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randoms.take(5)
 // res19: List[Double] = List(
-//   0.00579240678856785,
-//   0.27467053523994023,
-//   0.6168815655978637,
-//   0.07048256513105311,
-//   0.573129507199479
+//   0.9815709756062859,
+//   0.28209705240248073,
+//   0.17692738597312574,
+//   0.6583410813610281,
+//   0.22551887979099683
 // )
 randoms.take(5)
 // res20: List[Double] = List(
-//   0.3805850631786687,
-//   0.5064645679068113,
-//   0.7876918555972987,
-//   0.8309416134228411,
-//   0.8366745103119307
+//   0.10647242182431838,
+//   0.9422816636323345,
+//   0.19684940126047634,
+//   0.7265388866125337,
+//   0.042925547854420154
 // )

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

@@ -10003,19 +10003,19 @@

randomsByNeed.take(5)
 // res21: List[Double] = List(
-//   0.03346048190683415,
-//   0.03346048190683415,
-//   0.03346048190683415,
-//   0.03346048190683415,
-//   0.03346048190683415
+//   0.997105748403435,
+//   0.997105748403435,
+//   0.997105748403435,
+//   0.997105748403435,
+//   0.997105748403435
 // )
 randomsByNeed.take(5)
 // res22: List[Double] = List(
-//   0.03346048190683415,
-//   0.03346048190683415,
-//   0.03346048190683415,
-//   0.03346048190683415,
-//   0.03346048190683415
+//   0.997105748403435,
+//   0.997105748403435,
+//   0.997105748403435,
+//   0.997105748403435,
+//   0.997105748403435
 // )

If we wanted a stream that had a different random number for each element but those numbers were constant, we could redefine @@ -10035,19 +10035,19 @@

randomsByNeed2.take(5)
 // res23: List[Double] = List(
-//   0.9771900215781261,
-//   0.4383361680325434,
-//   0.6645095984529569,
-//   0.6719036485094727,
-//   0.8967127697079207
+//   0.32390565923174075,
+//   0.5842965840218141,
+//   0.4183464674983819,
+//   0.5083154197063308,
+//   0.7200935611895052
 // )
 randomsByNeed2.take(5)
 // res24: List[Double] = List(
-//   0.9771900215781261,
-//   0.4383361680325434,
-//   0.6645095984529569,
-//   0.6719036485094727,
-//   0.8967127697079207
+//   0.32390565923174075,
+//   0.5842965840218141,
+//   0.4183464674983819,
+//   0.5083154197063308,
+//   0.7200935611895052
 // )

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

@@ -11041,8 +11041,9 @@

import JsonWriterInstances.given
 
 summon[JsonWriter[String]]
-// res5: JsonWriter[String] = repl.MdocSession$MdocApp3$JsonWriterInstances$$anon$6@645f2f9d
+// res5: JsonWriter[String] = repl.MdocSession$MdocApp3$JsonWriterInstances$$anon$6@6b9dce2d

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 @@ -11486,7 +11487,7 @@

val showInt = Show.apply[Int]
-// showInt: Show[Int] = cats.Show$$$Lambda$18067/0x00007fdbbec82678@70483ba3
+// showInt: Show[Int] = cats.Show$$$Lambda$18084/0x00007fe706c91ed0@513af4a9

Oops—that didn’t work! The apply method uses implicits to look up individual instances, so we’ll have to bring some instances into scope.

@@ -11570,7 +11571,7 @@

s"${date.getTime}ms since the epoch." }
new Date().show
-// res1: String = "1716196208976ms since the epoch."
+// res1: String = "1716196993344ms 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 @@ -14489,10 +14490,10 @@

val func = (x: Int) => x + 1
-// func: Function1[Int, Int] = repl.MdocSession$MdocApp0$$$Lambda$19546/0x00007fdbbee89a30@ea17f39
+// func: Function1[Int, Int] = repl.MdocSession$MdocApp0$$$Lambda$19544/0x00007fe706e8fa30@2a6cd408
 
 val liftedFunc = Functor[Option].lift(func)
-// liftedFunc: Function1[Option[Int], Option[Int]] = cats.Functor$$Lambda$19547/0x00007fdbbee74688@61806c98
+// liftedFunc: Function1[Option[Int], Option[Int]] = cats.Functor$$Lambda$19545/0x00007fe706e95420@1b3cb92b
 
 liftedFunc(Option(1))
 // res1: Option[Int] = Some(value = 2)
@@ -15207,7 +15208,7 @@

val func1 = (x: Int) => x.toDouble val func2 = (y: Double) => y * 2
val func3 = func1.map(func2)
-// func3: Function1[Int, Double] = scala.Function1$$Lambda$19496/0x00007fdbbee22118@26db7aad
+// func3: Function1[Int, Double] = scala.Function1$$Lambda$19456/0x00007fe706e12118@48278cf4

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

trait Function1[-A, +B] {
@@ -15373,7 +15374,7 @@ 

val func2b: Double <= Double = func2

val func3c = func2b.contramap(func1)
-// func3c: Function1[Int, Double] = scala.Function1$$Lambda$19496/0x00007fdbbee22118@8a7924f
+// func3c: Function1[Int, Double] = scala.Function1$$Lambda$19456/0x00007fe706e12118@b4f0e2

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, @@ -15913,7 +15914,7 @@

import scala.concurrent.ExecutionContext.Implicits.global
val fm = Monad[Future]
-// fm: Monad[[T >: Nothing <: Any] => Future[T]] = cats.instances.FutureInstances$$anon$1@1fc062b2
+// fm: Monad[[T >: Nothing <: Any] => Future[T]] = cats.instances.FutureInstances$$anon$1@491d54df

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

@@ -16562,12 +16563,12 @@

math.random() } // Computing X -// x: Double = 0.6321481280500852 +// x: Double = 0.517294465012969 x // first access -// res0: Double = 0.6321481280500852 // first access +// res0: Double = 0.517294465012969 // first access x // second access -// res1: Double = 0.6321481280500852 +// res1: Double = 0.517294465012969

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