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z0rJ1Q-3QbQA^p*O2$2jEtjP+>)nvs15gkG<*56-U^oNjYY&%vEvmK<`@ZV~CNHx?e zP~_o1cF0@YQ!u>)0QSrNR|#EkNB4zf*_0|ws&N|!_T-`yqp8l emHzyHOX~l^23r5Zh6A!WVnc_gUxW-qfd2;@IWJTI diff --git a/dist/scala-with-cats.html b/dist/scala-with-cats.html index d194d902..e2d01bf1 100644 --- a/dist/scala-with-cats.html +++ b/dist/scala-with-cats.html @@ -9914,19 +9914,19 @@

randoms.take(5)
 // res19: List[Double] = List(
-//   0.3635259617929216,
-//   0.44224448214742695,
-//   0.36122809467314054,
-//   0.7367581837981139,
-//   0.9623488250125521
+//   0.06322474558935709,
+//   0.15609402869150868,
+//   0.048563819853992274,
+//   0.9964774224655545,
+//   0.05273481156233717
 // )
 randoms.take(5)
 // res20: List[Double] = List(
-//   0.4591804217001523,
-//   0.5603065247721895,
-//   0.654242788038988,
-//   0.9401136187883847,
-//   0.41788716578767626
+//   0.31109055084494464,
+//   0.02944367942097581,
+//   0.9797134903454171,
+//   0.3377926423507678,
+//   0.970895232668675
 // )

Now let’s define the same stream in a call by need style, using lazy val.

@@ -9939,19 +9939,19 @@

randomsByNeed.take(5)
 // res21: List[Double] = List(
-//   0.6147985822323998,
-//   0.6147985822323998,
-//   0.6147985822323998,
-//   0.6147985822323998,
-//   0.6147985822323998
+//   0.1202904356773008,
+//   0.1202904356773008,
+//   0.1202904356773008,
+//   0.1202904356773008,
+//   0.1202904356773008
 // )
 randomsByNeed.take(5)
 // res22: List[Double] = List(
-//   0.6147985822323998,
-//   0.6147985822323998,
-//   0.6147985822323998,
-//   0.6147985822323998,
-//   0.6147985822323998
+//   0.1202904356773008,
+//   0.1202904356773008,
+//   0.1202904356773008,
+//   0.1202904356773008,
+//   0.1202904356773008
 // )

If we wanted a stream that had a different random number for each element but those numbers were constant, we could redefine @@ -9971,19 +9971,19 @@

randomsByNeed2.take(5)
 // res23: List[Double] = List(
-//   0.7411951087499253,
-//   0.22388485594048846,
-//   0.7045844802933415,
-//   0.11187815151374114,
-//   0.8633708169967067
+//   0.9632679540189799,
+//   0.6893150570552151,
+//   0.5876089342430793,
+//   0.04994820622475149,
+//   0.6924043170615442
 // )
 randomsByNeed2.take(5)
 // res24: List[Double] = List(
-//   0.7411951087499253,
-//   0.22388485594048846,
-//   0.7045844802933415,
-//   0.11187815151374114,
-//   0.8633708169967067
+//   0.9632679540189799,
+//   0.6893150570552151,
+//   0.5876089342430793,
+//   0.04994820622475149,
+//   0.6924043170615442
 // )

These subtleties are one of the reasons that functional programmers try to avoid using state as far as possible.

@@ -10244,7 +10244,7 @@

summon[JsonWriter[String]]
-// res6: JsonWriter[String] = repl.MdocSession$MdocApp3$JsonWriter$$anon$7@49d73b31
+// res6: JsonWriter[String] = repl.MdocSession$MdocApp3$JsonWriter$$anon$7@197fb774

Most type classes in Cats provide other means to summon instances. However, summon is a good fallback for debugging purposes. We can insert a call to summon @@ -11522,7 +11522,7 @@

4.6. semantics for Scala type constructors.

4.6.5 Variance and Instance Selection

-

When the compiler searches for a given instnace it looks for one +

When the compiler searches for a given instance it looks for one matching the type or subtype. Thus we can use variance annotations to control type class instance selection to some extent.

@@ -13125,7 +13125,7 @@

def show(date: Date): String = s"${date.getTime}ms since the epoch."
new Date().show
-// res2: String = "1734426142203ms since the epoch."
+// res2: String = "1734701336290ms since the epoch."

However, Cats also provides a couple of convenient methods to simplify the process. There are two construction methods on the companion object of Show that we can use to define @@ -14453,10 +14453,10 @@

val func = (x: Int) => x + 1
-// func: Function1[Int, Int] = repl.MdocSession$MdocApp0$$$Lambda$19794/0x0000000805109040@54316b02
+// func: Function1[Int, Int] = repl.MdocSession$MdocApp0$$$Lambda$19794/0x000000080510a840@3645fd90
 
 val liftedFunc = Functor[Option].lift(func)
-// liftedFunc: Function1[Option[Int], Option[Int]] = cats.Functor$$Lambda$19795/0x0000000805109840@19f8575
+// liftedFunc: Function1[Option[Int], Option[Int]] = cats.Functor$$Lambda$19795/0x000000080510b040@eda63d
 
 liftedFunc(Option(1))
 // res1: Option[Int] = Some(value = 2)
@@ -15159,7 +15159,7 @@

val func1 = (x: Int) => x.toDouble val func2 = (y: Double) => y * 2
val func3 = func1.map(func2)
-// func3: Function1[Int, Double] = cats.instances.Function1Instances0$$anon$11$$Lambda$19800/0x000000080510e840@2a1ea3bd
+// func3: Function1[Int, Double] = cats.instances.Function1Instances0$$anon$11$$Lambda$19800/0x000000080510e840@42dc7cfe

Function1 has two type parameters (the function argument and the result type):

trait Function1[-A, +B] {
@@ -15325,7 +15325,7 @@ 

val func2b: Double <= Double = func2

val func3c = func2b.contramap(func1)
-// func3c: Function1[Int, Double] = scala.Function1$$Lambda$19914/0x0000000804ffe840@78da84a
+// func3c: Function1[Int, Double] = scala.Function1$$Lambda$19902/0x0000000805119040@5271faf5

The difference between func2 and func2b is purely syntactic—both refer to the same value and the type aliases are otherwise completely compatible. Incredibly, however, @@ -15852,7 +15852,7 @@

import scala.concurrent.ExecutionContext.Implicits.global
val fm = Monad[Future]
-// fm: Monad[[T >: Nothing <: Any] => Future[T]] = cats.instances.FutureInstances$$anon$1@4b533130
+// fm: Monad[[T >: Nothing <: Any] => Future[T]] = cats.instances.FutureInstances$$anon$1@70600a32

The Monad instance uses the captured ExecutionContext for subsequent calls to pure and flatMap:

@@ -16493,12 +16493,12 @@

math.random() } // Computing X -// x: Double = 0.23805454999013975 +// x: Double = 0.5046522842998294 x // first access -// res0: Double = 0.23805454999013975 +// res0: Double = 0.5046522842998294 x // second access -// res1: Double = 0.23805454999013975 +// res1: Double = 0.5046522842998294

This is an example of call-by-value evaluation: