Question

Realize some other implementation for the potentially infinite lists from Section 11.2.2. Some Ideas: 1. Binary trees (see Section 6.3). Note that old information has to be overwritten if an already existing key is inserted again. 2. A list of rules of the form $\left\{i_1 \rightarrow e_1, \ldots, i_n->e_n\right\}$. To store a new value at position $i$, you can simply prepend a new rule. For efficiency reasons it may be necessary to remove other rules for the same $i$ to prevent the rule list from growing too much. 3. Your own idea. Compare efficiency (run time and memory needed) of various implementations.

   Realize some other implementation for the potentially infinite lists from Section 11.2.2. Some Ideas:
1. Binary trees (see Section 6.3). Note that old information has to be overwritten if an already existing key is inserted again.
2. A list of rules of the form $\left\{i_1 \rightarrow e_1, \ldots, i_n->e_n\right\}$. To store a new value at position $i$, you can simply prepend a new rule. For efficiency reasons it may be necessary to remove other rules for the same $i$ to prevent the rule list from growing too much.
3. Your own idea.
Compare efficiency (run time and memory needed) of various implementations.
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Computer science with Mathematica: theory and practice for science, mathematics, and engineering
Computer science with Mathematica: theory and practice for science, mathematics, and engineering
Roman Maeder 1st Edition
Chapter 11, Problem 2 ↓

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The challenge is to manage memory and ensure efficient operations, especially when elements are updated frequently.  Show more…

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Realize some other implementation for the potentially infinite lists from Section 11.2.2. Some Ideas: 1. Binary trees (see Section 6.3). Note that old information has to be overwritten if an already existing key is inserted again. 2. A list of rules of the form $\left\{i_1 \rightarrow e_1, \ldots, i_n->e_n\right\}$. To store a new value at position $i$, you can simply prepend a new rule. For efficiency reasons it may be necessary to remove other rules for the same $i$ to prevent the rule list from growing too much. 3. Your own idea. Compare efficiency (run time and memory needed) of various implementations.
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