By Gooseberry Patch
Get a style of Gooseberry Patch during this selection of over 20 favourite cocoa recipes! Mmm...so chocolatey! Our sizzling Cocoa cookbook will make you're feeling hot & comfortable with candy recipes like peppy peppermint sizzling chocolate, comfortable home made scorching chocolate combine and puffy home made marshmallows.
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Extra info for Cocoa Cookbook
By adopting a functional approach, you get almost the equivalent of optimized machine code with the pleasure of interactive development. There are a lot more theoretical reasons for adopting a functional approach. Some involve the ability to prove programs correct or the ability to introduce concurrency. I will not make those arguments here because they usually have only marginal value for practical, everyday development and they hinge on a language being purer than Mathematica. Readers who have interest in learning more should refer to some of the excellent resources listed in the “See Also” section on page 30.
Recall that Apply does not necessarily require an expression whose head is List; it will work just as well with any head, such as order. Also, using compOrderTotCost we can easily preprocess each order to extract just the elements needed. < This solution is still a bit contrived because both qty and price within order were adjacent at the end of order, so Rest made it easy to grab the needed values. The real world is rarely that accommodating. Let’s complicate the situation a bit by introducing another element to order that represents a discount percent: order[sku, disc%,qty,price].
Mathematica also defines two internal variables: $MinPrecision, whose default value is minus infinity, and $MaxPrecision, whose default value is plus infinity. In:= 9$MinPrecision, $MaxPrecision= Out= 80, ¶< You can control precision within a complex calculation (without using N on every intermediate result) by changing these values; however, you should only do so within a Block (a local context). For example, compare the difference between a calculation with automatic precision for intermediate results to the same calculation with fixed precision (obtained by making $MinPrecision == $MaxPrecision).