) - N60 (ID 60) - N63 (ID 63) **Determining N1's Predecessor:** - N1's predecessor is N63 since it's the node that immediately precedes N1 in the circular identifier space. **Calculating the Keys for Which N1 is Responsible:** - N1 is responsible for all keys \(k\) such that \(k\) is in the interval \((63, 1]\) modulo 64. - Since the identifier space wraps around, this interval includes the keys: - \(k = 0\) (since it's the only key greater than 63 up to 1 when considering modulo 64 arithmetic) - \(k = 1\) (which is N1's own identifier and should be ignored as per the instruction) **Final Answer:** - Excluding N1's own identifier (1), the only key N1 is responsible for is **key 0**. **Answer:** 0 |
[2, 3, 5, 9, 17, 33] |
| deepseekv3 | In a Chord-based Distributed Hash Table (DHT), each node is responsible for storing keys that fall within a specific range. The target keys for a node are determined by the keys that fall between its predecessor and itself in the circular address space. Given the node IDs: N1, N11, N15, N23, N31, N40, N45, N51, N60, and N63 in a 26-bit address space, we need to determine the target keys for node N1. ### Steps to determine the target keys for N1: 1. **Sort the Node IDs**: The sorted list of node IDs is: N1, N11, N15, N23, N31, N40, N45, N51, N60, N63. 2. **Identify the Predecessor of N1**: Since the address space is circular, the predecessor of N1 is the node with the highest ID that is less than N1. In this case, the predecessor of N1 is N63. 3. **Determine the Key Range for N1**: The target keys for N1 are the keys that fall in the range (N63, N1]. Since the address space is 26-bit, the range is from N63 + 1 to N1. 4. **List the Target Keys**: The target keys for N1 are all the keys from N63 + 1 to N1. Since N63 is the predecessor of N1, the target keys are all keys in the range (N63, N1]. Since the address space is 26-bit, the keys wrap around after 2^26 - 1. Therefore, the target keys for N1 are: - N64, N65, ..., N2^26 - 1, N0, N1 ### Final Target Keys for N1 (in ascending order): The target keys for N1 are all the keys from N64 to N1, which includes: - N64, N65, ..., N2^26 - 1, N0, N1 Since the address space is large (26-bit), the full list of keys is not practical to enumerate here, but conceptually, the target keys for N1 are all keys in the range (N63, N1]. ### Summary: The target keys for N1 are all keys in the range (N63, N1], which includes all keys from N64 to N1 in the 26-bit address space. |
[2, 3, 5, 9, 17, 33] |