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the algorithm at each iteration vs composing an internal node

These two phrases are not directly comparable as they refer to different concepts. 'The algorithm at each iteration' is a common phrase used in programming to describe the process of an algorithm running through each step. 'Composing an internal node' is more specific to data structures or tree structures, where nodes are created or organized. Both phrases are correct in their respective contexts.

Last updated: March 17, 2024 • 511 views

the algorithm at each iteration

This phrase is correct and commonly used in programming contexts to describe the process of an algorithm running through each step at every iteration.

This phrase is used to explain the behavior of an algorithm as it progresses through its steps in a loop or recursive function.

Examples:

  • The algorithm at each iteration updates the values of the variables.
  • The algorithm at each iteration checks for convergence.
  • The algorithm at each iteration evaluates the next step.
  • The algorithm at each iteration compares the current state with the target state.
  • The algorithm at each iteration adjusts the parameters.
  • In addition, the output function myoutput returns the matrix history , which contains the points generated by the algorithm at each iteration, to the MATLAB ...
  • or fminsearch with the syntax. x = fminsearch(fun,x0,options). For example, to display output from the algorithm at each iteration, set the Display option to 'iter' :.
  • This threshold starts at the estimate of the cost of the initial state, and increases for each iteration of the algorithm. At each iteration, the threshold used for the ...
  • This threshold starts at the estimate of the cost of the initial state, and increases for each iteration of the algorithm. At each iteration, the threshold used for the ...

composing an internal node

This phrase is correct, especially in the context of data structures or tree structures, where nodes are created or organized within the structure.

This phrase is used when discussing the creation or arrangement of nodes within a data structure, particularly in tree-based structures.

Examples:

  • Composing an internal node involves assigning child nodes.
  • The process of composing an internal node requires defining its properties.
  • Composing an internal node in a tree structure involves linking it to parent and child nodes.
  • The algorithm involves composing internal nodes to build the tree structure.
  • Composing an internal node is a crucial step in constructing the data structure.

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